Valid HTML 4.0! Valid CSS!
%%% -*-BibTeX-*-
%%% ====================================================================
%%%  BibTeX-file{
%%%     author          = "Nelson H. F. Beebe",
%%%     version         = "1.19",
%%%     date            = "20 October 2023",
%%%     time            = "17:40:45 MDT",
%%%     filename        = "ejp.bib",
%%%     address         = "University of Utah
%%%                        Department of Mathematics, 110 LCB
%%%                        155 S 1400 E RM 233
%%%                        Salt Lake City, UT 84112-0090
%%%                        USA",
%%%     telephone       = "+1 801 581 5254",
%%%     FAX             = "+1 801 581 4148",
%%%     URL             = "https://www.math.utah.edu/~beebe",
%%%     checksum        = "06196 63362 296421 2908086",
%%%     email           = "beebe at math.utah.edu, beebe at acm.org,
%%%                        beebe at computer.org (Internet)",
%%%     codetable       = "ISO/ASCII",
%%%     keywords        = "bibliography; BibTeX; Electronic
%%%                       Journal of Probability",
%%%     license         = "public domain",
%%%     supported       = "yes",
%%%     docstring       = "This is a COMPLETE bibliography of
%%%                        publications in the open-source journal,
%%%                        Electronic Journal of Probability (CODEN
%%%                        none, ISSN 1083-6489, ISSN-L 1083-6489)
%%%                        published in collaboration with the Institute
%%%                        of Mathematical Statistics.  Publication
%%%                        began at the University of Washington
%%%                        (Seattle, WA, USA) with volume 1, number 1,
%%%                        in 1996.  There is only one volume per year,
%%%                        but articles are available online as soon as
%%%                        they have been accepted for publication.
%%%
%%%                        In 2016, journal hosting moved to Project
%%%                        Euclid.
%%%
%%%                        The journal has Web sites at
%%%
%%%                            https://projecteuclid.org/euclid.ejp
%%%                            http://ejp.ejpecp.org/
%%%                            http://www.math.washington.edu/~ejpecp/EJP/
%%%
%%%                        There is also a companion journal for shorter
%%%                        communications: it is covered in ecp.bib.
%%%
%%%                        At version 1.19, the year coverage looked
%%%                        like this:
%%%
%%%                             1996 (  14)    2006 (  50)    2016 (  70)
%%%                             1997 (   9)    2007 (  58)    2017 (  97)
%%%                             1998 (  16)    2008 (  76)    2018 ( 120)
%%%                             1999 (  23)    2009 (  94)    2019 ( 138)
%%%                             2000 (  14)    2010 (  73)    2020 ( 160)
%%%                             2001 (  32)    2011 (  92)    2021 ( 157)
%%%                             2002 (  16)    2012 ( 107)    2022 ( 164)
%%%                             2003 (  23)    2013 ( 109)    2023 (  47)
%%%                             2004 (  29)    2014 ( 122)
%%%                             2005 (  46)    2015 ( 129)
%%%
%%%                             Article:       2085
%%%
%%%                             Total entries: 2085
%%%
%%%                        Data for this bibliography have been derived
%%%                        primarily from data at the publisher Web
%%%                        site, with contributions from the BibNet
%%%                        Project and TeX User Group bibliography
%%%                        archives, and the MathSciNet and zbMATH
%%%                        databases.
%%%
%%%                        Numerous errors in the sources noted above
%%%                        have been corrected.   Spelling has been
%%%                        verified with the UNIX spell and GNU ispell
%%%                        programs using the exception dictionary
%%%                        stored in the companion file with extension
%%%                        .sok.
%%%
%%%                        BibTeX citation tags are uniformly chosen
%%%                        as name:year:abbrev, where name is the
%%%                        family name of the first author or editor,
%%%                        year is a 4-digit number, and abbrev is a
%%%                        3-letter condensation of important title
%%%                        words. Citation tags were automatically
%%%                        generated by the biblabel software
%%%                        developed for the BibNet Project.
%%%
%%%                        In this bibliography, entries are sorted in
%%%                        publication order, with the help of
%%%                        ``bibsort -bypages''.
%%%
%%%                        The checksum field above contains a CRC-16
%%%                        checksum as the first value, followed by the
%%%                        equivalent of the standard UNIX wc (word
%%%                        count) utility output of lines, words, and
%%%                        characters.  This is produced by Robert
%%%                        Solovay's checksum utility.",
%%%  }
%%% ====================================================================
@Preamble{
    "\ifx \undefined \cprime    \def \cprime    {$'$}\fi" #
    "\ifx \undefined \flqq      \def \flqq {\ifmmode \ll \else \leavevmode \raise 0.2ex \hbox{$\scriptscriptstyle \ll $}\fi}\fi" #
    "\ifx \undefined \frqq      \def \frqq {\ifmmode \gg \else \leavevmode \raise 0.2ex \hbox{$\scriptscriptstyle \gg $}\fi}\fi" #
    "\ifx \undefined \k         \let \k = \c \fi" #
    "\ifx \undefined \mathbb    \def \mathbb    #1{{\bf #1}}\fi" #
    "\ifx \undefined \mathcal   \def \mathcal   #1{{\cal #1}}\fi" #
    "\ifx \undefined \mathfrak  \let \mathfrak = \mathcal \fi" #
    "\ifx \undefined \mathscr   \def \mathscr   #1{{\cal #1}}\fi" #
    "\ifx \undefined \text      \def \text      #1{{\hbox{\rm #1}}}\fi"
}

%%% ====================================================================
%%% Acknowledgement abbreviations:
@String{ack-nhfb = "Nelson H. F. Beebe,
                    University of Utah,
                    Department of Mathematics, 110 LCB,
                    155 S 1400 E RM 233,
                    Salt Lake City, UT 84112-0090, USA,
                    Tel: +1 801 581 5254,
                    FAX: +1 801 581 4148,
                    e-mail: \path|beebe@math.utah.edu|,
                            \path|beebe@acm.org|,
                            \path|beebe@computer.org| (Internet),
                    URL: \path|https://www.math.utah.edu/~beebe/|"}

%%% ====================================================================
%%% Journal abbreviations:
@String{j-ELECTRON-J-PROBAB     = "Electronic Journal of Probability"}

%%% ====================================================================
%%% Bibliography entries, sorted in publication order with
%%% ``bibsort -byvolume'':
@Article{Khoshnevisan:1996:LCS,
  author =       "Davar Khoshnevisan",
  title =        "{L{\'e}vy} classes and self-normalization",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "1",
  pages =        "1:1--1:18",
  year =         "1996",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v1-1",
  ISSN =         "1083-6489",
  MRclass =      "60F15 (60J15 60J45 60J55)",
  MRnumber =     "1386293 (97h:60024)",
  MRreviewer =   "Qi Man Shao",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1;
                 http://www.math.washington.edu/~ejpecp/EjpVol1/paper1.abs.html",
  abstract =     "We prove a Chung's law of the iterated logarithm for
                 recurrent linear Markov processes. In order to attain
                 this level of generality, our normalization is random.
                 In particular, when the Markov process in question is a
                 diffusion, we obtain the integral test corresponding to
                 a law of the iterated logarithm due to Knight.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Self-normalization, Levy Classes",
}

@Article{Lawler:1996:HDC,
  author =       "Gregory F. Lawler",
  title =        "{Hausdorff} dimension of cut points for {Brownian}
                 motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "1",
  pages =        "2:1--2:20",
  year =         "1996",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v1-2",
  ISSN =         "1083-6489",
  MRclass =      "60J65",
  MRnumber =     "1386294 (97g:60111)",
  MRreviewer =   "Paul McGill",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2",
  abstract =     "Let $B$ be a Brownian motion in $ R^d$, $ d = 2, 3$. A
                 time $ t \in [0, 1]$ is called a cut time for $ B[0,
                 1]$ if $ B[0, t) \cap B(t, 1] = \emptyset $. We show
                 that the Hausdorff dimension of the set of cut times
                 equals $ 1 - \zeta $, where $ \zeta = \zeta_d$ is the
                 intersection exponent. The theorem, combined with known
                 estimates on $ \zeta_3$, shows that the percolation
                 dimension of Brownian motion (the minimal Hausdorff
                 dimension of a subpath of a Brownian path) is strictly
                 greater than one in $ R^3$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion, Hausdorff dimension, cut points,
                 intersection exponent",
}

@Article{Bass:1996:EEB,
  author =       "Richard F. Bass and Krzysztof Burdzy",
  title =        "Eigenvalue expansions for {Brownian} motion with an
                 application to occupation times",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "1",
  pages =        "3:1--3:19",
  year =         "1996",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v1-3",
  ISSN =         "1083-6489",
  MRclass =      "60J65",
  MRnumber =     "1386295 (97c:60201)",
  MRreviewer =   "Zhong Xin Zhao",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3;
                 http://www.math.washington.edu/~ejpecp/EjpVol1/paper3.abs.html",
  abstract =     "Let $B$ be a Borel subset of $ R^d$ with finite
                 volume. We give an eigenvalue expansion for the
                 transition densities of Brownian motion killed on
                 exiting $B$. Let $ A_1$ be the time spent by Brownian
                 motion in a closed cone with vertex $0$ until time one.
                 We show that $ \lim_{u \to 0} \log P^0 (A_1 < u) / \log
                 u = 1 / \xi $ where $ \xi $ is defined in terms of the
                 first eigenvalue of the Laplacian in a compact domain.
                 Eigenvalues of the Laplacian in open and closed sets
                 are compared.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion, eigenfunction expansion, eigenvalues,
                 arcsine law",
}

@Article{Pitman:1996:RDD,
  author =       "Jim Pitman and Marc Yor",
  title =        "Random Discrete Distributions Derived from
                 Self-Similar Random Sets",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "1",
  pages =        "4:1--4:28",
  year =         "1996",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v1-4",
  ISSN =         "1083-6489",
  MRclass =      "60D05",
  MRnumber =     "1386296 (98i:60010)",
  MRreviewer =   "Bert Fristedt",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4",
  abstract =     "A model is proposed for a decreasing sequence of
                 random variables $ (V_1, V_2, \cdots) $ with $ \sum_n
                 V_n = 1 $, which generalizes the Poisson--Dirichlet
                 distribution and the distribution of ranked lengths of
                 excursions of a Brownian motion or recurrent Bessel
                 process. Let $ V_n $ be the length of the $n$ th
                 longest component interval of $ [0, 1] \backslash Z$,
                 where $Z$ is an a.s. non-empty random closed of $ (0,
                 \infty)$ of Lebesgue measure $0$, and $Z$ is
                 self-similar, i.e., $ c Z$ has the same distribution as
                 $Z$ for every $ c > 0$. Then for $ 0 \leq a < b \leq 1$
                 the expected number of $n$'s such that $ V_n \in (a,
                 b)$ equals $ \int_a^b v^{-1} F(d v)$ where the
                 structural distribution $F$ is identical to the
                 distribution of $ 1 - \sup (Z \cap [0, 1])$. Then $ F(d
                 v) = f(v)d v$ where $ (1 - v) f(v)$ is a decreasing
                 function of $v$, and every such probability
                 distribution $F$ on $ [0, 1]$ can arise from this
                 construction.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "interval partition, zero set, excursion lengths,
                 regenerative set, structural distribution",
}

@Article{Seppalainen:1996:MMB,
  author =       "Timo Sepp{\"a}l{\"a}inen",
  title =        "A microscopic model for the {Burgers} equation and
                 longest increasing subsequences",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "1",
  pages =        "5:1--5:51",
  year =         "1996",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v1-5",
  ISSN =         "1083-6489",
  MRclass =      "60K35 (35Q53 60C05 82C22)",
  MRnumber =     "1386297 (97d:60162)",
  MRreviewer =   "Shui Feng",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/5",
  abstract =     "We introduce an interacting random process related to
                 Ulam's problem, or finding the limit of the normalized
                 longest increasing subsequence of a random permutation.
                 The process describes the evolution of a configuration
                 of sticks on the sites of the one-dimensional integer
                 lattice. Our main result is a hydrodynamic scaling
                 limit: The empirical stick profile converges to a weak
                 solution of the inviscid Burgers equation under a
                 scaling of lattice space and time. The stick process is
                 also an alternative view of Hammersley's particle
                 system that Aldous and Diaconis used to give a new
                 solution to Ulam's problem. Along the way to the
                 scaling limit we produce another independent solution
                 to this question. The heart of the proof is that
                 individual paths of the stochastic process evolve under
                 a semigroup action which under the scaling turns into
                 the corresponding action for the Burgers equation,
                 known as the Lax formula. In a separate appendix we use
                 the Lax formula to give an existence and uniqueness
                 proof for scalar conservation laws with initial data
                 given by a Radon measure.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Hydrodynamic scaling limit, Ulam's problem,
                 Hammersley's process, nonlinear conservation law, the
                 Burgers equation, the Lax formula",
}

@Article{Fleischmann:1996:TSA,
  author =       "Klaus Fleischmann and Andreas Greven",
  title =        "Time-Space Analysis of the Cluster-Formation in
                 Interacting Diffusions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "1",
  pages =        "6:1--6:46",
  year =         "1996",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v1-6",
  ISSN =         "1083-6489",
  MRclass =      "60K35 (60J60)",
  MRnumber =     "1386298 (97e:60151)",
  MRreviewer =   "Ingemar Kaj",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/6",
  abstract =     "A countable system of linearly interacting diffusions
                 on the interval [0, 1], indexed by a hierarchical group
                 is investigated. A particular choice of the
                 interactions guarantees that we are in the diffusive
                 clustering regime, that is spatial clusters of
                 components with values all close to 0 or all close to 1
                 grow in various different scales. We studied this
                 phenomenon in [FG94]. In the present paper we analyze
                 the evolution of single components and of clusters over
                 time. First we focus on the time picture of a single
                 component and find that components close to 0 or close
                 to 1 at a late time have had this property for a large
                 time of random order of magnitude, which nevertheless
                 is small compared with the age of the system. The
                 asymptotic distribution of the suitably scaled duration
                 a component was close to a boundary point is
                 calculated. Second we study the history of spatial 0-
                 or 1-clusters by means of time scaled block averages
                 and time-space-thinning procedures. The scaled age of a
                 cluster is again of a random order of magnitude. Third,
                 we construct a transformed Fisher--Wright tree, which
                 (in the long-time limit) describes the structure of the
                 space-time process associated with our system. All
                 described phenomena are independent of the diffusion
                 coefficient and occur for a large class of initial
                 configurations (universality).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "interacting diffusion, clustering, infinite particle
                 system, delayed coalescing random walk with
                 immigration, transformed Fisher--Wright tree, low
                 dimensional systems, ensemble of log-coalescents",
}

@Article{Bryc:1996:CMR,
  author =       "W{\l}odzimierz Bryc",
  title =        "Conditional Moment Representations for Dependent
                 Random Variables",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "1",
  pages =        "7:1--7:14",
  year =         "1996",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v1-7",
  ISSN =         "1083-6489",
  MRclass =      "60A10 (60B99 60E15 62J12)",
  MRnumber =     "1386299 (97j:60004)",
  MRreviewer =   "M. M. Rao",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/7",
  abstract =     "The question considered in this paper is which
                 sequences of $p$-integrable random variables can be
                 represented as conditional expectations of a fixed
                 random variable with respect to a given sequence of
                 sigma-fields. For finite families of sigma-fields,
                 explicit inequality equivalent to solvability is
                 stated; sufficient conditions are given for finite and
                 infinite families of sigma-fields, and explicit
                 expansions are presented.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "alternating conditional expectation, inverse problems,
                 ACE",
}

@Article{Liao:1996:ASE,
  author =       "Xiao Xin Liao and Xuerong Mao",
  title =        "Almost Sure Exponential Stability of Neutral
                 Differential Difference Equations with Damped
                 Stochastic Perturbations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "1",
  pages =        "8:1--8:16",
  year =         "1996",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v1-8",
  ISSN =         "1083-6489",
  MRclass =      "60H10 (34K40)",
  MRnumber =     "1386300 (97d:60100)",
  MRreviewer =   "Tom{\'a}s Caraballo",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/8",
  abstract =     "In this paper we shall discuss the almost sure
                 exponential stability for a neutral differential
                 difference equation with damped stochastic
                 perturbations of the form $ d[x(t) - G(x(t - \tau))] =
                 f(t, x(t), x(t - \tau))d t + \sigma (t) d w(t) $.
                 Several interesting examples are also given for
                 illustration. It should be pointed out that our results
                 are even new in the case when $ \sigma (t) \equiv 0 $,
                 i.e., for deterministic neutral differential difference
                 equations.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "neutral equations, stochastic perturbation,
                 exponential martingale inequality, Borel--Cantelli's
                 lemma, Lyapunov exponent",
}

@Article{Roberts:1996:QBC,
  author =       "Gareth O. Roberts and Jeffrey S. Rosenthal",
  title =        "Quantitative bounds for convergence rates of
                 continuous time {Markov} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "1",
  pages =        "9:1--9:21",
  year =         "1996",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v1-9",
  ISSN =         "1083-6489",
  MRclass =      "60J25",
  MRnumber =     "1423462 (97k:60198)",
  MRreviewer =   "Mu Fa Chen",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/9",
  abstract =     "We develop quantitative bounds on rates of convergence
                 for continuous-time Markov processes on general state
                 spaces. Our methods involve coupling and
                 shift-coupling, and make use of minorization and drift
                 conditions. In particular, we use auxiliary coupling to
                 establish the existence of small (or pseudo-small)
                 sets. We apply our method to some diffusion examples.
                 We are motivated by interest in the use of Langevin
                 diffusions for Monte Carlo simulation.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Markov process, rates of convergence, coupling,
                 shift-coupling, minorization condition, drift
                 condition",
}

@Article{Arous:1996:MTD,
  author =       "G{\'e}rard Ben Arous and Rapha{\"e}l Cerf",
  title =        "Metastability of the Three Dimensional {Ising} Model
                 on a Torus at Very Low Temperatures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "1",
  pages =        "10:1--10:55",
  year =         "1996",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v1-10",
  ISSN =         "1083-6489",
  MRclass =      "82C44 (05B50 60J10 60K35)",
  MRnumber =     "1423463 (98a:82086)",
  MRreviewer =   "Peter Eichelsbacher",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/10;
                 http://www.math.washington.edu/~ejpecp/EjpVol1/paper10.abs.html",
  abstract =     "We study the metastability of the stochastic three
                 dimensional Ising model on a finite torus under a small
                 positive magnetic field at very low temperatures.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Ising, metastability, droplet, Freidlin--Wentzell
                 theory, large deviations",
}

@Article{Bass:1996:USE,
  author =       "Richard F. Bass",
  title =        "Uniqueness for the {Skorokhod} equation with normal
                 reflection in {Lipschitz} domains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "1",
  pages =        "11:1--11:29",
  year =         "1996",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v1-11",
  ISSN =         "1083-6489",
  MRclass =      "60J60 (60J50)",
  MRnumber =     "1423464 (98d:60155)",
  MRreviewer =   "Zhen-Qing Chen",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/11;
                 http://www.math.washington.edu/~ejpecp/EjpVol1/paper11.abs.html",
  abstract =     "We consider the Skorokhod equation\par

                  $$ d X_t = d W_t + (1 / 2) \nu (X_t), d L_t $$

                 in a domain $D$, where $ W_t$ is Brownian motion in $
                 R^d$, $ \nu $ is the inward pointing normal vector on
                 the boundary of $D$, and $ L_t$ is the local time on
                 the boundary. The solution to this equation is
                 reflecting Brownian motion in $D$. In this paper we
                 show that in Lipschitz domains the solution to the
                 Skorokhod equation is unique in law.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Lipschitz domains, Neumann problem, reflecting
                 Brownian motion, mixed boundary problem, Skorokhod
                 equation, weak uniqueness, uniqueness in law,
                 submartingale problem",
}

@Article{Gravner:1996:PTT,
  author =       "Janko Gravner",
  title =        "Percolation Times in Two-Dimensional Models For
                 Excitable Media",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "1",
  pages =        "12:1--12:19",
  year =         "1996",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v1-12",
  ISSN =         "1083-6489",
  MRclass =      "60K35 (90C27)",
  MRnumber =     "1423465 (98c:60141)",
  MRreviewer =   "Rahul Roy",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/12",
  abstract =     "The three-color {\em Greenberg--Hastings model (GHM) }
                 is a simple cellular automaton model for an excitable
                 medium. Each site on the lattice $ Z^2 $ is initially
                 assigned one of the states 0, 1 or 2. At each tick of a
                 discrete--time clock, the configuration changes
                 according to the following synchronous rule: changes $
                 1 \to 2 $ and $ 2 \to 0 $ are automatic, while an $x$
                 in state 0 may either stay in the same state or change
                 to 1, the latter possibility occurring iff there is at
                 least one representative of state 1 in the local
                 neighborhood of $x$. Starting from a product measure
                 with just 1's and 0's such dynamics quickly die out
                 (turn into 0's), but not before 1's manage to form
                 infinite connected sets. A very precise description of
                 this ``transient percolation'' phenomenon can be
                 obtained when the neighborhood of $x$ consists of 8
                 nearest points, the case first investigated by S.
                 Fraser and R. Kapral. In addition, first percolation
                 times for related monotone models are addressed.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "additive growth dynamics, excitable media,
                 Greenberg--Hastings model, percolation",
}

@Article{Lawler:1996:CTS,
  author =       "Gregory F. Lawler",
  title =        "Cut Times for Simple Random Walk",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "1",
  pages =        "13:1--13:24",
  year =         "1996",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v1-13",
  ISSN =         "1083-6489",
  MRclass =      "60J15 (60J65)",
  MRnumber =     "1423466 (97i:60088)",
  MRreviewer =   "Thomas Polaski",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/13",
  abstract =     "Let $ S(n) $ be a simple random walk taking values in
                 $ Z^d $. A time $n$ is called a cut time if \par

                  $$ S[0, n] \cap S[n + 1, \infty) = \emptyset . $$

                 We show that in three dimensions the number of cut
                 times less than $n$ grows like $ n^{1 - \zeta }$ where
                 $ \zeta = \zeta_d$ is the intersection exponent. As
                 part of the proof we show that in two or three
                 dimensions \par

                  $$ P(S[0, n] \cap S[n + 1, 2 n] = \emptyset) \sim n^{-
                 \zeta }, $$

                 where $ \sim $ denotes that each side is bounded by a
                 constant times the other side.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random walk, cut points, intersection exponent",
}

@Article{Dawson:1996:MST,
  author =       "Donald A. Dawson and Andreas Greven",
  title =        "Multiple Space-Time Scale Analysis For Interacting
                 Branching Models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "1",
  pages =        "14:1--14:84",
  year =         "1996",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v1-14",
  ISSN =         "1083-6489",
  MRclass =      "60K35 (60J80)",
  MRnumber =     "1423467 (97m:60148)",
  MRreviewer =   "Jean Vaillancourt",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/14",
  abstract =     "We study a class of systems of countably many linearly
                 interacting diffusions whose components take values in
                 $ [0, \inf) $ and which in particular includes the case
                 of interacting (via migration) systems of Feller's
                 continuous state branching diffusions. The components
                 are labelled by a hierarchical group. The longterm
                 behaviour of this system is analysed by considering
                 space-time renormalised systems in a combination of
                 slow and fast time scales and in the limit as an
                 interaction parameter goes to infinity. This leads to a
                 new perspective on the large scale behaviour (in space
                 and time) of critical branching systems in both the
                 persistent and non-persistent cases and including that
                 of the associated historical process. Furthermore we
                 obtain an example for a rigorous renormalization
                 analysis.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Branching processes, interacting diffusions, super
                 random walk, renormalization, historical processes",
}

@Article{Takacs:1997:RWP,
  author =       "Christiane Takacs",
  title =        "Random Walk on Periodic Trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "2",
  pages =        "1:1--1:16",
  year =         "1997",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v2-15",
  ISSN =         "1083-6489",
  MRclass =      "60J15",
  MRnumber =     "1436761 (97m:60101)",
  MRreviewer =   "Jochen Geiger",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/15",
  abstract =     "Following Lyons (1990, Random Walks and Percolation on
                 Trees) we define a periodic tree, restate its branching
                 number and consider a biased random walk on it. In the
                 case of a transient walk, we describe the
                 walk-invariant random periodic tree and calculate the
                 asymptotic rate of escape (speed) of the walk. This is
                 achieved by exploiting the connections between random
                 walks and electric networks.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Trees, Random Walk, Speed",
}

@Article{Rosen:1997:LIL,
  author =       "Jay Rosen",
  title =        "Laws of the Iterated Logarithm for Triple
                 Intersections of Three Dimensional Random Walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "2",
  pages =        "2:1--2:32",
  year =         "1997",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v2-16",
  ISSN =         "1083-6489",
  MRclass =      "60F15 (60J15)",
  MRnumber =     "1444245 (98d:60063)",
  MRreviewer =   "Karl Grill",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/16",
  abstract =     "Let $ X = X_n, X' = X'_n $, and $ X'' = X''_n $, $ n
                 \geq 1 $, be three independent copies of a symmetric
                 three dimensional random walk with $ E(|X_1 |^2 \log_+
                 |X_1 |) $ finite. In this paper we study the
                 asymptotics of $ I_n $, the number of triple
                 intersections up to step $n$ of the paths of $ X, X'$
                 and $ X''$ as $n$ goes to infinity. Our main result
                 says that the limsup of $ I_n$ divided by $ \log (n)
                 \log_3 (n)$ is equal to $ 1 \over \pi |Q|$, a.s., where
                 $Q$ denotes the covariance matrix of $ X_1$. A similar
                 result holds for $ J_n$, the number of points in the
                 triple intersection of the ranges of $ X, X'$ and $
                 X''$ up to step $n$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "random walks, intersections",
}

@Article{Abraham:1997:APB,
  author =       "Romain Abraham and Wendelin Werner",
  title =        "Avoiding-probabilities for {Brownian} snakes and
                 super-{Brownian} motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "2",
  pages =        "3:1--3:27",
  year =         "1997",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v2-17",
  ISSN =         "1083-6489",
  MRclass =      "60J25 (60G57)",
  MRnumber =     "1447333 (98j:60100)",
  MRreviewer =   "John Verzani",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/17",
  abstract =     "We investigate the asymptotic behaviour of the
                 probability that a normalized $d$-dimensional Brownian
                 snake (for instance when the life-time process is an
                 excursion of height 1) avoids 0 when starting at
                 distance $ \varepsilon $ from the origin. In particular
                 we show that when $ \varepsilon $ tends to 0, this
                 probability respectively behaves (up to multiplicative
                 constants) like $ \varepsilon^4$, $ \varepsilon^{2
                 \sqrt {2}}$ and $ \varepsilon^{(\sqrt {17} - 1) / 2}$,
                 when $ d = 1$, $ d = 2$ and $ d = 3$. Analogous results
                 are derived for super-Brownian motion started from $
                 \delta_x$ (conditioned to survive until some time) when
                 the modulus of $x$ tends to 0.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian snakes, superprocesses, non-linear
                 differential equations",
}

@Article{Jakubowski:1997:NST,
  author =       "Adam Jakubowski",
  title =        "A non-{Skorohod} topology on the {Skorohod} space",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "2",
  pages =        "4:1--4:21",
  year =         "1997",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v2-18",
  ISSN =         "1083-6489",
  MRclass =      "60F17 (60B05 60B10 60G17)",
  MRnumber =     "1475862 (98k:60046)",
  MRreviewer =   "Ireneusz Szyszkowski",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/18",
  abstract =     "A new topology (called $S$) is defined on the space
                 $D$ of functions $ x \colon [0, 1] \to R^1$ which are
                 right-continuous and admit limits from the left at each
                 $ t > 0$. Although $S$ cannot be metricized, it is
                 quite natural and shares many useful properties with
                 the traditional Skorohod's topologies $ J_1$ and $
                 M_1$. In particular, on the space $ P(D)$ of laws of
                 stochastic processes with trajectories in $D$ the
                 topology $S$ induces a sequential topology for which
                 both the direct and the converse Prokhorov's theorems
                 are valid, the a.s. Skorohod representation for
                 subsequences exists and finite dimensional convergence
                 outside a countable set holds.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Skorohod space, Skorohod representation, convergence
                 in distribution, sequential spaces, semimartingales",
}

@Article{Arcones:1997:LIL,
  author =       "Miguel A. Arcones",
  title =        "The Law of the Iterated Logarithm for a Triangular
                 Array of Empirical Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "2",
  pages =        "5:1--5:39",
  year =         "1997",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v2-19",
  ISSN =         "1083-6489",
  MRclass =      "60B12 (60F15)",
  MRnumber =     "1475863 (98k:60006)",
  MRreviewer =   "Winfried Stute",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/19",
  abstract =     "We study the compact law of the iterated logarithm for
                 a certain type of triangular arrays of empirical
                 processes, appearing in statistics (M-estimators,
                 regression, density estimation, etc). We give necessary
                 and sufficient conditions for the law of the iterated
                 logarithm of these processes of the type of conditions
                 used in Ledoux and Talagrand (1991): convergence in
                 probability, tail conditions and total boundedness of
                 the parameter space with respect to certain
                 pseudometric. As an application, we consider the law of
                 the iterated logarithm for a class of density
                 estimators. We obtain the order of the optimal window
                 for the law of the iterated logarithm of density
                 estimators. We also consider the compact law of the
                 iterated logarithm for kernel density estimators when
                 they have large deviations similar to those of a
                 Poisson process.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Empirical process, law of the iterated logarithm,
                 triangular array, density estimation",
}

@Article{Bertoin:1997:CPV,
  author =       "Jean Bertoin",
  title =        "{Cauchy}'s Principal Value of Local Times of
                 {L{\'e}vy} Processes with no Negative Jumps via
                 Continuous Branching Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "2",
  pages =        "6:1--6:12",
  year =         "1997",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v2-20",
  ISSN =         "1083-6489",
  MRclass =      "60J30 (60J55)",
  MRnumber =     "1475864 (99b:60120)",
  MRreviewer =   "N. H. Bingham",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/20",
  abstract =     "Let $X$ be a recurrent L{\'e}vy process with no
                 negative jumps and $n$ the measure of its excursions
                 away from $0$. Using Lamperti's connection that links
                 $X$ to a continuous state branching process, we
                 determine the joint distribution under $n$ of the
                 variables $ C^+_T = \int_0^T{\bf 1}_{{X_s >
                 0}}X_s^{-1}d s$ and $ C^-_T = \int_0^T{\bf 1}_{{X_s <
                 0}}|X_s|^{-1}d s$, where $T$ denotes the duration of
                 the excursion. This provides a new insight on an
                 identity of Fitzsimmons and Getoor on the Hilbert
                 transform of the local times of $X$. Further results in
                 the same vein are also discussed.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Cauchy's principal value, L{\'e}vy process with no
                 negative jumps, branching process",
}

@Article{Mueller:1997:FWR,
  author =       "Carl Mueller and Roger Tribe",
  title =        "Finite Width For a Random Stationary Interface",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "2",
  pages =        "7:1--7:27",
  year =         "1997",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v2-21",
  ISSN =         "1083-6489",
  MRclass =      "60H15 (35R60)",
  MRnumber =     "1485116 (99g:60106)",
  MRreviewer =   "Richard B. Sowers",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/21",
  abstract =     "We study the asymptotic shape of the solution $ u(t,
                 x) \in [0, 1] $ to a one-dimensional heat equation with
                 a multiplicative white noise term. At time zero the
                 solution is an interface, that is $ u(0, x) $ is 0 for
                 all large positive $x$ and $ u(0, x)$ is 1 for all
                 large negative $x$. The special form of the noise term
                 preserves this property at all times $ t \geq 0$. The
                 main result is that, in contrast to the deterministic
                 heat equation, the width of the interface remains
                 stochastically bounded.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stochastic partial differential equations, duality,
                 travelling waves, white noise",
}

@Article{Kager:1997:GOS,
  author =       "Gerald Kager and Michael Scheutzow",
  title =        "Generation of One-Sided Random Dynamical Systems by
                 Stochastic Differential Equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "2",
  pages =        "8:1--8:17",
  year =         "1997",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v2-22",
  ISSN =         "1083-6489",
  MRclass =      "60H10 (28D10 34C35 34F05)",
  MRnumber =     "1485117 (99b:60080)",
  MRreviewer =   "Xue Rong Mao",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/22",
  abstract =     "Let $Z$ be an $ R^m$-valued semimartingale with
                 stationary increments which is realized as a helix over
                 a filtered metric dynamical system $S$. Consider a
                 stochastic differential equation with Lipschitz
                 coefficients which is driven by $Z$. We show that its
                 solution semiflow $ \phi $ has a version for which $
                 \varphi (t, \omega) = \phi (0, t, \omega)$ is a cocycle
                 and therefore ($S$, $ \varphi $) is a random dynamical
                 system. Our results generalize previous results which
                 required $Z$ to be continuous. We also address the case
                 of local Lipschitz coefficients with possible blow-up
                 in finite time. Our abstract perfection theorems are
                 designed to cover also potential applications to
                 infinite dimensional equations.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "stochastic differential equation, random dynamical
                 system, cocycle, perfection",
}

@Article{Chaleyat-Maurel:1997:PPD,
  author =       "Mireille Chaleyat-Maurel and David Nualart",
  title =        "Points of Positive Density for Smooth Functionals",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "3",
  pages =        "1:1--1:8",
  year =         "1997",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v3-23",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/23",
  abstract =     "In this paper we show that the set of points where the
                 density of a Wiener functional is strictly positive is
                 an open connected set, assuming some regularity
                 conditions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Nondegenerate smooth Wiener functionals, Malliavin
                 calculus, Support of the law",
}

@Article{Chaleyat-Maurel:1998:PPD,
  author =       "Mireille Chaleyat-Maurel and David Nualart",
  title =        "Points of positive density for smooth functionals",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "3",
  pages =        "1:1--1:8",
  year =         "1998",
  CODEN =        "????",
  ISSN =         "1083-6489",
  MRclass =      "60H07",
  MRnumber =     "1487202 (99b:60072)",
  MRreviewer =   "Shi Zan Fang",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://www.math.washington.edu/~ejpecp/EjpVol3/paper1.abs.html",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Hitczenko:1998:HCM,
  author =       "Pawe{\l} Hitczenko and Stanis{\l}aw Kwapie{\'n} and
                 Wenbo V. Li and Gideon Schechtman and Thomas
                 Schlumprecht and Joel Zinn",
  title =        "Hypercontractivity and Comparison of Moments of
                 Iterated Maxima and Minima of Independent Random
                 Variables",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "3",
  pages =        "2:1--2:26",
  year =         "1998",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v3-24",
  ISSN =         "1083-6489",
  MRclass =      "60B11 (52A21 60E07 60E15 60G15)",
  MRnumber =     "1491527 (99k:60008)",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/24",
  abstract =     "We provide necessary and sufficient conditions for
                 hypercontractivity of the minima of nonnegative, i.i.d.
                 random variables and of both the maxima of minima and
                 the minima of maxima for such r.v.'s. It turns out that
                 the idea of hypercontractivity for minima is closely
                 related to small ball probabilities and Gaussian
                 correlation inequalities.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "hypercontractivity, comparison of moments, iterated
                 maxima and minima, Gaussian correlation inequalities,
                 small ball probabilities",
}

@Article{Aldous:1998:EBM,
  author =       "David Aldous and Vlada Limic",
  title =        "The Entrance Boundary of the Multiplicative
                 Coalescent",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "3",
  pages =        "3:1--3:59",
  year =         "1998",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v3-25",
  ISSN =         "1083-6489",
  MRclass =      "60J50 (60J75)",
  MRnumber =     "1491528 (99d:60086)",
  MRreviewer =   "M. G. Shur",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/25",
  abstract =     "The multiplicative coalescent $ X(t) $ is a $
                 l^2$-valued Markov process representing coalescence of
                 clusters of mass, where each pair of clusters merges at
                 rate proportional to product of masses. From random
                 graph asymptotics it is known (Aldous (1997)) that
                 there exists a {\em standard} version of this process
                 starting with infinitesimally small clusters at time $
                 - \infty $. In this paper, stochastic calculus
                 techniques are used to describe all versions $ (X(t); -
                 \infty < t < \infty)$ of the multiplicative coalescent.
                 Roughly, an extreme version is specified by translation
                 and scale parameters, and a vector $ c \in l^3$ of
                 relative sizes of large clusters at time $ - \infty $.
                 Such a version may be characterized in three ways: via
                 its $ t \to - \infty $ behavior, via a representation
                 of the marginal distribution $ X(t)$ in terms of
                 excursion-lengths of a L{\'e}vy-type process, or via a
                 weak limit of processes derived from the standard
                 version via a ``coloring'' construction.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Markov process, entrance boundary, excursion, L{\'e}vy
                 process, random graph, stochastic coalescent, weak
                 convergence",
}

@Article{Cranston:1998:GEU,
  author =       "Michael Cranston and Yves {Le Jan}",
  title =        "Geometric Evolution Under Isotropic Stochastic Flow",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "3",
  pages =        "4:1--4:36",
  year =         "1998",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v3-26",
  ISSN =         "1083-6489",
  MRclass =      "60H10 (60J60)",
  MRnumber =     "1610230 (99c:60115)",
  MRreviewer =   "R{\'e}mi L{\'e}andre",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/26",
  abstract =     "Consider an embedded hypersurface $M$ in $ R^3$. For $
                 \Phi_t$ a stochastic flow of differomorphisms on $ R^3$
                 and $ x \in M$, set $ x_t = \Phi_t (x)$ and $ M_t =
                 \Phi_t (M)$. In this paper we will assume $ \Phi_t$ is
                 an isotropic (to be defined below) measure preserving
                 flow and give an explicit description by SDE's of the
                 evolution of the Gauss and mean curvatures, of $ M_t$
                 at $ x_t$. If $ \lambda_1 (t)$ and $ \lambda_2 (t)$ are
                 the principal curvatures of $ M_t$ at $ x_t$ then the
                 vector of mean curvature and Gauss curvature, $
                 (\lambda_1 (t) + \lambda_2 (t)$, $ \lambda_1 (t)
                 \lambda_2 (t))$, is a recurrent diffusion. Neither
                 curvature by itself is a diffusion. In a separate
                 addendum we treat the case of $M$ an embedded
                 codimension one submanifold of $ R^n$. In this case,
                 there are $ n - 1$ principal curvatures $ \lambda_1
                 (t), \ldots {}, \lambda_{n - 1} (t)$. If $ P_k, k = 1,
                 \dots, n - 1$ are the elementary symmetric polynomials
                 in $ \lambda_1, \ldots {}, \lambda_{n - 1}$, then the
                 vector $ (P_1 (\lambda_1 (t), \ldots {}, \lambda_{n -
                 1} (t)), \ldots {}, P_{n - 1} (\lambda_1 (t), \ldots
                 {}, \lambda_{n - 1} (t))$ is a diffusion and we compute
                 the generator explicitly. Again no projection of this
                 diffusion onto lower dimensions is a diffusion. Our
                 geometric study of isotropic stochastic flows is a
                 natural offshoot of earlier works by Baxendale and
                 Harris (1986), LeJan (1985, 1991) and Harris (1981).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stochastic flows, Lyapunov exponents, principal
                 curvatures",
}

@Article{Evans:1998:CLT,
  author =       "Steven N. Evans and Edwin A. Perkins",
  title =        "Collision Local Times, Historical Stochastic Calculus,
                 and Competing Species",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "3",
  pages =        "5:1--5:120",
  year =         "1998",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v3-27",
  ISSN =         "1083-6489",
  MRclass =      "60G57 (60H99 60J55 60J80)",
  MRnumber =     "1615329 (99h:60098)",
  MRreviewer =   "Anton Wakolbinger",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/27",
  abstract =     "Branching measure-valued diffusion models are
                 investigated that can be regarded as pairs of
                 historical Brownian motions modified by a competitive
                 interaction mechanism under which individuals from each
                 population have their longevity or fertility adversely
                 affected by collisions with individuals from the other
                 population. For 3 or fewer spatial dimensions, such
                 processes are constructed using a new fixed-point
                 technique as the unique solution of a strong equation
                 driven by another pair of more explicitly constructible
                 measure-valued diffusions. This existence and
                 uniqueness is used to establish well-posedness of the
                 related martingale problem and hence the strong Markov
                 property for solutions. Previous work of the authors
                 has shown that in 4 or more dimensions models with the
                 analogous definition do not exist.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "super-process, super-Brownian motion, interaction,
                 local time, historical process, measure-valued Markov
                 branching process, stochastic calculus, martingale
                 measure, random measure",
  xxtitle =      "Collision local times, historical stochastic calculus,
                 and competing superprocesses",
}

@Article{Ferrari:1998:FSS,
  author =       "P. A. Ferrari and L. R. G. Fontes",
  title =        "Fluctuations of a Surface Submitted to a Random
                 Average Process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "3",
  pages =        "6:1--6:34",
  year =         "1998",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v3-28",
  ISSN =         "1083-6489",
  MRclass =      "60K35",
  MRnumber =     "1624854 (99e:60214)",
  MRreviewer =   "T. M. Liggett",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/28",
  abstract =     "We consider a hypersurface of dimension $d$ imbedded
                 in a $ d + 1$ dimensional space. For each $ x \in Z^d$,
                 let $ \eta_t(x) \in R$ be the height of the surface at
                 site $x$ at time $t$. At rate $1$ the $x$-th height is
                 updated to a random convex combination of the heights
                 of the `neighbors' of $x$. The distribution of the
                 convex combination is translation invariant and does
                 not depend on the heights. This motion, named the
                 random average process (RAP), is one of the linear
                 processes introduced by Liggett (1985). Special cases
                 of RAP are a type of smoothing process (when the convex
                 combination is deterministic) and the voter model (when
                 the convex combination concentrates on one site chosen
                 at random). We start the heights located on a
                 hyperplane passing through the origin but different
                 from the trivial one $ \eta (x) \equiv 0$. We show
                 that, when the convex combination is neither
                 deterministic nor concentrating on one site, the
                 variance of the height at the origin at time $t$ is
                 proportional to the number of returns to the origin of
                 a symmetric random walk of dimension $d$. Under mild
                 conditions on the distribution of the random convex
                 combination, this gives variance of the order of $ t^{1
                 / 2}$ in dimension $ d = 1$, $ \log t$ in dimension $ d
                 = 2$ and bounded in $t$ in dimensions $ d \ge 3$. We
                 also show that for each initial hyperplane the process
                 as seen from the height at the origin converges to an
                 invariant measure on the hyper surfaces conserving the
                 initial asymptotic slope. The height at the origin
                 satisfies a central limit theorem. To obtain the
                 results we use a corresponding probabilistic cellular
                 automaton for which similar results are derived. This
                 automaton corresponds to the product of (infinitely
                 dimensional) independent random matrices whose rows are
                 independent.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "random average process, random surfaces, product of
                 random matrices, linear process, voter model, smoothing
                 process",
}

@Article{Feyel:1998:ASS,
  author =       "Denis Feyel and Arnaud {de La Pradelle}",
  title =        "On the approximate solutions of the {Stratonovitch}
                 equation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "3",
  pages =        "7:1--7:14",
  year =         "1998",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v3-29",
  ISSN =         "1083-6489",
  MRclass =      "60H07 (60G17)",
  MRnumber =     "1624858 (99j:60075)",
  MRreviewer =   "Marco Ferrante",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/29",
  abstract =     "We present new methods for proving the convergence of
                 the classical approximations of the Stratonovitch
                 equation. We especially make use of the fractional
                 Liouville-valued Sobolev space $ W^{r, p}({\cal
                 J}_{\alpha, p}) $. We then obtain a support theorem for
                 the capacity $ c_{r, p} $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stratonovitch equations, Kolmogorov lemma, quasi-sure
                 analysis",
}

@Article{Capinski:1998:MAS,
  author =       "Marek Capi{\'n}ski and Nigel J. Cutland",
  title =        "Measure attractors for stochastic {Navier--Stokes}
                 equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "3",
  pages =        "8:1--8:15",
  year =         "1998",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v3-30",
  ISSN =         "1083-6489",
  MRclass =      "60H15 (35B40 35Q30 35R60)",
  MRnumber =     "1637081 (99f:60115)",
  MRreviewer =   "Wilfried Grecksch",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/30",
  abstract =     "We show existence of measure attractors for 2-D
                 stochastic Navier--Stokes equations with general
                 multiplicative noise.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "stochastic Navier--Stokes equations, measure
                 attractors",
}

@Article{Kurtz:1998:MPC,
  author =       "Thomas G. Kurtz",
  title =        "Martingale problems for conditional distributions of
                 {Markov} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "3",
  pages =        "9:1--9:29",
  year =         "1998",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v3-31",
  ISSN =         "1083-6489",
  MRclass =      "60J25 (60G25 60G44 60J35)",
  MRnumber =     "1637085 (99k:60186)",
  MRreviewer =   "Amarjit Budhiraja",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/31",
  abstract =     "Let $X$ be a Markov process with generator $A$ and let
                 $ Y(t) = \gamma (X(t))$. The conditional distribution $
                 \pi_t$ of $ X(t)$ given $ \sigma (Y(s) \colon s \leq
                 t)$ is characterized as a solution of a filtered
                 martingale problem. As a consequence, we obtain a
                 generator/martingale problem version of a result of
                 Rogers and Pitman on Markov functions. Applications
                 include uniqueness of filtering equations,
                 exchangeability of the state distribution of
                 vector-valued processes, verification of
                 quasireversibility, and uniqueness for martingale
                 problems for measure-valued processes. New results on
                 the uniqueness of forward equations, needed in the
                 proof of uniqueness for the filtered martingale problem
                 are also presented.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "partial observation, conditional distribution,
                 filtering, forward equation, martingale problem, Markov
                 process, Markov function, quasireversibility,
                 measure-valued process",
}

@Article{Kesten:1998:AAW,
  author =       "Harry Kesten and Vladas Sidoravicius and Yu Zhang",
  title =        "Almost All Words Are Seen In Critical Site Percolation
                 On The Triangular Lattice",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "3",
  pages =        "10:1--10:75",
  year =         "1998",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v3-32",
  ISSN =         "1083-6489",
  MRclass =      "60K35",
  MRnumber =     "1637089 (99j:60155)",
  MRreviewer =   "Rahul Roy",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/32",
  abstract =     "We consider critical site percolation on the
                 triangular lattice, that is, we choose $ X(v) = 0 $ or
                 1 with probability 1/2 each, independently for all
                 vertices $v$ of the triangular lattice. We say that a
                 word $ (\xi_1, \xi_2, \dots) \in \{ 0, 1 \}^{\mathbb
                 {N}}$ is seen in the percolation configuration if there
                 exists a selfavoiding path $ (v_1, v_2, \dots)$ on the
                 triangular lattice with $ X(v_i) = \xi_i, i \ge 1$. We
                 prove that with probability 1 ``almost all'' words, as
                 well as all periodic words, except the two words $ (1,
                 1, 1, \dots)$ and $ (0, 0, 0, \dots)$, are seen.
                 ``Almost all'' words here means almost all with respect
                 to the measure $ \mu_\beta $ under which the $ \xi_i$
                 are i.i.d. with $ \mu_\beta {\xi_i = 0} = 1 - \mu_\beta
                 {\xi_i = 1} = \beta $ (for an arbitrary $ 0 < \beta <
                 1$).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Percolation, Triangular lattice",
}

@Article{Yoo:1998:USS,
  author =       "Hyek Yoo",
  title =        "On the unique solvability of some nonlinear stochastic
                 {PDEs}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "3",
  pages =        "11:1--11:22",
  year =         "1998",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v3-33",
  ISSN =         "1083-6489",
  MRclass =      "60H15 (35R60)",
  MRnumber =     "1639464 (99h:60126)",
  MRreviewer =   "Bohdan Maslowski",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/33",
  abstract =     "The Cauchy problem for 1-dimensional nonlinear
                 stochastic partial differential equations is studied.
                 The uniqueness and existence of solutions in $ c
                 H^2_p(T)$-space are proved.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stochastic PDEs, Space of Bessel potentials, Embedding
                 theorems",
}

@Article{Fitzsimmons:1998:MPI,
  author =       "P. J. Fitzsimmons",
  title =        "{Markov} processes with identical bridges",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "3",
  pages =        "12:1--12:12",
  year =         "1998",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v3-34",
  ISSN =         "1083-6489",
  MRclass =      "60J25 (60J35)",
  MRnumber =     "1641066 (99h:60142)",
  MRreviewer =   "Kyle Siegrist",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/34",
  abstract =     "Let $X$ and $Y$ be time-homogeneous Markov processes
                 with common state space $E$, and assume that the
                 transition kernels of $X$ and $Y$ admit densities with
                 respect to suitable reference measures. We show that if
                 there is a time $ t > 0$ such that, for each $ x \in
                 E$, the conditional distribution of $ (X_s)_{0 \le s
                 \leq t}$, given $ X_0 = x = X_t$, coincides with the
                 conditional distribution of $ (Y_s)_{0 \leq s \leq t}$,
                 given $ Y_0 = x = Y_t$, then the infinitesimal
                 generators of $X$ and $Y$ are related by $ L^Y f =
                 \psi^{-1}L^X(\psi f) - \lambda f$, where $ \psi $ is an
                 eigenfunction of $ L^X$ with eigenvalue $ \lambda \in
                 {\bf R}$. Under an additional continuity hypothesis,
                 the same conclusion obtains assuming merely that $X$
                 and $Y$ share a ``bridge'' law for one triple $ (x, t,
                 y)$. Our work extends and clarifies a recent result of
                 I. Benjamini and S. Lee.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Bridge law, eigenfunction, transition density",
}

@Article{Davies:1998:LAE,
  author =       "Ian M. Davies",
  title =        "{Laplace} asymptotic expansions for {Gaussian}
                 functional integrals",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "3",
  pages =        "13:1--13:19",
  year =         "1998",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v3-35",
  ISSN =         "1083-6489",
  MRclass =      "60H05 (41A60)",
  MRnumber =     "1646472 (99i:60109)",
  MRreviewer =   "Kun Soo Chang",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/35",
  abstract =     "We obtain a Laplace asymptotic expansion, in orders of
                 $ \lambda $, of\par

                  $$ E^\rho_x \left \{ G(\lambda x) e^{- \lambda^{-2}
                 F(\lambda x)} \right \} $$

                 the expectation being with respect to a Gaussian
                 process. We extend a result of Pincus and build upon
                 the previous work of Davies and Truman. Our methods
                 differ from those of Ellis and Rosen in that we use the
                 supremum norm to simplify the application of the
                 result.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Gaussian processes, asymptotic expansions, functional
                 integrals",
}

@Article{Csaki:1998:LFS,
  author =       "Endre Cs{\'a}ki and Zhan Shi",
  title =        "Large favourite sites of simple random walk and the
                 {Wiener} process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "3",
  pages =        "14:1--14:31",
  year =         "1998",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v3-36",
  ISSN =         "1083-6489",
  MRclass =      "60F15 (60G50 60J65)",
  MRnumber =     "1646468 (2000d:60050)",
  MRreviewer =   "Davar Khoshnevisan",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/36",
  abstract =     "Let $ U(n) $ denote the most visited point by a simple
                 symmetric random walk $ \{ S_k \}_{k \ge 0} $ in the
                 first $n$ steps. It is known that $ U(n)$ and $ m a
                 x_{0 \leq k \leq n} S_k$ satisfy the same law of the
                 iterated logarithm, but have different upper functions
                 (in the sense of P. L{\'e}vy). The distance between
                 them however turns out to be transient. In this paper,
                 we establish the exact rate of escape of this distance.
                 The corresponding problem for the Wiener process is
                 also studied.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Local time, favourite site, random walk, Wiener
                 process",
}

@Article{Montgomery-Smith:1998:CRM,
  author =       "Stephen Montgomery-Smith",
  title =        "Concrete Representation of Martingales",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "3",
  pages =        "15:1--15:15",
  year =         "1998",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v3-37",
  ISSN =         "1083-6489",
  MRclass =      "60G42 (60G07 60H05)",
  MRnumber =     "1658686 (99k:60116)",
  MRreviewer =   "Dominique L{\'e}pingle",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/37",
  abstract =     "Let $ (f_n) $ be a mean zero vector valued martingale
                 sequence. Then there exist vector valued functions $
                 (d_n) $ from $ [0, 1]^n $ such that $ \int_0^1 d_n(x_1,
                 \dots, x_n) \, d x_n = 0 $ for almost all $ x_1, \dots,
                 x_{n - 1} $, and such that the law of $ (f_n) $ is the
                 same as the law of $ (\sum_{k = 1}^n d_k(x_1, \dots,
                 x_k)) $. Similar results for tangent sequences and
                 sequences satisfying condition (C.I.) are presented. We
                 also present a weaker version of a result of McConnell
                 that provides a Skorohod like representation for vector
                 valued martingales.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "martingale, concrete representation, tangent sequence,
                 condition (C.I.), UMD, Skorohod representation",
}

@Article{Pak:1998:RWF,
  author =       "Igor Pak",
  title =        "Random Walks On Finite Groups With Few Random
                 Generators",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "4",
  pages =        "1:1--1:11",
  year =         "1998",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v4-38",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/38",
  abstract =     "Let $G$ be a finite group. Choose a set $S$ of size
                 $k$ uniformly from $G$ and consider a lazy random walk
                 on the corresponding Cayley graph. We show that for
                 almost all choices of $S$ given $ k = 2 a \, \log_2
                 |G|$, $ a > 1$, this walk mixes in under $ m = 2 a \,
                 \log \frac {a}{a - 1} \log |G|$ steps. A similar result
                 was obtained earlier by Alon and Roichman and also by
                 Dou and Hildebrand using a different techniques. We
                 also prove that when sets are of size $ k = \log_2 |G|
                 + O(\log \log |G|)$, $ m = O(\log^3 |G|)$ steps suffice
                 for mixing of the corresponding symmetric lazy random
                 walk. Finally, when $G$ is abelian we obtain better
                 bounds in both cases.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random random walks on groups, random subproducts,
                 probabilistic method, separation distance",
}

@Article{Pak:1999:RWF,
  author =       "Igor Pak",
  title =        "Random walks on finite groups with few random
                 generators",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "4",
  pages =        "1:1--1:11",
  year =         "1999",
  CODEN =        "????",
  ISSN =         "1083-6489",
  MRclass =      "60B15 (60G50)",
  MRnumber =     "1663526 (2000a:60008)",
  MRreviewer =   "Martin V. Hildebrand",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://www.math.washington.edu/~ejpecp/EjpVol4/paper1.abs.html",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Krylov:1999:AVF,
  author =       "N. V. Krylov",
  title =        "Approximating Value Functions for Controlled
                 Degenerate Diffusion Processes by Using Piece-Wise
                 Constant Policies",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "4",
  pages =        "2:1--2:19",
  year =         "1999",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v4-39",
  ISSN =         "1083-6489",
  MRclass =      "49L25 (35K65)",
  MRnumber =     "1668597 (2000b:49056)",
  MRreviewer =   "Martino Bardi",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/39",
  abstract =     "It is shown that value functions for controlled
                 degenerate diffusion processes can be approximated with
                 error of order $ h^{1 / 3} $ by using policies which
                 are constant on intervals $ [k h^2, (k + 1)h^2) $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Bellman's equations, fully nonlinear equations",
}

@Article{Bressaud:1999:DCN,
  author =       "Xavier Bressaud and Roberto Fern{\'a}ndez and Antonio
                 Galves",
  title =        "Decay of Correlations for Non-{H{\"o}lderian}
                 Dynamics. {A} Coupling Approach",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "4",
  pages =        "3:1--3:19",
  year =         "1999",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v4-40",
  ISSN =         "1083-6489",
  MRclass =      "60G10 (28D05 37A25 37A50)",
  MRnumber =     "1675304 (2000j:60049)",
  MRreviewer =   "Bernard Schmitt",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/40",
  abstract =     "We present an upper bound on the mixing rate of the
                 equilibrium state of a dynamical system defined by the
                 one-sided shift and a non H{\"o}lder potential of
                 summable variations. The bound follows from an
                 estimation of the relaxation speed of chains with
                 complete connections with summable decay, which is
                 obtained via a explicit coupling between pairs of
                 chains with different histories.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Dynamical systems, non-H{\"o}lder dynamics, m ixing
                 rate, chains with complete connections, relaxation
                 speed, coupling methods",
}

@Article{Dawson:1999:HIF,
  author =       "Donald A. Dawson and Andreas Greven",
  title =        "Hierarchically interacting {Fleming--Viot} processes
                 with selection and mutation: multiple space time scale
                 analysis and quasi-equilibria",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "4",
  pages =        "4:1--4:81",
  year =         "1999",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v4-41",
  ISSN =         "1083-6489",
  MRclass =      "60J70 (60K35 92D10 92D25)",
  MRnumber =     "1670873 (2000e:60139)",
  MRreviewer =   "Anton Wakolbinger",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/41",
  abstract =     "Genetic models incorporating resampling and migration
                 are now fairly well-understood. Problems arise in the
                 analysis, if both selection and mutation are
                 incorporated. This paper addresses some aspects of this
                 problem, in particular the analysis of the long-time
                 behaviour before the equilibrium is reached
                 (quasi-equilibrium, which is the time range of interest
                 in most applications).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Interacting Fleming--Viot processes, Renormalization
                 analysis, Selection, Mutation, Recombination",
}

@Article{Dohmen:1999:IIE,
  author =       "Klaus Dohmen",
  title =        "Improved Inclusion--Exclusion Identities and
                 Inequalities Based on a Particular Class of Abstract
                 Tubes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "4",
  pages =        "5:1--5:12",
  year =         "1999",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v4-42",
  ISSN =         "1083-6489",
  MRclass =      "05A15 (05A19 05A20 68M15 90B25)",
  MRnumber =     "1684161 (2000a:05009)",
  MRreviewer =   "Stephen Tanny",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/42",
  abstract =     "Recently, Naiman and Wynn introduced the concept of an
                 abstract tube in order to obtain improved
                 inclusion-exclusion identities and inequalities that
                 involve much fewer terms than their classical
                 counterparts. In this paper, we introduce a particular
                 class of abstract tubes which plays an important role
                 with respect to chromatic polynomials and network
                 reliability. The inclusion-exclusion identities and
                 inequalities associated with this class simultaneously
                 generalize several well-known results such as Whitney's
                 broken circuit theorem, Shier's expression for the
                 reliability of a network as an alternating sum over
                 chains in a semilattice and Narushima's
                 inclusion-exclusion identity for posets. Moreover, we
                 show that under some restrictive assumptions a
                 polynomial time inclusion-exclusion algorithm can be
                 devised, which generalizes an important result of
                 Provan and Ball on network reliability.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Inclusion-exclusion, Bonferroni inequalities, sieve
                 formula, abstract tube, abstract simplicial complex,
                 partial order, chain, dynamic programming, graph
                 coloring, chromatic polynomial, broken circuit complex,
                 network reliability",
}

@Article{Dalang:1999:EMM,
  author =       "Robert C. Dalang",
  title =        "Extending the Martingale Measure Stochastic Integral
                 With Applications to Spatially Homogeneous S.P.D.E.'s",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "4",
  pages =        "6:1--6:29",
  year =         "1999",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v4-43",
  ISSN =         "1083-6489",
  MRclass =      "60H05 (35R60 60G15 60G48 60H15)",
  MRnumber =     "1684157 (2000b:60132)",
  MRreviewer =   "Marta Sanz Sol{\'e}",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/43",
  abstract =     "We extend the definition of Walsh's martingale measure
                 stochastic integral so as to be able to solve
                 stochastic partial differential equations whose Green's
                 function is not a function but a Schwartz distribution.
                 This is the case for the wave equation in dimensions
                 greater than two. Even when the integrand is a
                 distribution, the value of our stochastic integral
                 process is a real-valued martingale. We use this
                 extended integral to recover necessary and sufficient
                 conditions under which the linear wave equation driven
                 by spatially homogeneous Gaussian noise has a process
                 solution, and this in any spatial dimension. Under this
                 condition, the non-linear three dimensional wave
                 equation has a global solution. The same methods apply
                 to the damped wave equation, to the heat equation and
                 to various parabolic equations.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "stochastic wave equation, stochastic heat equation,
                 Gaussian noise, process solution",
}

@Article{Arcones:1999:WCR,
  author =       "Miguel A. Arcones",
  title =        "Weak Convergence for the Row Sums of a Triangular
                 Array of Empirical Processes Indexed by a Manageable
                 Triangular Array of Functions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "4",
  pages =        "7:1--7:17",
  year =         "1999",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v4-44",
  ISSN =         "1083-6489",
  MRclass =      "60B12 (60F17)",
  MRnumber =     "1684153 (2000c:60004)",
  MRreviewer =   "Lajos Horv{\'a}th",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/44",
  abstract =     "We study the weak convergence for the row sums of a
                 general triangular array of empirical processes indexed
                 by a manageable class of functions converging to an
                 arbitrary limit. As particular cases, we consider
                 random series processes and normalized sums of i.i.d.
                 random processes with Gaussian and stable limits. An
                 application to linear regression is presented. In this
                 application, the limit of the row sum of a triangular
                 array of empirical process is the mixture of a Gaussian
                 process with a random series process.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Empirical processes, triangular arrays, manageable
                 classes",
}

@Article{Worms:1999:MDS,
  author =       "Julien Worms",
  title =        "Moderate deviations for stable {Markov} chains and
                 regression models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "4",
  pages =        "8:1--8:28",
  year =         "1999",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v4-45",
  ISSN =         "1083-6489",
  MRclass =      "60F10 (60G10 62J02 62J05)",
  MRnumber =     "1684149 (2000b:60073)",
  MRreviewer =   "Peter Eichelsbacher",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/45",
  abstract =     "We prove moderate deviations principles for
                 \begin{itemize} \item unbounded additive functionals of
                 the form $ S_n = \sum_{j = 1}^n g(X^{(p)}_{j - 1}) $,
                 where $ (X_n)_{n \in N} $ is a stable $ R^d$-valued
                 functional autoregressive model of order $p$ with white
                 noise and stationary distribution $ \mu $, and $g$ is
                 an $ R^q$-valued Lipschitz function of order $ (r,
                 s)$;

                 \item the error of the least squares estimator (LSE) of
                 the matrix $ \theta $ in an $ R^d$-valued regression
                 model $ X_n = \theta^t \phi_{n - 1} + \epsilon_n$,
                 where $ (\epsilon_n)$ is a generalized Gaussian
                 noise.

                 \end{itemize} We apply these results to study the error
                 of the LSE for a stable $ R^d$-valued linear
                 autoregressive model of order $p$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Large and Moderate Deviations, Martingales, Markov
                 Chains, Least Squares Estimator for a regression
                 model",
}

@Article{Morters:1999:SSL,
  author =       "Peter M{\"o}rters and Narn-Rueih Shieh",
  title =        "Small scale limit theorems for the intersection local
                 times of {Brownian} motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "4",
  pages =        "9:1--9:23",
  year =         "1999",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v4-46",
  ISSN =         "1083-6489",
  MRclass =      "60G17 (28A78 60J55 60J65)",
  MRnumber =     "1690313 (2000e:60060)",
  MRreviewer =   "Yimin Xiao",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/46",
  abstract =     "In this paper we contribute to the investigation of
                 the fractal nature of the intersection local time
                 measure on the intersection of independent Brownian
                 paths. We particularly point out the difference in the
                 small scale behaviour of the intersection local times
                 in three-dimensional space and in the plane by studying
                 almost sure limit theorems motivated by the notion of
                 average densities introduced by Bedford and Fisher. We
                 show that in 3-space the intersection local time
                 measure of two paths has an average density of order
                 two with respect to the gauge function $ \varphi (r) =
                 r $, but in the plane, for the intersection local time
                 measure of p Brownian paths, the average density of
                 order two fails to converge. The average density of
                 order three, however, exists for the gauge function $
                 \varphi_p(r) = r^2 [\log (1 / r)]^p $. We also prove
                 refined versions of the above results, which describe
                 more precisely the fluctuations of the volume of small
                 balls around these gauge functions by identifying the
                 density distributions, or lacunarity distributions, of
                 the intersection local times.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion, intersection local time, Palm
                 distribution, average density, density distribution,
                 lacunarity distribution, logarithmic average",
}

@Article{Dembo:1999:TPT,
  author =       "Amir Dembo and Yuval Peres and Jay Rosen and Ofer
                 Zeitouni",
  title =        "Thick Points for Transient Symmetric Stable
                 Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "4",
  pages =        "10:1--10:13",
  year =         "1999",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v4-47",
  ISSN =         "1083-6489",
  MRclass =      "60J55 (60G52)",
  MRnumber =     "1690314 (2000f:60117)",
  MRreviewer =   "Larbi Alili",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/47",
  abstract =     "Let $ T(x, r) $ denote the total occupation measure of
                 the ball of radius $r$ centered at $x$ for a transient
                 symmetric stable processes of index $ b < d$ in $ R^d$
                 and $ K(b, d)$ denote the norm of the convolution with
                 its 0-potential density, considered as an operator on $
                 L^2 (B(0, 1), d x)$. We prove that as $r$ approaches 0,
                 almost surely $ \sup_{|x| \leq 1} T(x, r) / (r^b| \log
                 r|) \to b K(b, d)$. Furthermore, for any $ a \in (0, b
                 / K(b, d))$, the Hausdorff dimension of the set of
                 ``thick points'' $x$ for which $ \limsup_{r \to 0} T(x,
                 r) / (r^b | \log r|) = a$, is almost surely $ b - a /
                 K(b, d)$; this is the correct scaling to obtain a
                 nondegenerate ``multifractal spectrum'' for transient
                 stable occupation measure. The liminf scaling of $ T(x,
                 r)$ is quite different: we exhibit positive, finite,
                 non-random $ c(b, d), C(b, d)$, such that almost surely
                 $ c(b, d) < \sup_x \liminf_{r \to 0} T(x, r) / r^b <
                 C(b, d)$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stable process, occupation measure, multifractal
                 spectrum",
}

@Article{Pitman:1999:BMB,
  author =       "Jim Pitman",
  title =        "{Brownian} motion, bridge, excursion, and meander
                 characterized by sampling at independent uniform
                 times",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "4",
  pages =        "11:1--11:33",
  year =         "1999",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v4-48",
  ISSN =         "1083-6489",
  MRclass =      "60J65 (05A19 11B73)",
  MRnumber =     "1690315 (2000e:60137)",
  MRreviewer =   "G{\"o}tz Kersting",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/48;
                 http://www.math.washington.edu/~ejpecp/EjpVol4/paper11.abs.html",
  abstract =     "For a random process $X$ consider the random vector
                 defined by the values of $X$ at times $ 0 < U_{n, 1} <
                 \cdots {} < U_{n, n} < 1$ and the minimal values of $X$
                 on each of the intervals between consecutive pairs of
                 these times, where the $ U_{n, i}$ are the order
                 statistics of $n$ independent uniform $ (0, 1)$
                 variables, independent of $X$. The joint law of this
                 random vector is explicitly described when $X$ is a
                 Brownian motion. Corresponding results for Brownian
                 bridge, excursion, and meander are deduced by
                 appropriate conditioning. These descriptions yield
                 numerous new identities involving the laws of these
                 processes, and simplified proofs of various known
                 results, including Aldous's characterization of the
                 random tree constructed by sampling the excursion at
                 $n$ independent uniform times, Vervaat's transformation
                 of Brownian bridge into Brownian excursion, and
                 Denisov's decomposition of the Brownian motion at the
                 time of its minimum into two independent Brownian
                 meanders. Other consequences of the sampling formulae
                 are Brownian representations of various special
                 functions, including Bessel polynomials, some
                 hypergeometric polynomials, and the Hermite function.
                 Various combinatorial identities involving random
                 partitions and generalized Stirling numbers are also
                 obtained.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "alternating exponential random walk, uniform order
                 statistics, critical binary random tree, Vervaat's
                 transformation, random partitions, generalized Stirling
                 numbers, Bessel polynomials, McDonald function,
                 products of gamma variables, Hermite function",
}

@Article{Greven:1999:LBB,
  author =       "Andreas Greven and Achim Klenke and Anton
                 Wakolbinger",
  title =        "The Longtime Behavior of Branching Random Walk in a
                 Catalytic Medium",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "4",
  pages =        "12:1--12:80",
  year =         "1999",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v4-49",
  ISSN =         "1083-6489",
  MRclass =      "60K35 (60J80)",
  MRnumber =     "1690316 (2000a:60189)",
  MRreviewer =   "T. M. Liggett",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/49",
  abstract =     "Consider a countable collection of particles located
                 on a countable group, performing a critical branching
                 random walk where the branching rate of a particle is
                 given by a random medium fluctuating both in space and
                 time. Here we study the case where the time-space
                 random medium (called catalyst) is also a critical
                 branching random walk evolving autonomously while the
                 local branching rate of the reactant process is
                 proportional to the number of catalytic particles
                 present at a site. The catalyst process and the
                 reactant process typically have different underlying
                 motions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Branching random walk in random medium,
                 reactant-catalyst systems, interacting particle
                 Systems, random media",
}

@Article{Peligrad:1999:CSS,
  author =       "Magda Peligrad",
  title =        "Convergence of Stopped Sums of Weakly Dependent Random
                 Variables",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "4",
  pages =        "13:1--13:13",
  year =         "1999",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v4-50",
  ISSN =         "1083-6489",
  MRclass =      "60E15 (60F15 60G48)",
  MRnumber =     "1692676 (2000d:60033)",
  MRreviewer =   "Przemys{\l}aw Matu{\l}a",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/50",
  abstract =     "In this paper we investigate stopped partial sums for
                 weak dependent sequences.\par

                 In particular, the results are used to obtain new
                 maximal inequalities for strongly mixing sequences and
                 related almost sure results.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Partial sums, maximal inequalities, weak dependent
                 sequences, stopping times, amarts",
}

@Article{Steinsaltz:1999:RTC,
  author =       "David Steinsaltz",
  title =        "Random Time Changes for Sock-Sorting and Other
                 Stochastic Process Limit Theorems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "4",
  pages =        "14:1--14:25",
  year =         "1999",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v4-51",
  ISSN =         "1083-6489",
  MRclass =      "60F05 (60C05 60K05)",
  MRnumber =     "1692672 (2000e:60038)",
  MRreviewer =   "Lars Holst",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/51",
  abstract =     "A common technique in the theory of stochastic process
                 is to replace a discrete time coordinate by a
                 continuous randomized time, defined by an independent
                 Poisson or other process. Once the analysis is complete
                 on this Poissonized process, translating the results
                 back to the original setting may be nontrivial. It is
                 shown here that, under fairly general conditions, if
                 the process $ S_n $ and the time change $ \phi_n $ both
                 converge, when normalized by the same constant, to
                 limit processes combined process $ S_n(\phi_n(t)) $
                 converges, when properly normalized, to a sum of the
                 limit of the original process, and the limit of the
                 time change multiplied by the derivative of $ E S_n $.
                 It is also shown that earlier results on the fine
                 structure of the maxima are preserved by these time
                 changes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "maximal inequalities, decoupling, Poissonization,
                 functional central limit theorem, sorting, random
                 allocations, auxiliary randomization, time change",
}

@Article{Pitman:1999:LMB,
  author =       "Jim Pitman and Marc Yor",
  title =        "The law of the maximum of a {Bessel} bridge",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "4",
  pages =        "15:1--15:35",
  year =         "1999",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v4-52",
  ISSN =         "1083-6489",
  MRclass =      "60J65 (33C10 60J60)",
  MRnumber =     "1701890 (2000j:60101)",
  MRreviewer =   "Endre Cs{\'a}ki",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/52;
                 http://www.math.washington.edu/~ejpecp/EjpVol4/paper15.abs.html",
  abstract =     "Let $ M_d $ be the maximum of a standard Bessel bridge
                 of dimension $d$. A series formula for $ P(M_d \leq a)$
                 due to Gikhman and Kiefer for $ d = 1, 2, \ldots $ is
                 shown to be valid for all real $ d > 0$. Various other
                 characterizations of the distribution of $ M_d$ are
                 given, including formulae for its Mellin transform,
                 which is an entire function. The asymptotic
                 distribution of $ M_d$ is described both as $d$ tends
                 to infinity and as $d$ tends to zero.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian bridge, Brownian excursion, Brownian scaling,
                 local time, Bessel process, zeros of Bessel functions,
                 Riemann zeta function",
}

@Article{Igloi:1999:LRD,
  author =       "E. Igl{\'o}i and G. Terdik",
  title =        "Long-range dependence through gamma-mixed
                 {Ornstein--Uhlenbeck} process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "4",
  pages =        "16:1--16:33",
  year =         "1999",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v4-53",
  ISSN =         "1083-6489",
  MRclass =      "60H05 (60G15 60G18 60H10)",
  MRnumber =     "1713649 (2000m:60060)",
  MRreviewer =   "V. V. Anh",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/53",
  abstract =     "The limit process of aggregational models---(i) sum of
                 random coefficient AR(1) processes with independent
                 Brownian motion (BM) inputs and (ii) sum of AR(1)
                 processes with random coefficients of Gamma
                 distribution and with input of common BM's, ---proves
                 to be Gaussian and stationary and its transfer function
                 is the mixture of transfer functions of
                 Ornstein--Uhlenbeck (OU) processes by Gamma
                 distribution. It is called Gamma-mixed
                 Ornstein--Uhlenbeck process ($ \Gamma \mathsf {MOU}$).
                 For independent Poisson alternating $0$-$1$ reward
                 processes with proper random intensity it is shown that
                 the standardized sum of the processes converges to the
                 standardized $ \Gamma \mathsf {MOU}$ process. The $
                 \Gamma \mathsf {MOU}$ process has various interesting
                 properties and it is a new candidate for the successful
                 modelling of several Gaussian stationary data with
                 long-range dependence. Possible applications and
                 problems are also considered.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stationarity, Long-range dependence, Spectral
                 representation, Ornstein--Uhlenbeck process,
                 Aggregational model, Stochastic differentialequation,
                 Fractional Brownian motion input, Heart rate
                 variability",
}

@Article{Liptser:1999:MDT,
  author =       "R. Liptser and V. Spokoiny",
  title =        "Moderate Deviations Type Evaluation for Integral
                 Functionals of Diffusion Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "4",
  pages =        "17:1--17:25",
  year =         "1999",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v4-54",
  ISSN =         "1083-6489",
  MRclass =      "60F10 (60J60)",
  MRnumber =     "1741723 (2001j:60054)",
  MRreviewer =   "Anatolii A. Pukhal{\cprime}ski{\u\i}",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/54",
  abstract =     "We establish a large deviations type evaluation for
                 the family of integral functionals.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "large deviations, moderate deviations, diffusion",
}

@Article{Fukushima:1999:SMC,
  author =       "Masatoshi Fukushima",
  title =        "On semi-martingale characterizations of functionals of
                 symmetric {Markov} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "4",
  pages =        "18:1--18:32",
  year =         "1999",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v4-55",
  ISSN =         "1083-6489",
  MRclass =      "60J45 (31C25 60J55)",
  MRnumber =     "1741537 (2001b:60091)",
  MRreviewer =   "Zhen-Qing Chen",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/55",
  abstract =     "For a quasi-regular (symmetric) Dirichlet space $
                 ({\cal E}, {\cal F}) $ and an associated symmetric
                 standard process $ (X_t, P_x) $, we show that, for $ u
                 i n {\cal F} $, the additive functional $ u^*(X_t) -
                 u^*(X_0) $ is a semimartingale if and only if there
                 exists an $ {\cal E}$-nest $ \{ F_n \} $ and positive
                 constants $ C_n$ such that $ \vert {\cal E}(u, v) \vert
                 \leq C_n \Vert v \Vert_\infty, v \in {\cal F}_{F_n,
                 b}.$ In particular, a signed measure resulting from the
                 inequality will be automatically smooth. One of the
                 variants of this assertion is applied to the distorted
                 Brownian motion on a closed subset of $ R^d$, giving
                 stochastic characterizations of BV functions and
                 Caccioppoli sets.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "quasi-regular Dirichlet form, strongly regular
                 representation, additive functionals, semimartingale,
                 smooth signed measure, BV function",
}

@Article{Getoor:1999:EGS,
  author =       "Ronald K. Getoor",
  title =        "An Extended Generator and {Schr{\"o}dinger}
                 Equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "4",
  pages =        "19:1--19:23",
  year =         "1999",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v4-56",
  ISSN =         "1083-6489",
  MRclass =      "60J40 (60J25 60J35 60J45)",
  MRnumber =     "1741538 (2001c:60115)",
  MRreviewer =   "Zoran Vondra{\v{c}}ek",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/56",
  abstract =     "The generator of a Borel right process is extended so
                 that it maps functions to smooth measures. This
                 extension may be defined either probabilistically using
                 martingales or analytically in terms of certain kernels
                 on the state space of the process. Then the associated
                 Schr{\"o}dinger equation with a (signed) measure
                 serving as potential may be interpreted as an equation
                 between measures. In this context general existence and
                 uniqueness theorems for solutions are established.
                 These are then specialized to obtain more concrete
                 results in special situations.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Markov processes, Schr{\"o}dinger equations,
                 generators, smooth measures",
}

@Article{Sharpe:1999:MRS,
  author =       "Michael Sharpe",
  title =        "Martingales on Random Sets and the Strong Martingale
                 Property",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "5",
  pages =        "1:1--1:17",
  year =         "1999",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v5-57",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/57",
  abstract =     "Let $X$ be a process defined on an optional random
                 set. The paper develops two different conditions on $X$
                 guaranteeing that it is the restriction of a uniformly
                 integrable martingale. In each case, it is supposed
                 that $X$ is the restriction of some special
                 semimartingale $Z$ with canonical decomposition $ Z = M
                 + A$. The first condition, which is both necessary and
                 sufficient, is an absolute continuity condition on $A$.
                 Under additional hypotheses, the existence of a
                 martingale extension can be characterized by a strong
                 martingale property of $X$. Uniqueness of the extension
                 is also considered.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Martingale, random set, strong martingale property",
}

@Article{Camarri:1999:LDR,
  author =       "Michael Camarri and Jim Pitman",
  title =        "Limit Distributions and Random Trees Derived from the
                 Birthday Problem with Unequal Probabilities",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "5",
  pages =        "2:1--2:18",
  year =         "1999",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v5-58",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/58",
  abstract =     "Given an arbitrary distribution on a countable set,
                 consider the number of independent samples required
                 until the first repeated value is seen. Exact and
                 asymptotic formulae are derived for the distribution of
                 this time and of the times until subsequent repeats.
                 Asymptotic properties of the repeat times are derived
                 by embedding in a Poisson process. In particular,
                 necessary and sufficient conditions for convergence are
                 given and the possible limits explicitly described.
                 Under the same conditions the finite dimensional
                 distributions of the repeat times converge to the
                 arrival times of suitably modified Poisson processes,
                 and random trees derived from the sequence of
                 independent trials converge in distribution to an
                 inhomogeneous continuum random tree.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Repeat times, point process, Poisson embedding,
                 inhomogeneous continuum random tree, Rayleigh
                 distribution",
}

@Article{Bessaih:1999:SWA,
  author =       "Hakima Bessaih",
  title =        "Stochastic Weak Attractor for a Dissipative {Euler}
                 Equation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "5",
  pages =        "3:1--3:16",
  year =         "1999",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v5-59",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/59",
  abstract =     "In this paper a nonautonomous dynamical system is
                 considered, a stochastic one that is obtained from the
                 dissipative Euler equation subject to a stochastic
                 perturbation, an additive noise. Absorbing sets have
                 been defined as sets that depend on time and attracts
                 from $ - \infty $. A stochastic weak attractor is
                 constructed in phase space with respect to two metrics
                 and is compact in the lower one.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Dissipative Euler Equation, random dynamical systems,
                 attractors",
}

@Article{Bertoin:1999:TCD,
  author =       "Jean Bertoin and Jim Pitman",
  title =        "Two Coalescents Derived from the Ranges of Stable
                 Subordinators",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "5",
  pages =        "7:1--7:17",
  year =         "1999",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v5-63",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/63",
  abstract =     "Let $ M_\alpha $ be the closure of the range of a
                 stable subordinator of index $ \alpha \in]0, 1 [ $.
                 There are two natural constructions of the $ M_{\alpha
                 } $'s simultaneously for all $ \alpha \in]0, 1 [ $, so
                 that $ M_{\alpha } \subseteq M_{\beta } $ for $ 0 <
                 \alpha < \beta < 1 $: one based on the intersection of
                 independent regenerative sets and one based on
                 Bochner's subordination. We compare the corresponding
                 two coalescent processes defined by the lengths of
                 complementary intervals of $ [0, 1] \backslash M_{1 -
                 \rho } $ for $ 0 < \rho < 1 $. In particular, we
                 identify the coalescent based on the subordination
                 scheme with the coalescent recently introduced by
                 Bolthausen and Sznitman.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "coalescent, stable, subordinator, Poisson--Dirichlet
                 distribution",
}

@Article{Khoshnevisan:2000:LRF,
  author =       "Davar Khoshnevisan and Yuval Peres and Yimin Xiao",
  title =        "Limsup Random Fractals",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "5",
  pages =        "4:1--4:24",
  year =         "2000",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v5-60",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/60",
  abstract =     "Orey and Taylor (1974) introduced sets of ``fast
                 points'' where Brownian increments are exceptionally
                 large, $ {\rm F}(\lambda) := \{ t \in [0, 1] \colon
                 \limsup_{h \to 0}{ | X(t + h) - X(t)| / \sqrt { 2h|
                 \log h|}} \ge \lambda \} $. They proved that for $
                 \lambda \in (0, 1] $, the Hausdorff dimension of $ {\rm
                 F}(\lambda) $ is $ 1 - \lambda^2 $ a.s. We prove that
                 for any analytic set $ E \subset [0, 1] $, the supremum
                 of the $ \lambda $ such that $E$ intersects $ {\rm
                 F}(\lambda)$ a.s. equals $ \sqrt {\text {dim}_p E }$,
                 where $ \text {dim}_p E$ is the {\em packing dimension}
                 of $E$. We derive this from a general result that
                 applies to many other random fractals defined by limsup
                 operations. This result also yields extensions of
                 certain ``fractal functional limit laws'' due to
                 Deheuvels and Mason (1994). In particular, we prove
                 that for any absolutely continuous function $f$ such
                 that $ f(0) = 0$ and the energy $ \int_0^1 |f'|^2 \, d
                 t $ is lower than the packing dimension of $E$, there
                 a.s. exists some $ t \in E$ so that $f$ can be
                 uniformly approximated in $ [0, 1]$ by normalized
                 Brownian increments $ s \mapsto [X(t + s h) - X(t)] /
                 \sqrt { 2h| \log h|}$; such uniform approximation is
                 a.s. impossible if the energy of $f$ is higher than the
                 packing dimension of $E$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Limsup random fractal, packing dimension, Hausdorff
                 dimension, Brownian motion, fast point",
}

@Article{Ichinose:2000:NED,
  author =       "Takashi Ichinose and Satoshi Takanobu",
  title =        "The Norm Estimate of the Difference Between the {Kac}
                 Operator and {Schr{\"o}dinger} Semigroup {II}: The
                 General Case Including the Relativistic Case",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "5",
  pages =        "5:1--5:47",
  year =         "2000",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v5-61",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/61",
  abstract =     "More thorough results than in our previous paper in
                 Nagoya Math. J. are given on the $ L_p$-operator norm
                 estimates for the Kac operator $ e^{-tV / 2} e^{-tH_0}
                 e^{-tV / 2}$ compared with the Schr{\"o}dinger
                 semigroup $ e^{-t(H_0 + V)}$. The Schr{\"o}dinger
                 operators $ H_0 + V$ to be treated in this paper are
                 more general ones associated with the L{\'e}vy process,
                 including the relativistic Schr{\"o}dinger operator.
                 The method of proof is probabilistic based on the
                 Feynman--Kac formula. It differs from our previous work
                 in the point of using {\em the Feynman--Kac formula\/}
                 not directly for these operators, but instead through
                 {\em subordination\/} from the Brownian motion, which
                 enables us to deal with all these operators in a
                 unified way. As an application of such estimates the
                 Trotter product formula in the $ L_p$-operator norm,
                 with error bounds, for these Schr{\"o}dinger semigroups
                 is also derived.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Schr{\"o}dinger operator, Schr{\"o}dinger semigroup,
                 relativistic Schr{\"o}dinger operator, Trotter product
                 formula, Lie--Trotter--Kato product formula,
                 Feynman--Kac formula, subordination of Brownian motion,
                 Kato's inequality",
}

@Article{Mikulevicius:2000:SEE,
  author =       "R. Mikulevicius and G. Valiukevicius",
  title =        "On Stochastic {Euler} equation in $ \mathbb {R}^d $",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "5",
  pages =        "6:1--6:20",
  year =         "2000",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v5-62",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/62",
  abstract =     "Following the Arnold--Marsden--Ebin approach, we prove
                 local (global in 2-D) existence and uniqueness of
                 classical (H{\"o}lder class) solutions of stochastic
                 Euler equation with random forcing.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stochastic partial differential equations, Euler
                 equation",
}

@Article{Lawler:2000:SCH,
  author =       "Gregory Lawler",
  title =        "Strict Concavity of the Half Plane Intersection
                 Exponent for Planar {Brownian} Motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "5",
  pages =        "8:1--8:33",
  year =         "2000",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v5-64",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/64",
  abstract =     "The intersection exponents for planar Brownian motion
                 measure the exponential decay of probabilities of
                 nonintersection of paths. We study the intersection
                 exponent $ \xi (\lambda_1, \lambda_2) $ for Brownian
                 motion restricted to a half plane which by conformal
                 invariance is the same as Brownian motion restricted to
                 an infinite strip. We show that $ \xi $ is a strictly
                 concave function. This result is used in another paper
                 to establish a universality result for conformally
                 invariant intersection exponents.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion, intersection exponent",
}

@Article{Conlon:2000:HEE,
  author =       "Joseph Conlon and Ali Naddaf",
  title =        "On Homogenization Of Elliptic Equations With Random
                 Coefficients",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "5",
  pages =        "9:1--9:58",
  year =         "2000",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v5-65",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/65",
  abstract =     "In this paper, we investigate the rate of convergence
                 of the solution $ u_\varepsilon $ of the random
                 elliptic partial difference equation $
                 (\nabla^{\varepsilon *} a(x / \varepsilon, \omega)
                 \nabla^\varepsilon + 1)u_\varepsilon (x, \omega) = f(x)
                 $ to the corresponding homogenized solution. Here $ x
                 \in \varepsilon Z^d $, and $ \omega \in \Omega $
                 represents the randomness. Assuming that $ a(x) $'s are
                 independent and uniformly elliptic, we shall obtain an
                 upper bound $ \varepsilon^\alpha $ for the rate of
                 convergence, where $ \alpha $ is a constant which
                 depends on the dimension $ d \ge 2 $ and the deviation
                 of $ a(x, \omega) $ from the identity matrix. We will
                 also show that the (statistical) average of $
                 u_\varepsilon (x, \omega) $ and its derivatives decay
                 exponentially for large $x$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Homogenization, elliptic equations, random
                 environment, Euler-Lagrange equation",
}

@Article{Hu:2000:LCH,
  author =       "Yueyun Hu",
  title =        "The Laws of {Chung} and {Hirsch} for {Cauchy}'s
                 Principal Values Related to {Brownian} Local Times",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "5",
  pages =        "10:1--10:16",
  year =         "2000",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v5-66",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/66",
  abstract =     "Two Chung-type and Hirsch-type laws are established to
                 describe the liminf asymptotic behaviours of the
                 Cauchy's principal values related to Brownian local
                 times. These results are generalized to a class of
                 Brownian additive functionals.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Principal values, Brownian additive functional, liminf
                 asymptotic behaviours",
}

@Article{Feyel:2000:ARP,
  author =       "D. Feyel and A. {de La Pradelle}",
  title =        "The Abstract {Riemannian} Path Space",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "5",
  pages =        "11:1--11:17",
  year =         "2000",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v5-67",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/67",
  abstract =     "On the Wiener space $ \Omega $, we introduce an
                 abstract Ricci process $ A_t $ and a pseudo-gradient $
                 F \rightarrow {F}^\sharp $ which are compatible through
                 an integration by parts formula. They give rise to a $
                 \sharp $-Sobolev space on $ \Omega $, logarithmic
                 Sobolev inequalities, and capacities, which are tight
                 on Hoelder compact sets of $ \Omega $. These are then
                 applied to the path space over a Riemannian manifold.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Wiener space, Sobolev spaces, Bismut--Driver formula,
                 Logarithmic Sobolev inequality, Capacities, Riemannian
                 manifold path space",
}

@Article{Schweinsberg:2000:CSM,
  author =       "Jason Schweinsberg",
  title =        "Coalescents with Simultaneous Multiple Collisions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "5",
  pages =        "12:1--12:50",
  year =         "2000",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v5-68",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/68",
  abstract =     "We study a family of coalescent processes that undergo
                 ``simultaneous multiple collisions, '' meaning that
                 many clusters of particles can merge into a single
                 cluster at one time, and many such mergers can occur
                 simultaneously. This family of processes, which we
                 obtain from simple assumptions about the rates of
                 different types of mergers, essentially coincides with
                 a family of processes that Mohle and Sagitov obtain as
                 a limit of scaled ancestral processes in a population
                 model with exchangeable family sizes. We characterize
                 the possible merger rates in terms of a single measure,
                 show how these coalescents can be constructed from a
                 Poisson process, and discuss some basic properties of
                 these processes. This work generalizes some work of
                 Pitman, who provides similar analysis for a family of
                 coalescent processes in which many clusters can
                 coalesce into a single cluster, but almost surely no
                 two such mergers occur simultaneously.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "coalescence, ancestral processes, Poisson point
                 processes, Markov processes, exchangeable random
                 partitions",
}

@Article{Krylov:2000:SS,
  author =       "N. Krylov",
  title =        "{SPDEs} in {$ L_q((0, \tau], L_p) $} Spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "5",
  pages =        "13:1--13:29",
  year =         "2000",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v5-69",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/69",
  abstract =     "Existence and uniqueness theorems are presented for
                 evolutional stochastic partial differential equations
                 of second order in $ L_p$-spaces with weights allowing
                 derivatives of solutions to blow up near the boundary.
                 It is allowed for the powers of summability with
                 respect to space and time variables to be different.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stochastic partial differential equations, Sobolev
                 spaces with weights",
}

@Article{Lyne:2000:TWC,
  author =       "Owen Lyne",
  title =        "Travelling Waves for a Certain First-Order Coupled
                 {PDE} System",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "5",
  pages =        "14:1--14:40",
  year =         "2000",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v5-70",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/70",
  abstract =     "This paper concentrates on a particular first-order
                 coupled PDE system. It provides both a detailed
                 treatment of the {\em existence\/} and {\em
                 uniqueness\/} of monotone travelling waves to various
                 equilibria, by differential-equation theory and by
                 probability theory and a treatment of the corresponding
                 hyperbolic initial-value problem, by analytic methods.
                 The initial-value problem is studied using
                 characteristics to show existence and uniqueness of a
                 bounded solution for bounded initial data (subject to
                 certain smoothness conditions). The concept of {\em
                 weak\/} solutions to partial differential equations is
                 used to rigorously examine bounded initial data with
                 jump discontinuities. For the travelling wave problem
                 the differential-equation treatment makes use of a
                 shooting argument and explicit calculations of the
                 eigenvectors of stability matrices. The probabilistic
                 treatment is careful in its proofs of {\em
                 martingale\/} (as opposed to merely local-martingale)
                 properties. A modern {\em change-of-measure
                 technique\/} is used to obtain the best lower bound on
                 the speed of the monotone travelling wave --- with
                 Heaviside initial conditions the solution converges to
                 an approximate travelling wave of that speed (the
                 solution tends to one ahead of the wave-front and to
                 zero behind it). Waves to different equilibria are
                 shown to be related by Doob $h$-transforms. {\em
                 Large-deviation theory\/} provides heuristic links
                 between alternative descriptions of minimum wave
                 speeds, rigorous algebraic proofs of which are
                 provided.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Travelling waves, Martingales, Branching processes",
}

@Article{Kopp:2000:CIM,
  author =       "P. Kopp and Volker Wellmann",
  title =        "Convergence in Incomplete Market Models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "5",
  pages =        "15:1--15:26",
  year =         "2000",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v5-71",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/71",
  abstract =     "The problem of pricing and hedging of contingent
                 claims in incomplete markets has led to the development
                 of various valuation methodologies. This paper examines
                 the mean-variance approach to risk-minimisation and
                 shows that it is robust under the convergence from
                 discrete- to continuous-time market models. This
                 property yields new convergence results for option
                 prices, trading strategies and value processes in
                 incomplete market models. Techniques from nonstandard
                 analysis are used to develop new results for the
                 lifting property of the minimal martingale density and
                 risk-minimising strategies. These are applied to a
                 number of incomplete market models:\par

                 It is shown that the convergence of the underlying
                 models implies the convergence of strategies and value
                 processes for multinomial models and approximations of
                 the Black--Scholes model by direct discretisation of
                 the price process. The concept of $ D^2$-convergence is
                 extended to these classes of models, including the
                 construction of discretisation schemes. This yields new
                 standard convergence results for these models.\par

                 For ease of reference a summary of the main results
                 from nonstandard analysis in the context of stochastic
                 analysis is given as well as a brief introduction to
                 mean-variance hedging and pricing.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Financial models, incomplete markets",
}

@Article{Goldsheid:2000:ECA,
  author =       "Ilya Goldsheid and Boris Khoruzhenko",
  title =        "Eigenvalue Curves of Asymmetric Tridiagonal Matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "5",
  pages =        "16:1--16:28",
  year =         "2000",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v5-72",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/72",
  abstract =     "Random Schr{\"o}dinger operators with imaginary vector
                 potentials are studied in dimension one. These
                 operators are non-Hermitian and their spectra lie in
                 the complex plane. We consider the eigenvalue problem
                 on finite intervals of length $n$ with periodic
                 boundary conditions and describe the limit eigenvalue
                 distribution when $n$ goes to infinity. We prove that
                 this limit distribution is supported by curves in the
                 complex plane. We also obtain equations for these
                 curves and for the corresponding eigenvalue density in
                 terms of the Lyapunov exponent and the integrated
                 density of states of a ``reference'' symmetric
                 eigenvalue problem. In contrast to these results, the
                 spectrum of the limit operator in $ \ell^2 (Z)$ is a
                 two dimensional set which is not approximated by the
                 spectra of the finite-interval operators.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random matrix, Schr{\"o}dinger operator, Lyapunov
                 exponent, eigenvalue distribution, complex
                 eigenvalue.",
}

@Article{Geiger:2000:PPP,
  author =       "Jochen Geiger",
  title =        "{Poisson} point process limits in size-biased
                 {Galton--Watson} trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "5",
  pages =        "17:1--17:12",
  year =         "2000",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v5-73",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/73",
  abstract =     "Consider a critical binary continuous-time
                 Galton--Watson tree size-biased according to the number
                 of particles at time $t$. Decompose the population at
                 $t$ according to the particles' degree of relationship
                 with a distinguished particle picked purely at random
                 from those alive at $t$. Keeping track of the times
                 when the different families grow out of the
                 distinguished line of descent and the related family
                 sizes at $t$, we represent this relationship structure
                 as a point process in a time-size plane. We study
                 limits of these point processes in the single- and some
                 multitype case.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Galton--Watson process, random tree, point process,
                 limit laws",
}

@Article{Sengupta:2000:FPD,
  author =       "Arindam Sengupta and Anish Sarkar",
  title =        "Finitely Polynomially Determined {L{\'e}vy}
                 Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "7:1--7:22",
  year =         "2000",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-80",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/80",
  abstract =     "A time-space harmonic polynomial for a continuous-time
                 process $ X = \{ X_t \colon t \ge 0 \} $ is a
                 two-variable polynomial $P$ such that $ \{ P(t, X_t)
                 \colon t \ge 0 \} $ is a martingale for the natural
                 filtration of $X$. Motivated by L{\'e}vy's
                 characterisation of Brownian motion and Watanabe's
                 characterisation of the Poisson process, we look for
                 classes of processes with reasonably general path
                 properties in which a characterisation of those members
                 whose laws are determined by a finite number of such
                 polynomials is available. We exhibit two classes of
                 processes, the first containing the L{\'e}vy processes,
                 and the second a more general class of additive
                 processes, with this property and describe the
                 respective characterisations.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "L{\'e}vy process, additive process, L{\'e}vy's
                 characterisation, L{\'e}vy measure, Kolmogorov
                 measure",
}

@Article{Mountford:2001:NLB,
  author =       "Thomas Mountford",
  title =        "A Note on Limiting Behaviour of Disastrous Environment
                 Exponents",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "1:1--1:10",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-74",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/74",
  abstract =     "We consider a random walk on the $d$-dimensional
                 lattice and investigate the asymptotic probability of
                 the walk avoiding a ``disaster'' (points put down
                 according to a regular Poisson process on space-time).
                 We show that, given the Poisson process points, almost
                 surely, the chance of surviving to time $t$ is like $
                 e^{- \alpha \log (\frac 1k) t } $, as $t$ tends to
                 infinity if $k$, the jump rate of the random walk, is
                 small.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random walk, disaster point, Poisson process",
}

@Article{Su:2001:DCD,
  author =       "Francis Su",
  title =        "Discrepancy Convergence for the Drunkard's Walk on the
                 Sphere",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "2:1--2:20",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-75",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/75",
  abstract =     "We analyze the drunkard's walk on the unit sphere with
                 step size $ \theta $ and show that the walk converges
                 in order $ C / \sin^2 (\theta) $ steps in the
                 discrepancy metric ($C$ a constant). This is an
                 application of techniques we develop for bounding the
                 discrepancy of random walks on Gelfand pairs generated
                 by bi-invariant measures. In such cases, Fourier
                 analysis on the acting group admits tractable
                 computations involving spherical functions. We advocate
                 the use of discrepancy as a metric on probabilities for
                 state spaces with isometric group actions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "discrepancy, random walk, Gelfand pairs, homogeneous
                 spaces, Legendre polynomials",
}

@Article{Bai:2001:LTN,
  author =       "Zhi-Dong Bai and Hsien-Kuei Hwang and Wen-Qi Liang and
                 Tsung-Hsi Tsai",
  title =        "Limit Theorems for the Number of Maxima in Random
                 Samples from Planar Regions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "3:1--3:41",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-76",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/76",
  abstract =     "We prove that the number of maximal points in a random
                 sample taken uniformly and independently from a convex
                 polygon is asymptotically normal in the sense of
                 convergence in distribution. Many new results for other
                 planar regions are also derived. In particular, precise
                 Poisson approximation results are given for the number
                 of maxima in regions bounded above by a nondecreasing
                 curve.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Maximal points, multicriterial optimization, central
                 limit theorems, Poisson approximations, convex
                 polygons",
}

@Article{Kesten:2001:PAW,
  author =       "Harry Kesten and Vladas Sidoravicius and Yu Zhang",
  title =        "Percolation of Arbitrary words on the Close-Packed
                 Graph of $ \mathbb {Z}^2 $",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "4:1--4:27",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-77",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/77",
  abstract =     "Let $ {\mathbb {Z}}^2_{cp} $ be the close-packed graph
                 of $ \mathbb {Z}^2 $, that is, the graph obtained by
                 adding to each face of $ \mathbb {Z}^2 $ its diagonal
                 edges. We consider site percolation on $ \mathbb
                 {Z}^2_{cp} $, namely, for each $v$ we choose $ X(v) =
                 1$ or 0 with probability $p$ or $ 1 - p$, respectively,
                 independently for all vertices $v$ of $ \mathbb
                 {Z}^2_{cp}$. We say that a word $ (\xi_1, \xi_2, \dots)
                 \in \{ 0, 1 \}^{\mathbb {N}}$ is seen in the
                 percolation configuration if there exists a
                 selfavoiding path $ (v_1, v_2, \dots)$ on $ \mathbb
                 {Z}^2_{cp}$ with $ X(v_i) = \xi_i, i \ge 1$. $
                 p_c(\mathbb {Z}^2, \text {site})$ denotes the critical
                 probability for site-percolation on $ \mathbb {Z}^2$.
                 We prove that for each fixed $ p \in \big (1 -
                 p_c(\mathbb {Z}^2, \text {site}), p_c(\mathbb {Z}^2,
                 \text {site}) \big)$, with probability 1 all words are
                 seen. We also show that for some constants $ C_i > 0$
                 there is a probability of at least $ C_1$ that all
                 words of length $ C_0 n^2$ are seen along a path which
                 starts at a neighbor of the origin and is contained in
                 the square $ [ - n, n]^2$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Percolation, close-packing",
}

@Article{Flandoli:2001:SSS,
  author =       "Franco Flandoli and Marco Romito",
  title =        "Statistically Stationary Solutions to the {$3$D}
                 {Navier--Stokes} Equations do not show Singularities",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "5:1--5:15",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-78",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/78",
  abstract =     "If $ \mu $ is a probability measure on the set of
                 suitable weak solutions of the 3D Navier--Stokes
                 equations, invariant for the time-shift, with finite
                 mean dissipation rate, then at every time $t$ the set
                 of singular points is empty $ \mu $-a.s. The existence
                 of a measure $ \mu $ with the previous properties is
                 also proved; it may describe a turbulent asymptotic
                 regime.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Navier--Stokes equations, suitable weak solutions,
                 stationary solutions",
}

@Article{DeSantis:2001:SIP,
  author =       "Emilio {De Santis}",
  title =        "Strict Inequality for Phase Transition between
                 Ferromagnetic and Frustrated Systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "6:1--6:27",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-79",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/79",
  abstract =     "We consider deterministic and disordered frustrated
                 systems in which we can show some strict inequalities
                 with respect to related ferromagnetic systems. A case
                 particularly interesting is the Edwards--Anderson
                 spin-glass model in which it is possible to determine a
                 region of uniqueness of the Gibbs measure, which is
                 strictly larger than the region of uniqueness for the
                 related ferromagnetic system. We analyze also
                 deterministic systems with $ |J_b| \in [J_A, J_B] $
                 where $ 0 < J_A \leq J_B < \infty $, for which we prove
                 strict inequality for the critical points of the
                 related FK model. The results are obtained for the
                 Ising models but some extensions to Potts models are
                 possible.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Phase transition, Ising model, disordered systems,
                 stochastic order",
}

@Article{Heck:2001:PLD,
  author =       "Matthias Heck and Fa{\"\i}za Maaouia",
  title =        "The Principle of Large Deviations for Martingale
                 Additive Functionals of Recurrent {Markov} Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "8:1--8:26",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-81",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/81",
  abstract =     "We give a principle of large deviations for a
                 generalized version of the strong central limit
                 theorem. This generalized version deals with martingale
                 additive functionals of a recurrent Markov process.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Central Limit Theorem (CLT), Large Deviations
                 Principle (LDP), Markov Processes, Autoregressive Model
                 (AR1), Positive Recurrent Processes, Martingale
                 Additive Functional (MAF)",
}

@Article{Barlow:2001:TDA,
  author =       "Martin Barlow and Takashi Kumagai",
  title =        "Transition Density Asymptotics for Some Diffusion
                 Processes with Multi-Fractal Structures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "9:1--9:23",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-82",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/82",
  abstract =     "We study the asymptotics as $ t \to 0 $ of the
                 transition density of a class of $ \mu $-symmetric
                 diffusions in the case when the measure $ \mu $ has a
                 multi-fractal structure. These diffusions include
                 singular time changes of Brownian motion on the unit
                 cube.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Diffusion process, heat equation, transition density,
                 spectral dimension, multi-fractal",
}

@Article{Pemantle:2001:WDB,
  author =       "Robin Pemantle and Yuval Peres and Jim Pitman and Marc
                 Yor",
  title =        "Where Did the {Brownian} Particle Go?",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "10:1--10:22",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-83",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/83",
  abstract =     "Consider the radial projection onto the unit sphere of
                 the path a $d$-dimensional Brownian motion $W$, started
                 at the center of the sphere and run for unit time.
                 Given the occupation measure $ \mu $ of this projected
                 path, what can be said about the terminal point $
                 W(1)$, or about the range of the original path? In any
                 dimension, for each Borel set $A$ in $ S^{d - 1}$, the
                 conditional probability that the projection of $ W(1)$
                 is in $A$ given $ \mu (A)$ is just $ \mu (A)$.
                 Nevertheless, in dimension $ d \ge 3$, both the range
                 and the terminal point of $W$ can be recovered with
                 probability 1 from $ \mu $. In particular, for $ d \ge
                 3$ the conditional law of the projection of $ W(1)$
                 given $ \mu $ is not $ \mu $. In dimension 2 we
                 conjecture that the projection of $ W(1)$ cannot be
                 recovered almost surely from $ \mu $, and show that the
                 conditional law of the projection of $ W(1)$ given $
                 \mu $ is not $ m u$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion, conditional distribution of a path
                 given its occupation measure, radial projection",
}

@Article{Fill:2001:MTM,
  author =       "James Fill and Clyde {Schoolfield, Jr.}",
  title =        "Mixing Times for {Markov} Chains on Wreath Products
                 and Related Homogeneous Spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "11:1--11:22",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-84",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/84",
  abstract =     "We develop a method for analyzing the mixing times for
                 a quite general class of Markov chains on the complete
                 monomial group $ G \wr S_n $ and a quite general class
                 of Markov chains on the homogeneous space $ (G \wr S_n)
                 / (S_r \times S_{n - r}) $. We derive an exact formula
                 for the $ L^2 $ distance in terms of the $ L^2 $
                 distances to uniformity for closely related random
                 walks on the symmetric groups $ S_j $ for $ 1 \leq j
                 \leq n $ or for closely related Markov chains on the
                 homogeneous spaces $ S_{i + j} / (S_i \times S_j) $ for
                 various values of $i$ and $j$, respectively. Our
                 results are consistent with those previously known, but
                 our method is considerably simpler and more general.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Markov chain, random walk, rate of convergence to
                 stationarity, mixing time, wreath product,
                 Bernoulli--Laplace diffusion, complete monomial group,
                 hyperoctahedral group, homogeneous space, M{\"o}bius
                 inversion.",
}

@Article{Mikulevicius:2001:NKT,
  author =       "R. Mikulevicius and B. Rozovskii",
  title =        "A Note on {Krylov}'s {$ L_p $}-Theory for Systems of
                 {SPDEs}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "12:1--12:35",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-85",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/85",
  abstract =     "We extend Krylov's $ L_p$-solvability theory to the
                 Cauchy problem for systems of parabolic stochastic
                 partial differential equations. Some additional
                 integrability and regularity properties are also
                 presented.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stochastic partial differential equations, Cauchy
                 problem",
}

@Article{Nishioka:2001:BCO,
  author =       "Kunio Nishioka",
  title =        "Boundary Conditions for One-Dimensional Biharmonic
                 Pseudo Process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "13:1--13:27",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-86",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/86",
  abstract =     "We study boundary conditions for a stochastic pseudo
                 processes corresponding to the biharmonic operator. The
                 biharmonic pseudo process ({\em BPP\/} for short). is
                 composed, in a sense, of two different particles, a
                 monopole and a dipole. We show how an initial-boundary
                 problems for a 4-th order parabolic differential
                 equation can be represented by {\em BPP\/} with various
                 boundary conditions for the two particles: killing,
                 reflection and stopping.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Boundary conditions for biharmonic pseudo process,
                 killing, reflection, stopping",
}

@Article{Miermont:2001:OAC,
  author =       "Gr{\'e}gory Miermont",
  title =        "Ordered Additive Coalescent and Fragmentations
                 Associated to {L{\'e}vy} Processes with No Positive
                 Jumps",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "14:1--14:33",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-87",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/87",
  abstract =     "We study here the fragmentation processes that can be
                 derived from L{\'e}vy processes with no positive jumps
                 in the same manner as in the case of a Brownian motion
                 (cf. Bertoin [4]). One of our motivations is that such
                 a representation of fragmentation processes by
                 excursion-type functions induces a particular order on
                 the fragments which is closely related to the
                 additivity of the coalescent kernel. We identify the
                 fragmentation processes obtained this way as a mixing
                 of time-reversed extremal additive coalescents by
                 analogy with the work of Aldous and Pitman [2], and we
                 make its semigroup explicit.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Additive-coalescent, fragmentation, L{\'e}vy
                 processes, processes with exchangeable increments",
}

@Article{Jonasson:2001:DPM,
  author =       "Johan Jonasson",
  title =        "On Disagreement Percolation and Maximality of the
                 Critical Value for iid Percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "15:1--15:13",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-88",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/88",
  abstract =     "Two different problems are
                 studied:\par

                 \begin{itemize} \item For an infinite locally finite
                 connected graph $G$, let $ p_c(G)$ be the critical
                 value for the existence of an infinite cluster in iid
                 bond percolation on $G$ and let $ P_c = \sup \{ p_c(G)
                 \colon G \text { transitive }, p_c(G) < 1 \} $. Is $
                 P_c < 1$ ? \item Let $G$ be transitive with $ p_c(G) <
                 1$, take $ p \in [0, 1]$ and let $X$ and $Y$ be iid
                 bond percolations on $G$ with retention parameters $ (1
                 + p) / 2$ and $ (1 - p) / 2$ respectively. Is there a $
                 q < 1$ such that $ p > q$ implies that for any monotone
                 coupling $ (X', Y')$ of $X$ and $Y$ the edges for which
                 $ X'$ and $ Y'$ disagree form infinite connected
                 component(s) with positive probability? Let $ p_d(G)$
                 be the infimum of such $q$'s (including $ q = 1$) and
                 let $ P_d = \sup \{ p_d(G) \colon G \text { transitive
                 }, p_c(G) < 1 \} $. Is the stronger statement $ P_d <
                 1$ true? On the other hand: Is it always true that $
                 p_d(G) > p_c (G)$ ? \end{itemize}\par

                 It is shown that if one restricts attention to
                 biregular planar graphs then these two problems can be
                 treated in a similar way and all the above questions
                 are positively answered. We also give examples to show
                 that if one drops the assumption of transitivity, then
                 the answer to the above two questions is no.
                 Furthermore it is shown that for any bounded-degree
                 bipartite graph $G$ with $ p_c(G) < 1$ one has $ p_c(G)
                 < p_d(G)$. Problem (2) arises naturally from [6] where
                 an example is given of a coupling of the distinct plus-
                 and minus measures for the Ising model on a
                 quasi-transitive graph at super-critical inverse
                 temperature. We give an example of such a coupling on
                 the $r$-regular tree, $ {\bf T}_r$, for $ r > 1$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "coupling, Ising model, random-cluster model,
                 transitive graph, planar graph",
}

@Article{DelMoral:2001:CDG,
  author =       "P. {Del Moral} and M. Kouritzin and L. Miclo",
  title =        "On a Class of Discrete Generation Interacting Particle
                 Systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "16:1--16:26",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-89",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/89",
  abstract =     "The asymptotic behavior of a general class of discrete
                 generation interacting particle systems is discussed.
                 We provide $ L_p$-mean error estimates for their
                 empirical measure on path space and present sufficient
                 conditions for uniform convergence of the particle
                 density profiles with respect to the time parameter.
                 Several examples including mean field particle models,
                 genetic schemes and McKean's Maxwellian gases will also
                 be given. In the context of Feynman--Kac type limiting
                 distributions we also prove central limit theorems and
                 we start a variance comparison for two generic particle
                 approximating models.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Interacting particle systems, genetic algorithms,
                 Feynman--Kac formulas, stochastic approximations,
                 central limit theorem",
}

@Article{Kurtz:2001:SSF,
  author =       "Thomas Kurtz and Richard Stockbridge",
  title =        "Stationary Solutions and Forward Equations for
                 Controlled and Singular Martingale Problems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "17:1--17:52",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-90",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/90",
  abstract =     "Stationary distributions of Markov processes can
                 typically be characterized as probability measures that
                 annihilate the generator in the sense that $ | \int_E A
                 f d \mu = 0 $ for $ f \in {\cal D}(A) $; that is, for
                 each such $ \mu $, there exists a stationary solution
                 of the martingale problem for $A$ with marginal
                 distribution $ \mu $. This result is extended to models
                 corresponding to martingale problems that include
                 absolutely continuous and singular (with respect to
                 time) components and controls. Analogous results for
                 the forward equation follow as a corollary.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "singular controls, stationary processes, Markov
                 processes, martingale problems, forward equations,
                 constrained Markov processes",
}

@Article{Atar:2001:IWT,
  author =       "Rami Atar",
  title =        "Invariant Wedges for a Two-Point Reflecting {Brownian}
                 Motion and the ``Hot Spots'' Problem",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "18:1--18:19",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-91",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/91",
  abstract =     "We consider domains $D$ of $ R^d$, $ d \ge 2$ with the
                 property that there is a wedge $ V \subset R^d$ which
                 is left invariant under all tangential projections at
                 smooth portions of $ \partial D$. It is shown that the
                 difference between two solutions of the Skorokhod
                 equation in $D$ with normal reflection, driven by the
                 same Brownian motion, remains in $V$ if it is initially
                 in $V$. The heat equation on $D$ with Neumann boundary
                 conditions is considered next. It is shown that the
                 cone of elements $u$ of $ L^2 (D)$ satisfying $ u(x) -
                 u(y) \ge 0$ whenever $ x - y \in V$ is left invariant
                 by the corresponding heat semigroup. Positivity
                 considerations identify an eigenfunction corresponding
                 to the second Neumann eigenvalue as an element of this
                 cone. For $ d = 2$ and under further assumptions,
                 especially convexity of the domain, this eigenvalue is
                 simple.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Reflecting Brownian motion, Neumann eigenvalue
                 problem, convex domains",
}

@Article{Lambert:2001:JLA,
  author =       "Amaury Lambert",
  title =        "The Joint Law of Ages and Residual Lifetimes for Two
                 Schemes of Regenerative Sets",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "19:1--19:23",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-92",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/92",
  abstract =     "We are interested in the component intervals of the
                 complements of a monotone sequence $ R_n \subseteq
                 \dots \subseteq R_1 $ of regenerative sets, for two
                 natural embeddings. One is based on Bochner's
                 subordination, and one on the intersection of
                 independent regenerative sets. For each scheme, we
                 study the joint law of the so-called ages and residual
                 lifetimes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Multivariate renewal theory, regenerative sets,
                 subordinator, random covering intervals",
}

@Article{Lyne:2001:WSS,
  author =       "Owen Lyne and David Williams",
  title =        "Weak Solutions for a Simple Hyperbolic System",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "20:1--20:21",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-93",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/93",
  abstract =     "The model studied concerns a simple first-order {\em
                 hyperbolic\/} system. The solutions in which one is
                 most interested have discontinuities which persist for
                 all time, and therefore need to be interpreted as {\em
                 weak\/} solutions. We demonstrate existence and
                 uniqueness for such weak solutions, identifying a
                 canonical `{\em exact\/}' solution which is {\em
                 everywhere\/} defined. The direct method used is guided
                 by the theory of measure-valued diffusions. The method
                 is more effective than the method of characteristics,
                 and has the advantage that it leads immediately to the
                 McKean representation without recourse to It{\^o}'s
                 formula. We then conduct computer studies of our model,
                 both by integration schemes (which {\em do\/} use
                 characteristics) and by `random simulation'.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Weak solutions, Travelling waves, Martingales,
                 Branching processses",
}

@Article{Kolokoltsov:2001:SDF,
  author =       "Vassili Kolokoltsov",
  title =        "Small Diffusion and Fast Dying Out Asymptotics for
                 Superprocesses as Non-{Hamiltonian} Quasiclassics for
                 Evolution Equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "21:1--21:16",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-94",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/94",
  abstract =     "The small diffusion and fast dying out asymptotics is
                 calculated for nonlinear equations of a class of
                 superprocesses on manifolds, and the corresponding
                 logarithmic limit of the solution is shown to be given
                 by a solution of a certain problem of calculus of
                 variations with a non-additive (and non-integral)
                 functional.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Dawson--Watanabe superprocess, reaction diffusion
                 equation, logarithmic limit, small diffusion
                 asymptotics, curvilinear Ornstein--Uhlenbeck process",
}

@Article{Telcs:2001:LSG,
  author =       "Andras Telcs",
  title =        "Local Sub-{Gaussian} Estimates on Graphs: The Strongly
                 Recurrent Case",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "22:1--22:33",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-95",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/95",
  abstract =     "This paper proves upper and lower off-diagonal,
                 sub-Gaussian transition probabilities estimates for
                 strongly recurrent random walks under sufficient and
                 necessary conditions. Several equivalent conditions are
                 given showing their particular role and influence on
                 the connection between the sub-Gaussian estimates,
                 parabolic and elliptic Harnack inequality.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random walks, potential theory, Harnack inequality,
                 reversible Markov chains",
}

@Article{Benjamini:2001:RDL,
  author =       "Itai Benjamini and Oded Schramm",
  title =        "Recurrence of Distributional Limits of Finite Planar
                 Graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "23:1--23:13",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-96",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/96",
  abstract =     "Suppose that $ G_j $ is a sequence of finite connected
                 planar graphs, and in each $ G_j $ a special vertex,
                 called the root, is chosen randomly-uniformly. We
                 introduce the notion of a distributional limit $G$ of
                 such graphs. Assume that the vertex degrees of the
                 vertices in $ G_j$ are bounded, and the bound does not
                 depend on $j$. Then after passing to a subsequence, the
                 limit exists, and is a random rooted graph $G$. We
                 prove that with probability one $G$ is recurrent. The
                 proof involves the Circle Packing Theorem. The
                 motivation for this work comes from the theory of
                 random spherical triangulations.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random triangulations, random walks, mass transport,
                 circle packing, volume growth",
}

@Article{Lototsky:2001:LSP,
  author =       "Sergey Lototsky",
  title =        "Linear Stochastic Parabolic Equations, Degenerating on
                 the Boundary of a Domain",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "24:1--24:14",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-97",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/97",
  abstract =     "A class of linear degenerate second-order parabolic
                 equations is considered in arbitrary domains. It is
                 shown that these equations are solvable using special
                 weighted Sobolev spaces in essentially the same way as
                 the non-degenerate equations in $ R^d $ are solved
                 using the usual Sobolev spaces. The main advantages of
                 this Sobolev-space approach are less restrictive
                 conditions on the coefficients of the equation and
                 near-optimal space-time regularity of the solution.
                 Unlike previous works on degenerate equations, the
                 results cover both classical and distribution solutions
                 and allow the domain to be bounded or unbounded without
                 any smoothness assumptions about the boundary. An
                 application to nonlinear filtering of diffusion
                 processes is discussed.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "$L_p$ estimates, Weighted spaces, Nonlinear
                 filtering",
}

@Article{Dawson:2001:SDS,
  author =       "Donald Dawson and Zenghu Li and Hao Wang",
  title =        "Superprocesses with Dependent Spatial Motion and
                 General Branching Densities",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "25:1--25:33",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-98",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/98",
  abstract =     "We construct a class of superprocesses by taking the
                 high density limit of a sequence of
                 interacting-branching particle systems. The spatial
                 motion of the superprocess is determined by a system of
                 interacting diffusions, the branching density is given
                 by an arbitrary bounded non-negative Borel function,
                 and the superprocess is characterized by a martingale
                 problem as a diffusion process with state space $
                 M({\bf R}) $, improving and extending considerably the
                 construction of Wang (1997, 1998). It is then proved in
                 a special case that a suitable rescaled process of the
                 superprocess converges to the usual super Brownian
                 motion. An extension to measure-valued branching
                 catalysts is also discussed.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "superprocess, interacting-branching particle system,
                 diffusion process, martingale problem, dual process,
                 rescaled limit, measure-valued catalyst",
}

@Article{Feyel:2001:FIF,
  author =       "D. Feyel and A. {de La Pradelle}",
  title =        "The {FBM} {It{\^o}}'s Formula Through Analytic
                 Continuation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "6",
  pages =        "26:1--26:22",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v6-99",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/99",
  abstract =     "The Fractional Brownian Motion can be extended to
                 complex values of the parameter $ \alpha $ for $ \Re
                 \alpha > {1 \over 2} $. This is a useful tool. Indeed,
                 the obtained process depends holomorphically on the
                 parameter, so that many formulas, as It{\^o} formula,
                 can be extended by analytic continuation. For large
                 values of $ \Re \alpha $, the stochastic calculus
                 reduces to a deterministic one, so that formulas are
                 very easy to prove. Hence they hold by analytic
                 continuation for $ \Re \alpha \leq 1 $, containing the
                 classical case $ \alpha = 1 $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Wiener space, Sobolev space, Stochastic integral,
                 Fractional Brownian Motion, It{\^o}'s formula",
}

@Article{Jacka:2001:ECN,
  author =       "Saul Jacka and Jon Warren",
  title =        "Examples of Convergence and Non-convergence of
                 {Markov} Chains Conditioned Not To Die",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "7",
  pages =        "1:1--1:22",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v7-100",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/100",
  abstract =     "In this paper we give two examples of evanescent
                 Markov chains which exhibit unusual behaviour on
                 conditioning to survive for large times. In the first
                 example we show that the conditioned processes converge
                 vaguely in the discrete topology to a limit with a
                 finite lifetime, but converge weakly in the Martin
                 topology to a non-Markovian limit. In the second
                 example, although the family of conditioned laws are
                 tight in the Martin topology, they possess multiple
                 limit points so that weak convergence fails
                 altogether.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Conditioned Markov process, evanescent process, Martin
                 boundary, Martin topology, superharmonic function,
                 Choquet representation, star, Kolmogorov K2 chain",
}

@Article{Lawler:2001:OAE,
  author =       "Gregory Lawler and Oded Schramm and Wendelin Werner",
  title =        "One-Arm Exponent for Critical {$2$D} Percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "7",
  pages =        "2:1--2:13",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v7-101",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/101",
  abstract =     "The probability that the cluster of the origin in
                 critical site percolation on the triangular grid has
                 diameter larger than $R$ is proved to decay like $R$ to
                 the power $ 5 / 48$ as $R$ goes to infinity.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Percolation, critical exponents",
}

@Article{Darling:2001:ILP,
  author =       "R. Darling",
  title =        "Intrinsic Location Parameter of a Diffusion Process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "7",
  pages =        "3:1--3:23",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v7-102",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/102",
  abstract =     "For nonlinear functions $f$ of a random vector $Y$, $
                 E[f(Y)]$ and $ f(E[Y])$ usually differ. Consequently
                 the mathematical expectation of $Y$ is not intrinsic:
                 when we change coordinate systems, it is not invariant.
                 This article is about a fundamental and hitherto
                 neglected property of random vectors of the form $ Y =
                 f(X(t))$, where $ X(t)$ is the value at time $t$ of a
                 diffusion process $X$: namely that there exists a
                 measure of location, called the ``intrinsic location
                 parameter'' (ILP), which coincides with mathematical
                 expectation only in special cases, and which is
                 invariant under change of coordinate systems. The
                 construction uses martingales with respect to the
                 intrinsic geometry of diffusion processes, and the heat
                 flow of harmonic mappings. We compute formulas which
                 could be useful to statisticians, engineers, and others
                 who use diffusion process models; these have immediate
                 application, discussed in a separate article, to the
                 construction of an intrinsic nonlinear analog to the
                 Kalman Filter. We present here a numerical simulation
                 of a nonlinear SDE, showing how well the ILP formula
                 tracks the mean of the SDE for a Euclidean geometry.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "intrinsic location parameter, gamma-martingale,
                 stochastic differential equation, forward--backwards
                 SDE, harmonic map, nonlinear heat equation",
}

@Article{Najim:2001:CTT,
  author =       "Jamal Najim",
  title =        "A {Cram{\'e}r} Type Theorem for Weighted Random
                 Variables",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "7",
  pages =        "4:1--4:32",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v7-103",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/103",
  abstract =     "A Large Deviation Principle (LDP) is proved for the
                 family $ (1 / n) \sum_1^n f(x_i^n) Z_i $ where $ (1 /
                 n) \sum_1^n \delta_{x_i^n} $ converges weakly to a
                 probability measure on $R$ and $ (Z_i)_{i \in N}$ are $
                 R^d$-valued independent and identically distributed
                 random variables having some exponential moments,
                 i.e.,\par

                  $$ E e^{a |Z|} < \infty $$

                 for some $ 0 < a < \infty $. The main improvement of
                 this work is the relaxation of the steepness assumption
                 concerning the cumulant generating function of the
                 variables $ (Z_i)_{i \in N}$. In fact,
                 G{\"a}rtner-Ellis' theorem is no longer available in
                 this situation. As an application, we derive a LDP for
                 the family of empirical measures $ (1 / n) \sum_1^n Z_i
                 \delta_{x_i^n}$. These measures are of interest in
                 estimation theory (see Gamboa et al., Csiszar et al.),
                 gas theory (see Ellis et al., van den Berg et al.),
                 etc. We also derive LDPs for empirical processes in the
                 spirit of Mogul'skii's theorem. Various examples
                 illustrate the scope of our results.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Large Deviations, empirical means, empirical measures,
                 maximum entropy on the means",
}

@Article{Konig:2001:NCR,
  author =       "Wolfgang K{\"o}nig and Neil O'Connell and
                 S{\'e}bastien Roch",
  title =        "Non-Colliding Random Walks, Tandem Queues, and
                 Discrete Orthogonal Polynomial Ensembles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "7",
  pages =        "5:1--5:24",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v7-104",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/104",
  abstract =     "We show that the function $ h(x) = \prod_{i < j}(x_j -
                 x_i) $ is harmonic for any random walk in $ R^k $ with
                 exchangeable increments, provided the required moments
                 exist. For the subclass of random walks which can only
                 exit the Weyl chamber $ W = \{ x \colon x_1 < x_2 <
                 \cdots < x_k \} $ onto a point where $h$ vanishes, we
                 define the corresponding Doob $h$-transform. For
                 certain special cases, we show that the marginal
                 distribution of the conditioned process at a fixed time
                 is given by a familiar discrete orthogonal polynomial
                 ensemble. These include the Krawtchouk and Charlier
                 ensembles, where the underlying walks are binomial and
                 Poisson, respectively. We refer to the corresponding
                 conditioned processes in these cases as the Krawtchouk
                 and Charlier processes. In [O'Connell and Yor (2001b)],
                 a representation was obtained for the Charlier process
                 by considering a sequence of $ M / M / 1$ queues in
                 tandem. We present the analogue of this representation
                 theorem for the Krawtchouk process, by considering a
                 sequence of discrete-time $ M / M / 1$ queues in
                 tandem. We also present related results for random
                 walks on the circle, and relate a system of
                 non-colliding walks in this case to the discrete
                 analogue of the circular unitary ensemble (CUE).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Non-colliding random walks, tandem queues",
}

@Article{Zahle:2001:RBR,
  author =       "Iljana Z{\"a}hle",
  title =        "Renormalizations of Branching Random Walks in
                 Equilibrium",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "7",
  pages =        "7:1--7:57",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v7-106",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/106",
  abstract =     "We study the $d$-dimensional branching random walk for
                 $ d > 2$. This process has extremal equilibria for
                 every intensity. We are interested in the large space
                 scale and large space-time scale behavior of the
                 equilibrium state. We show that the fluctuations of
                 space and space-time averages with a non-classical
                 scaling are Gaussian in the limit. For this purpose we
                 use the historical process, which allows a family
                 decomposition. To control the distribution of the
                 families we use the concept of canonical measures and
                 Palm distributions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Renormalization, branching random walk, Green's
                 function of random walks, Palm distribution",
}

@Article{Luo:2001:STP,
  author =       "S. Luo and John Walsh",
  title =        "A Stochastic Two-Point Boundary Value Problem",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "7",
  pages =        "12:1--12:32",
  year =         "2001",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v7-111",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/111",
  abstract =     "We investigate the two-point stochastic boundary-value
                 problem on $ [0, 1] $: \begin{equation}\label{1}
                 \begin{split} U'' &= f(U)\dot W + g(U, U')\\ U(0) &=
                 \xi\\ U(1)&= \eta. \end{split} \tag{1} \end{equation}
                 where $ \dot W $ is a white noise on $ [0, 1] $, $ \xi
                 $ and $ \eta $ are random variables, and $f$ and $g$
                 are continuous real-valued functions. This is the
                 stochastic analogue of the deterministic two point
                 boundary-value problem, which is a classical example of
                 bifurcation. We find that if $f$ and $g$ are affine,
                 there is no bifurcation: for any r.v. $ \xi $ and $
                 \eta $, (1) has a unique solution a.s. However, as soon
                 as $f$ is non-linear, bifurcation appears. We
                 investigate the question of when there is either no
                 solution whatsoever, a unique solution, or multiple
                 solutions. We give examples to show that all these
                 possibilities can arise. While our results involve
                 conditions on $f$ and $g$, we conjecture that the only
                 case in which there is no bifurcation is when $f$ is
                 affine.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stochastic boundary-value problems, bifurcations",
}

@Article{Diaconis:2002:RWT,
  author =       "Persi Diaconis and Susan Holmes",
  title =        "Random Walks on Trees and Matchings",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "7",
  pages =        "6:1--6:17",
  year =         "2002",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v7-105",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/105",
  abstract =     "We give sharp rates of convergence for a natural
                 Markov chain on the space of phylogenetic trees and
                 dually for the natural random walk on the set of
                 perfect matchings in the complete graph on $ 2 n $
                 vertices. Roughly, the results show that $ (1 / 2) n
                 \log n $ steps are necessary and suffice to achieve
                 randomness. The proof depends on the representation
                 theory of the symmetric group and a bijection between
                 trees and matchings.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Markov Chain, Matchings, Phylogenetic Tree, Fourier
                 analysis, Zonal polynomials,
                 Coagulation-Fragmentation",
}

@Article{Mayer-Wolf:2002:ACC,
  author =       "Eddy Mayer-Wolf and Ofer Zeitouni and Martin Zerner",
  title =        "Asymptotics of Certain Coagulation--Fragmentation
                 Processes and Invariant {Poisson--Dirichlet} Measures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "7",
  pages =        "8:1--8:25",
  year =         "2002",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v7-107",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/107",
  abstract =     "We consider Markov chains on the space of (countable)
                 partitions of the interval $ [0, 1] $, obtained first
                 by size biased sampling twice (allowing repetitions)
                 and then merging the parts with probability $ \beta_m $
                 (if the sampled parts are distinct) or splitting the
                 part with probability $ \beta_s $, according to a law $
                 \sigma $ (if the same part was sampled twice). We
                 characterize invariant probability measures for such
                 chains. In particular, if $ \sigma $ is the uniform
                 measure, then the Poisson--Dirichlet law is an
                 invariant probability measure, and it is unique within
                 a suitably defined class of ``analytic'' invariant
                 measures. We also derive transience and recurrence
                 criteria for these chains.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Partitions, coagulation, fragmentation, invariant
                 measures, Poisson--Dirichlet",
}

@Article{Evans:2002:ERW,
  author =       "Steven Evans",
  title =        "Eigenvalues of Random Wreath Products",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "7",
  pages =        "9:1--9:15",
  year =         "2002",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v7-108",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/108",
  abstract =     "Consider a uniformly chosen element $ X_n $ of the
                 $n$-fold wreath product $ \Gamma_n = G \wr G \wr \cdots
                 \wr G$, where $G$ is a finite permutation group acting
                 transitively on some set of size $s$. The eigenvalues
                 of $ X_n$ in the natural $ s^n$-dimensional permutation
                 representation (the composition representation) are
                 investigated by considering the random measure $ \Xi_n$
                 on the unit circle that assigns mass $1$ to each
                 eigenvalue. It is shown that if $f$ is a trigonometric
                 polynomial, then $ \lim_{n \rightarrow \infty } P \{
                 \int f d \Xi_n \ne s^n \int f d \lambda \} = 0$, where
                 $ \lambda $ is normalised Lebesgue measure on the unit
                 circle. In particular, $ s^{-n} \Xi_n$ converges weakly
                 in probability to $ \lambda $ as $ n \rightarrow \infty
                 $. For a large class of test functions $f$ with
                 non-terminating Fourier expansions, it is shown that
                 there exists a constant $c$ and a non-zero random
                 variable $W$ (both depending on $f$) such that $ c^{-n}
                 \int f d \Xi_n$ converges in distribution as $ n
                 \rightarrow \infty $ to $W$. These results have
                 applications to Sylow $p$-groups of symmetric groups
                 and autmorphism groups of regular rooted trees.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "random permutation, random matrix, Haar measure,
                 regular tree, Sylow, branching process, multiplicative
                 function",
}

@Article{Mueller:2002:HPR,
  author =       "Carl Mueller and Roger Tribe",
  title =        "Hitting Properties of a Random String",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "7",
  pages =        "10:1--10:29",
  year =         "2002",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v7-109",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/109",
  abstract =     "We consider Funaki's model of a random string taking
                 values in $ \mathbf {R}^d $. It is specified by the
                 following stochastic PDE,\par

                  $$ \frac {\partial u(x)}{\partial t} = \frac
                 {\partial^2 u(x)}{\partial x^2} + \dot {W}. $$

                 where $ \dot {W} = \dot {W}(x, t) $ is two-parameter
                 white noise, also taking values in $ \mathbf {R}^d $.
                 We find the dimensions in which the string hits points,
                 and in which it has double points of various types. We
                 also study the question of recurrence and transience.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Martingale, random set, strong martingale property",
}

@Article{Belitsky:2002:DSS,
  author =       "Vladimir Belitsky and Gunter Sch{\"u}tz",
  title =        "Diffusion and Scattering of Shocks in the Partially
                 Asymmetric Simple Exclusion Process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "7",
  pages =        "11:1--11:21",
  year =         "2002",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v7-110",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/110",
  abstract =     "We study the behavior of shocks in the asymmetric
                 simple exclusion process on $Z$ whose initial
                 distribution is a product measure with a finite number
                 of shocks. We prove that if the particle hopping rates
                 of this process are in a particular relation with the
                 densities of the initial measure then the distribution
                 of this process at any time is a linear combination of
                 shock measures of the structure similar to that of the
                 initial distribution. The structure of this linear
                 combination allows us to interpret this result by
                 saying that the shocks of the initial distribution
                 perform continuous time random walks on $Z$ interacting
                 by the exclusion rule. We give explicit expressions for
                 the hopping rates of these random walks. The result is
                 derived with a help of quantum algebra technique. We
                 made the presentation self-contained for the benefit of
                 readers not acquainted with this approach, but
                 interested in applying it in the study of interacting
                 particle systems.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Asymmetric simple exclusion process, evolution of
                 shock measures, quantum algebra",
}

@Article{Winter:2002:MSA,
  author =       "Anita Winter",
  title =        "Multiple Scale Analysis of Spatial Branching Processes
                 under the Palm Distribution",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "7",
  pages =        "13:1--13:74",
  year =         "2002",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v7-112",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/112",
  abstract =     "We consider two types of measure-valued branching
                 processes on the lattice $ Z^d $. These are on the one
                 hand side a particle system, called branching random
                 walk, and on the other hand its continuous mass
                 analogue, a system of interacting diffusions also
                 called super random walk. It is known that the
                 long-term behavior differs sharply in low and high
                 dimensions: if $ d \leq 2 $ one gets local extinction,
                 while, for $ d \geq 3 $, the systems tend to a
                 non-trivial equilibrium. Due to Kallenberg's criterion,
                 local extinction goes along with clumping around a
                 'typical surviving particle.' This phenomenon is called
                 clustering. A detailed description of the clusters has
                 been given for the corresponding processes on $ R^2 $
                 in Klenke (1997). Klenke proved that with the right
                 scaling the mean number of particles over certain
                 blocks are asymptotically jointly distributed like
                 marginals of a system of coupled Feller diffusions,
                 called system of tree indexed Feller diffusions,
                 provided that the initial intensity is appropriately
                 increased to counteract the local extinction. The
                 present paper takes different remedy against the local
                 extinction allowing also for state-dependent branching
                 mechanisms. Instead of increasing the initial
                 intensity, the systems are described under the Palm
                 distribution. It will turn out together with the
                 results in Klenke (1997) that the change to the Palm
                 measure and the multiple scale analysis commute, as $ t
                 \to \infty $. The method of proof is based on the fact
                 that the tree indexed systems of the branching
                 processes and of the diffusions in the limit are
                 completely characterized by all their moments. We
                 develop a machinery to describe the space-time moments
                 of the superprocess effectively and explicitly.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "infinite particle system, superprocess, interacting
                 diffusion, clustering, Palm distribution, grove indexed
                 systems of diffusions, grove indexed systems of
                 branching models, Kallenberg's backward tree",
}

@Article{Matsumoto:2002:WFS,
  author =       "Hiroyuki Matsumoto and Setsuo Taniguchi",
  title =        "{Wiener} Functionals of Second Order and Their
                 {L{\'e}vy} Measures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "7",
  pages =        "14:1--14:30",
  year =         "2002",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v7-113",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/113",
  abstract =     "The distributions of Wiener functionals of second
                 order are infinitely divisible. An explicit expression
                 of the associated L{\'e}vy measures in terms of the
                 eigenvalues of the corresponding Hilbert--Schmidt
                 operators on the Cameron--Martin subspace is presented.
                 In some special cases, a formula for the densities of
                 the distributions is given. As an application of the
                 explicit expression, an exponential decay property of
                 the characteristic functions of the Wiener functionals
                 is discussed. In three typical examples, complete
                 descriptions are given.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Wiener functional of second order, L{\'e}vy measure,
                 Mellin transform, exponential decay",
}

@Article{Dawson:2002:MCB,
  author =       "Donald Dawson and Alison Etheridge and Klaus
                 Fleischmann and Leonid Mytnik and Edwin Perkins and Jie
                 Xiong",
  title =        "Mutually Catalytic Branching in The Plane: Infinite
                 Measure States",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "7",
  pages =        "15:1--15:61",
  year =         "2002",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v7-114",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/114",
  abstract =     "A two-type infinite-measure-valued population in $ R^2
                 $ is constructed which undergoes diffusion and
                 branching. The system is interactive in that the
                 branching rate of each type is proportional to the
                 local density of the other type. For a collision rate
                 sufficiently small compared with the diffusion rate,
                 the model is constructed as a pair of
                 infinite-measure-valued processes which satisfy a
                 martingale problem involving the collision local time
                 of the solutions. The processes are shown to have
                 densities at fixed times which live on disjoint sets
                 and explode as they approach the interface of the two
                 populations. In the long-term limit (in law), local
                 extinction of one type is shown. Moreover the surviving
                 population is uniform with random intensity. The
                 process constructed is a rescaled limit of the
                 corresponding $ Z^2$-lattice model studied by Dawson
                 and Perkins (1998) and resolves the large scale
                 mass-time-space behavior of that model under critical
                 scaling. This part of a trilogy extends results from
                 the finite-measure-valued case, whereas uniqueness
                 questions are again deferred to the third part.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Catalyst, reactant, measure-valued branching,
                 interactive branching, state-dependent branching,
                 two-dimensional process, absolute continuity,
                 self-similarity, collision measure, collision local
                 time, martingale problem, moment equations, segregation
                 of ty",
}

@Article{Alves:2002:PTF,
  author =       "Oswaldo Alves and Fabio Machado and Serguei Popov",
  title =        "Phase Transition for the Frog Model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "7",
  pages =        "16:1--16:21",
  year =         "2002",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v7-115",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/115",
  abstract =     "We study a system of simple random walks on graphs,
                 known as {\em frog model}. This model can be described
                 as follows: There are active and sleeping particles
                 living on some graph. Each active particle performs a
                 simple random walk with discrete time and at each
                 moment it may disappear with probability $ 1 - p $.
                 When an active particle hits a sleeping particle, the
                 latter becomes active. Phase transition results and
                 asymptotic values for critical parameters are presented
                 for $ Z^d $ and regular trees.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "simple random walk, critical probability,
                 percolation",
}

@Article{Abraham:2002:PSF,
  author =       "Romain Abraham and Laurent Serlet",
  title =        "{Poisson} Snake and Fragmentation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "7",
  pages =        "17:1--17:15",
  year =         "2002",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v7-116",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/116",
  abstract =     "Our main object that we call the Poisson snake is a
                 Brownian snake as introduced by Le Gall. This process
                 has values which are trajectories of standard Poisson
                 process stopped at some random finite lifetime with
                 Brownian evolution. We use this Poisson snake to
                 construct a self-similar fragmentation as introduced by
                 Bertoin. A similar representation was given by Aldous
                 and Pitman using the Continuum Random Tree. Whereas
                 their proofs used approximation by discrete models, our
                 representation allows continuous time arguments.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Path-valued process, Brownian snake, Poisson process,
                 fragmentation, coalescence, self-similarity",
}

@Article{Lejay:2002:CSI,
  author =       "Antoine Lejay",
  title =        "On the Convergence of Stochastic Integrals Driven by
                 Processes Converging on account of a Homogenization
                 Property",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "7",
  pages =        "18:1--18:18",
  year =         "2002",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v7-117",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/117",
  abstract =     "We study the limit of functionals of stochastic
                 processes for which an homogenization result holds. All
                 these functionals involve stochastic integrals. Among
                 them, we consider more particularly the Levy area and
                 those giving the solutions of some SDEs. The main
                 question is to know whether or not the limit of the
                 stochastic integrals is equal to the stochastic
                 integral of the limit of each of its terms. In fact,
                 the answer may be negative, especially in presence of a
                 highly oscillating first-order differential term. This
                 provides us some counterexamples to the theory of good
                 sequence of semimartingales.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "stochastic differential equations, good sequence of
                 semimartingales, conditions UT and UCV, L{\'e}vy area",
}

@Article{Kolokoltsov:2002:TNE,
  author =       "Vassili Kolokoltsov and R. L. Schilling and A.
                 Tyukov",
  title =        "Transience and Non-explosion of Certain Stochastic
                 {Newtonian} Systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "7",
  pages =        "19:1--19:19",
  year =         "2002",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v7-118",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/118",
  abstract =     "We give sufficient conditions for non-explosion and
                 transience of the solution $ (x_t, p_t) $ (in
                 dimensions $ \geq 3$) to a stochastic Newtonian system
                 of the form\par

                  $$ \begin {cases} d x_t = p_t \, d t, \\ d p_t = -
                 \frac {\partial V(x_t) }{\partial x} \, d t - \frac {
                 \partial c(x_t) }{ \partial x} \, d \xi_t, \end {cases}
                 $$

                 where $ \{ \xi_t \}_{t \geq 0}$ is a $d$-dimensional
                 L{\'e}vy process, $ d \xi_t$ is an It{\^o} differential
                 and $ c \in C^2 (\mathbb {R}^d, \mathbb {R}^d)$, $ V
                 \in C^2 (\mathbb {R}^d, \mathbb {R})$ such that $ V
                 \geq 0$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "alpha-stable Levy processes; Levy processes;
                 Non-explosion.; Stochastic Newtonian systems;
                 Transience",
}

@Article{Fannjiang:2002:DLR,
  author =       "Albert Fannjiang and Tomasz Komorowski",
  title =        "Diffusion in Long-Range Correlated
                 {Ornstein--Uhlenbeck} Flows",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "7",
  pages =        "20:1--20:22",
  year =         "2002",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v7-119",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/119",
  abstract =     "We study a diffusion process with a molecular
                 diffusion and random Markovian--Gaussian drift for
                 which the usual (spatial) Peclet number is infinite. We
                 introduce a temporal Peclet number and we prove that,
                 under the finiteness of the temporal Peclet number, the
                 laws of diffusions under the diffusive rescaling
                 converge weakly, to the law of a Brownian motion. We
                 also show that the effective diffusivity has a finite,
                 nonzero limit as the molecular diffusion tends to
                 zero.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Ornstein--Uhlenbeck flow, martingale central limit
                 theorem, homogenization, Peclet number",
}

@Article{Warren:2002:NMP,
  author =       "Jon Warren",
  title =        "The Noise Made by a {Poisson} Snake",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "7",
  pages =        "21:1--21:21",
  year =         "2002",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v7-120",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/120",
  abstract =     "The purpose of this article is to study a coalescing
                 flow of sticky Brownian motions. Sticky Brownian motion
                 arises as a weak solution of a stochastic differential
                 equation, and the study of the flow reveals the nature
                 of the extra randomness that must be added to the
                 driving Brownian motion. This can be represented in
                 terms of Poissonian marking of the trees associated
                 with the excursions of Brownian motion. We also study
                 the noise, in the sense of Tsirelson, generated by the
                 flow. It is shown that this noise is not generated by
                 any Brownian motion, even though it is predictable.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "stochastic flow, sticky Brownian motion, coalescence,
                 stochastic differential equation, noise",
}

@Article{Atar:2002:SPC,
  author =       "Rami Atar and Amarjit Budhiraja",
  title =        "Stability Properties of Constrained Jump-Diffusion
                 Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "7",
  pages =        "22:1--22:31",
  year =         "2002",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v7-121",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/121",
  abstract =     "We consider a class of jump-diffusion processes,
                 constrained to a polyhedral cone $ G \subset \mathbb
                 {R}^n $, where the constraint vector field is constant
                 on each face of the boundary. The constraining
                 mechanism corrects for ``attempts'' of the process to
                 jump outside the domain. Under Lipschitz continuity of
                 the Skorohod map $ \Gamma $, it is known that there is
                 a cone $ {\cal C} $ such that the image $ \Gamma \phi $
                 of a deterministic linear trajectory $ \phi $ remains
                 bounded if and only if $ \dot \phi \in {\cal C} $.
                 Denoting the generator of a corresponding unconstrained
                 jump-diffusion by $ \cal L $, we show that a key
                 condition for the process to admit an invariant
                 probability measure is that for $ x \in G $, $ {\cal L}
                 \, {\rm id}(x) $ belongs to a compact subset of $ {\cal
                 C}^o $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Jump diffusion processes. The Skorohod map. Stability
                 cone. Harris recurrence",
}

@Article{Faure:2002:SNL,
  author =       "Mathieu Faure",
  title =        "Self-normalized Large Deviations for {Markov} Chains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "7",
  pages =        "23:1--23:31",
  year =         "2002",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v7-122",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/122",
  abstract =     "We prove a self-normalized large deviation principle
                 for sums of Banach space valued functions of a Markov
                 chain. Self-normalization applies to situations for
                 which a full large deviation principle is not
                 available. We follow the lead of Dembo and Shao
                 [DemSha98b] who state partial large deviations
                 principles for independent and identically distributed
                 random sequences.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Large deviations, Markov chains, partial large
                 deviation principles, self-normalization",
}

@Article{Dalang:2003:SNL,
  author =       "Robert Dalang and Carl Mueller",
  title =        "Some Non-Linear {S.P.D.E}'s That Are Second Order In
                 Time",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "1:1--1:21",
  year =         "2003",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-123",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/123",
  abstract =     "We extend J. B. Walsh's theory of martingale measures
                 in order to deal with stochastic partial differential
                 equations that are second order in time, such as the
                 wave equation and the beam equation, and driven by
                 spatially homogeneous Gaussian noise. For such
                 equations, the fundamental solution can be a
                 distribution in the sense of Schwartz, which appears as
                 an integrand in the reformulation of the s.p.d.e. as a
                 stochastic integral equation. Our approach provides an
                 alternative to the Hilbert space integrals of
                 Hilbert--Schmidt operators. We give several examples,
                 including the beam equation and the wave equation, with
                 nonlinear multiplicative noise terms.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stochastic wave equation, stochastic beam equation,
                 spatially homogeneous Gaussian noise, stochastic
                 partial differential equations",
}

@Article{Hamadene:2003:RBS,
  author =       "Said Hamad{\`e}ne and Youssef Ouknine",
  title =        "Reflected Backward Stochastic Differential Equation
                 with Jumps and Random Obstacle",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "2:1--2:20",
  year =         "2003",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-124",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/124",
  abstract =     "In this paper we give a solution for the
                 one-dimensional reflected backward stochastic
                 differential equation when the noise is driven by a
                 Brownian motion and an independent Poisson point
                 process. We prove existence and uniqueness of the
                 solution in using penalization and the Snell envelope
                 theory. However both methods use a contraction in order
                 to establish the result in the general case. Finally,
                 we highlight the connection of such reflected BSDEs
                 with integro-differential mixed stochastic optimal
                 control.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Backward stochastic differential equation,
                 penalization, Poisson point process, martingale
                 representation theorem, integral-differential mixed
                 control",
}

@Article{Cheridito:2003:FOU,
  author =       "Patrick Cheridito and Hideyuki Kawaguchi and Makoto
                 Maejima",
  title =        "Fractional {Ornstein--Uhlenbeck} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "3:1--3:14",
  year =         "2003",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-125",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/125",
  abstract =     "The classical stationary Ornstein--Uhlenbeck process
                 can be obtained in two different ways. On the one hand,
                 it is a stationary solution of the Langevin equation
                 with Brownian motion noise. On the other hand, it can
                 be obtained from Brownian motion by the so called
                 Lamperti transformation. We show that the Langevin
                 equation with fractional Brownian motion noise also has
                 a stationary solution and that the decay of its
                 auto-covariance function is like that of a power
                 function. Contrary to that, the stationary process
                 obtained from fractional Brownian motion by the
                 Lamperti transformation has an auto-covariance function
                 that decays exponentially.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Fractional Brownian motion, Langevin equation,
                 Long-range dependence, Self-similar processes, Lamperti
                 transformation",
}

@Article{Dawson:2003:SDM,
  author =       "Donald Dawson and Andreas Greven",
  title =        "State Dependent Multitype Spatial Branching Processes
                 and their Longtime Behavior",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "4:1--4:93",
  year =         "2003",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-126",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/126",
  abstract =     "The paper focuses on spatial multitype branching
                 systems with spatial components (colonies) indexed by a
                 countable group, for example $ Z^d $ or the
                 hierarchical group. As type space we allow continua and
                 describe populations in one colony as measures on the
                 type space. The spatial components of the system
                 interact via migration. Instead of the classical
                 independence assumption on the evolution of different
                 families of the branching population, we introduce
                 interaction between the families through a state
                 dependent branching rate of individuals and in addition
                 state dependent mean offspring of individuals. However
                 for most results we consider the critical case in this
                 work. The systems considered arise as diffusion limits
                 of critical multiple type branching random walks on a
                 countable group with interaction between individual
                 families induced by a branching rate and offspring mean
                 for a single particle, which depends on the total
                 population at the site at which the particle in
                 question is located.\par

                 The main purpose of this paper is to construct the
                 measure valued diffusions in question, characterize
                 them via well-posed martingale problems and finally
                 determine their longtime behavior, which includes some
                 new features. Furthermore we determine the dynamics of
                 two functionals of the system, namely the process of
                 total masses at the sites and the relative weights of
                 the different types in the colonies as system of
                 interacting diffusions respectively time-inhomogeneous
                 Fleming--Viot processes. This requires a detailed
                 analysis of path properties of the total mass
                 processes.\par

                 In addition to the above mentioned systems of
                 interacting measure valued processes we construct the
                 corresponding historical processes via well-posed
                 martingale problems. Historical processes include
                 information on the family structure, that is, the
                 varying degrees of relationship between
                 individuals.\par

                 Ergodic theorems are proved in the critical case for
                 both the process and the historical process as well as
                 the corresponding total mass and relative weights
                 functionals. The longtime behavior differs
                 qualitatively in the cases in which the symmetrized
                 motion is recurrent respectively transient. We see
                 local extinction in one case and honest equilibria in
                 the other.\par

                 This whole program requires the development of some new
                 techniques, which should be of interest in a wider
                 context. Such tools are dual processes in randomly
                 fluctuating medium with singularities and coupling for
                 systems with multi-dimensional components.\par

                 The results above are the basis for the analysis of the
                 large space-time scale behavior of such branching
                 systems with interaction carried out in a forthcoming
                 paper. In particular we study there the universality
                 properties of the longtime behavior and of the family
                 (or genealogical) structure, when viewed on large space
                 and time scales.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Spatial branching processes with interaction,
                 multitype branching processes with type-interaction,
                 historical process, universality, coupling of
                 multidimensional processes, coalescing random walks in
                 singular random environment",
}

@Article{Kesten:2003:BRW,
  author =       "Harry Kesten and Vladas Sidoravicius",
  title =        "Branching Random Walk with Catalysts",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "5:1--5:51",
  year =         "2003",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-127",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/127",
  abstract =     "Shnerb et al. (2000), (2001) studied the following
                 system of interacting particles on $ \mathbb {Z}^d $:
                 There are two kinds of particles, called $A$-particles
                 and $B$-particles. The $A$-particles perform continuous
                 time simple random walks, independently of each other.
                 The jump rate of each $A$-particle is $ D_A$. The
                 $B$-particles perform continuous time simple random
                 walks with jump rate $ D_B$, but in addition they die
                 at rate $ \delta $ and a $B$-particle at $x$ at time
                 $s$ splits into two particles at $x$ during the next $
                 d s$ time units with a probability $ \beta N_A(x, s)d s
                 + o(d s)$, where $ N_A(x, s) \; (N_B(x, s))$ denotes
                 the number of $A$-particles (respectively
                 $B$-particles) at $x$ at time $s$. Conditionally on the
                 $A$-system, the jumps, deaths and splittings of
                 different $B$-particles are independent. Thus the
                 $B$-particles perform a branching random walk, but with
                 a birth rate of new particles which is proportional to
                 the number of $A$-particles which coincide with the
                 appropriate $B$-particles. One starts the process with
                 all the $ N_A(x, 0), \, x \in \mathbb {Z}^d$, as
                 independent Poisson variables with mean $ \mu_A$, and
                 the $ N_B(x, 0), \, x \in \mathbb {Z}^d$, independent
                 of the $A$-system, translation invariant and with mean
                 $ \mu_B$.\par

                 Shnerb et al. (2000) made the interesting discovery
                 that in dimension 1 and 2 the expectation $ \mathbb {E}
                 \{ N_B(x, t) \} $ tends to infinity, {\em no matter
                 what the values of } $ \delta, \beta, D_A$, $ D_B,
                 \mu_A, \mu_B \in (0, \infty)$ {\em are}. We shall show
                 here that nevertheless {\em there is a phase transition
                 in all dimensions}, that is, the system becomes
                 (locally) extinct for large $ \delta $ but it survives
                 for $ \beta $ large and $ \delta $ small.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Branching random walk, survival, extinction",
}

@Article{Sturm:2003:CPP,
  author =       "Anja Sturm",
  title =        "On Convergence of Population Processes in Random
                 Environments to the Stochastic Heat Equation with
                 Colored Noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "6:1--6:39",
  year =         "2003",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-129",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/129",
  abstract =     "We consider the stochastic heat equation with a
                 multiplicative colored noise term on the real space for
                 dimensions greater or equal to 1. First, we prove
                 convergence of a branching particle system in a random
                 environment to this stochastic heat equation with
                 linear noise coefficients. For this stochastic partial
                 differential equation with more general non-Lipschitz
                 noise coefficients we show convergence of associated
                 lattice systems, which are infinite dimensional
                 stochastic differential equations with correlated noise
                 terms, provided that uniqueness of the limit is known.
                 In the course of the proof, we establish existence and
                 uniqueness of solutions to the lattice systems, as well
                 as a new existence result for solutions to the
                 stochastic heat equation. The latter are shown to be
                 jointly continuous in time and space under some mild
                 additional assumptions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Heat equation, colored noise, stochastic partial
                 differential equation, superprocess, weak convergence,
                 particle representation, random environment, existence
                 theorem",
}

@Article{Bottcher:2003:NPL,
  author =       "Albrecht B{\"o}ttcher and Sergei Grudsky",
  title =        "The Norm of the Product of a Large Matrix and a Random
                 Vector",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "7:1--7:29",
  year =         "2003",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-132",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/132",
  abstract =     "Given a real or complex $ n \times n $ matrix $ A_n $,
                 we compute the expected value and the variance of the
                 random variable $ \| A_n x \|^2 / \| A_n \|^2 $, where
                 $x$ is uniformly distributed on the unit sphere of $
                 R^n$ or $ C^n$. The result is applied to several
                 classes of structured matrices. It is in particular
                 shown that if $ A_n$ is a Toeplitz matrix $ T_n(b)$,
                 then for large $n$ the values of $ \| A_n x \| / \| A_n
                 \| $ cluster fairly sharply around $ \| b \|_2 / \| b
                 \|_\infty $ if $b$ is bounded and around zero in case
                 $b$ is unbounded.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Condition number. Matrix norm. Random vector. Toeplitz
                 matrix",
}

@Article{Fleischmann:2003:CSS,
  author =       "Klaus Fleischmann and Leonid Mytnik",
  title =        "Competing Species Superprocesses with Infinite
                 Variance",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "8:1--8:59",
  year =         "2003",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-136",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/136",
  abstract =     "We study pairs of interacting measure-valued branching
                 processes (superprocesses) with alpha-stable migration
                 and $ (1 + \beta)$-branching mechanism. The interaction
                 is realized via some killing procedure. The collision
                 local time for such processes is constructed as a limit
                 of approximating collision local times. For certain
                 dimensions this convergence holds uniformly over all
                 pairs of such interacting superprocesses. We use this
                 uniformity to prove existence of a solution to a
                 competing species martingale problem under a natural
                 dimension restriction. The competing species model
                 describes the evolution of two populations where
                 individuals of different types may kill each other if
                 they collide. In the case of Brownian migration and
                 finite variance branching, the model was introduced by
                 Evans and Perkins (1994). The fact that now the
                 branching mechanism does not have finite variance
                 requires the development of new methods for handling
                 the collision local time which we believe are of some
                 independent interest.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Superprocess with killing, competing superprocesses,
                 interactive superprocesses, superprocess with
                 immigration, measure-valued branching, interactive
                 branching, state-dependent branching, collision
                 measure, collision local time, martingale problem",
}

@Article{Bai:2003:BEB,
  author =       "Zhi-Dong Bai and Hsien-Kuei Hwang and Tsung-Hsi
                 Tsai",
  title =        "{Berry--Ess{\'e}en} Bounds for the Number of Maxima in
                 Planar Regions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "9:1--9:26",
  year =         "2003",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-137",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/137",
  abstract =     "We derive the optimal convergence rate $ O(n^{-1 / 4})
                 $ in the central limit theorem for the number of maxima
                 in random samples chosen uniformly at random from the
                 right equilateral triangle with two sides parallel to
                 the axes, the hypotenuse with the slope $ - 1 $ and
                 constituting the top part of the boundary of the
                 triangle. A local limit theorem with rate is also
                 derived. The result is then applied to the number of
                 maxima in general planar regions (upper-bounded by some
                 smooth decreasing curves) for which a near-optimal
                 convergence rate to the normal distribution is
                 established.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Dominance, Maximal points, Central limit theorem,
                 {Berry--Ess{\'e}en} bound, Local limit theorem, Method
                 of moments",
}

@Article{Fitzsimmons:2003:HRM,
  author =       "Patrick Fitzsimmons and Ronald Getoor",
  title =        "Homogeneous Random Measures and Strongly Supermedian
                 Kernels of a {Markov} Process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "10:1--10:54",
  year =         "2003",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-142",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/142",
  abstract =     "The potential kernel of a positive {\em left} additive
                 functional (of a strong Markov process $X$) maps
                 positive functions to {\em strongly supermedian}
                 functions and satisfies a variant of the classical {\em
                 domination principle} of potential theory. Such a
                 kernel $V$ is called a {\em regular strongly
                 supermedian } kernel in recent work of L. Beznea and N.
                 Boboc. We establish the converse: Every regular
                 strongly supermedian kernel $V$ is the potential kernel
                 of a random measure homogeneous on $ [0, \infty [$.
                 Under additional finiteness conditions such random
                 measures give rise to left additive functionals. We
                 investigate such random measures, their potential
                 kernels, and their associated characteristic measures.
                 Given a left additive functional $A$ (not necessarily
                 continuous), we give an explicit construction of a
                 simple Markov process $Z$ whose resolvent has initial
                 kernel equal to the potential kernel $ U_{\! A}$. The
                 theory we develop is the probabilistic counterpart of
                 the work of Beznea and Boboc. Our main tool is the
                 Kuznetsov process associated with $X$ and a given
                 excessive measure $m$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Homogeneous random measure, additive functional,
                 Kuznetsov measure, potential kernel, characteristic
                 measure, strongly supermedian, smooth measure",
}

@Article{Zhou:2003:CBC,
  author =       "Xiaowen Zhou",
  title =        "Clustering Behavior of a Continuous-Sites
                 Stepping-Stone Model with {Brownian} Migration",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "11:1--11:15",
  year =         "2003",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-141",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/141",
  abstract =     "Clustering behavior is studied for a continuous-sites
                 stepping-stone model with Brownian migration. It is
                 shown that, if the model starts with the same mixture
                 of different types of individuals over each site, then
                 it will evolve in a way such that the site space is
                 divided into disjoint intervals where only one type of
                 individuals appear in each interval. Those intervals
                 (clusters) are growing as time $t$ goes to infinity.
                 The average size of the clusters at a fixed time $t$ is
                 of the order of square root of $t$. Clusters at
                 different times or sites are asymptotically independent
                 as the difference of either the times or the sites goes
                 to infinity.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "clustering; coalescing Brownian motion; stepping-stone
                 model",
}

@Article{Marquez-Carreras:2003:LDP,
  author =       "David Marquez-Carreras and Monica Sarra",
  title =        "Large Deviation Principle for a Stochastic Heat
                 Equation With Spatially Correlated Noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "12:1--12:39",
  year =         "2003",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-146",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/146",
  abstract =     "In this paper we prove a large deviation principle
                 (LDP) for a perturbed stochastic heat equation defined
                 on $ [0, T] \times [0, 1]^d $. This equation is driven
                 by a Gaussian noise, white in time and correlated in
                 space. Firstly, we show the Holder continuity for the
                 solution of the stochastic heat equation. Secondly, we
                 check that our Gaussian process satisfies an LDP and
                 some requirements on the skeleton of the solution.
                 Finally, we prove the called Freidlin--Wentzell
                 inequality. In order to obtain all these results we
                 need precise estimates of the fundamental solution of
                 this equation.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stochastic partial differential equation, stochastic
                 heat equation, Gaussian noise, large deviation
                 principle",
}

@Article{Gao:2003:LTH,
  author =       "Fuchang Gao and Jan Hannig and Tzong-Yow Lee and Fred
                 Torcaso",
  title =        "{Laplace} Transforms via {Hadamard} Factorization",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "13:1--13:20",
  year =         "2003",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-151",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/151",
  abstract =     "In this paper we consider the Laplace transforms of
                 some random series, in particular, the random series
                 derived as the squared $ L_2 $ norm of a Gaussian
                 stochastic process. Except for some special cases,
                 closed form expressions for Laplace transforms are, in
                 general, rarely obtained. It is the purpose of this
                 paper to show that for many Gaussian random processes
                 the Laplace transform can be expressed in terms of well
                 understood functions using complex-analytic theorems on
                 infinite products, in particular, the Hadamard
                 Factorization Theorem. Together with some tools from
                 linear differential operators, we show that in many
                 cases the Laplace transforms can be obtained with
                 little work. We demonstrate this on several examples.
                 Of course, once the Laplace transform is known
                 explicitly one can easily calculate the corresponding
                 exact $ L_2 $ small ball probabilities using Sytaja
                 Tauberian theorem. Some generalizations are
                 mentioned.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Small ball probability, Laplace Transforms, Hadamard's
                 factorization theorem",
}

@Article{Tudor:2003:IFL,
  author =       "Ciprian Tudor and Frederi Viens",
  title =        "{It{\^o}} Formula and Local Time for the Fractional
                 {Brownian} Sheet",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "14:1--14:31",
  year =         "2003",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-155",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/155",
  abstract =     "Using the techniques of the stochastic calculus of
                 variations for Gaussian processes, we derive an It{\^o}
                 formula for the fractional Brownian sheet with Hurst
                 parameters bigger than $ 1 / 2 $. As an application, we
                 give a stochastic integral representation for the local
                 time of the fractional Brownian sheet.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "fractional Brownian sheet, It{\^o} formula, local
                 time, Tanaka formula, Malliavin calculus",
}

@Article{Dembo:2003:BMC,
  author =       "Amir Dembo and Yuval Peres and Jay Rosen",
  title =        "{Brownian} Motion on Compact Manifolds: Cover Time and
                 Late Points",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "15:1--15:14",
  year =         "2003",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-139",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/139",
  abstract =     "Let $M$ be a smooth, compact, connected Riemannian
                 manifold of dimension $ d > 2$ and without boundary.
                 Denote by $ T(x, r)$ the hitting time of the ball of
                 radius $r$ centered at $x$ by Brownian motion on $M$.
                 Then, $ C_r(M) = \sup_{x \in M} T(x, r)$ is the time it
                 takes Brownian motion to come within $r$ of all points
                 in $M$. We prove that $ C_r(M) / (r^{2 - d}| \log r|)$
                 tends to $ \gamma_d V(M)$ almost surely as $ r \to 0$,
                 where $ V(M)$ is the Riemannian volume of $M$. We also
                 obtain the ``multi-fractal spectrum'' $ f(\alpha)$ for
                 ``late points'', i.e., the dimension of the set of $
                 \alpha $-late points $x$ in $M$ for which $ \limsup_{r
                 \to 0} T(x, r) / (r^{2 - d}| \log r|) = \alpha > 0$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion, manifold, cover time, Wiener
                 sausage",
}

@Article{Budhiraja:2003:LDE,
  author =       "Amarjit Budhiraja and Paul Dupuis",
  title =        "Large Deviations for the Emprirical Measures of
                 Reflecting {Brownian} Motion and Related Constrained
                 Processes in {$ R_+ $}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "16:1--16:46",
  year =         "2003",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-154",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/154",
  abstract =     "We consider the large deviations properties of the
                 empirical measure for one dimensional constrained
                 processes, such as reflecting Brownian motion, the
                 M/M/1 queue, and discrete time analogues. Because these
                 processes do not satisfy the strong stability
                 assumptions that are usually assumed when studying the
                 empirical measure, there is significant probability
                 (from the perspective of large deviations) that the
                 empirical measure charges the point at infinity. We
                 prove the large deviation principle and identify the
                 rate function for the empirical measure for these
                 processes. No assumption of any kind is made with
                 regard to the stability of the underlying process.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Markov process, constrained process, large deviations,
                 empirical measure, stability, reflecting Brownian
                 motion",
}

@Article{Delmas:2003:CML,
  author =       "Jean-Fran{\c{c}}ois Delmas",
  title =        "Computation of Moments for the Length of the
                 One-Dimensional {ISE} Support",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "17:1--17:15",
  year =         "2003",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-161",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/161",
  abstract =     "We consider in this paper the support $ [L', R'] $ of
                 the one dimensional Integrated Super Brownian
                 Excursion. We determine the distribution of $ (R', L')
                 $ through a modified Laplace transform. Then we give an
                 explicit value for the first two moments of $ R' $ as
                 well as the covariance of $ R' $ and $ {L'} $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian snake; ISE",
}

@Article{Gradinaru:2003:AFS,
  author =       "Mihai Gradinaru and Ivan Nourdin",
  title =        "Approximation at First and Second Order of $m$-order
                 Integrals of the Fractional {Brownian} Motion and of
                 Certain Semimartingales",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "18:1--18:26",
  year =         "2003",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-166",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/166",
  abstract =     "Let $X$ be the fractional Brownian motion of any Hurst
                 index $ H \in (0, 1)$ (resp. a semimartingale) and set
                 $ \alpha = H$ (resp. $ \alpha = \frac {1}{2}$). If $Y$
                 is a continuous process and if $m$ is a positive
                 integer, we study the existence of the limit, as $
                 \varepsilon \rightarrow 0$, of the approximations\par

                  $$ I_{\varepsilon }(Y, X) := \left \{ \int_0^t Y_s
                 \left (\frac {X_{s + \varepsilon } -
                 X_s}{\varepsilon^{\alpha }} \right)^m d s, \, t \geq 0
                 \right \} $$

                 of $m$-order integral of $Y$ with respect to $X$. For
                 these two choices of $X$, we prove that the limits are
                 almost sure, uniformly on each compact interval, and
                 are in terms of the $m$-th moment of the Gaussian
                 standard random variable. In particular, if $m$ is an
                 odd integer, the limit equals to zero. In this case,
                 the convergence in distribution, as $ \varepsilon
                 \rightarrow 0$, of $ \varepsilon^{- \frac {1}{2}}
                 I_{\varepsilon }(1, X)$ is studied. We prove that the
                 limit is a Brownian motion when $X$ is the fractional
                 Brownian motion of index $ H \in (0, \frac {1}{2}]$,
                 and it is in term of a two dimensional standard
                 Brownian motion when $X$ is a semimartingale.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Maejima:2003:LMS,
  author =       "Makoto Maejima and Kenji Yamamoto",
  title =        "Long-Memory Stable {Ornstein--Uhlenbeck} Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "19:1--19:18",
  year =         "2003",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-168",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/168",
  abstract =     "The solution of the Langevin equation driven by a
                 L{\'e}vy process noise has been well studied, under the
                 name of Ornstein--Uhlenbeck type process. It is a
                 stationary Markov process. When the noise is fractional
                 Brownian motion, the covariance of the stationary
                 solution process has been studied by the first author
                 with different coauthors. In the present paper, we
                 consider the Langevin equation driven by a linear
                 fractional stable motion noise, which is a selfsimilar
                 process with long-range dependence but does not have
                 finite variance, and we investigate the dependence
                 structure of the solution process.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Lachal:2003:DST,
  author =       "Aime Lachal",
  title =        "Distributions of Sojourn Time, Maximum and Minimum for
                 Pseudo-Processes Governed by Higher-Order Heat-Type
                 Equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "20:1--20:53",
  year =         "2003",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-178",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/178",
  abstract =     "The higher-order heat-type equation $ \partial u /
                 \partial t = \pm \partial^n u / \partial x^n $ has been
                 investigated by many authors. With this equation is
                 associated a pseudo-process $ (X_t)_{t \ge 0} $ which
                 is governed by a signed measure. In the even-order
                 case, Krylov (1960) proved that the classical arc-sine
                 law of Paul Levy for standard Brownian motion holds for
                 the pseudo-process $ (X_t)_{t \ge 0} $, that is, if $
                 T_t $ is the sojourn time of $ (X_t)_{t \ge 0} $ in the
                 half line $ (0, + \infty) $ up to time $t$, then $
                 P(T_t \in d s) = \frac {ds}{\pi \sqrt {s(t - s)}}$, $ 0
                 < s < t$. Orsingher (1991) and next Hochberg and
                 Orsingher (1994) obtained a counterpart to that law in
                 the odd cases $ n = 3, 5, 7.$ Actually Hochberg and
                 Orsingher (1994) proposed a more or less explicit
                 expression for that new law in the odd-order general
                 case and conjectured a quite simple formula for it. The
                 distribution of $ T_t$ subject to some conditioning has
                 also been studied by Nikitin \& Orsingher (2000) in the
                 cases $ n = 3, 4.$ In this paper, we prove that the
                 conjecture of Hochberg and Orsingher (1994) is true and
                 we extend the results of Nikitin \& Orsingher for any
                 integer $n$. We also investigate the distributions of
                 maximal and minimal functionals of $ (X_t)_{t \ge 0}$,
                 as well as the distribution of the last time before
                 becoming definitively negative up to time $t$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Gao:2003:CTS,
  author =       "Fuchang Gao and Jan Hannig and Fred Torcaso",
  title =        "Comparison Theorems for Small Deviations of Random
                 Series",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "21:1--21:17",
  year =         "2003",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-147",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/147",
  abstract =     "Let $ {\xi_n} $ be a sequence of i.i.d. positive
                 random variables with common distribution function $
                 F(x) $. Let $ {a_n} $ and $ {b_n} $ be two positive
                 non-increasing summable sequences such that $ {\prod_{n
                 = 1}^{\infty }(a_n / b_n)} $ converges. Under some mild
                 assumptions on $F$, we prove the following
                 comparison\par

                  $$ P \left (\sum_{n = 1}^{\infty }a_n \xi_n \leq
                 \varepsilon \right) \sim \left (\prod_{n = 1}^{\infty }
                 \frac {b_n}{a_n} \right)^{- \alpha } P \left (\sum_{n =
                 1}^{\infty }b_n \xi_n \leq \varepsilon \right), $$

                 where\par

                  $$ { \alpha = \lim_{x \to \infty } \frac {\log F(1 /
                 x)}{\log x}} < 0 $$

                 is the index of variation of $ F(1 / \cdot)$. When
                 applied to the case $ \xi_n = |Z_n|^p$, where $ Z_n$
                 are independent standard Gaussian random variables, it
                 affirms a conjecture of Li cite {Li1992a}.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "small deviation, random series, bounded variation",
}

@Article{Appleby:2003:EAS,
  author =       "John Appleby and Alan Freeman",
  title =        "Exponential Asymptotic Stability of Linear
                 {It{\^o}--Volterra} Equation with Damped Stochastic
                 Perturbations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "22:1--22:22",
  year =         "2003",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-179",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/179",
  abstract =     "This paper studies the convergence rate of solutions
                 of the linear It{\^o}-Volterra equation\par

                  $$ d X(t) = \left (A X(t) + \int_0^t K(t - s)X(s), d s
                 \right) \, d t + \Sigma (t) \, d W(t) \tag {1} $$

                 where $K$ and $ \Sigma $ are continuous matrix-valued
                 functions defined on $ \mathbb {R}^+$, and $ (W(t))_{t
                 \geq 0}$ is a finite-dimensional standard Brownian
                 motion. It is shown that when the entries of $K$ are
                 all of one sign on $ \mathbb {R}^+$, that (i) the
                 almost sure exponential convergence of the solution to
                 zero, (ii) the $p$-th mean exponential convergence of
                 the solution to zero (for all $ p > 0$), and (iii) the
                 exponential integrability of the entries of the kernel
                 $K$, the exponential square integrability of the
                 entries of noise term $ \Sigma $, and the uniform
                 asymptotic stability of the solutions of the
                 deterministic version of (1) are equivalent. The paper
                 extends a result of Murakami which relates to the
                 deterministic version of this problem.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Volkov:2003:ERW,
  author =       "Stanislav Volkov",
  title =        "Excited Random Walk on Trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "23:1--23:15",
  year =         "2003",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-180",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/180",
  abstract =     "We consider a nearest-neighbor stochastic process on a
                 rooted tree $G$ which goes toward the root with
                 probability $ 1 - \varepsilon $ when it visits a vertex
                 for the first time. At all other times it behaves like
                 a simple random walk on $G$. We show that for all $
                 \varepsilon \ge 0$ this process is transient. Also we
                 consider a generalization of this process and establish
                 its transience in {\em some} cases.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Ocone:2004:DVC,
  author =       "Daniel Ocone and Ananda Weerasinghe",
  title =        "Degenerate Variance Control in the One-dimensional
                 Stationary Case",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "8",
  pages =        "24:27",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v8-181",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/181",
  abstract =     "We study the problem of stationary control by adaptive
                 choice of the diffusion coefficient in the case that
                 control degeneracy is allowed and the drift admits a
                 unique, asymptotically stable equilibrium point. We
                 characterize the optimal value and obtain it as an
                 Abelian limit of optimal discounted values and as a
                 limiting average of finite horizon optimal values, and
                 we also characterize the optimal stationary strategy.
                 In the case of linear drift, the optimal stationary
                 value is expressed in terms of the solution of an
                 optimal stopping problem. We generalize the above
                 results to allow unbounded cost functions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "stationary control, degenerate variance control;
                 stochastic control",
}

@Article{Kozma:2004:AED,
  author =       "Gady Kozma and Ehud Schreiber",
  title =        "An asymptotic expansion for the discrete harmonic
                 potential",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "1:1--1:17",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-170",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/170",
  abstract =     "We give two algorithms that allow to get arbitrary
                 precision asymptotics for the harmonic potential of a
                 random walk.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Barbour:2004:NUB,
  author =       "Andrew Barbour and Kwok Choi",
  title =        "A non-uniform bound for translated {Poisson}
                 approximation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "2:18--2:36",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-182",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/182",
  abstract =     "Let $ X_1, \ldots, X_n $ be independent, integer
                 valued random variables, with $ p^{\text {th}} $
                 moments, $ p > 2 $, and let $W$ denote their sum. We
                 prove bounds analogous to the classical non-uniform
                 estimates of the error in the central limit theorem,
                 but now, for approximation of $ {\cal L}(W)$ by a
                 translated Poisson distribution. The advantage is that
                 the error bounds, which are often of order no worse
                 than in the classical case, measure the accuracy in
                 terms of total variation distance. In order to have
                 good approximation in this sense, it is necessary for $
                 {\cal L}(W)$ to be sufficiently smooth; this
                 requirement is incorporated into the bounds by way of a
                 parameter $ \alpha $, which measures the average
                 overlap between $ {\cal L}(X_i)$ and $ {\cal L}(X_i +
                 1), 1 \leq i \leq n$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "non-uniform bounds; Stein's method; total variation;
                 translated Poisson approximation",
}

@Article{Aldous:2004:BBA,
  author =       "David Aldous and Gregory Miermont and Jim Pitman",
  title =        "{Brownian} Bridge Asymptotics for Random
                 $p$-Mappings",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "3:37--3:56",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-186",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/186",
  abstract =     "The Joyal bijection between doubly-rooted trees and
                 mappings can be lifted to a transformation on function
                 space which takes tree-walks to mapping-walks. Applying
                 known results on weak convergence of random tree walks
                 to Brownian excursion, we give a conceptually simpler
                 rederivation of the Aldous--Pitman (1994) result on
                 convergence of uniform random mapping walks to
                 reflecting Brownian bridge, and extend this result to
                 random $p$-mappings.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian bridge, Brownian excursion, Joyal map, random
                 mapping, random tree, weak convergence",
}

@Article{Haas:2004:GSS,
  author =       "B{\'e}n{\'e}dicte Haas and Gr{\'e}gory Miermont",
  title =        "The Genealogy of Self-similar Fragmentations with
                 Negative Index as a Continuum Random Tree",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "4:57--4:97",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-187",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/187",
  abstract =     "We encode a certain class of stochastic fragmentation
                 processes, namely self-similar fragmentation processes
                 with a negative index of self-similarity, into a metric
                 family tree which belongs to the family of Continuum
                 Random Trees of Aldous. When the splitting times of the
                 fragmentation are dense near 0, the tree can in turn be
                 encoded into a continuous height function, just as the
                 Brownian Continuum Random Tree is encoded in a
                 normalized Brownian excursion. Under mild hypotheses,
                 we then compute the Hausdorff dimensions of these
                 trees, and the maximal H{\"o}lder exponents of the
                 height functions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Mueller:2004:SPA,
  author =       "Carl Mueller and Roger Tribe",
  title =        "A Singular Parabolic {Anderson} Model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "5:98--5:144",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-189",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/189",
  abstract =     "We consider the heat equation with a singular random
                 potential term. The potential is Gaussian with mean 0
                 and covariance given by a small constant times the
                 inverse square of the distance. Solutions exist as
                 singular measures, under suitable assumptions on the
                 initial conditions and for sufficiently small noise. We
                 investigate various properties of the solutions using
                 such tools as scaling, self-duality and moment
                 formulae. This model lies on the boundary between
                 nonexistence and smooth solutions. It gives a new
                 model, other than the superprocess, which has
                 measure-valued solutions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "stochastic partial differential equations",
}

@Article{Fernandez:2004:CCC,
  author =       "Roberto Fernandez and Gregory Maillard",
  title =        "Chains with Complete Connections and One-Dimensional
                 {Gibbs} Measures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "6:145--6:176",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-149",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/149",
  abstract =     "We discuss the relationship between one-dimensional
                 Gibbs measures and discrete-time processes (chains). We
                 consider finite-alphabet (finite-spin) systems,
                 possibly with a grammar (exclusion rule). We establish
                 conditions for a stochastic process to define a Gibbs
                 measure and vice versa. Our conditions generalize well
                 known equivalence results between ergodic Markov chains
                 and fields, as well as the known Gibbsian character of
                 processes with exponential continuity rate. Our
                 arguments are purely probabilistic; they are based on
                 the study of regular systems of conditional
                 probabilities (specifications). Furthermore, we discuss
                 the equivalence of uniqueness criteria for chains and
                 fields and we establish bounds for the continuity rates
                 of the respective systems of finite-volume conditional
                 probabilities. As an auxiliary result we prove a
                 (re)construction theorem for specifications starting
                 from single-site conditioning, which applies in a more
                 general setting (general spin space, specifications not
                 necessarily Gibbsian).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Discrete-time processes, Chains with complete
                 connections, Gibbs measures, Markov chains",
}

@Article{Ledoux:2004:DOS,
  author =       "Michel Ledoux",
  title =        "Differential Operators and Spectral Distributions of
                 Invariant Ensembles from the Classical Orthogonal
                 Polynomials. {The} Continuous Case",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "7:177--7:208",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-191",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/191",
  abstract =     "Following the investigation by U. Haagerup and S.
                 Thorbjornsen, we present a simple differential approach
                 to the limit theorems for empirical spectral
                 distributions of complex random matrices from the
                 Gaussian, Laguerre and Jacobi Unitary Ensembles. In the
                 framework of abstract Markov diffusion operators, we
                 derive by the integration by parts formula differential
                 equations for Laplace transforms and recurrence
                 equations for moments of eigenfunction measures. In
                 particular, a new description of the equilibrium
                 measures as adapted mixtures of the universal arcsine
                 law with an independent uniform distribution is
                 emphasized. The moment recurrence relations are used to
                 describe sharp, non asymptotic, small deviation
                 inequalities on the largest eigenvalues at the rate
                 given by the Tracy--Widom asymptotics.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Doney:2004:STB,
  author =       "Ronald Doney",
  title =        "Small-time Behaviour of {L{\'e}vy} Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "8:209--8:229",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-193",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/193",
  abstract =     "In this paper a neccessary and sufficient condition is
                 established for the probability that a L{\'e}vy process
                 is positive at time $t$ to tend to 1 as $t$ tends to 0.
                 This condition is expressed in terms of the
                 characteristics of the process, and is also shown to be
                 equivalent to two probabilistic statements about the
                 behaviour of the process for small time $t$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Alabert:2004:SDE,
  author =       "Aureli Alabert and Miguel Angel Marmolejo",
  title =        "Stochastic differential equations with boundary
                 conditions driven by a {Poisson} noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "9:230--254",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-157",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/157",
  abstract =     "We consider one-dimensional stochastic differential
                 equations with a boundary condition, driven by a
                 Poisson process. We study existence and uniqueness of
                 solutions and the absolute continuity of the law of the
                 solution. In the case when the coefficients are linear,
                 we give an explicit form of the solution and study the
                 reciprocal process property.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "boundary conditions; Poisson noise; reciprocal
                 processes; stochastic differential equations",
}

@Article{Garet:2004:PTS,
  author =       "Olivier Garet",
  title =        "Percolation Transition for Some Excursion Sets",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "10:255--10:292",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-196",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/196",
  abstract =     "We consider a random field $ (X_n)_{n \in \mathbb
                 {Z}^d} $ and investigate when the set $ A_h = \{ k \in
                 \mathbb {Z}^d; \vert X_k \vert \ge h \} $ has infinite
                 clusters. The main problem is to decide whether the
                 critical level\par

                  $$ h_c = \sup \{ h \in R \colon P(A_h \text { has an
                 infinite cluster }) > 0 \} $$

                 is neither $0$ nor $ + \infty $. Thus, we say that a
                 percolation transition occurs. In a first time, we show
                 that weakly dependent Gaussian fields satisfy to a
                 well-known criterion implying the percolation
                 transition. Then, we introduce a concept of percolation
                 along reasonable paths and therefore prove a phenomenon
                 of percolation transition for reasonable paths even for
                 strongly dependent Gaussian fields. This allows to
                 obtain some results of percolation transition for
                 oriented percolation. Finally, we study some Gibbs
                 states associated to a perturbation of a ferromagnetic
                 quadratic interaction. At first, we show that a
                 transition percolation occurs for superstable
                 potentials. Next, we go to the critical case and show
                 that a transition percolation occurs for directed
                 percolation when $ d \ge 4$. We also note that the
                 assumption of ferromagnetism can be relaxed when we
                 deal with Gaussian Gibbs measures, i.e., when there is
                 no perturbation of the quadratic interaction.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Kurkova:2004:ISC,
  author =       "Irina Kurkova and Serguei Popov and M. Vachkovskaia",
  title =        "On Infection Spreading and Competition between
                 Independent Random Walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "11:293--11:315",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-197",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/197",
  abstract =     "We study the models of competition and spreading of
                 infection for infinite systems of independent random
                 walks. For the competition model, we investigate the
                 question whether one of the spins prevails with
                 probability one. For the infection spreading, we give
                 sufficient conditions for recurrence and transience
                 (i.e., whether the origin will be visited by infected
                 particles infinitely often a.s.).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Dawson:2004:HEB,
  author =       "Donald Dawson and Luis Gorostiza and Anton
                 Wakolbinger",
  title =        "Hierarchical Equilibria of Branching Populations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "12:316--12:381",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-200",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/200",
  abstract =     "The objective of this paper is the study of the
                 equilibrium behavior of a population on the
                 hierarchical group $ \Omega_N $ consisting of families
                 of individuals undergoing critical branching random
                 walk and in addition these families also develop
                 according to a critical branching process. Strong
                 transience of the random walk guarantees existence of
                 an equilibrium for this two-level branching system. In
                 the limit $ N \to \infty $ (called the {\em
                 hierarchical mean field limit}), the equilibrium
                 aggregated populations in a nested sequence of balls $
                 B^{(N)}_\ell $ of hierarchical radius $ \ell $ converge
                 to a backward Markov chain on $ \mathbb {R_+} $. This
                 limiting Markov chain can be explicitly represented in
                 terms of a cascade of subordinators which in turn makes
                 possible a description of the genealogy of the
                 population.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Multilevel branching, hierarchical mean-field limit,
                 strong transience, genealogy",
}

@Article{Kendall:2004:CIK,
  author =       "Wilfrid Kendall and Catherine Price",
  title =        "Coupling Iterated {Kolmogorov} Diffusions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "13:382--13:410",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-201",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/201",
  abstract =     "The {\em Kolmogorov-1934 diffusion} is the
                 two-dimensional diffusion generated by real Brownian
                 motion and its time integral. In this paper we
                 construct successful co-adapted couplings for iterated
                 Kolmogorov diffusions defined by adding iterated time
                 integrals as further components to the original
                 Kolmogorov diffusion. A Laplace-transform argument
                 shows it is not possible successfully to couple all
                 iterated time integrals at once; however we give an
                 explicit construction of a successful co-adapted
                 coupling method for Brownian motion, its time integral,
                 and its twice-iterated time integral; and a more
                 implicit construction of a successful co-adapted
                 coupling method which works for finite sets of iterated
                 time integrals.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{vonRenesse:2004:ICR,
  author =       "Max-K. von Renesse",
  title =        "Intrinsic Coupling on {Riemannian} Manifolds and
                 Polyhedra",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "14:411--14:435",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-205",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/205",
  abstract =     "Starting from a central limit theorem for geometric
                 random walks we give an elementary construction of
                 couplings between Brownian motions on Riemannian
                 manifolds. This approach shows that cut locus phenomena
                 are indeed inessential for Kendall's and Cranston's
                 stochastic proof of gradient estimates for harmonic
                 functions on Riemannian manifolds with lower curvature
                 bounds. Moreover, since the method is based on an
                 asymptotic quadruple inequality and a central limit
                 theorem only it may be extended to certain non smooth
                 spaces which we illustrate by the example of Riemannian
                 polyhedra. Here we also recover the classical heat
                 kernel gradient estimate which is well known from the
                 smooth setting.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Central Limit Theorem; Coupling; Gradient Estimates",
}

@Article{Loewe:2004:RMR,
  author =       "Matthias Loewe and Heinrich Matzinger and Franz
                 Merkl",
  title =        "Reconstructing a Multicolor Random Scenery seen along
                 a Random Walk Path with Bounded Jumps",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "15:436--15:507",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-206",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/206",
  abstract =     "Kesten noticed that the scenery reconstruction method
                 proposed by Matzinger in his PhD thesis relies heavily
                 on the skip-free property of the random walk. He asked
                 if one can still reconstruct an i.i.d. scenery seen
                 along the path of a non-skip-free random walk. In this
                 article, we positively answer this question. We prove
                 that if there are enough colors and if the random walk
                 is recurrent with at most bounded jumps, and if it can
                 reach every integer, then one can almost surely
                 reconstruct almost every scenery up to translations and
                 reflections. Our reconstruction method works if there
                 are more colors in the scenery than possible single
                 steps for the random walk.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "ergodic theory; jumps; random walk; Scenery
                 reconstruction; stationary processes",
}

@Article{Barral:2004:MAC,
  author =       "Julien Barral and Jacques V{\'e}hel",
  title =        "Multifractal Analysis of a Class of Additive Processes
                 with Correlated Non-Stationary Increments",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "16:508--16:543",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-208",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/208",
  abstract =     "We consider a family of stochastic processes built
                 from infinite sums of independent positive random
                 functions on $ R_+ $. Each of these functions increases
                 linearly between two consecutive negative jumps, with
                 the jump points following a Poisson point process on $
                 R_+ $. The motivation for studying these processes
                 stems from the fact that they constitute simplified
                 models for TCP traffic on the Internet. Such processes
                 bear some analogy with L{\'e}vy processes, but they are
                 more complex in the sense that their increments are
                 neither stationary nor independent. Nevertheless, we
                 show that their multifractal behavior is very much the
                 same as that of certain L{\'e}vy processes. More
                 precisely, we compute the Hausdorff multifractal
                 spectrum of our processes, and find that it shares the
                 shape of the spectrum of a typical L{\'e}vy process.
                 This result yields a theoretical basis to the empirical
                 discovery of the multifractal nature of TCP traffic.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Shao:2004:ADB,
  author =       "Qi-Man Shao and Chun Su and Gang Wei",
  title =        "Asymptotic Distributions and {Berry--Ess{\'e}en}
                 Bounds for Sums of Record Values",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "17:544--17:559",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-210",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/210",
  abstract =     "Let $ \{ U_n, n \geq 1 \} $ be independent uniformly
                 distributed random variables, and $ \{ Y_n, n \geq 1 \}
                 $ be independent and identically distributed
                 non-negative random variables with finite third
                 moments. Denote $ S_n = \sum_{i = 1}^n Y_i $ and assume
                 that $ (U_1, \cdots, U_n) $ and $ S_{n + 1} $ are
                 independent for every fixed $n$. In this paper we
                 obtain {Berry--Ess{\'e}en} bounds for $ \sum_{i = 1}^n
                 \psi (U_i S_{n + 1})$, where $ \psi $ is a non-negative
                 function. As an application, we give
                 {Berry--Ess{\'e}en} bounds and asymptotic distributions
                 for sums of record values.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Kouritzin:2004:NFR,
  author =       "Michael Kouritzin and Wei Sun and Jie Xiong",
  title =        "Nonliner Filtering for Reflecting Diffusions in Random
                 Environments via Nonparametric Estimation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "18:560--18:574",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-214",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  note =         "See erratum \cite{Kouritzin:2017:ENF}.",
  URL =          "http://ejp.ejpecp.org/article/view/214",
  abstract =     "We study a nonlinear filtering problem in which the
                 signal to be estimated is a reflecting diffusion in a
                 random environment. Under the assumption that the
                 observation noise is independent of the signal, we
                 develop a nonparametric functional estimation method
                 for finding workable approximate solutions to the
                 conditional distributions of the signal state.
                 Furthermore, we show that the pathwise average
                 distance, per unit time, of the approximate filter from
                 the optimal filter is asymptotically small in time.
                 Also, we use simulations based upon a particle filter
                 algorithm to show the efficiency of the method.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Bertoin:2004:ALN,
  author =       "Jean Bertoin and Alexander Gnedin",
  title =        "Asymptotic Laws for Nonconservative Self-similar
                 Fragmentations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "19:575--19:593",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-215",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/215",
  abstract =     "We consider a self-similar fragmentation process in
                 which the generic particle of mass $x$ is replaced by
                 the offspring particles at probability rate $ x^\alpha
                 $, with positive parameter $ \alpha $. The total of
                 offspring masses may be both larger or smaller than $x$
                 with positive probability. We show that under certain
                 conditions the typical mass in the ensemble is of the
                 order $ t^{-1 / \alpha }$ and that the empirical
                 distribution of masses converges to a random limit
                 which we characterise in terms of the reproduction
                 law.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Nualart:2004:LSM,
  author =       "Eulalia Nualart and Thomas Mountford",
  title =        "Level Sets of Multiparameter {Brownian} Motions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "20:594--20:614",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-169",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/169",
  abstract =     "We use Girsanov's theorem to establish a conjecture of
                 Khoshnevisan, Xiao and Zhong that $ \phi (r) = r^{N - d
                 / 2} (\log \log (\frac {1}{r}))^{d / 2} $ is the exact
                 Hausdorff measure function for the zero level set of an
                 $N$-parameter $d$-dimensional additive Brownian motion.
                 We extend this result to a natural multiparameter
                 version of Taylor and Wendel's theorem on the
                 relationship between Brownian local time and the
                 Hausdorff $ \phi $-measure of the zero set.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "additive Brownian motion; Hausdorff measure; level
                 sets; Local times",
}

@Article{Krylov:2004:QIS,
  author =       "N. V. Krylov",
  title =        "Quasiderivatives and Interior Smoothness of Harmonic
                 Functions Associated with Degenerate Diffusion
                 Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "21:615--21:633",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-219",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/219",
  abstract =     "Proofs and two applications of two general results are
                 given concerning the problem of establishing interior
                 smoothness of probabilistic solutions of elliptic
                 degenerate equations.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Bass:2004:CSD,
  author =       "Richard Bass and Edwin Perkins",
  title =        "Countable Systems of Degenerate Stochastic
                 Differential Equations with Applications to
                 Super-{Markov} Chains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "22:634--22:673",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-222",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/222",
  abstract =     "We prove well-posedness of the martingale problem for
                 an infinite-dimensional degenerate elliptic operator
                 under appropriate H{\"o}lder continuity conditions on
                 the coefficients. These martingale problems include
                 large population limits of branching particle systems
                 on a countable state space in which the particle
                 dynamics and branching rates may depend on the entire
                 population in a H{\"o}lder fashion. This extends an
                 approach originally used by the authors in finite
                 dimensions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Denis:2004:GAR,
  author =       "Laurent Denis and L. Stoica",
  title =        "A General Analytical Result for Non-linear {SPDE}'s
                 and Applications",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "23:674--23:709",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-223",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/223",
  abstract =     "Using analytical methods, we prove existence
                 uniqueness and estimates for s.p.d.e. of the type\par

                  $$ d u_t + A u_t d t + f (t, u_t) d t + R g(t, u_t) d
                 t = h(t, x, u_t) d B_t, $$

                 where $A$ is a linear non-negative self-adjoint
                 (unbounded) operator, $f$ is a nonlinear function which
                 depends on $u$ and its derivatives controlled by $
                 \sqrt {A} u$, $ R g$ corresponds to a nonlinearity
                 involving $u$ and its derivatives of the same order as
                 $ A u$ but of smaller magnitude, and the right term
                 contains a noise involving a $d$-dimensional Brownian
                 motion multiplied by a non-linear function. We give a
                 neat condition concerning the magnitude of these
                 nonlinear perturbations. We also mention a few examples
                 and, in the case of a diffusion generator, we give a
                 double stochastic interpretation.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{vanderHofstad:2004:GSC,
  author =       "Remco van der Hofstad and Akira Sakai",
  title =        "{Gaussian} Scaling for the Critical Spread-out Contact
                 Process above the Upper Critical Dimension",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "24:710--24:769",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-224",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/224",
  abstract =     "We consider the critical spread-out contact process in
                 $ Z^d $ with $ d \geq 1 $, whose infection range is
                 denoted by $ L \geq 1 $. The two-point function $
                 \tau_t(x) $ is the probability that $ x \in Z^d $ is
                 infected at time $t$ by the infected individual located
                 at the origin $ o \in Z^d$ at time 0. We prove Gaussian
                 behaviour for the two-point function with $ L \geq L_0$
                 for some finite $ L_0 = L_0 (d)$ for $ d > 4$. When $ d
                 \leq 4$, we also perform a local mean-field limit to
                 obtain Gaussian behaviour for $ \tau_{ tT}(x)$ with $ t
                 > 0$ fixed and $ T \to \infty $ when the infection
                 range depends on $T$ in such a way that $ L_T = L T^b$
                 for any $ b > (4 - d) / 2 d$.\par

                 The proof is based on the lace expansion and an
                 adaptation of the inductive approach applied to the
                 discretized contact process. We prove the existence of
                 several critical exponents and show that they take on
                 their respective mean-field values. The results in this
                 paper provide crucial ingredients to prove convergence
                 of the finite-dimensional distributions for the contact
                 process towards those for the canonical measure of
                 super-Brownian motion, which we defer to a sequel of
                 this paper.\par

                 The results in this paper also apply to oriented
                 percolation, for which we reprove some of the results
                 in \cite{hs01} and extend the results to the local
                 mean-field setting described above when $ d \leq 4$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Berestycki:2004:EFC,
  author =       "Julien Berestycki",
  title =        "Exchangeable Fragmentation--Coalescence Processes and
                 their Equilibrium Measures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "25:770--25:824",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-227",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/227",
  abstract =     "We define and study a family of Markov processes with
                 state space the compact set of all partitions of $N$
                 that we call exchangeable fragmentation-coalescence
                 processes. They can be viewed as a combination of
                 homogeneous fragmentation as defined by Bertoin and of
                 homogeneous coalescence as defined by Pitman and
                 Schweinsberg or M{\"o}hle and Sagitov. We show that
                 they admit a unique invariant probability measure and
                 we study some properties of their paths and of their
                 equilibrium measure.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Peres:2004:MTR,
  author =       "Yuval Peres and David Revelle",
  title =        "Mixing Times for Random Walks on Finite Lamplighter
                 Groups",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "26:825--26:845",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-198",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/198",
  abstract =     "Given a finite graph $G$, a vertex of the lamplighter
                 graph $ G^\diamondsuit = \mathbb {Z}_2 \wr G$ consists
                 of a zero-one labeling of the vertices of $G$, and a
                 marked vertex of $G$. For transitive $G$ we show that,
                 up to constants, the relaxation time for simple random
                 walk in $ G^\diamondsuit $ is the maximal hitting time
                 for simple random walk in $G$, while the mixing time in
                 total variation on $ G^\diamondsuit $ is the expected
                 cover time on $G$. The mixing time in the uniform
                 metric on $ G^\diamondsuit $ admits a sharp threshold,
                 and equals $ |G|$ multiplied by the relaxation time on
                 $G$, up to a factor of $ \log |G|$. For $ \mathbb {Z}_2
                 \wr \mathbb {Z}_n^2$, the lamplighter group over the
                 discrete two dimensional torus, the relaxation time is
                 of order $ n^2 \log n$, the total variation mixing time
                 is of order $ n^2 \log^2 n$, and the uniform mixing
                 time is of order $ n^4$. For $ \mathbb {Z}_2 \wr
                 \mathbb {Z}_n^d$ when $ d \geq 3$, the relaxation time
                 is of order $ n^d$, the total variation mixing time is
                 of order $ n^d \log n$, and the uniform mixing time is
                 of order $ n^{d + 2}$. In particular, these three
                 quantities are of different orders of magnitude.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "cover time; lamplighter group; mixing time; random
                 walks",
}

@Article{Lawler:2004:BEC,
  author =       "Gregory Lawler and Vlada Limic",
  title =        "The {Beurling} Estimate for a Class of Random Walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "27:846--27:861",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-228",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/228",
  abstract =     "An estimate of Beurling states that if $K$ is a curve
                 from $0$ to the unit circle in the complex plane, then
                 the probability that a Brownian motion starting at $ -
                 \varepsilon $ reaches the unit circle without hitting
                 the curve is bounded above by $ c \varepsilon^{1 / 2}$.
                 This estimate is very useful in analysis of boundary
                 behavior of conformal maps, especially for connected
                 but rough boundaries. The corresponding estimate for
                 simple random walk was first proved by Kesten. In this
                 note we extend this estimate to random walks with zero
                 mean, finite $ (3 + \delta)$-moment.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Beurling projection; escape probabilities; Green's
                 function; random walk",
}

@Article{Puhalskii:2004:SDL,
  author =       "Anatolii Puhalskii",
  title =        "On Some Degenerate Large Deviation Problems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "9",
  pages =        "28:862--28:886",
  year =         "2004",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v9-232",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/232",
  abstract =     "This paper concerns the issue of obtaining the large
                 deviation principle for solutions of stochastic
                 equations with possibly degenerate coefficients.
                 Specifically, we explore the potential of the
                 methodology that consists in establishing exponential
                 tightness and identifying the action functional via a
                 maxingale problem. In the author's earlier work it has
                 been demonstrated that certain convergence properties
                 of the predictable characteristics of semimartingales
                 ensure both that exponential tightness holds and that
                 every large deviation accumulation point is a solution
                 to a maxingale problem. The focus here is on the
                 uniqueness for the maxingale problem. It is first shown
                 that under certain continuity hypotheses existence and
                 uniqueness of a solution to a maxingale problem of
                 diffusion type are equivalent to Luzin weak existence
                 and uniqueness, respectively, for the associated
                 idempotent It{\^o} equation. Consequently, if the
                 idempotent equation has a unique Luzin weak solution,
                 then the action functional is specified uniquely, so
                 the large deviation principle follows. Two kinds of
                 application are considered. Firstly, we obtain results
                 on the logarithmic asymptotics of moderate deviations
                 for stochastic equations with possibly degenerate
                 diffusion coefficients which, as compared with earlier
                 results, relax the growth conditions on the
                 coefficients, permit certain non-Lipshitz-continuous
                 coefficients, and allow the coefficients to depend on
                 the entire past of the process and to be discontinuous
                 functions of time. The other application concerns
                 multiple-server queues with impatient customers.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Kim:2005:ESD,
  author =       "Kyeong-Hun Kim",
  title =        "{$ L_p $}-Estimates for {SPDE} with Discontinuous
                 Coefficients in Domains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "1:1--1:20",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-234",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/234",
  abstract =     "Stochastic partial differential equations of
                 divergence form with discontinuous and unbounded
                 coefficients are considered in $ C^1 $ domains.
                 Existence and uniqueness results are given in weighted
                 $ L_p $ spaces, and Holder type estimates are
                 presented.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "stochastic partial differential equations,
                 discontinuous coefficients",
}

@Article{Newman:2005:CCN,
  author =       "Charles Newman and Krishnamurthi Ravishankar and
                 Rongfeng Sun",
  title =        "Convergence of Coalescing Nonsimple Random Walks to
                 the {Brownian Web}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "2:21--2:60",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-235",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/235",
  abstract =     "The Brownian Web (BW) is a family of coalescing
                 Brownian motions starting from every point in space and
                 time $ R \times R $. It was first introduced by
                 Arratia, and later analyzed in detail by Toth and
                 Werner. More recently, Fontes, Isopi, Newman and
                 Ravishankar (FINR) gave a characterization of the BW,
                 and general convergence criteria allowing in principle
                 either crossing or noncrossing paths, which they
                 verified for coalescing simple random walks. Later
                 Ferrari, Fontes, and Wu verified these criteria for a
                 two dimensional Poisson Tree. In both cases, the paths
                 are noncrossing. To date, the general convergence
                 criteria of FINR have not been verified for any case
                 with crossing paths, which appears to be significantly
                 more difficult than the noncrossing paths case.
                 Accordingly, in this paper, we formulate new
                 convergence criteria for the crossing paths case, and
                 verify them for non-simple coalescing random walks
                 satisfying a finite fifth moment condition. This is the
                 first time that convergence to the BW has been proved
                 for models with crossing paths. Several corollaries are
                 presented, including an analysis of the scaling limit
                 of voter model interfaces that extends a result of Cox
                 and Durrett.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian Web, Invariance Principle, Coalescing Random
                 Walks, Brownian Networks, Continuum Limit",
}

@Article{Kontoyiannis:2005:LDA,
  author =       "Ioannis Kontoyiannis and Sean Meyn",
  title =        "Large Deviations Asymptotics and the Spectral Theory
                 of Multiplicatively Regular {Markov} Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "3:61--3:123",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-231",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/231",
  abstract =     "In this paper we continue the investigation of the
                 spectral theory and exponential asymptotics of
                 primarily discrete-time Markov processes, following
                 Kontoyiannis and Meyn (2003). We introduce a new family
                 of nonlinear Lyapunov drift criteria, which
                 characterize distinct subclasses of geometrically
                 ergodic Markov processes in terms of simple
                 inequalities for the nonlinear generator. We
                 concentrate primarily on the class of multiplicatively
                 regular Markov processes, which are characterized via
                 simple conditions similar to (but weaker than) those of
                 Donsker--Varadhan. For any such process $ \{ \Phi (t)
                 \} $ with transition kernel $P$ on a general state
                 space $X$, the following are obtained. Spectral Theory:
                 For a large class of (possibly unbounded) functionals
                 $F$ on $X$, the kernel $ \hat P(x, d y) = e^{F(x)} P(x,
                 d y)$ has a discrete spectrum in an appropriately
                 defined Banach space. It follows that there exists a
                 ``maximal, '' well-behaved solution to the
                 ``multiplicative Poisson equation, '' defined as an
                 eigenvalue problem for $ \hat P$. Multiplicative Mean
                 Ergodic Theorem: Consider the partial sums of this
                 process with respect to any one of the functionals $F$
                 considered above. The normalized mean of their moment
                 generating function (and not the logarithm of the mean)
                 converges to the above maximal eigenfunction
                 exponentially fast. Multiplicative regularity: The
                 Lyapunov drift criterion under which our results are
                 derived is equivalent to the existence of regeneration
                 times with finite exponential moments for the above
                 partial sums. Large Deviations: The sequence of
                 empirical measures of the process satisfies a large
                 deviations principle in a topology finer that the usual
                 tau-topology, generated by the above class of
                 functionals. The rate function of this LDP is the
                 convex dual of logarithm of the above maximal
                 eigenvalue, and it is shown to coincide with the
                 Donsker--Varadhan rate function in terms of relative
                 entropy. Exact Large Deviations Asymptotics: The above
                 partial sums are shown to satisfy an exact large
                 deviations expansion, analogous to that obtained by
                 Bahadur and Ranga Rao for independent random
                 variables.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Markov process, large deviations, entropy, Lyapunov
                 function, empirical measures, nonlinear generator,
                 large deviations principle",
}

@Article{Bass:2005:ASI,
  author =       "Richard Bass and Jay Rosen",
  title =        "An Almost Sure Invariance Principle for Renormalized
                 Intersection Local Times",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "4:124--4:164",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-236",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/236",
  abstract =     "Let $ \beta_k(n) $ be the number of self-intersections
                 of order $k$, appropriately renormalized, for a mean
                 zero planar random walk with $ 2 + \delta $ moments. On
                 a suitable probability space we can construct the
                 random walk and a planar Brownian motion $ W_t$ such
                 that for each $ k \geq 2$, $ | \beta_k(n) -
                 \gamma_k(n)| = o(1)$, a.s., where $ \gamma_k(n)$ is the
                 renormalized self-intersection local time of order $k$
                 at time 1 for the Brownian motion $ W_{nt} / \sqrt
                 n$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Schuhmacher:2005:DEP,
  author =       "Dominic Schuhmacher",
  title =        "Distance Estimates for {Poisson} Process
                 Approximations of Dependent Thinnings",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "5:165--5:201",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-237",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/237",
  abstract =     "It is well known, that under certain conditions,
                 gradual thinning of a point process on $ R^d_+ $,
                 accompanied by a contraction of space to compensate for
                 the thinning, leads in the weak limit to a Cox process.
                 In this article, we apply discretization and a result
                 based on Stein's method to give estimates of the
                 Barbour--Brown distance $ d_2 $ between the
                 distribution of a thinned point process and an
                 approximating Poisson process, and evaluate the
                 estimates in concrete examples. We work in terms of
                 two, somewhat different, thinning models. The main
                 model is based on the usual thinning notion of deleting
                 points independently according to probabilities
                 supplied by a random field. In Section 4, however, we
                 use an alternative thinning model, which can be more
                 straightforward to apply if the thinning is determined
                 by point interactions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Eisenbaum:2005:CBG,
  author =       "Nathalie Eisenbaum",
  title =        "A Connection between {Gaussian} Processes and {Markov}
                 Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "6:202--6:215",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-238",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/238",
  abstract =     "The Green function of a transient symmetric Markov
                 process can be interpreted as the covariance of a
                 centered Gaussian process. This relation leads to
                 several fruitful identities in law. Symmetric Markov
                 processes and their associated Gaussian process both
                 benefit from these connections. Therefore it is of
                 interest to characterize the associated Gaussian
                 processes. We present here an answer to that
                 question.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Cancrini:2005:DLT,
  author =       "Nicoletta Cancrini and Filippo Cesi and Cyril
                 Roberto",
  title =        "Diffusive Long-time Behavior of {Kawasaki} Dynamics",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "7:216--7:249",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-239",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/239",
  abstract =     "If $ P_t $ is the semigroup associated with the
                 Kawasaki dynamics on $ Z^d $ and $f$ is a local
                 function on the configuration space, then the variance
                 with respect to the invariant measure $ \mu $ of $ P_t
                 f$ goes to zero as $ t \to \infty $ faster than $ t^{-d
                 / 2 + \varepsilon }$, with $ \varepsilon $ arbitrarily
                 small. The fundamental assumption is a mixing condition
                 on the interaction of Dobrushin and Schlosman type.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Heicklen:2005:RPS,
  author =       "Deborah Heicklen and Christopher Hoffman",
  title =        "Return Probabilities of a Simple Random Walk on
                 Percolation Clusters",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "8:250--8:302",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-240",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/240",
  abstract =     "We bound the probability that a continuous time simple
                 random walk on the infinite percolation cluster on $
                 Z^d $ returns to the origin at time $t$. We use this
                 result to show that in dimensions 5 and higher the
                 uniform spanning forest on infinite percolation
                 clusters supported on graphs with infinitely many
                 connected components a.s.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Birkner:2005:ASB,
  author =       "Matthias Birkner and Jochen Blath and Marcella Capaldo
                 and Alison Etheridge and Martin M{\"o}hle and Jason
                 Schweinsberg and Anton Wakolbinger",
  title =        "Alpha-Stable Branching and Beta-Coalescents",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "9:303--9:325",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-241",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/241",
  abstract =     "We determine that the continuous-state branching
                 processes for which the genealogy, suitably
                 time-changed, can be described by an autonomous Markov
                 process are precisely those arising from $ \alpha
                 $-stable branching mechanisms. The random ancestral
                 partition is then a time-changed $ \Lambda
                 $-coalescent, where $ \Lambda $ is the
                 Beta-distribution with parameters $ 2 - \alpha $ and $
                 \alpha $, and the time change is given by $ Z^{1 -
                 \alpha }$, where $Z$ is the total population size. For
                 $ \alpha = 2$ (Feller's branching diffusion) and $
                 \Lambda = \delta_0$ (Kingman's coalescent), this is in
                 the spirit of (a non-spatial version of) Perkins'
                 Disintegration Theorem. For $ \alpha = 1$ and $ \Lambda
                 $ the uniform distribution on $ [0, 1]$, this is the
                 duality discovered by Bertoin \& Le Gall (2000) between
                 the norming of Neveu's continuous state branching
                 process and the Bolthausen--Sznitman coalescent.\par

                 We present two approaches: one, exploiting the
                 `modified lookdown construction', draws heavily on
                 Donnelly \& Kurtz (1999); the other is based on direct
                 calculations with generators.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Berzin:2005:CFM,
  author =       "Corinne Berzin and Jos{\'e} Le{\'o}n",
  title =        "Convergence in Fractional Models and Applications",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "10:326--10:370",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-172",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/172",
  abstract =     "We consider a fractional Brownian motion with Hurst
                 parameter strictly between 0 and 1. We are interested
                 in the asymptotic behaviour of functionals of the
                 increments of this and related processes and we propose
                 several probabilistic and statistical applications.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "fractional Brownian motion; Level crossings; limit
                 theorem; local time; rate of convergence",
}

@Article{Salminen:2005:PIF,
  author =       "Paavo Salminen and Marc Yor",
  title =        "Perpetual Integral Functionals as Hitting and
                 Occupation Times",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "11:371--11:419",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-256",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/256",
  abstract =     "Let $X$ be a linear diffusion and $f$ a non-negative,
                 Borel measurable function. We are interested in finding
                 conditions on $X$ and $f$ which imply that the
                 perpetual integral functional\par

                  $$ I^X_\infty (f) := \int_0^\infty f(X_t) d t $$

                 is identical in law with the first hitting time of a
                 point for some other diffusion. This phenomenon may
                 often be explained using random time change. Because of
                 some potential applications in mathematical finance, we
                 are considering mainly the case when $X$ is a Brownian
                 motion with drift $ \mu > 0, $ denoted $ {B^{(\mu)}_t
                 \colon t \geq 0}, $ but it is obvious that the method
                 presented is more general. We also review the known
                 examples and give new ones. In particular, results
                 concerning one-sided functionals\par

                  $$ \int_0^\infty f(B^{(\mu)}_t){\bf 1}_{{B^{(\mu)}_t <
                 0}} d t \quad {\rm and} \quad \int_0^\infty
                 f(B^{(\mu)}_t){\bf 1}_{{B^{(\mu)}_t > 0}} d t $$

                 are presented. This approach generalizes the proof,
                 based on the random time change techniques, of the fact
                 that the Dufresne functional (this corresponds to $
                 f(x) = \exp ( - 2 x)), $ playing quite an important
                 role in the study of geometric Brownian motion, is
                 identical in law with the first hitting time for a
                 Bessel process. Another functional arising naturally in
                 this context is\par

                  $$ \int_0^\infty \big (a + \exp (B^{(\mu)}_t)
                 \big)^{-2} d t, $$

                 which is seen, in the case $ \mu = 1 / 2, $ to be
                 identical in law with the first hitting time for a
                 Brownian motion with drift $ \mu = a / 2.$ The paper is
                 concluded by discussing how the Feynman--Kac formula
                 can be used to find the distribution of a perpetual
                 integral functional.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Chauvin:2005:MPB,
  author =       "B. Chauvin and T. Klein and J.-F. Marckert and A.
                 Rouault",
  title =        "Martingales and Profile of Binary Search Trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "12:420--12:435",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-257",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/257",
  abstract =     "We are interested in the asymptotic analysis of the
                 binary search tree (BST) under the random permutation
                 model. Via an embedding in a continuous time model, we
                 get new results, in particular the asymptotic behavior
                 of the profile.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Mountford:2005:TCN,
  author =       "Thomas Mountford and Li-Chau Wu",
  title =        "The Time for a Critical Nearest Particle System to
                 reach Equilibrium starting with a large Gap",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "13:436--13:498",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-242",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/242",
  abstract =     "We consider the time for a critical nearest particle
                 system, starting in equilibrium subject to possessing a
                 large gap, to achieve equilibrium.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Interacting Particle Systems, Reversibility,
                 Convergence to equilibrium",
}

@Article{Panchenko:2005:CLT,
  author =       "Dmitry Panchenko",
  title =        "A {Central Limit Theorem} for Weighted Averages of
                 Spins in the High Temperature Region of the
                 {Sherrington--Kirkpatrick} Model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "14:499--14:524",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-258",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/258",
  abstract =     "In this paper we prove that in the high temperature
                 region of the Sherrington--Kirkpatrick model for a
                 typical realization of the disorder the weighted
                 average of spins $ \sum_{i \leq N} t_i \sigma_i $ will
                 be approximately Gaussian provided that $ \max_{i \leq
                 N}|t_i| / \sum_{i \leq N} t_i^2 $ is small.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{DaiPra:2005:LSI,
  author =       "Paolo {Dai Pra} and Gustavo Posta",
  title =        "Logarithmic {Sobolev} Inequality for Zero--Range
                 Dynamics: Independence of the Number of Particles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "15:525--15:576",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-259",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/259",
  abstract =     "We prove that the logarithmic-Sobolev constant for
                 Zero-Range Processes in a box of diameter $L$ may
                 depend on $L$ but not on the number of particles. This
                 is a first, but relevant and quite technical step, in
                 the proof that this logarithmic-Sobolev constant grows
                 as the square of $L$, that is presented in a
                 forthcoming paper.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Chen:2005:LDL,
  author =       "Xia Chen and Wenbo Li and Jay Rosen",
  title =        "Large Deviations for Local Times of Stable Processes
                 and Stable Random Walks in 1 Dimension",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "16:577--16:608",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-260",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/260",
  abstract =     "In Chen and Li (2004), large deviations were obtained
                 for the spatial $ L^p $ norms of products of
                 independent Brownian local times and local times of
                 random walks with finite second moment. The methods of
                 that paper depended heavily on the continuity of the
                 Brownian path and the fact that the generator of
                 Brownian motion, the Laplacian, is a local operator. In
                 this paper we generalize these results to local times
                 of symmetric stable processes and stable random
                 walks.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Biggins:2005:FPS,
  author =       "John Biggins and Andreas Kyprianou",
  title =        "Fixed Points of the Smoothing Transform: the Boundary
                 Case",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "17:609--17:631",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-255",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/255",
  abstract =     "Let $ A = (A_1, A_2, A_3, \ldots) $ be a random
                 sequence of non-negative numbers that are ultimately
                 zero with $ E[\sum A_i] = 1 $ and $ E \left [\sum A_i
                 \log A_i \right] \leq 0 $. The uniqueness of the
                 non-negative fixed points of the associated smoothing
                 transform is considered. These fixed points are
                 solutions to the functional equation $ \Phi (\psi) = E
                 \left [\prod_i \Phi (\psi A_i) \right], $ where $ \Phi
                 $ is the Laplace transform of a non-negative random
                 variable. The study complements, and extends, existing
                 results on the case when $ E \left [\sum A_i \log A_i
                 \right] < 0 $. New results on the asymptotic behaviour
                 of the solutions near zero in the boundary case, where
                 $ E \left [\sum A_i \log A_i \right] = 0 $, are
                 obtained.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "branching random walk; functional equation; Smoothing
                 transform",
}

@Article{Cabanal-Duvillard:2005:MRB,
  author =       "Thierry Cabanal-Duvillard",
  title =        "A Matrix Representation of the {Bercovici--Pata}
                 Bijection",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "18:632--18:661",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-246",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/246",
  abstract =     "Let $ \mu $ be an infinitely divisible law on the real
                 line, $ \Lambda (\mu) $ its freely infinitely divisible
                 image by the Bercovici--Pata bijection. The purpose of
                 this article is to produce a new kind of random
                 matrices with distribution $ \mu $ at dimension 1, and
                 with its empirical spectral law converging to $ \Lambda
                 (\mu) $ as the dimension tends to infinity. This
                 constitutes a generalisation of Wigner's result for the
                 Gaussian Unitary Ensemble.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random matrices, free probability, infinitely
                 divisible laws",
}

@Article{Lozada-Chang:2005:LDM,
  author =       "Li-Vang Lozada-Chang",
  title =        "Large Deviations on Moment Spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "19:662--19:690",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-202",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/202",
  abstract =     "In this paper we study asymptotic behavior of some
                 moment spaces. We consider two different settings. In
                 the first one, we work with ordinary multi-dimensional
                 moments on the standard $m$-simplex. In the second one,
                 we deal with the trigonometric moments on the unit
                 circle of the complex plane. We state large and
                 moderate deviation principles for uniformly distributed
                 moments. In both cases the rate function of the large
                 deviation principle is related to the reversed Kullback
                 information with respect to the uniform measure on the
                 integration space.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "large deviations; multidimensional moment; random
                 moment problem",
}

@Article{Begyn:2005:QVA,
  author =       "Arnaud Begyn",
  title =        "Quadratic Variations along Irregular Subdivisions for
                 {Gaussian} Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "20:691--20:717",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-245",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/245",
  abstract =     "In this paper we deal with second order quadratic
                 variations along general subdivisions for processes
                 with Gaussian increments. These have almost surely a
                 deterministic limit under conditions on the mesh of the
                 subdivisions. This limit depends on the singularity
                 function of the process and on the structure of the
                 subdivisions too. Then we illustrate the results with
                 the example of the time-space deformed fractional
                 Brownian motion and we present some simulations.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "estimation, fractional processes, Gaussian processes,
                 generalized quadratic variations, irregular
                 subdivisions, singularity function",
}

@Article{Goldschmidt:2005:RRT,
  author =       "Christina Goldschmidt and James Martin",
  title =        "Random Recursive Trees and the {Bolthausen--Sznitman}
                 Coalesent",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "21:718--21:745",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-265",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/265",
  abstract =     "We describe a representation of the
                 Bolthausen--Sznitman coalescent in terms of the cutting
                 of random recursive trees. Using this representation,
                 we prove results concerning the final collision of the
                 coalescent restricted to $ [n] $: we show that the
                 distribution of the number of blocks involved in the
                 final collision converges as $ n \to \infty $, and
                 obtain a scaling law for the sizes of these blocks. We
                 also consider the discrete-time Markov chain giving the
                 number of blocks after each collision of the coalescent
                 restricted to $ [n] $; we show that the transition
                 probabilities of the time-reversal of this Markov chain
                 have limits as $ n \to \infty $. These results can be
                 interpreted as describing a ``post-gelation'' phase of
                 the Bolthausen--Sznitman coalescent, in which a giant
                 cluster containing almost all of the mass has already
                 formed and the remaining small blocks are being
                 absorbed.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Bouchard:2005:HAO,
  author =       "Bruno Bouchard and Emmanuel Teman",
  title =        "On the Hedging of {American} Options in Discrete Time
                 with Proportional Transaction Costs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "22:746--22:760",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-266",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/266",
  abstract =     "In this note, we consider a general discrete time
                 financial market with proportional transaction costs as
                 in Kabanov and Stricker (2001), Kabanov et al. (2002),
                 Kabanov et al. (2003) and Schachermayer (2004). We
                 provide a dual formulation for the set of initial
                 endowments which allow to super-hedge some American
                 claim. We show that this extends the result of
                 Chalasani and Jha (2001) which was obtained in a model
                 with constant transaction costs and risky assets which
                 evolve on a finite dimensional tree. We also provide
                 fairly general conditions under which the expected
                 formulation in terms of stopping times does not work.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Coutin:2005:SMR,
  author =       "Laure Coutin and Antoine Lejay",
  title =        "Semi-martingales and rough paths theory",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "23:761--23:785",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-162",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/162",
  abstract =     "We prove that the theory of rough paths, which is used
                 to define path-wise integrals and path-wise
                 differential equations, can be used with continuous
                 semi-martingales. We provide then an almost sure
                 theorem of type Wong--Zakai. Moreover, we show that the
                 conditions UT and UCV, used to prove that one can
                 interchange limits and It{\^o} or Stratonovich
                 integrals, provide the same result when one uses the
                 rough paths theory.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "$p$-variation; conditions UT and UCV; iterated
                 integrals; rough paths; Semi-martingales; Wong--Zakai
                 theorem",
}

@Article{Cassandro:2005:ODR,
  author =       "Marzio Cassandro and Enza Orlandi and Pierre Picco and
                 Maria Eulalia Vares",
  title =        "One-dimensional Random Field {Kac}'s Model:
                 Localization of the Phases",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "24:786--24:864",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-263",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/263",
  abstract =     "We study the typical profiles of a one dimensional
                 random field Kac model, for values of the temperature
                 and magnitude of the field in the region of two
                 absolute minima for the free energy of the
                 corresponding random field Curie Weiss model. We show
                 that, for a set of realizations of the random field of
                 overwhelming probability, the localization of the two
                 phases corresponding to the previous minima is
                 completely determined. Namely, we are able to construct
                 random intervals tagged with a sign, where typically,
                 with respect to the infinite volume Gibbs measure, the
                 profile is rigid and takes, according to the sign, one
                 of the two values corresponding to the previous minima.
                 Moreover, we characterize the transition from one phase
                 to the other. The analysis extends the one done by
                 Cassandro, Orlandi and Picco in [13].",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Phase transition, random walk, random environment, Kac
                 potential",
}

@Article{Flandoli:2005:SVF,
  author =       "Franco Flandoli and Massimiliano Gubinelli",
  title =        "Statistics of a Vortex Filament Model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "25:865--25:900",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-267",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/267",
  abstract =     "A random incompressible velocity field in three
                 dimensions composed by Poisson distributed Brownian
                 vortex filaments is constructed. The filaments have a
                 random thickness, length and intensity, governed by a
                 measure $ \gamma $. Under appropriate assumptions on $
                 \gamma $ we compute the scaling law of the structure
                 function of the field and show that, in particular, it
                 allows for either K41-like scaling or multifractal
                 scaling.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Fulman:2005:SMD,
  author =       "Jason Fulman",
  title =        "{Stein}'s Method and Descents after Riffle Shuffles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "26:901--26:924",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-268",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/268",
  abstract =     "Berestycki and Durrett used techniques from random
                 graph theory to prove that the distance to the identity
                 after iterating the random transposition shuffle
                 undergoes a transition from Poisson to normal behavior.
                 This paper establishes an analogous result for distance
                 after iterates of riffle shuffles or iterates of riffle
                 shuffles and cuts. The analysis uses different tools:
                 Stein's method and generating functions. A useful
                 technique which emerges is that of making a problem
                 more tractable by adding extra symmetry, then using
                 Stein's method to exploit the symmetry in the modified
                 problem, and from this deducing information about the
                 original problem.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Csaki:2005:IPV,
  author =       "Endre Csaki and Yueyun Hu",
  title =        "On the Increments of the Principal Value of {Brownian}
                 Local Time",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "27:925--27:947",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-269",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/269",
  abstract =     "Let $W$ be a one-dimensional Brownian motion starting
                 from 0. Define $ Y(t) = \int_0^t{ds \over W(s)} :=
                 \lim_{\epsilon \to 0} \int_0^t 1_{(|W(s)| > \epsilon)}
                 {ds \over W(s)}$ as Cauchy's principal value related to
                 local time. We prove limsup and liminf results for the
                 increments of $Y$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Chaumont:2005:LPC,
  author =       "Lo{\"\i}c Chaumont and Ronald Doney",
  title =        "On {L{\'e}vy} processes conditioned to stay positive",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "28:948--28:961",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-261",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  note =         "See corrections \cite{Chaumont:2008:CLP}.",
  URL =          "http://ejp.ejpecp.org/article/view/261",
  abstract =     "We construct the law of L{\'e}vy processes conditioned
                 to stay positive under general hypotheses. We obtain a
                 Williams type path decomposition at the minimum of
                 these processes. This result is then applied to prove
                 the weak convergence of the law of L{\'e}vy processes
                 conditioned to stay positive as their initial state
                 tends to 0. We describe an absolute continuity
                 relationship between the limit law and the measure of
                 the excursions away from 0 of the underlying L{\'e}vy
                 process reflected at its minimum. Then, when the
                 L{\'e}vy process creeps upwards, we study the lower
                 tail at 0 of the law of the height of this excursion.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "L'evy process conditioned to stay positive, path
                 decomposition, weak convergence, excursion measure,
                 creeping",
}

@Article{Posta:2005:EFO,
  author =       "Gustavo Posta",
  title =        "Equilibrium Fluctuations for a One-Dimensional
                 Interface in the Solid on Solid Approximation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "29:962--29:987",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-270",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/270",
  abstract =     "An unbounded one-dimensional solid-on-solid model with
                 integer heights is studied. Unbounded here means that
                 there is no {\em a priori} restrictions on the discrete
                 gradient of the interface. The interaction Hamiltonian
                 of the interface is given by a finite range part,
                 proportional to the sum of height differences, plus a
                 part of exponentially decaying long range potentials.
                 The evolution of the interface is a reversible Markov
                 process. We prove that if this system is started in the
                 center of a box of size $L$ after a time of order $
                 L^3$ it reaches, with a very large probability, the top
                 or the bottom of the box.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Bahlali:2005:GSM,
  author =       "Seid Bahlali and Brahim Mezerdi",
  title =        "A General Stochastic Maximum Principle for Singular
                 Control Problems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "30:988--30:1004",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-271",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/271",
  abstract =     "We consider the stochastic control problem in which
                 the control domain need not be convex, the control
                 variable has two components, the first being absolutely
                 continuous and the second singular. The coefficients of
                 the state equation are non linear and depend explicitly
                 on the absolutely continuous component of the control.
                 We establish a maximum principle, by using a spike
                 variation on the absolutely continuous part of the
                 control and a convex perturbation on the singular one.
                 This result is a generalization of Peng's maximum
                 principle to singular control problems.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Chorro:2005:CDL,
  author =       "Christophe Chorro",
  title =        "Convergence in {Dirichlet} Law of Certain Stochastic
                 Integrals",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "31:1005--31:1025",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-272",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/272",
  abstract =     "Recently, Nicolas Bouleau has proposed an extension of
                 the Donsker's invariance principle in the framework of
                 Dirichlet forms. He proves that an erroneous random
                 walk of i.i.d random variables converges in Dirichlet
                 law toward the Ornstein--Uhlenbeck error structure on
                 the Wiener space. The aim of this paper is to extend
                 this result to some families of stochastic integrals.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Ganesh:2005:SPL,
  author =       "Ayalvadi Ganesh and Claudio Macci and Giovanni
                 Torrisi",
  title =        "Sample Path Large Deviations Principles for {Poisson}
                 Shot Noise Processes and Applications",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "32:1026--32:1043",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-273",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/273",
  abstract =     "This paper concerns sample path large deviations for
                 Poisson shot noise processes, and applications in
                 queueing theory. We first show that, under an
                 exponential tail condition, Poisson shot noise
                 processes satisfy a sample path large deviations
                 principle with respect to the topology of pointwise
                 convergence. Under a stronger superexponential tail
                 condition, we extend this result to the topology of
                 uniform convergence. We also give applications of this
                 result to determining the most likely path to overflow
                 in a single server queue, and to finding tail
                 asymptotics for the queue lengths at priority queues.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "large deviations; Poisson shot noise; queues; risk;
                 sample paths",
}

@Article{Bell:2005:DSP,
  author =       "Steven Bell and Ruth Williams",
  title =        "Dynamic Scheduling of a Parallel Server System in
                 Heavy Traffic with Complete Resource Pooling:
                 Asymptotic Optimality of a Threshold Policy",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "33:1044--33:1115",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-281",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/281",
  abstract =     "We consider a parallel server queueing system
                 consisting of a bank of buffers for holding incoming
                 jobs and a bank of flexible servers for processing
                 these jobs. Incoming jobs are classified into one of
                 several different classes (or buffers). Jobs within a
                 class are processed on a first-in-first-out basis,
                 where the processing of a given job may be performed by
                 any server from a given (class-dependent) subset of the
                 bank of servers. The random service time of a job may
                 depend on both its class and the server providing the
                 service. Each job departs the system after receiving
                 service from one server. The system manager seeks to
                 minimize holding costs by dynamically scheduling
                 waiting jobs to available servers. We consider a
                 parameter regime in which the system satisfies both a
                 heavy traffic and a complete resource pooling
                 condition. Our cost function is an expected cumulative
                 discounted cost of holding jobs in the system, where
                 the (undiscounted) cost per unit time is a linear
                 function of normalized (with heavy traffic scaling)
                 queue length. In a prior work, the second author
                 proposed a continuous review threshold control policy
                 for use in such a parallel server system. This policy
                 was advanced as an ``interpretation'' of the analytic
                 solution to an associated Brownian control problem
                 (formal heavy traffic diffusion approximation). In this
                 paper we show that the policy proposed previously is
                 asymptotically optimal in the heavy traffic limit and
                 that the limiting cost is the same as the optimal cost
                 in the Brownian control problem.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Ledoux:2005:DIE,
  author =       "Michel Ledoux",
  title =        "Distributions of Invariant Ensembles from the
                 Classical Orthogonal Polynimials: the Discrete Case",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "34:1116--34:1146",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-282",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/282",
  abstract =     "We examine the Charlier, Meixner, Krawtchouk and Hahn
                 discrete orthogonal polynomial ensembles, deeply
                 investigated by K. Johansson, using integration by
                 parts for the underlying Markov operators, differential
                 equations on Laplace transforms and moment equations.
                 As for the matrix ensembles, equilibrium measures are
                 described as limits of empirical spectral
                 distributions. In particular, a new description of the
                 equilibrium measures as adapted mixtures of the
                 universal arcsine law with an independent uniform
                 distribution is emphasized. Factorial moment identities
                 on mean spectral measures may be used towards small
                 deviation inequalities on the rightmost charges at the
                 rate given by the Tracy--Widom asymptotics.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Durrett:2005:CSB,
  author =       "Richard Durrett and Leonid Mytnik and Edwin Perkins",
  title =        "Competing super-{Brownian} motions as limits of
                 interacting particle systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "35:1147--35:1220",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-229",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/229",
  abstract =     "We study two-type branching random walks in which the
                 birth or death rate of each type can depend on the
                 number of neighbors of the opposite type. This
                 competing species model contains variants of Durrett's
                 predator-prey model and Durrett and Levin's colicin
                 model as special cases. We verify in some cases
                 convergence of scaling limits of these models to a pair
                 of super-Brownian motions interacting through their
                 collision local times, constructed by Evans and
                 Perkins.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "super-Brownian motion, interacting branching particle
                 systems, collision local time, competing species,
                 measure-valued diffusions",
}

@Article{Sethuraman:2005:MPD,
  author =       "Sunder Sethuraman and Srinivasa Varadhan",
  title =        "A Martingale Proof of {Dobrushin}'s Theorem for
                 Non-Homogeneous {Markov} Chains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "36:1221--36:1235",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-283",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/283",
  abstract =     "In 1956, Dobrushin proved an important central limit
                 theorem for non-homogeneous Markov chains. In this
                 note, a shorter and different proof elucidating more
                 the assumptions is given through martingale
                 approximation.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Ariyoshi:2005:STA,
  author =       "Teppei Ariyoshi and Masanori Hino",
  title =        "Small-time Asymptotic Estimates in Local {Dirichlet}
                 Spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "37:1236--37:1259",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-286",
  ISSN =         "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/286",
  abstract =     "Small-time asymptotic estimates of semigroups on a
                 logarithmic scale are proved for all symmetric local
                 Dirichlet forms on $ \sigma $-finite measure spaces,
                 which is an extension of the work by Hino and
                 Ram{\'\i}rez [4].",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Wang:2005:LTS,
  author =       "Qiying Wang",
  title =        "Limit Theorems for Self-Normalized Large Deviation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "38:1260--38:1285",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-289",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/289",
  abstract =     "Let $ X, X_1, X_2, \cdots $ be i.i.d. random variables
                 with zero mean and finite variance $ \sigma^2 $. It is
                 well known that a finite exponential moment assumption
                 is necessary to study limit theorems for large
                 deviation for the standardized partial sums. In this
                 paper, limit theorems for large deviation for
                 self-normalized sums are derived only under finite
                 moment conditions. In particular, we show that, if $ E
                 X^4 < \infty $, then \par

                  $$ \frac {P(S_n / V_n \geq x)}{1 - \Phi (x)} = \exp
                 \left \{ - \frac {x^3 EX^3}{3 \sqrt { n} \sigma^3}
                 \right \} \left [1 + O \left (\frac {1 + x}{\sqrt { n}}
                 \right) \right], $$

                 for $ x \ge 0 $ and $ x = O(n^{1 / 6}) $, where $ S_n =
                 \sum_{i = 1}^n X_i $ and $ V_n = (\sum_{i = 1}^n
                 X_i^2)^{1 / 2} $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Cram{\'e}r large deviation, limit theorem",
}

@Article{Greven:2005:RTI,
  author =       "Andreas Greven and Vlada Limic and Anita Winter",
  title =        "Representation Theorems for Interacting {Moran}
                 Models, Interacting {Fisher--Wrighter} Diffusions and
                 Applications",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "39:1286--39:1358",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-290",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/290",
  abstract =     "We consider spatially interacting Moran models and
                 their diffusion limit which are interacting
                 Fisher--Wright diffusions. The Moran model is a spatial
                 population model with individuals of different type
                 located on sites given by elements of an Abelian group.
                 The dynamics of the system consists of independent
                 migration of individuals between the sites and a
                 resampling mechanism at each site, i.e., pairs of
                 individuals are replaced by new pairs where each
                 newcomer takes the type of a randomly chosen individual
                 from the parent pair. Interacting Fisher--Wright
                 diffusions collect the relative frequency of a subset
                 of types evaluated for the separate sites in the limit
                 of infinitely many individuals per site. One is
                 interested in the type configuration as well as the
                 time-space evolution of genealogies, encoded in the
                 so-called historical process. The first goal of the
                 paper is the analytical characterization of the
                 historical processes for both models as solutions of
                 well-posed martingale problems and the development of a
                 corresponding duality theory. For that purpose, we link
                 both the historical Fisher--Wright diffusions and the
                 historical Moran models by the so-called look-down
                 process. That is, for any fixed time, a collection of
                 historical Moran models with increasing particle
                 intensity and a particle representation for the
                 limiting historical interacting Fisher--Wright
                 diffusions are provided on one and the same probability
                 space. This leads to a strong form of duality between
                 spatially interacting Moran models, interacting
                 Fisher--Wright diffusions on the one hand and
                 coalescing random walks on the other hand, which
                 extends the classical weak form of moment duality for
                 interacting Fisher--Wright diffusions. Our second goal
                 is to show that this representation can be used to
                 obtain new results on the long-time behavior, in
                 particular (i) on the structure of the equilibria, and
                 of the equilibrium historical processes, and (ii) on
                 the behavior of our models on large but finite site
                 space in comparison with our models on infinite site
                 space. Here the so-called finite system scheme is
                 established for spatially interacting Moran models
                 which implies via the look-down representation also the
                 already known results for interacting Fisher--Wright
                 diffusions. Furthermore suitable versions of the finite
                 system scheme on the level of historical processes are
                 newly developed and verified. In the long run the
                 provided look-down representation is intended to answer
                 questions about finer path properties of interacting
                 Fisher--Wright diffusions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "equilibrium measure; exchangeability; historical
                 martingale problem; historical process; Interacting
                 Fischer--Wright diffusions; large finite systems;
                 look-down construction; spatially interacting Moran
                 model",
}

@Article{Puchala:2005:EAT,
  author =       "Zbigniew Puchala and Tomasz Rolski",
  title =        "The Exact Asymptotic of the Time to Collision",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "40:1359--40:1380",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-291",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/291",
  abstract =     "In this note we consider the time of the collision $
                 \tau $ for $n$ independent copies of Markov processes $
                 X^1_t, \ldots {}, X^n_t$, each starting from $ x_i$,
                 where $ x_1 < \ldots {} < x_n$. We show that for the
                 continuous time random walk $ P_x(\tau > t) = t^{-n(n -
                 1) / 4}(C h(x) + o(1)), $ where $C$ is known and $
                 h(x)$ is the Vandermonde determinant. From the proof
                 one can see that the result also holds for $ X_t$ being
                 the Brownian motion or the Poisson process. An
                 application to skew standard Young tableaux is given.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion; collision time; continuous time
                 random walk; skew Young tableaux; tandem queue",
}

@Article{Igloi:2005:ROT,
  author =       "Endre Igl{\'o}i",
  title =        "A Rate-Optimal Trigonometric Series Expansion of the
                 Fractional {Brownian} Motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "41:1381--41:1397",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-287",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/287",
  abstract =     "Let $ B^{(H)}(t), t \in \lbrack - 1, 1] $, be the
                 fractional Brownian motion with Hurst parameter $ H \in
                 (1 / 2, 1) $. In this paper we present the series
                 representation $ B^{(H)}(t) = a_0 t \xi_0 + \sum_{j =
                 1}^{\infty }a_j((1 - \cos (j \pi t)) \xi_j + \sin (j
                 \pi t) \widetilde {\xi }_j), t \in \lbrack - 1, 1] $,
                 where $ a_j, j \in \mathbb {N} \cup {0} $, are
                 constants given explicitly, and $ \xi_j, j \in \mathbb
                 {N} \cup {0} $, $ \widetilde {\xi }_j, j \in \mathbb
                 {N} $, are independent standard Gaussian random
                 variables. We show that the series converges almost
                 surely in $ C[ - 1, 1] $, and in mean-square (in $ L^2
                 (\Omega)$), uniformly in $ t \in \lbrack - 1, 1]$.
                 Moreover we prove that the series expansion has an
                 optimal rate of convergence.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "fractional Brownian motion; function series expansion;
                 Gamma-mixed Ornstein--Uhlenbeck process; rate of
                 convergence",
}

@Article{Mikulevicius:2005:CDP,
  author =       "Remigijus Mikulevicius and Henrikas Pragarauskas",
  title =        "On {Cauchy--Dirichlet} Problem in Half-Space for
                 Linear Integro-Differential Equations in Weighted
                 {H{\"o}lder} Spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "42:1398--42:1416",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-292",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/292",
  abstract =     "We study the Cauchy--Dirichlet problem in half-space
                 for linear parabolic integro-differential equations.
                 Sufficient conditions are derived under which the
                 problem has a unique solution in weighted Hoelder
                 classes. The result can be used in the regularity
                 analysis of certain functionals arising in the theory
                 of Markov processes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Markov jump processes, parabolic integro-differential
                 equations",
}

@Article{Jean:2005:RWG,
  author =       "Mairesse Jean",
  title =        "Random Walks on Groups and Monoids with a {Markovian}
                 Harmonic Measure",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "43:1417--43:1441",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-293",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/293",
  abstract =     "We consider a transient nearest neighbor random walk
                 on a group $G$ with finite set of generators $S$. The
                 pair $ (G, S)$ is assumed to admit a natural notion of
                 normal form words where only the last letter is
                 modified by multiplication by a generator. The basic
                 examples are the free products of a finitely generated
                 free group and a finite family of finite groups, with
                 natural generators. We prove that the harmonic measure
                 is Markovian of a particular type. The transition
                 matrix is entirely determined by the initial
                 distribution which is itself the unique solution of a
                 finite set of polynomial equations of degree two. This
                 enables to efficiently compute the drift, the entropy,
                 the probability of ever hitting an element, and the
                 minimal positive harmonic functions of the walk. The
                 results extend to monoids.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Finitely generated group or monoid; free product;
                 harmonic measure.; random walk",
}

@Article{Kozdron:2005:ERW,
  author =       "Michael Kozdron and Gregory Lawler",
  title =        "Estimates of Random Walk Exit Probabilities and
                 Application to Loop-Erased Random Walk",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "44:1442--44:1467",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-294",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/294",
  abstract =     "We prove an estimate for the probability that a simple
                 random walk in a simply connected subset $A$ of $ Z^2$
                 starting on the boundary exits $A$ at another specified
                 boundary point. The estimates are uniform over all
                 domains of a given inradius. We apply these estimates
                 to prove a conjecture of S. Fomin in 2001 concerning a
                 relationship between crossing probabilities of
                 loop-erased random walk and Brownian motion.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Cvitanic:2005:SDM,
  author =       "Jaksa Cvitanic and Jianfeng Zhang",
  title =        "The Steepest Descent Method for Forward--Backward
                 {SDEs}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "45:1468--45:1495",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-295",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/295",
  abstract =     "This paper aims to open a door to Monte-Carlo methods
                 for numerically solving Forward--Backward SDEs, without
                 computing over all Cartesian grids as usually done in
                 the literature. We transform the FBSDE to a control
                 problem and propose the steepest descent method to
                 solve the latter one. We show that the original
                 (coupled) FBSDE can be approximated by {it decoupled}
                 FBSDEs, which further comes down to computing a
                 sequence of conditional expectations. The rate of
                 convergence is obtained, and the key to its proof is a
                 new well-posedness result for FBSDEs. However, the
                 approximating decoupled FBSDEs are non-Markovian. Some
                 Markovian type of modification is needed in order to
                 make the algorithm efficiently implementable.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Hausenblas:2005:EUR,
  author =       "Erika Hausenblas",
  title =        "Existence, Uniqueness and Regularity of Parabolic
                 {SPDEs} Driven by {Poisson} Random Measure",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "10",
  pages =        "46:1496--46:1546",
  year =         "2005",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v10-297",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/297",
  abstract =     "In this paper we investigate SPDEs in certain Banach
                 spaces driven by a Poisson random measure. We show
                 existence and uniqueness of the solution, investigate
                 certain integrability properties and verify the
                 c{\`a}dl{\`a}g property.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Goel:2006:MTB,
  author =       "Sharad Goel and Ravi Montenegro and Prasad Tetali",
  title =        "Mixing Time Bounds via the Spectral Profile",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "1:1--1:26",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-300",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/300",
  abstract =     "On complete, non-compact manifolds and infinite
                 graphs, Faber--Krahn inequalities have been used to
                 estimate the rate of decay of the heat kernel. We
                 develop this technique in the setting of finite Markov
                 chains, proving upper and lower $ L^{\infty } $ mixing
                 time bounds via the spectral profile. This approach
                 lets us recover and refine previous conductance-based
                 bounds of mixing time (including the Morris--Peres
                 result), and in general leads to sharper estimates of
                 convergence rates. We apply this method to several
                 models including groups with moderate growth, the
                 fractal-like Viscek graphs, and the product group $ Z_a
                 \times Z_b $, to obtain tight bounds on the
                 corresponding mixing times.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Alsmeyer:2006:SFP,
  author =       "Gerold Alsmeyer and Uwe R{\"o}sler",
  title =        "A Stochastic Fixed Point Equation Related to Weighted
                 Branching with Deterministic Weights",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "2:27--2:56",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-296",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/296",
  abstract =     "For real numbers $ C, T_1, T_2, \ldots {} $ we find
                 all solutions $ \mu $ to the stochastic fixed point
                 equation $ W \sim \sum_{j \ge 1}T_j W_j + C $, where $
                 W, W_1, W_2, \ldots {} $ are independent real-valued
                 random variables with distribution $ \mu $ and $ \sim $
                 means equality in distribution. All solutions are
                 infinitely divisible. The set of solutions depends on
                 the closed multiplicative subgroup of $ { R}_*= { R}
                 \backslash \{ 0 \} $ generated by the $ T_j $. If this
                 group is continuous, i.e., $ {R}_* $ itself or the
                 positive half line $ {R}_+ $, then all nontrivial fixed
                 points are stable laws. In the remaining (discrete)
                 cases further periodic solutions arise. A key
                 observation is that the Levy measure of any fixed point
                 is harmonic with respect to $ \Lambda = \sum_{j \ge 1}
                 \delta_{T_j} $, i.e., $ \Gamma = \Gamma \star \Lambda
                 $, where $ \star $ means multiplicative convolution.
                 This will enable us to apply the powerful Choquet--Deny
                 theorem.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Choquet--Deny theorem; infinite divisibility; L'evy
                 measure; stable distribution; Stochastic fixed point
                 equation; weighted branching process",
}

@Article{Cheridito:2006:DMR,
  author =       "Patrick Cheridito and Freddy Delbaen and Michael
                 Kupper",
  title =        "Dynamic Monetary Risk Measures for Bounded
                 Discrete-Time Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "3:57--3:106",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-302",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/302",
  abstract =     "We study dynamic monetary risk measures that depend on
                 bounded discrete-time processes describing the
                 evolution of financial values. The time horizon can be
                 finite or infinite. We call a dynamic risk measure
                 time-consistent if it assigns to a process of financial
                 values the same risk irrespective of whether it is
                 calculated directly or in two steps backwards in time.
                 We show that this condition translates into a
                 decomposition property for the corresponding acceptance
                 sets, and we demonstrate how time-consistent dynamic
                 monetary risk measures can be constructed by pasting
                 together one-period risk measures. For conditional
                 coherent and convex monetary risk measures, we provide
                 dual representations of Legendre--Fenchel type based on
                 linear functionals induced by adapted increasing
                 processes of integrable variation. Then we give dual
                 characterizations of time-consistency for dynamic
                 coherent and convex monetary risk measures. To this
                 end, we introduce a concatenation operation for adapted
                 increasing processes of integrable variation, which
                 generalizes the pasting of probability measures. In the
                 coherent case, time-consistency corresponds to
                 stability under concatenation in the dual. For dynamic
                 convex monetary risk measures, the dual
                 characterization of time-consistency generalizes to a
                 condition on the family of convex conjugates of the
                 conditional risk measures at different times. The
                 theoretical results are applied by discussing the
                 time-consistency of various specific examples of
                 dynamic monetary risk measures that depend on bounded
                 discrete-time processes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Tang:2006:IND,
  author =       "Qihe Tang",
  title =        "Insensitivity to Negative Dependence of the Asymptotic
                 Behavior of Precise Large Deviations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "4:107--4:120",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-304",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/304",
  abstract =     "Since the pioneering works of C. C. Heyde, A. V.
                 Nagaev, and S. V. Nagaev in 1960's and 1970's, the
                 precise asymptotic behavior of large-deviation
                 probabilities of sums of heavy-tailed random variables
                 has been extensively investigated by many people, but
                 mostly it is assumed that the random variables under
                 discussion are independent. In this paper, we extend
                 the study to the case of negatively dependent random
                 variables and we find out that the asymptotic behavior
                 of precise large deviations is insensitive to the
                 negative dependence.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "(lower/upper) negative dependence; (upper) Matuszewska
                 index; Consistent variation; partial sum; precise large
                 deviations; uniform asymptotics",
}

@Article{Hamadene:2006:BTR,
  author =       "Said Hamadene and Mohammed Hassani",
  title =        "{BSDEs} with two reflecting barriers driven by a
                 {Brownian} motion and {Poisson} noise and related
                 {Dynkin} game",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "5:121--5:145",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-303",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/303",
  abstract =     "In this paper we study BSDEs with two reflecting
                 barriers driven by a Brownian motion and an independent
                 Poisson process. We show the existence and uniqueness
                 of {\em local\/} and global solutions. As an
                 application we solve the related zero-sum Dynkin
                 game.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Backward stochastic differential equation; Dynkin
                 game; Mokobodzki's condition; Poisson measure",
}

@Article{Song:2006:TSE,
  author =       "Renming Song",
  title =        "Two-sided Estimates on the Density of the
                 {Feynman--Kac} Semigroups of Stable-like Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "6:146--6:161",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-308",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/308",
  abstract =     "In this paper we establish two-sided estimates for the
                 density of the Feynman--Kac semigroups of stable-like
                 processes with potentials given by signed measures
                 belonging to the Kato class. We also provide similar
                 estimates for the densities of two other kinds of
                 Feynman--Kac semigroups of stable-like processes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "continuous additive functionals; continuous additive
                 functionals of zero energy; Feynman--Kac semigroups;
                 Kato class; purely discontinuous additive functionals.;
                 Stable processes; stable-like processes",
}

@Article{Tsirelson:2006:BLM,
  author =       "Boris Tsirelson",
  title =        "{Brownian} local minima, random dense countable sets
                 and random equivalence classes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "7:162--7:198",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-309",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/309",
  abstract =     "A random dense countable set is characterized (in
                 distribution) by independence and stationarity. Two
                 examples are `Brownian local minima' and `unordered
                 infinite sample'. They are identically distributed. A
                 framework for such concepts, proposed here, includes a
                 wide class of random equivalence classes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion; equivalence relation; local minimum;
                 point process",
}

@Article{Picard:2006:BES,
  author =       "Jean Picard",
  title =        "{Brownian} excursions, stochastic integrals, and
                 representation of {Wiener} functionals",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "8:199--8:248",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-310",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/310",
  abstract =     "A stochastic calculus similar to Malliavin's calculus
                 is worked out for Brownian excursions. The analogue of
                 the Malliavin derivative in this calculus is not a
                 differential operator, but its adjoint is (like the
                 Skorohod integral) an extension of the It{\^o}
                 integral. As an application, we obtain an expression
                 for the integrand in the stochastic integral
                 representation of square integrable Wiener functionals;
                 this expression is an alternative to the classical
                 Clark--Ocone formula. Moreover, this calculus enables
                 to construct stochastic integrals of predictable or
                 anticipating processes (forward, backward and symmetric
                 integrals are considered).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "anticipating calculus; Brownian excursions; Malliavin
                 calculus; stochastic integral representation;
                 stochastic integrals",
}

@Article{Etore:2006:RWS,
  author =       "Pierre Etor{\'e}",
  title =        "On random walk simulation of one-dimensional diffusion
                 processes with discontinuous coefficients",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "9:249--9:275",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-311",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/311",
  abstract =     "In this paper, we provide a scheme for simulating
                 one-dimensional processes generated by divergence or
                 non-divergence form operators with discontinuous
                 coefficients. We use a space bijection to transform
                 such a process in another one that behaves locally like
                 a Skew Brownian motion. Indeed the behavior of the Skew
                 Brownian motion can easily be approached by an
                 asymmetric random walk.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Monte Carlo methods, random walk, Skew Brownian
                 motion, one-dimensional process, divergence form
                 operator",
}

@Article{Bavouzet:2006:CGU,
  author =       "Marie Pierre Bavouzet and Marouen Messaoud",
  title =        "Computation of {Greeks} using {Malliavin}'s calculus
                 in jump type market models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "10:276--10:300",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-314",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/314",
  abstract =     "We use the Malliavin calculus for Poisson processes in
                 order to compute sensitivities for European and Asian
                 options with underlying following a jump type
                 diffusion. The main point is to settle an integration
                 by parts formula (similar to the one in the Malliavin
                 calculus) for a general multidimensional random
                 variable which has an absolutely continuous law with
                 differentiable density. We give an explicit expression
                 of the differential operators involved in this formula
                 and this permits to simulate them and consequently to
                 run a Monte Carlo algorithm",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Asian options; compound Poisson process; Euler scheme;
                 European options; Malliavin calculus; Monte-Carlo
                 algorithm; sensitivity analysis",
}

@Article{Sellke:2006:RRR,
  author =       "Thomas Sellke",
  title =        "Recurrence of Reinforced Random Walk on a Ladder",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "11:301--11:310",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-313",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/313",
  abstract =     "Consider reinforced random walk on a graph that looks
                 like a doubly infinite ladder. All edges have initial
                 weight 1, and the reinforcement convention is to add $
                 \delta > 0 $ to the weight of an edge upon first
                 crossing, with no reinforcement thereafter. This paper
                 proves recurrence for all $ \delta > 0 $. In so doing,
                 we introduce a more general class of processes, termed
                 multiple-level reinforced random walks.\par

                 {\bf Editor's Note}. A draft of this paper was written
                 in 1994. The paper is one of the first to make any
                 progress on this type of reinforcement problem. It has
                 motivated a substantial number of new and sometimes
                 quite difficult studies of reinforcement models in pure
                 and applied probability. The persistence of interest in
                 models related to this has caused the original
                 unpublished manuscript to be frequently cited, despite
                 its lack of availability and the presence of errors.
                 The opportunity to rectify this situation has led us to
                 the somewhat unusual step of publishing a result that
                 may have already entered the mathematical folklore.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "learning; Markov; martingale; multiple-level;
                 Reinforced Random Walk",
}

@Article{Grigorescu:2006:TPL,
  author =       "Ilie Grigorescu and Min Kang",
  title =        "Tagged Particle Limit for a {Fleming--Viot} Type
                 System",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "12:311--12:331",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-316",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/316",
  abstract =     "We consider a branching system of $N$ Brownian
                 particles evolving independently in a domain $D$ during
                 any time interval between boundary hits. As soon as one
                 particle reaches the boundary it is killed and one of
                 the other particles splits into two independent
                 particles, the complement of the set $D$ acting as a
                 catalyst or hard obstacle. Identifying the newly born
                 particle with the one killed upon contact with the
                 catalyst, we determine the exact law of the tagged
                 particle as $N$ approaches infinity. In addition, we
                 show that any finite number of labelled particles
                 become independent in the limit. Both results can be
                 seen as scaling limits of a genome population
                 undergoing redistribution present in the Fleming--Viot
                 dynamics.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Fleming--Viot, propagation of chaos, tagged particle",
}

@Article{Deijfen:2006:NCR,
  author =       "Maria Deijfen and Olle H{\"a}ggstr{\"o}m",
  title =        "Nonmonotonic Coexistence Regions for the Two-Type
                 {Richardson} Model on Graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "13:331--13:344",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-321",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/321",
  abstract =     "In the two-type Richardson model on a graph $ G = (V,
                 E) $, each vertex is at a given time in state $0$, $1$
                 or $2$. A $0$ flips to a $1$ (resp.\ $2$) at rate $
                 \lambda_1$ ($ \lambda_2$) times the number of
                 neighboring $1$'s ($2$'s), while $1$'s and $2$'s never
                 flip. When $G$ is infinite, the main question is
                 whether, starting from a single $1$ and a single $2$,
                 with positive probability we will see both types of
                 infection reach infinitely many sites. This has
                 previously been studied on the $d$-dimensional cubic
                 lattice $ Z^d$, $ d \geq 2$, where the conjecture (on
                 which a good deal of progress has been made) is that
                 such coexistence has positive probability if and only
                 if $ \lambda_1 = \lambda_2$. In the present paper
                 examples are given of other graphs where the set of
                 points in the parameter space which admit such
                 coexistence has a more surprising form. In particular,
                 there exist graphs exhibiting coexistence at some value
                 of $ \frac {\lambda_1}{\lambda_2} \neq 1$ and
                 non-coexistence when this ratio is brought closer to
                 $1$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "coexistence; Competing growth; graphs",
}

@Article{Caravenna:2006:SAB,
  author =       "Francesco Caravenna and Giambattista Giacomin and
                 Lorenzo Zambotti",
  title =        "Sharp asymptotic behavior for wetting models in
                 (1+1)-dimension",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "14:345--14:362",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-320",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/320",
  abstract =     "We consider continuous and discrete (1+1)-dimensional
                 wetting models which undergo a
                 localization/delocalization phase transition. Using a
                 simple approach based on Renewal Theory we determine
                 the precise asymptotic behavior of the partition
                 function, from which we obtain the scaling limits of
                 the models and an explicit construction of the infinite
                 volume measure in all regimes, including the critical
                 one.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Critical Wetting; delta-Pinning Model; Fluctuation
                 Theory for Random Walks; Renewal Theory; Wetting
                 Transition",
}

@Article{Limic:2006:SC,
  author =       "Vlada Limic and Anja Sturm",
  title =        "The spatial {$ \Lambda $}-coalescent",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "15:363--15:393",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-319",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/319",
  abstract =     "This paper extends the notion of the $ \Lambda
                 $-coalescent of Pitman (1999) to the spatial setting.
                 The partition elements of the spatial $ \Lambda
                 $-coalescent migrate in a (finite) geographical space
                 and may only coalesce if located at the same site of
                 the space. We characterize the $ \Lambda $-coalescents
                 that come down from infinity, in an analogous way to
                 Schweinsberg (2000). Surprisingly, all spatial
                 coalescents that come down from infinity, also come
                 down from infinity in a uniform way. This enables us to
                 study space-time asymptotics of spatial $ \Lambda
                 $-coalescents on large tori in $ d \geq 3$ dimensions.
                 Some of our results generalize and strengthen the
                 corresponding results in Greven et al. (2005)
                 concerning the spatial Kingman coalescent.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "$la$-coalescent; coalescent; limit theorems,
                 coalescing random walks; structured coalescent",
}

@Article{Basdevant:2006:FOP,
  author =       "Anne-Laure Basdevant",
  title =        "Fragmentation of Ordered Partitions and Intervals",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "16:394--16:417",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-323",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/323",
  abstract =     "Fragmentation processes of exchangeable partitions
                 have already been studied by several authors. This
                 paper deals with fragmentations of exchangeable
                 compositions, i.e., partitions of $ \mathbb {N} $ in
                 which the order of the blocks matters. We will prove
                 that such a fragmentation is bijectively associated to
                 an interval fragmentation. Using this correspondence,
                 we then study two examples: Ruelle's interval
                 fragmentation and the interval fragmentation derived
                 from the standard additive coalescent.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "exchangeable compositions; Interval fragmentation",
}

@Article{Holroyd:2006:MTM,
  author =       "Alexander Holroyd",
  title =        "The Metastability Threshold for Modified Bootstrap
                 Percolation in $d$ Dimensions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "17:418--17:433",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-326",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/326",
  abstract =     "In the modified bootstrap percolation model, sites in
                 the cube $ \{ 1, \ldots, L \}^d $ are initially
                 declared active independently with probability $p$. At
                 subsequent steps, an inactive site becomes active if it
                 has at least one active nearest neighbour in each of
                 the $d$ dimensions, while an active site remains active
                 forever. We study the probability that the entire cube
                 is eventually active. For all $ d \geq 2$ we prove that
                 as $ L \to \infty $ and $ p \to 0$ simultaneously, this
                 probability converges to $1$ if $ L \geq \exp \cdots
                 \exp \frac {\lambda + \epsilon }{p}$, and converges to
                 $0$ if $ L \leq \exp \cdots \exp \frac {\lambda -
                 \epsilon }{p}$, for any $ \epsilon > 0$. Here the
                 exponential function is iterated $ d - 1$ times, and
                 the threshold $ \lambda $ equals $ \pi^2 / 6$ for all
                 $d$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "bootstrap percolation; cellular automaton; finite-size
                 scaling; metastability",
}

@Article{Nane:2006:LIL,
  author =       "Erkan Nane",
  title =        "Laws of the iterated logarithm for $ \alpha $-time
                 {Brownian} motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "18:434--18:459",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-327",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/327",
  abstract =     "We introduce a class of iterated processes called $
                 \alpha $-time Brownian motion for $ 0 < \alpha \leq 2$.
                 These are obtained by taking Brownian motion and
                 replacing the time parameter with a symmetric $ \alpha
                 $-stable process. We prove a Chung-type law of the
                 iterated logarithm (LIL) for these processes which is a
                 generalization of LIL proved in {citehu} for iterated
                 Brownian motion. When $ \alpha = 1$ it takes the
                 following form\par

                  $$ \liminf_{T \to \infty } \ T^{-1 / 2}(\log \log T)
                 \sup_{0 \leq t \leq T}|Z_t| = \pi^2 \sqrt {\lambda_1}
                 \quad a.s. $$

                 where $ \lambda_1$ is the first eigenvalue for the
                 Cauchy process in the interval $ [ - 1, 1].$ We also
                 define the local time $ L^*(x, t)$ and range $ R^*(t) =
                 |{x \colon Z(s) = x \text { for some } s \leq t}|$ for
                 these processes for $ 1 < \alpha < 2$. We prove that
                 there are universal constants $ c_R, c_L \in (0,
                 \infty) $ such that\par

                  $$ \limsup_{t \to \infty } \frac {R^*(t)}{(t / \log
                 \log t)^{1 / 2 \alpha } \log \log t} = c_R \quad a.s.
                 $$

                  $$ \liminf_{t \to \infty } \frac {\sup_{x \in
                 {R}}L^*(x, t)}{(t / \log \log t)^{1 - 1 / 2 \alpha }} =
                 c_L \quad a.s. $$",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion, symmetric $alpha$-stable process,
                 $alpha$-time Brownian motion, local time, Chung's law,
                 Kesten's law",
}

@Article{Adams:2006:LSP,
  author =       "Stefan Adams and Jean-Bernard Bru and Wolfgang
                 Koenig",
  title =        "Large systems of path-repellent {Brownian} motions in
                 a trap at positive temperature",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "19:460--19:485",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-330",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/330",
  abstract =     "We study a model of $N$ mutually repellent Brownian
                 motions under confinement to stay in some bounded
                 region of space. Our model is defined in terms of a
                 transformed path measure under a trap Hamiltonian,
                 which prevents the motions from escaping to infinity,
                 and a pair-interaction Hamiltonian, which imposes a
                 repellency of the $N$ paths. In fact, this interaction
                 is an $N$-dependent regularisation of the Brownian
                 intersection local times, an object which is of
                 independent interest in the theory of stochastic
                 processes. The time horizon (interpreted as the inverse
                 temperature) is kept fixed. We analyse the model for
                 diverging number of Brownian motions in terms of a
                 large deviation principle. The resulting variational
                 formula is the positive-temperature analogue of the
                 well-known Gross--Pitaevskii formula, which
                 approximates the ground state of a certain dilute large
                 quantum system; the kinetic energy term of that formula
                 is replaced by a probabilistic energy functional. This
                 study is a continuation of the analysis in [ABK06]
                 where we considered the limit of diverging time (i.e.,
                 the zero-temperature limit) with fixed number of
                 Brownian motions, followed by the limit for diverging
                 number of motions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian intersection local times; Gross--Pitaevskii
                 formula; Interacting Brownian motions; large
                 deviations; occupation measure",
}

@Article{Klein:2006:CCI,
  author =       "Thierry Klein and Yutao Ma and Nicolas Privault",
  title =        "Convex Concentration Inequalities and
                 Forward--Backward Stochastic Calculus",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "20:486--20:512",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-332",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/332",
  abstract =     "Given $ (M_t)_{t \in \mathbb {R}_+} $ and $ (M^*_t)_{t
                 \in \mathbb {R}_+} $ respectively a forward and a
                 backward martingale with jumps and continuous parts, we
                 prove that $ E[\phi (M_t + M^*_t)] $ is non-increasing
                 in $t$ when $ \phi $ is a convex function, provided the
                 local characteristics of $ (M_t)_{t \in \mathbb {R}_+}$
                 and $ (M^*_t)_{t \in \mathbb {R}_+}$ satisfy some
                 comparison inequalities. We deduce convex concentration
                 inequalities and deviation bounds for random variables
                 admitting a predictable representation in terms of a
                 Brownian motion and a non-necessarily independent jump
                 component",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Convex concentration inequalities, forward--backward
                 stochastic calculus, deviation inequalities, Clark
                 formula, Brownian motion, jump processes",
}

@Article{Maximilian:2006:EMD,
  author =       "Duerre Maximilian",
  title =        "Existence of multi-dimensional infinite volume
                 self-organized critical forest-fire models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "21:513--21:539",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-333",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/333",
  abstract =     "Consider the following forest-fire model where the
                 possible locations of trees are the sites of a cubic
                 lattice. Each site has two possible states: 'vacant' or
                 'occupied'. Vacant sites become occupied according to
                 independent rate 1 Poisson processes. Independently, at
                 each site ignition (by lightning) occurs according to
                 independent rate lambda Poisson processes. When a site
                 is ignited, its occupied cluster becomes vacant
                 instantaneously. If the lattice is one-dimensional or
                 finite, then with probability one, at each time the
                 state of a given site only depends on finitely many
                 Poisson events; a process with the above description
                 can be constructed in a standard way. If the lattice is
                 infinite and multi-dimensional, in principle, the state
                 of a given site can be influenced by infinitely many
                 Poisson events in finite time.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "existence; forest-fire model; forest-fires;
                 self-organized criticality; well-defined",
}

@Article{Schmitz:2006:ECD,
  author =       "Tom Schmitz",
  title =        "Examples of Condition {$ (T) $} for Diffusions in a
                 Random Environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "22:540--22:562",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-337",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/337",
  abstract =     "With the help of the methods developed in our previous
                 article [Schmitz, to appear in Annales de l'I.H.P., in
                 press], we highlight condition $ (T) $ as a source of
                 new examples of 'ballistic' diffusions in a random
                 environment when $ d > 1 $ ('ballistic' means that a
                 strong law of large numbers with non-vanishing limiting
                 velocity holds). In particular we are able to treat the
                 case of non-constant diffusion coefficients, a feature
                 that causes problems. Further we recover the ballistic
                 character of two important classes of diffusions in a
                 random environment by simply checking condition $ (T)
                 $. This not only points out to the broad range of
                 examples where condition $ (T) $ can be checked, but
                 also fortifies our belief that condition $ (T) $ is a
                 natural contender for the characterisation of ballistic
                 diffusions in a random environment when $ d > 1 $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Diffusions in a random environment, ballistic
                 behavior, Condition $(T)$",
}

@Article{Kim:2006:PSD,
  author =       "Kyeong-Hun Kim",
  title =        "Parabolic {SPDEs} Degenerating on the Boundary of
                 Non-Smooth Domain",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "23:563--23:584",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-339",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/339",
  abstract =     "Degenerate stochastic partial differential equations
                 of divergence and non-divergence forms are considered
                 in non-smooth domains. Existence and uniqueness results
                 are given in weighted Sobolev spaces, and Holder
                 estimates of the solutions are presented.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "SPDEs degenerating on the boundary; weighted Sobolev
                 spaces",
}

@Article{Swart:2006:RAC,
  author =       "Jan Swart and Klaus Fleischmann",
  title =        "Renormalization analysis of catalytic {Wright--Fisher}
                 diffusions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "24:585--24:654",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-341",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/341",
  abstract =     "Recently, several authors have studied maps where a
                 function, describing the local diffusion matrix of a
                 diffusion process with a linear drift towards an
                 attraction point, is mapped into the average of that
                 function with respect to the unique invariant measure
                 of the diffusion process, as a function of the
                 attraction point. Such mappings arise in the analysis
                 of infinite systems of diffusions indexed by the
                 hierarchical group, with a linear attractive
                 interaction between the components. In this context,
                 the mappings are called renormalization
                 transformations. We consider such maps for catalytic
                 Wright--Fisher diffusions. These are diffusions on the
                 unit square where the first component (the catalyst)
                 performs an autonomous Wright--Fisher diffusion, while
                 the second component (the reactant) performs a
                 Wright--Fisher diffusion with a rate depending on the
                 first component through a catalyzing function. We
                 determine the limit of rescaled iterates of
                 renormalization transformations acting on the diffusion
                 matrices of such catalytic Wright--Fisher diffusions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Renormalization, catalytic Wright--Fisher diffusion,
                 embedded particle system, extinction, unbounded growth,
                 interacting diffusions, universality",
}

@Article{Berger:2006:TPC,
  author =       "Noam Berger and Itai Benjamini and Omer Angel and
                 Yuval Peres",
  title =        "Transience of percolation clusters on wedges",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "25:655--25:669",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-345",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/345",
  abstract =     "We study random walks on supercritical percolation
                 clusters on wedges in $ Z^3 $, and show that the
                 infinite percolation cluster is (a.s.) transient
                 whenever the wedge is transient. This solves a question
                 raised by O. H{\"a}ggstr{\"o}m and E. Mossel. We also
                 show that for convex gauge functions satisfying a mild
                 regularity condition, the existence of a finite energy
                 flow on $ Z^2 $ is equivalent to the (a.s.) existence
                 of a finite energy flow on the supercritical
                 percolation cluster. This answers a question of C.
                 Hoffman.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "percolation; transience; wedges",
}

@Article{Cator:2006:BSC,
  author =       "Eric Cator and Sergei Dobrynin",
  title =        "Behavior of a second class particle in {Hammersley}'s
                 process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "26:670--26:685",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-340",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/340",
  abstract =     "In the case of a rarefaction fan in a non-stationary
                 Hammersley process, we explicitly calculate the
                 asymptotic behavior of the process as we move out along
                 a ray, and the asymptotic distribution of the angle
                 within the rarefaction fan of a second class particle
                 and a dual second class particle. Furthermore, we
                 consider a stationary Hammersley process and use the
                 previous results to show that trajectories of a second
                 class particle and a dual second class particles touch
                 with probability one, and we give some information on
                 the area enclosed by the two trajectories, up until the
                 first intersection point. This is linked to the area of
                 influence of an added Poisson point in the plane.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Hammersley's process; rarefaction fan; second class
                 particles",
}

@Article{Odasso:2006:SSS,
  author =       "Cyril Odasso",
  title =        "Spatial Smoothness of the Stationary Solutions of the
                 {$3$D} {Navier--Stokes} Equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "27:686--27:699",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-336",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/336",
  abstract =     "We consider stationary solutions of the three
                 dimensional Navier--Stokes equations (NS3D) with
                 periodic boundary conditions and driven by an external
                 force which might have a deterministic and a random
                 part. The random part of the force is white in time and
                 very smooth in space. We investigate smoothness
                 properties in space of the stationary solutions.
                 Classical technics for studying smoothness of
                 stochastic PDEs do not seem to apply since global
                 existence of strong solutions is not known. We use the
                 Kolmogorov operator and Galerkin approximations. We
                 first assume that the noise has spatial regularity of
                 order $p$ in the $ L^2$ based Sobolev spaces, in other
                 words that its paths are in $ H^p$. Then we prove that
                 at each fixed time the law of the stationary solutions
                 is supported by $ H^{p + 1}$. Then, using a totally
                 different technic, we prove that if the noise has
                 Gevrey regularity then at each fixed time, the law of a
                 stationary solution is supported by a Gevrey space.
                 Some information on the Kolmogorov dissipation scale is
                 deduced.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stochastic three-dimensional Navier--Stokes equations,
                 invariant measure",
}

@Article{Dereich:2006:HRQ,
  author =       "Steffen Dereich and Michael Scheutzow",
  title =        "High Resolution Quantization and Entropy Coding for
                 Fractional {Brownian} Motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "28:700--28:722",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-344",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/344",
  abstract =     "We establish the precise asymptotics of the
                 quantization and entropy coding errors for fractional
                 Brownian motion with respect to the supremum norm and $
                 L^p [0, 1]$-norm distortions. We show that all moments
                 in the quantization problem lead to the same
                 asymptotics. Using a general principle, we conclude
                 that entropy coding and quantization coincide
                 asymptotically. Under supremum-norm distortion, our
                 proof uses an explicit construction of efficient
                 codebooks based on a particular entropy constrained
                 coding scheme.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "complexity; distortion rate function; entropy;
                 High-resolution quantization; stochastic process",
}

@Article{Fleischmann:2006:HLF,
  author =       "Klaus Fleischmann and Peter M{\"o}rters and Vitali
                 Wachtel",
  title =        "Hydrodynamic Limit Fluctuations of Super-{Brownian}
                 Motion with a Stable Catalyst",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "29:723--29:767",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-348",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/348",
  abstract =     "We consider the behaviour of a continuous
                 super-Brownian motion catalysed by a random medium with
                 infinite overall density under the hydrodynamic scaling
                 of mass, time, and space. We show that, in
                 supercritical dimensions, the scaled process converges
                 to a macroscopic heat flow, and the appropriately
                 rescaled random fluctuations around this macroscopic
                 flow are asymptotically bounded, in the sense of
                 log-Laplace transforms, by generalised stable
                 Ornstein--Uhlenbeck processes. The most interesting new
                 effect we observe is the occurrence of an index-jump
                 from a Gaussian situation to stable fluctuations of
                 index $ 1 + \gamma $, where $ \gamma \in (0, 1) $ is an
                 index associated to the medium.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Catalyst, reactant, superprocess, critical scaling,
                 refined law of large numbers, catalytic branching,
                 stable medium, random environment, supercritical
                 dimension, generalised stable Ornstein--Uhlenbeck
                 process, index jump, parabolic Anderson model with
                 sta",
}

@Article{Belhaouari:2006:CRS,
  author =       "Samir Belhaouari and Thomas Mountford and Rongfeng Sun
                 and Glauco Valle",
  title =        "Convergence Results and Sharp Estimates for the Voter
                 Model Interfaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "30:768--30:801",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-349",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/349",
  abstract =     "We study the evolution of the interface for the
                 one-dimensional voter model. We show that if the random
                 walk kernel associated with the voter model has finite
                 $ \gamma $-th moment for some $ \gamma > 3$, then the
                 evolution of the interface boundaries converge weakly
                 to a Brownian motion under diffusive scaling. This
                 extends recent work of Newman, Ravishankar and Sun. Our
                 result is optimal in the sense that finite $ \gamma
                 $-th moment is necessary for this convergence for all $
                 \gamma \in (0, 3)$. We also obtain relatively sharp
                 estimates for the tail distribution of the size of the
                 equilibrium interface, extending earlier results of Cox
                 and Durrett, and Belhaouari, Mountford and Valle.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "voter model interface, coalescing random walks,
                 Brownian web, invariance principle",
}

@Article{Sabot:2006:RWD,
  author =       "Christophe Sabot and Nathana{\"e}l Enriquez",
  title =        "Random Walks in a {Dirichlet} Environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "31:802--31:816",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-350",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/350",
  abstract =     "This paper states a law of large numbers for a random
                 walk in a random iid environment on $ Z^d $, where the
                 environment follows some Dirichlet distribution.
                 Moreover, we give explicit bounds for the asymptotic
                 velocity of the process and also an asymptotic
                 expansion of this velocity at low disorder.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random Walks, Random Environments, Dirichlet Laws,
                 Reinforced Random Walks",
}

@Article{Xiao:2006:SLN,
  author =       "Yimin Xiao and Davar Khoshnevisan and Dongsheng Wu",
  title =        "Sectorial Local Non-Determinism and the Geometry of
                 the {Brownian} Sheet",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "32:817--32:843",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-353",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/353",
  abstract =     "We prove the following results about the images and
                 multiple points of an $N$-parameter, $d$-dimensional
                 Brownian sheet $ B = \{ B(t) \}_{t \in R_+^N}$:

                 (1) If $ \text {dim}_H F \leq d / 2$, then $ B(F)$ is
                 almost surely a Salem set.\par

                 (2) If $ N \leq d / 2$, then with probability one $
                 \text {dim}_H B(F) = 2 \text {dim} F$ for all Borel
                 sets of $ R_+^N$, where ``$ \text {dim}_H$'' could be
                 everywhere replaced by the ``Hausdorff, '' ``packing,
                 '' ``upper Minkowski, '' or ``lower Minkowski
                 dimension.''\par

                 (3) Let $ M_k$ be the set of $k$-multiple points of
                 $B$. If $ N \leq d / 2$ and $ N k > (k - 1)d / 2$, then
                 $ \text {dim}_H M_k = \text {dim}_p M_k = 2 N k - (k -
                 1)d$, a.s.\par

                 The Hausdorff dimension aspect of (2) was proved
                 earlier; see Mountford (1989) and Lin (1999). The
                 latter references use two different methods; ours of
                 (2) are more elementary, and reminiscent of the earlier
                 arguments of Monrad and Pitt (1987) that were designed
                 for studying fractional Brownian motion. If $ N > d /
                 2$ then (2) fails to hold. In that case, we establish
                 uniform-dimensional properties for the $ (N,
                 1)$-Brownian sheet that extend the results of Kaufman
                 (1989) for 1-dimensional Brownian motion. Our
                 innovation is in our use of the {\em sectorial local
                 nondeterminism} of the Brownian sheet (Khoshnevisan and
                 Xiao, 2004).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian sheet, sectorial local nondeterminism, image,
                 Salem sets, multiple points, Hausdorff dimension,
                 packing dimension",
}

@Article{Dony:2006:WUC,
  author =       "Julia Dony and Uwe Einmahl",
  title =        "Weighted uniform consistency of kernel density
                 estimators with general bandwidth sequences",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "33:844--33:859",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-354",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/354",
  abstract =     "Let $ f_{n, h} $ be a kernel density estimator of a
                 continuous and bounded $d$-dimensional density $f$. Let
                 $ \psi (t)$ be a positive continuous function such that
                 $ \| \psi f^\beta \|_\infty < \infty $ for some $ 0 <
                 \beta < 1 / 2$. We are interested in the rate of
                 consistency of such estimators with respect to the
                 weighted sup-norm determined by $ \psi $. This problem
                 has been considered by Gin, Koltchinskii and Zinn
                 (2004) for a deterministic bandwidth $ h_n$. We provide
                 ``uniform in $h$'' versions of some of their results,
                 allowing us to determine the corresponding rates of
                 consistency for kernel density estimators where the
                 bandwidth sequences may depend on the data and/or the
                 location.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "convergence rates; empirical process; kernel density
                 estimator; uniform in bandwidth; weighted uniform
                 consistency",
}

@Article{Feyel:2006:CIA,
  author =       "Denis Feyel and Arnaud {de La Pradelle}",
  title =        "Curvilinear Integrals Along Enriched Paths",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "34:860--34:892",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-356",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/356",
  abstract =     "Inspired by the fundamental work of T. J. Lyons, we
                 develop a theory of curvilinear integrals along a new
                 kind of enriched paths in $ R^d $. We apply these
                 methods to the fractional Brownian Motion, and prove a
                 support theorem for SDE driven by the Skorohod fBM of
                 Hurst parameter $ H > 1 / 4 $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Curvilinear integrals, H{\"o}lder continuity, rough
                 paths, stochastic integrals, stochastic differential
                 equations, fractional Brownian motion.",
}

@Article{Wagner:2006:PGB,
  author =       "Wolfgang Wagner",
  title =        "Post-gelation behavior of a spatial coagulation
                 model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "35:893--35:933",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-359",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/359",
  abstract =     "A coagulation model on a finite spatial grid is
                 considered. Particles of discrete masses jump randomly
                 between sites and, while located at the same site,
                 stick together according to some coagulation kernel.
                 The asymptotic behavior (for increasing particle
                 numbers) of this model is studied in the situation when
                 the coagulation kernel grows sufficiently fast so that
                 the phenomenon of gelation is observed. Weak
                 accumulation points of an appropriate sequence of
                 measure-valued processes are characterized in terms of
                 solutions of a nonlinear equation. A natural
                 description of the behavior of the gel is obtained by
                 using the one-point compactification of the size space.
                 Two aspects of the limiting equation are of special
                 interest. First, for a certain class of coagulation
                 kernels, this equation differs from a naive extension
                 of Smoluchowski's coagulation equation. Second, due to
                 spatial inhomogeneity, an equation for the time
                 evolution of the gel mass density has to be added. The
                 jump rates are assumed to vanish with increasing
                 particle masses so that the gel is immobile. Two
                 different gel growth mechanisms (active and passive
                 gel) are found depending on the type of the coagulation
                 kernel.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "post-gelation behavior; Spatial coagulation model;
                 stochastic particle systems",
}

@Article{Ramanan:2006:RDD,
  author =       "Kavita Ramanan",
  title =        "Reflected Diffusions Defined via the Extended
                 {Skorokhod} Map",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "36:934--36:992",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-360",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/360",
  abstract =     "This work introduces the extended Skorokhod problem
                 (ESP) and associated extended Skorokhod map (ESM) that
                 enable a pathwise construction of reflected diffusions
                 that are not necessarily semimartingales. Roughly
                 speaking, given the closure $G$ of an open connected
                 set in $ {\mathbb R}^J$, a non-empty convex cone $ d(x)
                 \subset {\mathbb R}^J$ specified at each point $x$ on
                 the boundary $ \partial G$, and a c{\`a}dl{\`a}g
                 trajectory $ \psi $ taking values in $ {\mathbb R}^J$,
                 the ESM $ \bar \Gamma $ defines a constrained version $
                 \phi $ of $ \psi $ that takes values in $G$ and is such
                 that the increments of $ \phi - \psi $ on any interval
                 $ [s, t]$ lie in the closed convex hull of the
                 directions $ d(\phi (u)), u \in (s, t]$. When the graph
                 of $ d(\cdot)$ is closed, the following three
                 properties are established: (i) given $ \psi $, if $
                 (\phi, \eta)$ solve the ESP then $ (\phi, \eta)$ solve
                 the corresponding Skorokhod problem (SP) if and only if
                 $ \eta $ is of bounded variation; (ii) given $ \psi $,
                 any solution $ (\phi, \eta)$ to the ESP is a solution
                 to the SP on the interval $ [0, \tau_0)$, but not in
                 general on $ [0, \tau_0]$, where $ \tau_0$ is the first
                 time that $ \phi $ hits the set $ {\cal V}$ of points $
                 x \in \partial G$ such that $ d(x)$ contains a line;
                 (iii) the graph of the ESM $ \bar \Gamma $ is closed on
                 the space of c{\`a}dl{\`a}g trajectories (with respect
                 to both the uniform and the $ J_1$-Skorokhod
                 topologies).\par

                 The paper then focuses on a class of multi-dimensional
                 ESPs on polyhedral domains with a non-empty $ {\cal
                 V}$-set. Uniqueness and existence of solutions for this
                 class of ESPs is established and existence and pathwise
                 uniqueness of strong solutions to the associated
                 stochastic differential equations with reflection is
                 derived. The associated reflected diffusions are also
                 shown to satisfy the corresponding submartingale
                 problem. Lastly, it is proved that these reflected
                 diffusions are semimartingales on $ [0, \tau_0]$. One
                 motivation for the study of this class of reflected
                 diffusions is that they arise as approximations of
                 queueing networks in heavy traffic that use the
                 so-called generalised processor sharing discipline.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "reflected diffusions; Skorokhod problem; stochastic
                 differential equations; submartingale problem",
}

@Article{Bass:2006:MDL,
  author =       "Richard Bass and Xia Chen and Jay Rosen",
  title =        "Moderate deviations and laws of the iterated logarithm
                 for the renormalized self-intersection local times of
                 planar random walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "37:993--37:1030",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-362",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/362",
  abstract =     "We study moderate deviations for the renormalized
                 self-intersection local time of planar random walks. We
                 also prove laws of the iterated logarithm for such
                 local times.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion; Gagliardo--Nirenberg; intersection
                 local time; large deviations; law of the iterated
                 logarithm; moderate deviations; planar random walks",
}

@Article{Gapeev:2006:DOS,
  author =       "Pavel Gapeev",
  title =        "Discounted optimal stopping for maxima in diffusion
                 models with finite horizon",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "38:1031--38:1048",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-367",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/367",
  abstract =     "We present a solution to some discounted optimal
                 stopping problem for the maximum of a geometric
                 Brownian motion on a finite time interval. The method
                 of proof is based on reducing the initial optimal
                 stopping problem with the continuation region
                 determined by an increasing continuous boundary surface
                 to a parabolic free-boundary problem. Using the
                 change-of-variable formula with local time on surfaces
                 we show that the optimal boundary can be characterized
                 as a unique solution of a nonlinear integral equation.
                 The result can be interpreted as pricing American
                 fixed-strike lookback option in a diffusion model with
                 finite time horizon.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "a change-of-varia; a nonlinear Volterra integral
                 equation of the second kind; boundary surface;
                 Discounted optimal stopping problem; finite horizon;
                 geometric Brownian motion; maximum process; normal
                 reflection; parabolic free-boundary problem; smooth
                 fit",
}

@Article{Pinelis:2006:NDS,
  author =       "Iosif Pinelis",
  title =        "On normal domination of (super)martingales",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "39:1049--39:1070",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-371",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/371",
  abstract =     "Let $ (S_0, S_1, \dots) $ be a supermartingale
                 relative to a nondecreasing sequence of $ \sigma
                 $-algebras $ (H_{\le 0}, H_{\le 1}, \dots)$, with $ S_0
                 \leq 0$ almost surely (a.s.) and differences $ X_i :=
                 S_i - S_{i - 1}$. Suppose that for every $ i = 1, 2,
                 \dots $ there exist $ H_{\le (i - 1)}$-measurable
                 r.v.'s $ C_{i - 1}$ and $ D_{i - 1}$ and a positive
                 real number $ s_i$ such that $ C_{i - 1} \leq X_i \le
                 D_{i - 1}$ and $ D_{i - 1} - C_{i - 1} \leq 2 s_i$ a.s.
                 Then for all real $t$ and natural $n$ and all functions
                 $f$ satisfying certain convexity conditions $ E f(S_n)
                 \leq E f(s Z)$, where $ f_t(x) := \max (0, x - t)^5$, $
                 s := \sqrt {s_1^2 + \dots + s_n^2}$, and $ Z \sim N(0,
                 1)$. In particular, this implies $ P(S_n \ge x) \le
                 c_{5, 0}P(s Z \ge x) \quad \forall x \in R$, where $
                 c_{5, 0} = 5 !(e / 5)^5 = 5.699 \dots $. Results for $
                 \max_{0 \leq k \leq n}S_k$ in place of $ S_n$ and for
                 concentration of measure also follow.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "generalized moments; martingales; probability
                 inequalities; supermartingales; upper bounds",
}

@Article{Chazottes:2006:REW,
  author =       "Jean-Ren{\'e} Chazottes and Cristian Giardina and
                 Frank Redig",
  title =        "Relative entropy and waiting times for continuous-time
                 {Markov} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "40:1049--40:1068",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-374",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/374",
  abstract =     "For discrete-time stochastic processes, there is a
                 close connection between return (resp. waiting) times
                 and entropy (resp. relative entropy). Such a connection
                 cannot be straightforwardly extended to the
                 continuous-time setting. Contrarily to the
                 discrete-time case one needs a reference measure on
                 path space and so the natural object is relative
                 entropy rather than entropy. In this paper we elaborate
                 on this in the case of continuous-time Markov processes
                 with finite state space. A reference measure of special
                 interest is the one associated to the time-reversed
                 process. In that case relative entropy is interpreted
                 as the entropy production rate. The main results of
                 this paper are: almost-sure convergence to relative
                 entropy of the logarithm of waiting-times ratios
                 suitably normalized, and their fluctuation properties
                 (central limit theorem and large deviation
                 principle).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "continuous-time Markov chain, law of large numbers,
                 central limit theorem, large deviations, entropy
                 production, time-reversed process",
}

@Article{Zhan:2006:SPA,
  author =       "Dapeng Zhan",
  title =        "Some Properties of Annulus {SLE}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "41:1069--41:1093",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-338",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/338",
  abstract =     "An annulus SLE$_\kappa $ trace tends to a single point
                 on the target circle, and the density function of the
                 end point satisfies some differential equation. Some
                 martingales or local martingales are found for annulus
                 SLE$_4$, SLE$_8$ and SLE$_8 / 3$. From the local
                 martingale for annulus SLE$_4$ we find a candidate of
                 discrete lattice model that may have annulus SLE$_4$ as
                 its scaling limit. The local martingale for annulus
                 SLE$_8 / 3$ is similar to those for chordal and radial
                 SLE$_8 / 3$. But it seems that annulus SLE$_8 / 3$ does
                 not satisfy the restriction property",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "continuum scaling limit, percolation, SLE, conformal
                 invariance",
}

@Article{Balazs:2006:CRF,
  author =       "Marton Balazs and Eric Cator and Timo Seppalainen",
  title =        "Cube Root Fluctuations for the Corner Growth Model
                 Associated to the Exclusion Process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "42:1094--42:1132",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-366",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/366",
  abstract =     "We study the last-passage growth model on the planar
                 integer lattice with exponential weights. With boundary
                 conditions that represent the equilibrium exclusion
                 process as seen from a particle right after its jump we
                 prove that the variance of the last-passage time in a
                 characteristic direction is of order $ t^{2 / 3} $.
                 With more general boundary conditions that include the
                 rarefaction fan case we show that the last-passage time
                 fluctuations are still of order $ t^{1 / 3} $, and also
                 that the transversal fluctuations of the maximal path
                 have order $ t^{2 / 3} $. We adapt and then build on a
                 recent study of Hammersley's process by Cator and
                 Groeneboom, and also utilize the competition interface
                 introduced by Ferrari, Martin and Pimentel. The
                 arguments are entirely probabilistic, and no use is
                 made of the combinatorics of Young tableaux or methods
                 of asymptotic analysis.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Burke's theorem; competition interface; cube root
                 asymptotics; Last-passage; rarefaction fan; simple
                 exclusion",
}

@Article{Brouwer:2006:CSD,
  author =       "Rachel Brouwer and Juho Pennanen",
  title =        "The Cluster Size Distribution for a Forest-Fire
                 Process on {$Z$}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "43:1133--43:1143",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-369",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/369",
  abstract =     "Consider the following forest-fire model where trees
                 are located on sites of $ \mathbb {Z} $. A site can be
                 vacant or be occupied by a tree. Each vacant site
                 becomes occupied at rate $1$, independently of the
                 other sites. Each site is hit by lightning with rate $
                 \lambda $, which burns down the occupied cluster of
                 that site instantaneously. As $ \lambda \downarrow 0$
                 this process is believed to display self-organised
                 critical behaviour.\par

                 This paper is mainly concerned with the cluster size
                 distribution in steady-state. Drossel, Clar and Schwabl
                 (1993) claimed that the cluster size distribution has a
                 certain power law behaviour which holds for cluster
                 sizes that are not too large compared to some explicit
                 cluster size $ s_{max}$. The latter can be written in
                 terms of $ \lambda $ approximately as $ s_{max} \ln
                 (s_{max}) = 1 / \lambda $. However, Van den Berg and
                 Jarai (2005) showed that this claim is not correct for
                 cluster sizes of order $ s_{max}$, which left the
                 question for which cluster sizes the power law
                 behaviour {\em does} hold. Our main result is a
                 rigorous proof of the power law behaviour up to cluster
                 sizes of the order $ s_{max}^{1 / 3}$. Further, it
                 proves the existence of a stationary translation
                 invariant distribution, which was always assumed but
                 never shown rigorously in the literature.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "forest-fires, self-organised criticality, cluster size
                 distribution",
}

@Article{Shiga:2006:IDR,
  author =       "Tokuzo Shiga and Hiroshi Tanaka",
  title =        "Infinitely Divisible Random Probability Distributions
                 with an Application to a Random Motion in a Random
                 Environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "44:1144--44:1183",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-380",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/380",
  abstract =     "The infinite divisibility of probability distributions
                 on the space $ P (R) $ of probability distributions on
                 $R$ is defined and related fundamental results such as
                 the L{\'e}vy--Khintchin formula, representation of
                 It{\^o} type of infinitely divisible RPD, stable RPD
                 and Levy processes on $ P (R)$ are obtained. As an
                 application we investigate limiting behaviors of a
                 simple model of a particle motion in a random
                 environment",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "infinite divisibility; L{\'e}vy-It{\^o}
                 repr{\'e}sentation; L{\'e}vy-Khintchin representation;
                 random environment; random probability distribution",
}

@Article{Bertacchi:2006:ABS,
  author =       "Daniela Bertacchi",
  title =        "Asymptotic Behaviour of the Simple Random Walk on the
                 $2$-dimensional Comb",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "45:1184--45:1203",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-377",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/377",
  abstract =     "We analyze the differences between the horizontal and
                 the vertical component of the simple random walk on the
                 2-dimensional comb. In particular we evaluate by
                 combinatorial methods the asymptotic behaviour of the
                 expected value of the distance from the origin, the
                 maximal deviation and the maximal span in $n$ steps,
                 proving that for all these quantities the order is $
                 n^{1 / 4}$ for the horizontal projection and $ n^{1 /
                 2}$ for the vertical one (the exact constants are
                 determined). Then we rescale the two projections of the
                 random walk dividing by $ n^{1 / 4}$ and $ n^{1 / 2}$
                 the horizontal and vertical ones, respectively. The
                 limit process is obtained. With similar techniques the
                 walk dimension is determined, showing that the Einstein
                 relation between the fractal, spectral and walk
                 dimensions does not hold on the comb.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian Motion; Comb; Generating Function; Maximal
                 Excursion; Random Walk",
}

@Article{Lifshits:2006:SDG,
  author =       "Mikhail Lifshits and Werner Linde and Zhan Shi",
  title =        "Small Deviations of {Gaussian} Random Fields in {$ L_q
                 $}-Spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "46:1204--46:1233",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-379",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/379",
  abstract =     "We investigate small deviation properties of Gaussian
                 random fields in the space $ L_q(R^N, \mu) $ where $
                 \mu $ is an arbitrary finite compactly supported Borel
                 measure. Of special interest are hereby ``thin''
                 measures $ \mu $, i.e., those which are singular with
                 respect to the $N$--dimensional Lebesgue measure; the
                 so-called self-similar measures providing a class of
                 typical examples. For a large class of random fields
                 (including, among others, fractional Brownian motions),
                 we describe the behavior of small deviation
                 probabilities via numerical characteristics of $ \mu $,
                 called mixed entropy, characterizing size and
                 regularity of $ \mu $. For the particularly interesting
                 case of self-similar measures $ \mu $, the asymptotic
                 behavior of the mixed entropy is evaluated explicitly.
                 As a consequence, we get the asymptotic of the small
                 deviation for $N$-parameter fractional Brownian motions
                 with respect to $ L_q(R^N, \mu)$-norms. While the upper
                 estimates for the small deviation probabilities are
                 proved by purely probabilistic methods, the lower
                 bounds are established by analytic tools concerning
                 Kolmogorov and entropy numbers of Holder operators.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "fractal measures; fractional Brownian motion; Gaussian
                 random fields; Kolmogorov numbers; metric entropy",
}

@Article{Barbour:2006:DSW,
  author =       "Andrew Barbour and Gesine Reinert",
  title =        "Discrete small world networks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "47:1234--47:1283",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-381",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/381",
  abstract =     "Small world models are networks consisting of many
                 local links and fewer long range `shortcuts', used to
                 model networks with a high degree of local clustering
                 but relatively small diameter. Here, we concern
                 ourselves with the distribution of typical inter-point
                 network distances. We establish approximations to the
                 distribution of the graph distance in a discrete ring
                 network with extra random links, and compare the
                 results to those for simpler models, in which the extra
                 links have zero length and the ring is continuous.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Small-world networks, shortest path length, branching
                 process",
}

@Article{Su:2006:GFC,
  author =       "Zhonggen Su",
  title =        "{Gaussian} Fluctuations in Complex Sample Covariance
                 Matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "48:1284--48:1320",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-378",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/378",
  abstract =     "Let $ X = (X_{i, j})_{m \times n}, m \ge n $, be a
                 complex Gaussian random matrix with mean zero and
                 variance $ \frac 1 n $, let $ S = X^*X $ be a sample
                 covariance matrix. In this paper we are mainly
                 interested in the limiting behavior of eigenvalues when
                 $ \frac m n \rightarrow \gamma \ge 1 $ as $ n
                 \rightarrow \infty $. Under certain conditions on $k$,
                 we prove the central limit theorem holds true for the
                 $k$-th largest eigenvalues $ \lambda_{(k)}$ as $k$
                 tends to infinity as $ n \rightarrow \infty $. The
                 proof is largely based on the
                 Costin--Lebowitz--Soshnikov argument and the asymptotic
                 estimates for the expectation and variance of the
                 number of eigenvalues in an interval. The standard
                 technique for the RH problem is used to compute the
                 exact formula and asymptotic properties for the mean
                 density of eigenvalues. As a by-product, we obtain a
                 convergence speed of the mean density of eigenvalues to
                 the Marchenko--Pastur distribution density under the
                 condition $ | \frac m n - \gamma | = O(\frac 1 n)$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Central limit theorem; Eigenvalues; RH problems;
                 Sample covariance matrices; the
                 Costin--Lebowitz--Soshnikov theorem",
}

@Article{Chaumont:2006:LEP,
  author =       "Loic Chaumont and Juan Carlos Pardo Millan",
  title =        "The Lower Envelope of Positive Self-Similar {Markov}
                 Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "49:1321--49:1341",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-382",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/382",
  abstract =     "We establish integral tests and laws of the iterated
                 logarithm for the lower envelope of positive
                 self-similar Markov processes at 0 and $ + \infty $.
                 Our proofs are based on the Lamperti representation and
                 time reversal arguments. These results extend laws of
                 the iterated logarithm for Bessel processes due to
                 Dvoretzky and Erdos (1951), Motoo (1958), and Rivero
                 (2003).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Self-similar Markov process, L'evy process, Lamperti
                 representation, last passage time, time reversal,
                 integral test, law of the iterated logarithm",
}

@Article{Johansson:2006:EGM,
  author =       "Kurt Johansson and Eric Nordenstam",
  title =        "Eigenvalues of {GUE} Minors",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "11",
  pages =        "50:1342--50:1371",
  year =         "2006",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v11-370",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  note =         "See erratum \cite{Johansson:2007:EEG}.",
  URL =          "http://ejp.ejpecp.org/article/view/370",
  abstract =     "Consider an infinite random matrix $ H = (h_{ij})_{0 <
                 i, j} $ picked from the Gaussian Unitary Ensemble
                 (GUE). Denote its main minors by $ H_i = (h_{rs})_{1
                 \leq r, s \leq i} $ and let the $j$:th largest
                 eigenvalue of $ H_i$ be $ \mu^i_j$. We show that the
                 configuration of all these eigenvalues $ (i, \mu_j^i)$
                 form a determinantal point process on $ \mathbb {N}
                 \times \mathbb {R}$.\par

                 Furthermore we show that this process can be obtained
                 as the scaling limit in random tilings of the Aztec
                 diamond close to the boundary. We also discuss the
                 corresponding limit for random lozenge tilings of a
                 hexagon.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random matrices; Tiling problems",
}

@Article{Bass:2007:FPR,
  author =       "Richard Bass and Jay Rosen",
  title =        "Frequent Points for Random Walks in Two Dimensions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "1:1--1:46",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-388",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/388",
  abstract =     "For a symmetric random walk in $ Z^2 $ which does not
                 necessarily have bounded jumps we study those points
                 which are visited an unusually large number of times.
                 We prove the analogue of the Erd{\H{o}}s--Taylor
                 conjecture and obtain the asymptotics for the number of
                 visits to the most visited site. We also obtain the
                 asymptotics for the number of points which are visited
                 very frequently by time $n$. Among the tools we use are
                 Harnack inequalities and Green's function estimates for
                 random walks with unbounded jumps; some of these are of
                 independent interest.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random walks, Green's functions, Harnack inequalities,
                 frequent points",
}

@Article{Ivanoff:2007:CCP,
  author =       "B. Gail Ivanoff and Ely Merzbach and Mathieu Plante",
  title =        "A Compensator Characterization of Point Processes on
                 Topological Lattices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "2:47--2:74",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-390",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/390",
  abstract =     "We resolve the longstanding question of how to define
                 the compensator of a point process on a general
                 partially ordered set in such a way that the
                 compensator exists, is unique, and characterizes the
                 law of the process. We define a family of one-parameter
                 compensators and prove that this family is unique in
                 some sense and characterizes the finite dimensional
                 distributions of a totally ordered point process. This
                 result can then be applied to a general point process
                 since we prove that such a process can be embedded into
                 a totally ordered point process on a larger space. We
                 present some examples, including the partial sum
                 multiparameter process, single line point processes,
                 multiparameter renewal processes, and obtain a new
                 characterization of the two-parameter Poisson process",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "point process, compensator, partial order, single jump
                 process, partial sum process, adapted random set,
                 renewal process, Poisson process, multiparameter
                 martingale",
}

@Article{Luczak:2007:ADC,
  author =       "Malwina Luczak and Colin McDiarmid",
  title =        "Asymptotic distributions and chaos for the supermarket
                 model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "3:75--3:99",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-391",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/391",
  abstract =     "In the supermarket model there are $n$ queues, each
                 with a unit rate server. Customers arrive in a Poisson
                 process at rate $ \lambda n$, where $ 0 < \lambda < 1$.
                 Each customer chooses $ d \geq 2$ queues uniformly at
                 random, and joins a shortest one. It is known that the
                 equilibrium distribution of a typical queue length
                 converges to a certain explicit limiting distribution
                 as $ n \to \infty $. We quantify the rate of
                 convergence by showing that the total variation
                 distance between the equilibrium distribution and the
                 limiting distribution is essentially of order $ 1 / n$
                 and we give a corresponding result for systems starting
                 from quite general initial conditions (not in
                 equilibrium). Further, we quantify the result that the
                 systems exhibit chaotic behaviour: we show that the
                 total variation distance between the joint law of a
                 fixed set of queue lengths and the corresponding
                 product law is essentially of order at most $ 1 / n$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Supermarket model, join the shortest queue, random
                 choices, power of two choices, load balancing,
                 equilibrium, concentration of measure, law of large
                 numbers, chaos",
}

@Article{Mendez:2007:ETS,
  author =       "Pedro Mendez",
  title =        "Exit Times of Symmetric Stable Processes from
                 Unbounded Convex Domains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "4:100--4:121",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-393",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/393",
  abstract =     "We provide several inequalities on the asymptotic
                 behavior of the harmonic measure of the first exit
                 position of a $d$-dimensional symmetric stable process
                 from a unbounded convex domain. Our results on the
                 harmonic measure will determine the asymptotic behavior
                 of the distributions of the first exit time from the
                 domain. These inequalities are given in terms of the
                 growth of the in radius of the cross sections of the
                 domain.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "stable process, exit times, unbounded domains",
}

@Article{Heveling:2007:PSC,
  author =       "Matthias Heveling and Gunter Last",
  title =        "Point shift characterization of {Palm} measures on
                 {Abelian} groups",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "5:122--5:137",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-394",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/394",
  abstract =     "Our first aim in this paper is to characterize Palm
                 measures of stationary point processes through point
                 stationarity. This generalizes earlier results from the
                 Euclidean case to the case of an Abelian group. While a
                 stationary point process looks statistically the same
                 from each site, a point stationary point process looks
                 statistically the same from each of its points. Even in
                 the Euclidean case our proof will simplify some of the
                 earlier arguments. A new technical result of some
                 independent interest is the existence of a complete
                 countable family of matchings. Using a change of
                 measure we will generalize our results to discrete
                 random measures. In the Euclidean case we will finally
                 treat general random measures by means of a suitable
                 approximation.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "point process, random measure, stationarity,
                 point-stationarity, Palm measure, matching, bijective
                 point map",
}

@Article{Uchiyama:2007:AEG,
  author =       "Kouhei Uchiyama",
  title =        "Asymptotic Estimates of the {Green} Functions and
                 Transition Probabilities for {Markov} Additive
                 Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "6:138--6:180",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-396",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/396",
  abstract =     "In this paper we shall derive asymptotic expansions of
                 the Green function and the transition probabilities of
                 Markov additive (MA) processes $ (\xi_n, S_n) $ whose
                 first component satisfies Doeblin's condition and the
                 second one takes valued in $ Z^d $. The derivation is
                 based on a certain perturbation argument that has been
                 used in previous works in the same context. In our
                 asymptotic expansions, however, not only the principal
                 term but also the second order term are expressed
                 explicitly in terms of a few basic functions that are
                 characteristics of the expansion. The second order term
                 will be important for instance in computation of the
                 harmonic measures of a half space for certain models.
                 We introduce a certain aperiodicity condition, named
                 Condition (AP), that seems a minimal one under which
                 the Fourier analysis can be applied straightforwardly.
                 In the case when Condition (AP) is violated the
                 structure of MA processes will be clarified and it will
                 be shown that in a simple manner the process, if not
                 degenerate, are transformed to another one that
                 satisfies Condition (AP) so that from it we derive
                 either directly or indirectly (depending on purpose)
                 the asymptotic expansions for the original process. It
                 in particular is shown that if the MA processes is
                 irreducible as a Markov process, then the Green
                 function is expanded quite similarly to that of a
                 classical random walk on $ Z^d $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "asymptotic expansion, harmonic analysis, semi-Markov
                 process, random walk with internal states,
                 perturbation, aperiodicity, ergodic, Doeblin's
                 condition",
}

@Article{Pipiras:2007:IRP,
  author =       "Vladas Pipiras and Murad Taqqu",
  title =        "Integral representations of periodic and cyclic
                 fractional stable motions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "7:181--7:206",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-395",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/395",
  abstract =     "Stable non-Gaussian self-similar mixed moving averages
                 can be decomposed into several components. Two of these
                 are the periodic and cyclic fractional stable motions
                 which are the subject of this study. We focus on the
                 structure of their integral representations and show
                 that the periodic fractional stable motions have, in
                 fact, a canonical representation. We study several
                 examples and discuss questions of uniqueness, namely
                 how to determine whether two given integral
                 representations of periodic or cyclic fractional stable
                 motions give rise to the same process.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "stable, self-similar processes with stationary
                 increments, mixed moving averages, periodic and cyclic
                 flows, cocycles, semi-additive functionals",
}

@Article{Coquet:2007:CVO,
  author =       "Fran{\c{c}}ois Coquet and Sandrine Toldo",
  title =        "Convergence of values in optimal stopping and
                 convergence of optimal stopping times",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "8:207--8:228",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-288",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/288",
  abstract =     "Under the hypothesis of convergence in probability of
                 a sequence of c{\`a}dl{\`a}g processes $ (X^n) $ to a
                 c{\`a}dl{\`a}g process $X$, we are interested in the
                 convergence of corresponding values in optimal stopping
                 and also in the convergence of optimal stopping times.
                 We give results under hypothesis of inclusion of
                 filtrations or convergence of filtrations.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Convergence of filtrations; Convergence of stochastic
                 processes; Convergence of stopping times.; Optimal
                 stopping times; Values in optimal stopping",
}

@Article{Labarbe:2007:ABR,
  author =       "Jean-Maxime Labarbe and Jean-Fran{\c{c}}ois
                 Marckert",
  title =        "Asymptotics of {Bernoulli} random walks, bridges,
                 excursions and meanders with a given number of peaks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "9:229--9:261",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-397",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/397",
  abstract =     "A Bernoulli random walk is a random trajectory
                 starting from 0 and having i.i.d. increments, each of
                 them being +1 or -1, equally likely. The other families
                 quoted in the title are Bernoulli random walks under
                 various conditions. A peak in a trajectory is a local
                 maximum. In this paper, we condition the families of
                 trajectories to have a given number of peaks. We show
                 that, asymptotically, the main effect of setting the
                 number of peaks is to change the order of magnitude of
                 the trajectories. The counting process of the peaks,
                 that encodes the repartition of the peaks in the
                 trajectories, is also studied. It is shown that
                 suitably normalized, it converges to a Brownian bridge
                 which is independent of the limiting trajectory.
                 Applications in terms of plane trees and parallelogram
                 polyominoes are provided, as well as an application to
                 the ``comparison'' between runs and Kolmogorov--Smirnov
                 statistics.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Bernoulli random walks; bridge; Brownian meander;
                 excursion; peaks; Weak convergence",
}

@Article{Ganapathy:2007:RM,
  author =       "Murali Ganapathy",
  title =        "Robust Mixing",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "10:262--10:299",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-398",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/398",
  abstract =     "In this paper, we develop a new ``robust mixing''
                 framework for reasoning about adversarially modified
                 Markov Chains (AMMC). Let $ \mathbb {P} $ be the
                 transition matrix of an irreducible Markov Chain with
                 stationary distribution $ \pi $. An adversary announces
                 a sequence of stochastic matrices $ \{ \mathbb {A}_t
                 \}_{t > 0} $ satisfying $ \pi \mathbb {A}_t = \pi $. An
                 AMMC process involves an application of $ \mathbb {P} $
                 followed by $ \mathbb {A}_t $ at time $t$. The robust
                 mixing time of an ergodic Markov Chain $ \mathbb {P}$
                 is the supremum over all adversarial strategies of the
                 mixing time of the corresponding AMMC process.
                 Applications include estimating the mixing times for
                 certain non-Markovian processes and for reversible
                 liftings of Markov Chains.\par

                 {\bf Non-Markovian card shuffling processes}: The
                 random-to-cyclic transposition process is a {\em
                 non-Markovian} card shuffling process, which at time
                 $t$, exchanges the card at position $ L_t := t {\pmod
                 n}$ with a random card. Mossel, Peres and Sinclair
                 (2004) showed a lower bound of $ (0.0345 + o(1))n \log
                 n$ for the mixing time of the random-to-cyclic
                 transposition process. They also considered a
                 generalization of this process where the choice of $
                 L_t$ is adversarial, and proved an upper bound of $ C n
                 \log n + O(n)$ (with $ C \approx 4 \times 10^5$) on the
                 mixing time. We reduce the constant to $1$ by showing
                 that the random-to-top transposition chain ({\em a
                 Markov Chain}) has robust mixing time $ \leq n \log n +
                 O(n)$ when the adversarial strategies are limited to
                 holomorphic strategies, i.e., those strategies which
                 preserve the symmetry of the underlying Markov Chain.
                 We also show a $ O(n \log^2 n)$ bound on the robust
                 mixing time of the lazy random-to-top transposition
                 chain when the adversary is not limited to holomorphic
                 strategies.\par

                 {\bf Reversible liftings}: Chen, Lovasz and Pak showed
                 that for a reversible ergodic Markov Chain $ \mathbb
                 {P}$, any reversible lifting $ \mathbb {Q}$ of $
                 \mathbb {P}$ must satisfy $ \mathcal {T}(\mathbb {P})
                 \leq \mathcal {T}(\mathbb {Q}) \log (1 / \pi_*)$ where
                 $ \pi_*$ is the minimum stationary probability. Looking
                 at a specific adversarial strategy allows us to show
                 that $ \mathcal {T}(\mathbb {Q}) \geq r(\mathbb {P})$
                 where $ r(\mathbb {P})$ is the relaxation time of $
                 \mathbb {P}$. This gives an alternate proof of the
                 reversible lifting result and helps identify cases
                 where reversible liftings cannot improve the mixing
                 time by more than a constant factor.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Markov Chains, Robust mixing time, Reversible lifting,
                 random-to-cyclic transposition, non-Markovian
                 processes",
}

@Article{Lachal:2007:FHT,
  author =       "Aim{\'e} Lachal",
  title =        "First Hitting Time and Place, Monopoles and Multipoles
                 for Pseudo-Processes Driven by the Equation {$ \partial
                 u / \partial t = \pm \partial^N u / \partial x^N $}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "11:300--11:353",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-399",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/399",
  abstract =     "Consider the high-order heat-type equation $ \partial
                 u / \partial t = \pm \partial^N u / \partial x^N $ for
                 an integer $ N > 2 $ and introduce the related Markov
                 pseudo-process $ (X(t))_{t \ge 0} $. In this paper, we
                 study several functionals related to $ (X(t))_{t \ge 0}
                 $: the maximum $ M(t) $ and minimum $ m(t) $ up to time
                 $t$; the hitting times $ \tau_a^+$ and $ \tau_a^-$ of
                 the half lines $ (a, + \infty)$ and $ ( - \infty, a)$
                 respectively. We provide explicit expressions for the
                 distributions of the vectors $ (X(t), M(t))$ and $
                 (X(t), m(t))$, as well as those of the vectors $
                 (\tau_a^+, X(\tau_a^+))$ and $ (\tau_a^-,
                 X(\tau_a^-))$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "first hitting time and place; joint distribution of
                 the process and its maximum/minimum; Multipoles;
                 pseudo-process; Spitzer's identity",
}

@Article{Valle:2007:EIT,
  author =       "Glauco Valle",
  title =        "Evolution of the interfaces in a two dimensional
                 {Potts} model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "12:354--12:386",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-346",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/346",
  abstract =     "We investigate the evolution of the random interfaces
                 in a two dimensional Potts model at zero temperature
                 under Glauber dynamics for some particular initial
                 conditions. We prove that under space-time diffusive
                 scaling the shape of the interfaces converges in
                 probability to the solution of a non-linear parabolic
                 equation. This Law of Large Numbers is obtained from
                 the Hydrodynamic limit of a coupling between an
                 exclusion process and an inhomogeneous one dimensional
                 zero range process with asymmetry at the origin.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Exclusion Processes, Interface Dynamics, Hydrodynamic
                 limit",
}

@Article{Masiero:2007:RPT,
  author =       "Federica Masiero",
  title =        "Regularizing Properties for Transition Semigroups and
                 Semilinear Parabolic Equations in {Banach} Spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "13:387--13:419",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-401",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/401",
  abstract =     "We study regularizing properties for transition
                 semigroups related to Ornstein Uhlenbeck processes with
                 values in a Banach space $E$ which is continuously and
                 densely embedded in a real and separable Hilbert space
                 $H$. Namely we study conditions under which the
                 transition semigroup maps continuous and bounded
                 functions into differentiable functions. Via a Girsanov
                 type theorem such properties extend to perturbed
                 Ornstein Uhlenbeck processes. We apply the results to
                 solve in mild sense semilinear versions of Kolmogorov
                 equations in $E$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Banach spaces.; Ornstein--Uhlenbeck and perturbed
                 Ornstein--Uhlenbeck transition semigroups; parabolic
                 equations; regularizing properties",
}

@Article{Lambert:2007:QSD,
  author =       "Amaury Lambert",
  title =        "Quasi-Stationary Distributions and the
                 Continuous-State Branching Process Conditioned to Be
                 Never Extinct",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "14:420--14:446",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-402",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/402",
  abstract =     "We consider continuous-state branching (CB) processes
                 which become extinct (i.e., hit 0) with positive
                 probability. We characterize all the quasi-stationary
                 distributions (QSD) for the CB-process as a
                 stochastically monotone family indexed by a real
                 number. We prove that the minimal element of this
                 family is the so-called Yaglom quasi-stationary
                 distribution, that is, the limit of one-dimensional
                 marginals conditioned on being nonzero. Next, we
                 consider the branching process conditioned on not being
                 extinct in the distant future, or $Q$-process, defined
                 by means of Doob $h$-transforms. We show that the
                 $Q$-process is distributed as the initial CB-process
                 with independent immigration, and that under the $ L
                 \log L$ condition, it has a limiting law which is the
                 size-biased Yaglom distribution (of the CB-process).
                 More generally, we prove that for a wide class of
                 nonnegative Markov processes absorbed at 0 with
                 probability 1, the Yaglom distribution is always
                 stochastically dominated by the stationary probability
                 of the $Q$-process, assuming that both exist. Finally,
                 in the diffusion case and in the stable case, the
                 $Q$-process solves a SDE with a drift term that can be
                 seen as the instantaneous immigration.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Continuous-state branching process; h-transform;
                 immigration; L{\'e}vy process; Q-process;
                 quasi-stationary distribution; size-biased
                 distribution; stochastic differential equations; Yaglom
                 theorem",
}

@Article{Giovanni:2007:SCG,
  author =       "Peccati Giovanni and Murad Taqqu",
  title =        "Stable convergence of generalized {$ L^2 $} stochastic
                 integrals and the principle of conditioning",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "15:447--15:480",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-404",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/404",
  abstract =     "We consider generalized adapted stochastic integrals
                 with respect to independently scattered random measures
                 with second moments, and use a decoupling technique,
                 formulated as a \flqq principle of conditioning\frqq,
                 to study their stable convergence towards mixtures of
                 infinitely divisible distributions. The goal of this
                 paper is to develop the theory. Our results apply, in
                 particular, to Skorohod integrals on abstract Wiener
                 spaces, and to multiple integrals with respect to
                 independently scattered and finite variance random
                 measures. The first application is discussed in some
                 detail in the final section of the present work, and
                 further extended in a companion paper (Peccati and
                 Taqqu (2006b)). Applications to the stable convergence
                 (in particular, central limit theorems) of multiple
                 Wiener--It{\^o} integrals with respect to independently
                 scattered (and not necessarily Gaussian) random
                 measures are developed in Peccati and Taqqu (2006a,
                 2007). The present work concludes with an example
                 involving quadratic Brownian functionals.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Decoupling; Generalized stochastic integrals;
                 Independently scattered measures; multiple Poisson
                 integrals; Principle of conditioning; Resolutions of
                 the identity; Skorohod integrals; Stable convergence;
                 Weak convergence",
}

@Article{Galvin:2007:SCR,
  author =       "David Galvin",
  title =        "Sampling $3$-colourings of regular bipartite graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "16:481--16:497",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-403",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/403",
  abstract =     "We show that if $ G = (V, E) $ is a regular bipartite
                 graph for which the expansion of subsets of a single
                 parity of $V$ is reasonably good and which satisfies a
                 certain local condition (that the union of the
                 neighbourhoods of adjacent vertices does not contain
                 too many pairwise non-adjacent vertices), and if $M$ is
                 a Markov chain on the set of proper 3-colourings of $G$
                 which updates the colour of at most $ c|V|$ vertices at
                 each step and whose stationary distribution is uniform,
                 then for $ c < .22$ and $d$ sufficiently large the
                 convergence to stationarity of $M$ is (essentially)
                 exponential in $ |V|$. In particular, if $G$ is the
                 $d$-dimensional hypercube $ Q_d$ (the graph on vertex
                 set $ \{ 0, 1 \}^d$ in which two strings are adjacent
                 if they differ on exactly one coordinate) then the
                 convergence to stationarity of the well-known Glauber
                 (single-site update) dynamics is exponentially slow in
                 $ 2^d / (\sqrt {d} \log d)$. A combinatorial corollary
                 of our main result is that in a uniform 3-colouring of
                 $ Q_d$ there is an exponentially small probability (in
                 $ 2^d$) that there is a colour $i$ such the proportion
                 of vertices of the even subcube coloured $i$ differs
                 from the proportion of the odd subcube coloured $i$ by
                 at most $ .22$. Our proof combines a conductance
                 argument with combinatorial enumeration methods.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Mixing time, 3-colouring, Potts model, conductance,
                 Glauber dynamics, discrete hypercube",
}

@Article{Evans:2007:ECE,
  author =       "Steven Evans and Tye Lidman",
  title =        "Expectation, Conditional Expectation and Martingales
                 in Local Fields",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "17:498--17:515",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-405",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/405",
  abstract =     "We investigate a possible definition of expectation
                 and conditional expectation for random variables with
                 values in a local field such as the $p$-adic numbers.
                 We define the expectation by analogy with the
                 observation that for real-valued random variables in $
                 L^2$ the expected value is the orthogonal projection
                 onto the constants. Previous work has shown that the
                 local field version of $ L^\infty $ is the appropriate
                 counterpart of $ L^2$, and so the expected value of a
                 local field-valued random variable is defined to be its
                 ``projection'' in $ L^\infty $ onto the
                 constants.\par

                 Unlike the real case, the resulting projection is not
                 typically a single constant, but rather a ball in the
                 metric on the local field. However, many properties of
                 this expectation operation and the corresponding
                 conditional expectation mirror those familiar from the
                 real-valued case; for example, conditional expectation
                 is, in a suitable sense, a contraction on $ L^\infty $
                 and the tower property holds. We also define the
                 corresponding notion of martingale, show that several
                 standard examples of martingales (for example, sums or
                 products of suitable independent random variables or
                 ``harmonic'' functions composed with Markov chains)
                 have local field analogues, and obtain versions of the
                 optional sampling and martingale convergence
                 theorems.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "conditional expectation; expectation; local field;
                 martingale; martingale convergence; optional sampling;
                 projection",
}

@Article{Gartner:2007:ICS,
  author =       "J{\"u}rgen G{\"a}rtner and Frank den Hollander and
                 Gregory Maillard",
  title =        "Intermittency on catalysts: symmetric exclusion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "18:516--18:573",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-407",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/407",
  abstract =     "We continue our study of intermittency for the
                 parabolic Anderson equation, i.e., the spatially
                 discrete heat equation on the d-dimensional integer
                 lattice with a space-time random potential. The
                 solution of the equation describes the evolution of a
                 ``reactant'' under the influence of a ``catalyst''.

                 In this paper we focus on the case where the random
                 field is an exclusion process with a symmetric random
                 walk transition kernel, starting from Bernoulli
                 equilibrium. We consider the annealed Lyapunov
                 exponents, i.e., the exponential growth rates of the
                 successive moments of the solution. We show that these
                 exponents are trivial when the random walk is
                 recurrent, but display an interesting dependence on the
                 diffusion constant when the random walk is transient,
                 with qualitatively different behavior in different
                 dimensions. Special attention is given to the
                 asymptotics of the exponents when the diffusion
                 constant tends to infinity, which is controlled by
                 moderate deviations of the random field requiring a
                 delicate expansion argument.\par

                 In G{\"a}rtner and den Hollander [10] the case of a
                 Poisson field of independent (simple) random walks was
                 studied. The two cases show interesting differences and
                 similarities. Throughout the paper, a comparison of the
                 two cases plays a crucial role.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "catalytic random medium; exclusion processes;
                 intermittency; Lyapunov exponents; Parabolic Anderson
                 model",
}

@Article{Warren:2007:DBM,
  author =       "Jon Warren",
  title =        "{Dyson}'s {Brownian} motions, intertwining and
                 interlacing",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "19:573--19:590",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-406",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/406",
  abstract =     "A reflected Brownian motion in the Gelfand--Tsetlin
                 cone is used to construct Dyson's process of
                 non-colliding Brownian motions. The key step of the
                 construction is to consider two interlaced families of
                 Brownian paths with paths belonging to the second
                 family reflected off paths belonging to the first. Such
                 families of paths are known to arise in the Arratia
                 flow of coalescing Brownian motions. A determinantal
                 formula for the distribution of coalescing Brownian
                 motions is presented.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "coalescing Brownian motions; Gelfand--Tsetlin cone.;
                 intertwining; non-colliding Brownian motions",
}

@Article{Benjamini:2007:RSR,
  author =       "Itai Benjamini and Roey Izkovsky and Harry Kesten",
  title =        "On the Range of the Simple Random Walk Bridge on
                 Groups",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "20:591--20:612",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-408",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/408",
  abstract =     "Let $G$ be a vertex transitive graph. A study of the
                 range of simple random walk on $G$ and of its bridge is
                 proposed. While it is expected that on a graph of
                 polynomial growth the sizes of the range of the
                 unrestricted random walk and of its bridge are the same
                 in first order, this is not the case on some larger
                 graphs such as regular trees. Of particular interest is
                 the case when $G$ is the Cayley graph of a group. In
                 this case we even study the range of a general
                 symmetric (not necessarily simple) random walk on $G$.
                 We hope that the few examples for which we calculate
                 the first order behavior of the range here will help to
                 discover some relation between the group structure and
                 the behavior of the range. Further problems regarding
                 bridges are presented.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "range of a bridge; range of random walk",
}

@Article{Toninelli:2007:CLR,
  author =       "Fabio Lucio Toninelli",
  title =        "Correlation Lengths for Random Polymer Models and for
                 Some Renewal Sequences",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "21:613--21:636",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-414",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/414",
  abstract =     "We consider models of directed polymers interacting
                 with a one-dimensional defect line on which random
                 charges are placed. More abstractly, one starts from
                 renewal sequence on $Z$ and gives a random
                 (site-dependent) reward or penalty to the occurrence of
                 a renewal at any given point of $Z$. These models are
                 known to undergo a delocalization-localization
                 transition, and the free energy $F$ vanishes when the
                 critical point is approached from the localized region.
                 We prove that the quenched correlation length $ \xi $,
                 defined as the inverse of the rate of exponential decay
                 of the two-point function, does not diverge faster than
                 $ 1 / F$. We prove also an exponentially decaying upper
                 bound for the disorder-averaged two-point function,
                 with a good control of the sub-exponential prefactor.
                 We discuss how, in the particular case where disorder
                 is absent, this result can be seen as a refinement of
                 the classical renewal theorem, for a specific class of
                 renewal sequences.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Pinning and Wetting Models, Typical and Average
                 Correlation Lengths, Critical Exponents, Renewal
                 Theory, Exponential Convergence Rates",
}

@Article{Matzinger:2007:DLP,
  author =       "Heinrich Matzinger and Serguei Popov",
  title =        "Detecting a Local Perturbation in a Continuous
                 Scenery",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "22:637--22:660",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-409",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/409",
  abstract =     "A continuous one-dimensional scenery is a
                 double-infinite sequence of points (thought of as
                 locations of {\em bells}) in $R$. Assume that a scenery
                 $X$ is observed along the path of a Brownian motion in
                 the following way: when the Brownian motion encounters
                 a bell different from the last one visited, we hear a
                 ring. The trajectory of the Brownian motion is unknown,
                 whilst the scenery $X$ is known except in some finite
                 interval. We prove that given only the sequence of
                 times of rings, we can a.s. reconstruct the scenery $X$
                 entirely. For this we take the scenery$X$ to be a local
                 perturbation of a Poisson scenery $ X'$. We present an
                 explicit reconstruction algorithm. This problem is the
                 continuous analog of the ``detection of a defect in a
                 discrete scenery''. Many of the essential techniques
                 used with discrete sceneries do not work with
                 continuous sceneries.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion, Poisson process, localization test,
                 detecting defects in sceneries seen along random
                 walks",
}

@Article{Dietz:2007:OLS,
  author =       "Zach Dietz and Sunder Sethuraman",
  title =        "Occupation laws for some time-nonhomogeneous {Markov}
                 chains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "23:661--23:683",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-413",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/413",
  abstract =     "We consider finite-state time-nonhomogeneous Markov
                 chains whose transition matrix at time $n$ is $ I + G /
                 n^z$ where $G$ is a ``generator'' matrix, that is $
                 G(i, j) > 0$ for $ i, j$ distinct, and $ G(i, i) = -
                 \sum_{k \ne i} G(i, k)$, and $ z > 0$ is a strength
                 parameter. In these chains, as time grows, the
                 positions are less and less likely to change, and so
                 form simple models of age-dependent time-reinforcing
                 schemes. These chains, however, exhibit a trichotomy of
                 occupation behaviors depending on parameters.\par

                 We show that the average occupation or empirical
                 distribution vector up to time $n$, when variously $ 0
                 < z < 1$, $ z > 1$ or $ z = 1$, converges in
                 probability to a unique ``stationary'' vector $ n_G$,
                 converges in law to a nontrivial mixture of point
                 measures, or converges in law to a distribution $ m_G$
                 with no atoms and full support on a simplex
                 respectively, as $n$ tends to infinity. This last type
                 of limit can be interpreted as a sort of ``spreading''
                 between the cases $ 0 < z < 1$ and $ z > 1$.\par

                 In particular, when $G$ is appropriately chosen, $ m_G$
                 is a Dirichlet distribution, reminiscent of results in
                 Polya urns.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "laws of large numbers, nonhomogeneous, Markov,
                 occupation, reinforcement, Dirichlet distribution",
}

@Article{Ferrari:2007:QSD,
  author =       "Pablo Ferrari and Nevena Maric",
  title =        "Quasi Stationary Distributions and {Fleming--Viot}
                 Processes in Countable Spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "24:684--24:702",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-415",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/415",
  abstract =     "We consider an irreducible pure jump Markov process
                 with rates $ Q = (q(x, y)) $ on $ \Lambda \cup \{ 0 \}
                 $ with $ \Lambda $ countable and $0$ an absorbing
                 state. A {\em quasi stationary distribution \rm} (QSD)
                 is a probability measure $ \nu $ on $ \Lambda $ that
                 satisfies: starting with $ \nu $, the conditional
                 distribution at time $t$, given that at time $t$ the
                 process has not been absorbed, is still $ \nu $. That
                 is, $ \nu (x) = \nu P_t(x) / (\sum_{y \in \Lambda } \nu
                 P_t(y))$, with $ P_t$ the transition probabilities for
                 the process with rates $Q$.\par

                 A {\em Fleming--Viot} (FV) process is a system of $N$
                 particles moving in $ \Lambda $. Each particle moves
                 independently with rates $Q$ until it hits the
                 absorbing state $0$; but then instantaneously chooses
                 one of the $ N - 1$ particles remaining in $ \Lambda $
                 and jumps to its position. Between absorptions each
                 particle moves with rates $Q$ independently.\par

                 Under the condition $ \alpha := \sum_{x \in \Lambda }
                 \inf Q(\cdot, x) > \sup Q(\cdot, 0) := C$ we prove
                 existence of QSD for $Q$; uniqueness has been proven by
                 Jacka and Roberts. When $ \alpha > 0$ the FV process is
                 ergodic for each $N$. Under $ \alpha > C$ the mean
                 normalized densities of the FV unique stationary
                 measure converge to the QSD of $Q$, as $ N \to \infty
                 $; in this limit the variances vanish.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Fleming--Viot process; Quasi stationary
                 distributions",
}

@Article{vanderHofstad:2007:DRG,
  author =       "Remco van der Hofstad and Gerard Hooghiemstra and
                 Dmitri Znamenski",
  title =        "Distances in Random Graphs with Finite Mean and
                 Infinite Variance Degrees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "25:703--25:766",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-420",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/420",
  abstract =     "In this paper we study typical distances in random
                 graphs with i.i.d. degrees of which the tail of the
                 common distribution function is regularly varying with
                 exponent $ 1 - \tau $. Depending on the value of the
                 parameter $ \tau $ we can distinct three cases: (i) $
                 \tau > 3 $, where the degrees have finite variance,
                 (ii) $ \tau \in (2, 3) $, where the degrees have
                 infinite variance, but finite mean, and (iii) $ \tau
                 \in (1, 2) $, where the degrees have infinite mean. The
                 distances between two randomly chosen nodes belonging
                 to the same connected component, for $ \tau > 3 $ and $
                 \tau \in (1, 2), $ have been studied in previous
                 publications, and we survey these results here. When $
                 \tau \in (2, 3) $, the graph distance centers around $
                 2 \log \log {N} / | \log (\tau - 2)| $. We present a
                 full proof of this result, and study the fluctuations
                 around this asymptotic means, by describing the
                 asymptotic distribution. The results presented here
                 improve upon results of Reittu and Norros, who prove an
                 upper bound only.\par

                 The random graphs studied here can serve as models for
                 complex networks where degree power laws are observed;
                 this is illustrated by comparing the typical distance
                 in this model to Internet data, where a degree power
                 law with exponent $ \tau \approx 2.2 $ is observed for
                 the so-called Autonomous Systems (AS) graph",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Branching processes, configuration model, coupling,
                 graph distance",
}

@Article{Gnedin:2007:CR,
  author =       "Alexander Gnedin",
  title =        "The Chain Records",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "26:767--26:786",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-410",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/410",
  abstract =     "Chain records is a new type of multidimensional
                 record. We discuss how often the chain records occur
                 when the background sampling is from the unit cube with
                 uniform distribution (or, more generally, from an
                 arbitrary continuous product distribution in d
                 dimensions). Extensions are given for sampling from
                 more general spaces with a self-similarity property.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "chains; Ewens partition; multidimensional records;
                 random orders",
}

@Article{Feng:2007:LDD,
  author =       "Shui Feng",
  title =        "Large Deviations for {Dirichlet} Processes and
                 {Poisson--Dirichlet} Distribution with Two Parameters",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "27:787--27:807",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-417",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/417",
  abstract =     "Large deviation principles are established for the
                 two-parameter Poisson--Dirichlet distribution and
                 two-parameter Dirichlet process when parameter $ \theta
                 $ approaches infinity. The motivation for these results
                 is to understand the differences in terms of large
                 deviations between the two-parameter models and their
                 one-parameter counterparts. New insight is obtained
                 about the role of the second parameter $ \alpha $
                 through a comparison with the corresponding results for
                 the one-parameter Poisson--Dirichlet distribution and
                 Dirichlet process.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Dirichlet processes; GEM representation; large
                 deviations; Poisson--Dirichlet distribution",
}

@Article{Taylor:2007:CAP,
  author =       "Jesse Taylor",
  title =        "The Common Ancestor Process for a {Wright--Fisher}
                 Diffusion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "28:808--28:847",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-418",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/418",
  abstract =     "Rates of molecular evolution along phylogenetic trees
                 are influenced by mutation, selection and genetic
                 drift. Provided that the branches of the tree
                 correspond to lineages belonging to genetically
                 isolated populations (e.g., multi-species phylogenies),
                 the interplay between these three processes can be
                 described by analyzing the process of substitutions to
                 the common ancestor of each population. We characterize
                 this process for a class of diffusion models from
                 population genetics theory using the structured
                 coalescent process introduced by Kaplan et al. (1988)
                 and formalized in Barton et al. (2004). For two-allele
                 models, this approach allows both the stationary
                 distribution of the type of the common ancestor and the
                 generator of the common ancestor process to be
                 determined by solving a one-dimensional boundary value
                 problem. In the case of a Wright--Fisher diffusion with
                 genic selection, this solution can be found in closed
                 form, and we show that our results complement those
                 obtained by Fearnhead (2002) using the ancestral
                 selection graph. We also observe that approximations
                 which neglect recurrent mutation can significantly
                 underestimate the exact substitution rates when
                 selection is strong. Furthermore, although we are
                 unable to find closed-form expressions for models with
                 frequency-dependent selection, we can still solve the
                 corresponding boundary value problem numerically and
                 then use this solution to calculate the substitution
                 rates to the common ancestor. We illustrate this
                 approach by studying the effect of dominance on the
                 common ancestor process in a diploid population.
                 Finally, we show that the theory can be formally
                 extended to diffusion models with more than two genetic
                 backgrounds, but that it leads to systems of singular
                 partial differential equations which we have been
                 unable to solve.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Common-ancestor process; diffusion process; genetic
                 drift; selection; structured coalescent; substitution
                 rates",
}

@Article{Gautier:2007:SNS,
  author =       "Eric Gautier",
  title =        "Stochastic Nonlinear {Schr{\"o}dinger} Equations
                 Driven by a Fractional Noise. {Well}-Posedness, Large
                 Deviations and Support",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "29:848--29:861",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-416",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/416",
  abstract =     "We consider stochastic nonlinear Schrodinger equations
                 driven by an additive noise. The noise is fractional in
                 time with Hurst parameter $ H \in (0, 1) $ and colored
                 in space with a nuclear space correlation operator. We
                 study local well-posedness. Under adequate assumptions
                 on the initial data, the space correlations of the
                 noise and for some saturated nonlinearities, we prove
                 sample path large deviations and support results in a
                 space of Holder continuous in time until blow-up paths.
                 We consider Kerr nonlinearities when $ H > 1 / 2 $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "fractional Brownian motion; Large deviations;
                 nonlinear Schrodinger equation; stochastic partial
                 differential equations",
}

@Article{Hambly:2007:NVP,
  author =       "Ben Hambly and Liza Jones",
  title =        "Number variance from a probabilistic perspective:
                 infinite systems of independent {Brownian} motions and
                 symmetric alpha stable processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "30:862--30:887",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-419",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  note =         "See erratum \cite{Hambly:2009:ENV}.",
  URL =          "http://ejp.ejpecp.org/article/view/419",
  abstract =     "Some probabilistic aspects of the number variance
                 statistic are investigated. Infinite systems of
                 independent Brownian motions and symmetric alpha-stable
                 processes are used to construct explicit new examples
                 of processes which exhibit both divergent and
                 saturating number variance behaviour. We derive a
                 general expression for the number variance for the
                 spatial particle configurations arising from these
                 systems and this enables us to deduce various limiting
                 distribution results for the fluctuations of the
                 associated counting functions. In particular, knowledge
                 of the number variance allows us to introduce and
                 characterize a novel family of centered, long memory
                 Gaussian processes. We obtain fractional Brownian
                 motion as a weak limit of these constructed
                 processes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "controlled variability; fractional Brownian motion;
                 functional limits; Gaussian fluctuations; Gaussian
                 processes; long memory; Number variance; symmetric
                 alpha-stable processes",
}

@Article{Weill:2007:ARB,
  author =       "Mathilde Weill",
  title =        "Asymptotics for Rooted Bipartite Planar Maps and
                 Scaling Limits of Two-Type Spatial Trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "31:862--31:925",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-425",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/425",
  abstract =     "We prove some asymptotic results for the radius and
                 the profile of large random bipartite planar maps.
                 Using a bijection due to Bouttier, Di Francesco and
                 Guitter between rooted bipartite planar maps and
                 certain two-type trees with positive labels, we derive
                 our results from a conditional limit theorem for
                 two-type spatial trees. Finally we apply our estimates
                 to separating vertices of bipartite planar maps: with
                 probability close to one when n tends to infinity, a
                 random $ 2 k$-angulation with n faces has a separating
                 vertex whose removal disconnects the map into two
                 components each with size greater that $ n^{1 / 2 -
                 \varepsilon }$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Conditioned Brownian snake; Planar maps; two-type
                 Galton--Watson trees",
}

@Article{Benjamini:2007:RGH,
  author =       "Itai Benjamini and Ariel Yadin and Amir Yehudayoff",
  title =        "Random Graph-Homomorphisms and Logarithmic Degree",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "32:926--32:950",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-427",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/427",
  abstract =     "A graph homomorphism between two graphs is a map from
                 the vertex set of one graph to the vertex set of the
                 other graph, that maps edges to edges. In this note we
                 study the range of a uniformly chosen homomorphism from
                 a graph $G$ to the infinite line $Z$. It is shown that
                 if the maximal degree of $G$ is `sub-logarithmic', then
                 the range of such a homomorphism is
                 super-constant.\par

                 Furthermore, some examples are provided, suggesting
                 that perhaps for graphs with super-logarithmic degree,
                 the range of a typical homomorphism is bounded. In
                 particular, a sharp transition is shown for a specific
                 family of graphs $ C_{n, k}$ (which is the tensor
                 product of the $n$-cycle and a complete graph, with
                 self-loops, of size $k$). That is, given any function $
                 \psi (n)$ tending to infinity, the range of a typical
                 homomorphism of $ C_{n, k}$ is super-constant for $ k =
                 2 \log (n) - \psi (n)$, and is $3$ for $ k = 2 \log (n)
                 + \psi (n)$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Kurtz:2007:YWE,
  author =       "Thomas Kurtz",
  title =        "The {Yamada--Watanabe--Engelbert} theorem for general
                 stochastic equations and inequalities",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "33:951--33:965",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-431",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/431",
  abstract =     "A general version of the Yamada--Watanabe and
                 Engelbert results relating existence and uniqueness of
                 strong and weak solutions for stochastic equations is
                 given. The results apply to a wide variety of
                 stochastic equations including classical stochastic
                 differential equations, stochastic partial differential
                 equations, and equations involving multiple time
                 transformations.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "weak solution, strong solution, pathwise uniqueness,
                 stochastic differential equations, stochastic partial
                 differential equations, multidimensional index",
}

@Article{Major:2007:MVB,
  author =       "Peter Major",
  title =        "On a Multivariate Version of {Bernstein}'s
                 Inequality",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "34:966--34:988",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-430",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/430",
  abstract =     "We prove such a multivariate version of Bernstein's
                 inequality about the tail distribution of degenerate
                 $U$-statistics which is an improvement of some former
                 results. This estimate will be compared with an
                 analogous bound about the tail distribution of multiple
                 Wiener--It{\^o} integrals. Their comparison shows that
                 our estimate is sharp. The proof is based on good
                 estimates about high moments of degenerate
                 $U$-statistics. They are obtained by means of a diagram
                 formula which enables us to express the product of
                 degenerate $U$-statistics as the sum of such
                 expressions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Bernstein inequality, (degenerate) U-statistics,
                 Wiener--It{\^o} integrals, diagram formula, moment
                 estimates",
}

@Article{Penrose:2007:GLR,
  author =       "Mathew Penrose",
  title =        "{Gaussian} Limts for Random Geometric Measures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "35:989--35:1035",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-429",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/429",
  abstract =     "Given $n$ independent random marked $d$-vectors $ X_i$
                 with a common density, define the measure $ \nu_n =
                 \sum_i \xi_i $, where $ \xi_i$ is a measure (not
                 necessarily a point measure) determined by the
                 (suitably rescaled) set of points near $ X_i$.
                 Technically, this means here that $ \xi_i$ stabilizes
                 with a suitable power-law decay of the tail of the
                 radius of stabilization. For bounded test functions $f$
                 on $ R^d$, we give a central limit theorem for $
                 \nu_n(f)$, and deduce weak convergence of $
                 \nu_n(\cdot)$, suitably scaled and centred, to a
                 Gaussian field acting on bounded test functions. The
                 general result is illustrated with applications to
                 measures associated with germ-grain models, random and
                 cooperative sequential adsorption, Voronoi tessellation
                 and $k$-nearest neighbours graph.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random measures",
}

@Article{Turova:2007:CPT,
  author =       "Tatyana Turova",
  title =        "Continuity of the percolation threshold in randomly
                 grown graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "36:1036--36:1047",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-436",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/436",
  abstract =     "We consider various models of randomly grown graphs.
                 In these models the vertices and the edges accumulate
                 within time according to certain rules. We study a
                 phase transition in these models along a parameter
                 which refers to the mean life-time of an edge. Although
                 deleting old edges in the uniformly grown graph changes
                 abruptly the properties of the model, we show that some
                 of the macro-characteristics of the graph vary
                 continuously. In particular, our results yield a lower
                 bound for the size of the largest connected component
                 of the uniformly grown graph.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "branching processes; Dynamic random graphs; phase
                 transition",
}

@Article{Johansson:2007:EEG,
  author =       "Kurt Johansson and Eric Nordenstam",
  title =        "Erratum to {``Eigenvalues of GUE Minors''}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "37:1048--37:1051",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-816",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  note =         "See \cite{Johansson:2006:EGM}.",
  URL =          "http://ejp.ejpecp.org/article/view/816",
  abstract =     "In the paper
                 \url{http://www.math.washington.edu/~ejpecp/viewarticle.php?id=1647},
                 two expressions for the so called GUE minor kernel are
                 presented, one in definition 1.2 and one in the
                 formulas (5.6) and (5.7). The expressions given in
                 (5.6) and (5.7) are correct, but the expression in
                 definition 1.2 of the paper has to be modified in the
                 case $ r > s $. The proof of the equality of the two
                 expressions for the GUE minor kernel given in the paper
                 was based on lemma 5.6 which is not correct since some
                 terms in the expansion are missing. The correct
                 expansion is given in lemma 1.2 below.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Arias-Castro:2007:IRH,
  author =       "Ery Arias-Castro",
  title =        "Interpolation of Random Hyperplanes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "38:1052--38:1071",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-435",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/435",
  abstract =     "Let $ \{ (Z_i, W_i) \colon i = 1, \dots, n \} $ be
                 uniformly distributed in $ [0, 1]^d \times \mathbb
                 {G}(k, d) $, where $ \mathbb {G}(k, d) $ denotes the
                 space of $k$-dimensional linear subspaces of $ \mathbb
                 {R}^d$. For a differentiable function $ f \colon [0,
                 1]^k \rightarrow [0, 1]^d$, we say that $f$
                 interpolates $ (z, w) \in [0, 1]^d \times \mathbb
                 {G}(k, d)$ if there exists $ x \in [0, 1]^k$ such that
                 $ f(x) = z$ and $ \vec {f}(x) = w$, where $ \vec
                 {f}(x)$ denotes the tangent space at $x$ defined by
                 $f$. For a smoothness class $ {\cal F}$ of Holder type,
                 we obtain probability bounds on the maximum number of
                 points a function $ f \in {\cal F}$ interpolates.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Grassmann Manifold; Haar Measure; Kolmogorov Entropy;
                 Pattern Recognition",
}

@Article{Bobkov:2007:LDI,
  author =       "Sergey Bobkov",
  title =        "Large deviations and isoperimetry over convex
                 probability measures with heavy tails",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "39:1072--39:1100",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-440",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/440",
  abstract =     "Large deviations and isoperimetric inequalities are
                 considered for probability distributions, satisfying
                 convexity conditions of the Brunn--Minkowski-type",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Large deviations, convex measures, dilation of sets,
                 transportation of mass, Khinchin-type, isoperimetric,
                 weak Poincar{\'e}, Sobolev-type inequalities",
}

@Article{Griffiths:2007:RIA,
  author =       "Robert Griffiths and Dario Spano",
  title =        "Record Indices and Age-Ordered Frequencies in
                 Exchangeable {Gibbs} Partitions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "40:1101--40:1130",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-434",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/434",
  abstract =     "The frequencies of an exchangeable Gibbs random
                 partition of the integers (Gnedin and Pitman 2005) are
                 considered in their age-order, i.e., their size-biased
                 order. We study their dependence on the sequence of
                 record indices (i.e., the least elements) of the blocks
                 of the partition. In particular we show that,
                 conditionally on the record indices, the distribution
                 of the age-ordered frequencies has a left-neutral
                 stick-breaking structure. Such a property in fact
                 characterizes the Gibbs family among all exchangeable
                 partitions and leads to further interesting results on:
                 (i) the conditional Mellin transform of the $k$-th
                 oldest frequency given the $k$-th record index, and
                 (ii) the conditional distribution of the first $k$
                 normalized frequencies, given their sum and the $k$-th
                 record index; the latter turns out to be a mixture of
                 Dirichlet distributions. Many of the mentioned
                 representations are extensions of Griffiths and Lessard
                 (2005) results on Ewens' partitions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Exchangeable Gibbs Partitions, GEM distribution,
                 Age-ordered frequencies, Beta-Stacy distribution,
                 Neutral distributions, Record indices",
}

@Article{Maida:2007:LDL,
  author =       "Myl{\`e}ne Maida",
  title =        "Large deviations for the largest eigenvalue of rank
                 one deformations of {Gaussian} ensembles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "41:1131--41:1150",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-438",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/438",
  abstract =     "We establish a large deviation principle for the
                 largest eigenvalue of a rank one deformation of a
                 matrix from the GUE or GOE. As a corollary, we get
                 another proof of the phenomenon, well-known in learning
                 theory and finance, that the largest eigenvalue
                 separates from the bulk when the perturbation is large
                 enough. A large part of the paper is devoted to an
                 auxiliary result on the continuity of spherical
                 integrals in the case when one of the matrix is of rank
                 one, as studied in one of our previous works.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "large deviations; random matrices",
}

@Article{Evans:2007:AEA,
  author =       "Steven Evans and Tye Lidman",
  title =        "Asymptotic Evolution of Acyclic Random Mappings",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "42:1051--42:1180",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-437",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/437",
  abstract =     "An acyclic mapping from an $n$ element set into itself
                 is a mapping $ \varphi $ such that if $ \varphi^k(x) =
                 x$ for some $k$ and $x$, then $ \varphi (x) = x$.
                 Equivalently, $ \varphi^\ell = \varphi^{\ell + 1} =
                 \ldots $ for $ \ell $ sufficiently large. We
                 investigate the behavior as $ n \rightarrow \infty $ of
                 a sequence of a Markov chain on the collection of such
                 mappings. At each step of the chain, a point in the $n$
                 element set is chosen uniformly at random and the
                 current mapping is modified by replacing the current
                 image of that point by a new one chosen independently
                 and uniformly at random, conditional on the resulting
                 mapping being again acyclic. We can represent an
                 acyclic mapping as a directed graph (such a graph will
                 be a collection of rooted trees) and think of these
                 directed graphs as metric spaces with some extra
                 structure. Informal calculations indicate that the
                 metric space valued process associated with the Markov
                 chain should, after an appropriate time and ``space''
                 rescaling, converge as $ n \rightarrow \infty $ to a
                 real tree ($R$-tree) valued Markov process that is
                 reversible with respect to a measure induced naturally
                 by the standard reflected Brownian bridge. Although we
                 don't prove such a limit theorem, we use Dirichlet form
                 methods to construct a Markov process that is Hunt with
                 respect to a suitable Gromov--Hausdorff-like metric and
                 evolves according to the dynamics suggested by the
                 heuristic arguments. This process is similar to one
                 that appears in earlier work by Evans and Winter as a
                 similarly informal limit of a Markov chain related to
                 the subtree prune and regraft tree (SPR) rearrangements
                 from phylogenetics.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian bridge; Brownian excursion; continuum random
                 tree; Dirichlet form; excursion theory;
                 Gromov--Hausdorff metric; path decomposition; random
                 mapping",
}

@Article{Darses:2007:TRD,
  author =       "Sebastien Darses and Bruno Saussereau",
  title =        "Time Reversal for Drifted Fractional {Brownian} Motion
                 with {Hurst} Index {$ H > 1 / 2 $}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "43:1181--43:1211",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-439",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/439",
  abstract =     "Let $X$ be a drifted fractional Brownian motion with
                 Hurst index $ H > 1 / 2$. We prove that there exists a
                 fractional backward representation of $X$, i.e., the
                 time reversed process is a drifted fractional Brownian
                 motion, which continuously extends the one obtained in
                 the theory of time reversal of Brownian diffusions when
                 $ H = 1 / 2$. We then apply our result to stochastic
                 differential equations driven by a fractional Brownian
                 motion.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Fractional Brownian motion; Malliavin Calculus.; Time
                 reversal",
}

@Article{Barthe:2007:IBE,
  author =       "Franck Barthe and Patrick Cattiaux and Cyril
                 Roberto",
  title =        "Isoperimetry between exponential and {Gaussian}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "44:1212--44:1237",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-441",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/441",
  abstract =     "We study the isoperimetric problem for product
                 probability measures with tails between the exponential
                 and the Gaussian regime. In particular we exhibit many
                 examples where coordinate half-spaces are approximate
                 solutions of the isoperimetric problem",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Isoperimetry; Super-Poincar{\'e} inequality",
}

@Article{Rider:2007:CDP,
  author =       "Brian Rider and Balint Virag",
  title =        "Complex Determinantal Processes and {$ H1 $} Noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "45:1238--45:1257",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-446",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/446",
  abstract =     "For the plane, sphere, and hyperbolic plane we
                 consider the canonical invariant determinantal point
                 processes $ \mathcal Z_\rho $ with intensity $ \rho d
                 \nu $, where $ \nu $ is the corresponding invariant
                 measure. We show that as $ \rho \to \infty $, after
                 centering, these processes converge to invariant $ H^1
                 $ noise. More precisely, for all functions $ f \in H^1
                 (\nu) \cap L^1 (\nu) $ the distribution of $ \sum_{z
                 \in \mathcal Z} f(z) - \frac {\rho }{\pi } \int f d \nu
                 $ converges to Gaussian with mean zero and variance $
                 \frac {1}{4 \pi } \| f \|_{H^1}^2 $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "determinantal process; invariant point process; noise
                 limit; random matrices",
}

@Article{Neunhauserer:2007:RWI,
  author =       "J{\"o}rg Neunh{\"a}userer",
  title =        "Random walks on infinite self-similar graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "46:1258--46:1275",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-448",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/448",
  abstract =     "We introduce a class of rooted infinite self-similar
                 graphs containing the well known Fibonacci graph and
                 graphs associated with Pisot numbers. We consider
                 directed random walks on these graphs and study their
                 entropy and their limit measures. We prove that every
                 infinite self-similar graph has a random walk of full
                 entropy and that the limit measures of this random
                 walks are absolutely continuous.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "graph; random walk",
}

@Article{Klass:2007:UAQ,
  author =       "Michael Klass and Krzysztof Nowicki",
  title =        "Uniformly Accurate Quantile Bounds Via The Truncated
                 Moment Generating Function: The Symmetric Case",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "47:1276--47:1298",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-452",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/452",
  abstract =     "Let $ X_1, X_2, \dots $ be independent and symmetric
                 random variables such that $ S_n = X_1 + \cdots + X_n $
                 converges to a finite valued random variable $S$ a.s.
                 and let $ S^* = \sup_{1 \leq n \leq \infty } S_n$
                 (which is finite a.s.). We construct upper and lower
                 bounds for $ s_y$ and $ s_y^*$, the upper $ 1 / y$-th
                 quantile of $ S_y$ and $ S^*$, respectively. Our
                 approximations rely on an explicitly computable
                 quantity $ \underline q_y$ for which we prove that\par

                  $$ \frac 1 2 \underline q_{y / 2} < s_y^* < 2
                 \underline q_{2y} \quad \text { and } \quad \frac 1 2
                 \underline q_{ (y / 4) (1 + \sqrt { 1 - 8 / y})} < s_y
                 < 2 \underline q_{2y}. $$

                 The RHS's hold for $ y \geq 2$ and the LHS's for $ y
                 \geq 94$ and $ y \geq 97$, respectively. Although our
                 results are derived primarily for symmetric random
                 variables, they apply to non-negative variates and
                 extend to an absolute value of a sum of independent but
                 otherwise arbitrary random variables.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Sum of independent rv's, tail distributions, tail
                 distributions, tail probabilities, quantile
                 approximation, Hoffmann--J{\o}rgensen/Klass--Nowicki
                 Inequality",
}

@Article{Grigorescu:2007:EPM,
  author =       "Ilie Grigorescu and Min Kang",
  title =        "Ergodic Properties of Multidimensional {Brownian}
                 Motion with Rebirth",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "48:1299--48:1322",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-450",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/450",
  abstract =     "In a bounded open region of the $d$ dimensional space
                 we consider a Brownian motion which is reborn at a
                 fixed interior point as soon as it reaches the
                 boundary. The evolution is invariant with respect to a
                 density equal, modulo a constant, to the Green function
                 of the Dirichlet Laplacian centered at the point of
                 return. We calculate the resolvent in closed form,
                 study its spectral properties and determine explicitly
                 the spectrum in dimension one. Two proofs of the
                 exponential ergodicity are given, one using the inverse
                 Laplace transform and properties of analytic
                 semigroups, and the other based on Doeblin's condition.
                 Both methods admit generalizations to a wide class of
                 processes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Dirichlet Laplacian, Green function, analytic
                 semigroup, jump diffusion",
}

@Article{Biskup:2007:FCR,
  author =       "Marek Biskup and Timothy Prescott",
  title =        "Functional {CLT} for Random Walk Among Bounded Random
                 Conductances",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "49:1323--49:1348",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-456",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/456",
  abstract =     "We consider the nearest-neighbor simple random walk on
                 $ Z^d $, $ d \ge 2 $, driven by a field of i.i.d.
                 random nearest-neighbor conductances $ \omega_{xy} \in
                 [0, 1] $. Apart from the requirement that the bonds
                 with positive conductances percolate, we pose no
                 restriction on the law of the $ \omega $'s. We prove
                 that, for a.e. realization of the environment, the path
                 distribution of the walk converges weakly to that of
                 non-degenerate, isotropic Brownian motion. The quenched
                 functional CLT holds despite the fact that the local
                 CLT may fail in $ d \ge 5 $ due to anomalously slow
                 decay of the probability that the walk returns to the
                 starting point at a given time.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random conductance model, invariance principle,
                 corrector, homogenization, heat kernel, percolation,
                 isoperimetry",
}

@Article{Mytnik:2007:LES,
  author =       "Leonid Mytnik and Jie Xiong",
  title =        "Local extinction for superprocesses in random
                 environments",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "50:1349--50:1378",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-457",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/457",
  abstract =     "We consider a superprocess in a random environment
                 represented by a random measure which is white in time
                 and colored in space with correlation kernel $ g(x, y)
                 $. Suppose that $ g(x, y) $ decays at a rate of $ |x -
                 y|^{- \alpha } $, $ 0 \leq \alpha \leq 2 $, as $ |x -
                 y| \to \infty $. We show that the process, starting
                 from Lebesgue measure, suffers long-term local
                 extinction. If $ \alpha < 2 $, then it even suffers
                 finite time local extinction. This property is in
                 contrast with the classical super-Brownian motion which
                 has a non-trivial limit when the spatial dimension is
                 higher than 2. We also show in this paper that in
                 dimensions $ d = 1, 2 $ superprocess in random
                 environment suffers local extinction for any bounded
                 function $g$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Tykesson:2007:NUC,
  author =       "Johan Tykesson",
  title =        "The number of unbounded components in the {Poisson}
                 {Boolean} model of continuum percolation in hyperbolic
                 space",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "51:1379--51:1401",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-460",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/460",
  abstract =     "We consider the Poisson Boolean model of continuum
                 percolation with balls of fixed radius $R$ in
                 $n$-dimensional hyperbolic space $ H^n$. Let $ \lambda
                 $ be the intensity of the underlying Poisson process,
                 and let $ N_C$ denote the number of unbounded
                 components in the covered region. For the model in any
                 dimension we show that there are intensities such that
                 $ N_C = \infty $ a.s. if $R$ is big enough. In $ H^2$
                 we show a stronger result: for any $R$ there are two
                 intensities $ \lambda_c$ and $ \lambda_u$ where $ 0 <
                 \lambda_c < \lambda_u < \infty $, such that$ N_C = 0$
                 for $ \lambda \in [0, \lambda_c]$, $ N_C = \infty $ for
                 $ \lambda \in (\lambda_c, \lambda_u)$ and $ N_C = 1$
                 for $ \lambda \in [\lambda_u, \infty)$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "continuum percolation; hyperbolic space; phase
                 transitions",
}

@Article{Hu:2007:EES,
  author =       "Zhishui Hu and John Robinson and Qiying Wang",
  title =        "{Edgeworth} Expansions for a Sample Sum from a Finite
                 Set of Independent Random Variables",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "52:1402--52:1417",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-447",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/447",
  abstract =     "Let $ \{ X_1, \cdots, X_N \} $ be a set of $N$
                 independent random variables, and let $ S_n$ be a sum
                 of $n$ random variables chosen without replacement from
                 the set $ \{ X_1, \cdots, X_N \} $ with equal
                 probabilities. In this paper we give a one-term
                 Edgeworth expansion of the remainder term for the
                 normal approximation of $ S_n$ under mild conditions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Edgeworth expansion, finite population, sampling
                 without replacement",
}

@Article{Ankirchner:2007:CVD,
  author =       "Stefan Ankirchner and Peter Imkeller and Goncalo {Dos
                 Reis}",
  title =        "Classical and Variational Differentiability of {BSDEs}
                 with Quadratic Growth",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "53:1418--53:1453",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-462",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/462",
  abstract =     "We consider Backward Stochastic Differential Equations
                 (BSDEs) with generators that grow quadratically in the
                 control variable. In a more abstract setting, we first
                 allow both the terminal condition and the generator to
                 depend on a vector parameter $x$. We give sufficient
                 conditions for the solution pair of the BSDE to be
                 differentiable in $x$. These results can be applied to
                 systems of forward--backward SDE. If the terminal
                 condition of the BSDE is given by a sufficiently smooth
                 function of the terminal value of a forward SDE, then
                 its solution pair is differentiable with respect to the
                 initial vector of the forward equation. Finally we
                 prove sufficient conditions for solutions of quadratic
                 BSDEs to be differentiable in the variational sense
                 (Malliavin differentiable).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "BSDE, forward--backward SDE, quadratic growth,
                 differentiability, stochastic calculus of variations,
                 Malliavin calculus, Feynman--Kac formula, BMO
                 martingale, reverse Holder inequality",
}

@Article{Aldous:2007:PUR,
  author =       "David Aldous and Russell Lyons",
  title =        "Processes on Unimodular Random Networks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "54:1454--54:1508",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-463",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  note =         "See errata \cite{Aldous:2017:EPU,Aldous:2019:SEP}.",
  URL =          "http://ejp.ejpecp.org/article/view/463",
  abstract =     "We investigate unimodular random networks. Our
                 motivations include their characterization via
                 reversibility of an associated random walk and their
                 similarities to unimodular quasi-transitive graphs. We
                 extend various theorems concerning random walks,
                 percolation, spanning forests, and amenability from the
                 known context of unimodular quasi-transitive graphs to
                 the more general context of unimodular random networks.
                 We give properties of a trace associated to unimodular
                 random networks with applications to stochastic
                 comparison of continuous-time random walk.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Amenability, equivalence relations, infinite graphs,
                 percolation, quasi-transitive, random walks,
                 transitivity, weak convergence, reversibility, trace,
                 stochastic comparison, spanning forests, sofic groups",
}

@Article{White:2007:PID,
  author =       "David White",
  title =        "Processes with inert drift",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "55:1509--55:1546",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-465",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/465",
  abstract =     "We construct a stochastic process whose drift is a
                 function of the process's local time at a reflecting
                 barrier. The process arose as a model of the
                 interactions of a Brownian particle and an inert
                 particle in a paper by Knight [7]. We construct and
                 give asymptotic results for two different arrangements
                 of inert particles and Brownian particles, and
                 construct the analogous process in higher dimensions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion; local time; Skorohod lemma",
}

@Article{Gnedin:2007:NCL,
  author =       "Alexander Gnedin and Yuri Yakubovich",
  title =        "On the Number of Collisions in Lambda-Coalescents",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "56:1547--56:1567",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-464",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/464",
  abstract =     "We examine the total number of collisions $ C_n $ in
                 the $ \Lambda $-coalescent process which starts with
                 $n$ particles. A linear growth and a stable limit law
                 for $ C_n$ are shown under the assumption of a
                 power-like behaviour of the measure $ \Lambda $ near
                 $0$ with exponent $ 0 < \alpha < 1$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "collisions; Lambda-coalescent; stable limit",
}

@Article{Feng:2007:GIF,
  author =       "Chunrong Feng and Huaizhong Zhao",
  title =        "A Generalized {It{\^o}}'s Formula in Two-Dimensions
                 and Stochastic {Lebesgue--Stieltjes} Integrals",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "57:1568--57:1599",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-468",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/468",
  abstract =     "In this paper, a generalized It$ {\hat {\rm o}} $'s
                 formula for continuous functions of two-dimensional
                 continuous semimartingales is proved. The formula uses
                 the local time of each coordinate process of the
                 semimartingale, the left space first derivatives and
                 the second derivative $ \nabla_1^- \nabla_2^-f $, and
                 the stochastic Lebesgue--Stieltjes integrals of two
                 parameters. The second derivative $ \nabla_1^-
                 \nabla_2^-f $ is only assumed to be of locally bounded
                 variation in certain variables. Integration by parts
                 formulae are asserted for the integrals of local times.
                 The two-parameter integral is defined as a natural
                 generalization of both the It{\^o} integral and the
                 Lebesgue--Stieltjes integral through a type of It$
                 {\hat {\rm o }} $ isometry formula.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "continuous semimartingale; generalized It{\^o}'s
                 formula; local time; stochastic Lebesgue--Stieltjes
                 integral",
}

@Article{Janson:2007:TEB,
  author =       "Svante Janson and Guy Louchard",
  title =        "Tail estimates for the {Brownian} excursion area and
                 other {Brownian} areas",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "12",
  pages =        "58:1600--58:1632",
  year =         "2007",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v12-471",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/471",
  abstract =     "Brownian areas are considered in this paper: the
                 Brownian excursion area, the Brownian bridge area, the
                 Brownian motion area, the Brownian meander area, the
                 Brownian double meander area, the positive part of
                 Brownian bridge area, the positive part of Brownian
                 motion area. We are interested in the asymptotics of
                 the right tail of their density function. Inverting a
                 double Laplace transform, we can derive, in a
                 mechanical way, all terms of an asymptotic expansion.
                 We illustrate our technique with the computation of the
                 first four terms. We also obtain asymptotics for the
                 right tail of the distribution function and for the
                 moments. Our main tool is the two-dimensional saddle
                 point method.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian areas, asymptotics for density functions
                 right tail, double Laplace transform, two-dimensional
                 saddle point method",
}

@Article{Chaumont:2008:CLP,
  author =       "Lo{\"\i}c Chaumont and Ronald Doney",
  title =        "Corrections to {``On L{\'e}vy processes conditioned to
                 stay positive''}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "1:1--1:4",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-466",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  note =         "See \cite{Chaumont:2005:LPC}.",
  URL =          "http://ejp.ejpecp.org/article/view/466",
  abstract =     "We correct two errors of omission in our paper, On
                 L{\'e}vy processes conditioned to stay positive.
                 \url{http://www.math.washington.edu/~ejpecp/viewarticle.php?id=1517&layout=abstract}
                 Electron. J. Probab. {\bf 10}, (2005), no. 28,
                 948--961. Math. Review 2006h:60079.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "L{\'e}vy process, conditioned to stay positive, weak
                 convergence, excursion measure",
}

@Article{Kurkova:2008:LES,
  author =       "Irina Kurkova",
  title =        "Local Energy Statistics in Directed Polymers",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "2:5--2:25",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-475",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/475",
  abstract =     "Recently, Bauke and Mertens conjectured that the local
                 statistics of energies in random spin systems with
                 discrete spin space should, in most circumstances, be
                 the same as in the random energy model. We show that
                 this conjecture holds true as well for directed
                 polymers in random environment. We also show that,
                 under certain conditions, this conjecture holds for
                 directed polymers even if energy levels that grow
                 moderately with the volume of the system are
                 considered.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Directed polymers",
}

@Article{Chen:2008:CPE,
  author =       "Guan-Yu Chen and Laurent Saloff-Coste",
  title =        "The Cutoff Phenomenon for Ergodic {Markov} Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "3:26--3:78",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-474",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/474",
  abstract =     "We consider the cutoff phenomenon in the context of
                 families of ergodic Markov transition functions. This
                 includes classical examples such as families of ergodic
                 finite Markov chains and Brownian motion on families of
                 compact Riemannian manifolds. We give criteria for the
                 existence of a cutoff when convergence is measured in $
                 L^p$-norm, $ 1 < p < \infty $. This allows us to prove
                 the existence of a cutoff in cases where the cutoff
                 time is not explicitly known. In the reversible case,
                 for $ 1 < p \leq \infty $, we show that a necessary and
                 sufficient condition for the existence of a max-$ L^p$
                 cutoff is that the product of the spectral gap by the
                 max-$ L^p$ mixing time tends to infinity. This type of
                 condition was suggested by Yuval Peres. Illustrative
                 examples are discussed.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "cutoff phenomenon, ergodic Markov semigroups",
}

@Article{Miermont:2008:RPR,
  author =       "Gr{\'e}gory Miermont and Mathilde Weill",
  title =        "Radius and profile of random planar maps with faces of
                 arbitrary degrees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "4:79--4:106",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-478",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/478",
  abstract =     "We prove some asymptotic results for the radius and
                 the profile of large random planar maps with faces of
                 arbitrary degrees. Using a bijection due to Bouttier,
                 Di Francesco \& Guitter between rooted planar maps and
                 certain four-type trees with positive labels, we derive
                 our results from a conditional limit theorem for
                 four-type spatial Galton--Watson trees.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian snake; invariance principle; multitype
                 spatial Galton--Watson tree; Random planar map",
}

@Article{Houdre:2008:CSM,
  author =       "Christian Houdr{\'e} and Hua Xu",
  title =        "Concentration of the Spectral Measure for Large Random
                 Matrices with Stable Entries",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "5:107--5:134",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-482",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/482",
  abstract =     "We derive concentration inequalities for functions of
                 the empirical measure of large random matrices with
                 infinitely divisible entries, in particular, stable or
                 heavy tails ones. We also give concentration results
                 for some other functionals of these random matrices,
                 such as the largest eigenvalue or the largest singular
                 value.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Spectral Measure, Random Matrices, Infinitely
                 divisibility, Stable Vector, Concentration",
}

@Article{Fournier:2008:SLS,
  author =       "Nicolas Fournier",
  title =        "Smoothness of the law of some one-dimensional jumping
                 S.D.E.s with non-constant rate of jump",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "6:135--6:156",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-480",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/480",
  abstract =     "We consider a one-dimensional jumping Markov process,
                 solving a Poisson-driven stochastic differential
                 equation. We prove that the law of this process admits
                 a smooth density for all positive times, under some
                 regularity and non-degeneracy assumptions on the
                 coefficients of the S.D.E. To our knowledge, our result
                 is the first one including the important case of a
                 non-constant rate of jump. The main difficulty is that
                 in such a case, the process is not smooth as a function
                 of its initial condition. This seems to make impossible
                 the use of Malliavin calculus techniques. To overcome
                 this problem, we introduce a new method, in which the
                 propagation of the smoothness of the density is
                 obtained by analytic arguments.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stochastic differential equations, Jump processes,
                 Regularity of the density",
}

@Article{Savov:2008:CCR,
  author =       "Mladen Savov",
  title =        "Curve Crossing for the Reflected {L{\'e}vy} Process at
                 Zero and Infinity",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "7:157--7:172",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-483",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/483",
  abstract =     "Let $ R_t = \sup_{0 \leq s \leq t}X_s - X_t $ be a
                 Levy process reflected in its maximum. We give
                 necessary and sufficient conditions for finiteness of
                 passage times above power law boundaries at infinity.
                 Information as to when the expected passage time for $
                 R_t $ is finite, is given. We also discuss the almost
                 sure finiteness of $ \limsup_{t \to 0}R_t / t^{\kappa }
                 $, for each $ \kappa \geq 0 $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Reflected process, passage times, power law
                 boundaries",
}

@Article{Baurdoux:2008:MSG,
  author =       "Erik Baurdoux and Andreas Kyprianou",
  title =        "The {McKean} stochastic game driven by a spectrally
                 negative {L{\'e}vy} process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "8:173--8:197",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-484",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/484",
  abstract =     "We consider the stochastic-game-analogue of McKean's
                 optimal stopping problem when the underlying source of
                 randomness is a spectrally negative L{\'e}vy process.
                 Compared to the solution for linear Brownian motion
                 given in Kyprianou (2004) one finds two new phenomena.
                 Firstly the breakdown of smooth fit and secondly the
                 stopping domain for one of the players `thickens' from
                 a singleton to an interval, at least in the case that
                 there is no Gaussian component.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stochastic games, optimal stopping, pasting
                 principles, fluctuation theory, L'evy processes",
}

@Article{Fill:2008:TPK,
  author =       "James Fill and David Wilson",
  title =        "Two-Player Knock 'em Down",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "9:198--9:212",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-485",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/485",
  abstract =     "We analyze the two-player game of Knock 'em Down,
                 asymptotically as the number of tokens to be knocked
                 down becomes large. Optimal play requires mixed
                 strategies with deviations of order $ \sqrt {n} $ from
                 the na{\"\i}ve law-of-large numbers allocation. Upon
                 rescaling by $ \sqrt {n} $ and sending $ n \to \infty
                 $, we show that optimal play's random deviations always
                 have bounded support and have marginal distributions
                 that are absolutely continuous with respect to Lebesgue
                 measure.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "game theory; Knock 'em Down; Nash equilibrium",
}

@Article{Caputo:2008:AEP,
  author =       "Pietro Caputo and Fabio Martinelli and Fabio
                 Toninelli",
  title =        "On the Approach to Equilibrium for a Polymer with
                 Adsorption and Repulsion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "10:213--10:258",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-486",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/486",
  abstract =     "We consider paths of a one-dimensional simple random
                 walk conditioned to come back to the origin after $L$
                 steps, $ L \in 2 \mathbb {N}$. In the {\em pinning
                 model} each path $ \eta $ has a weight $
                 \lambda^{N(\eta)}$, where $ \lambda > 0$ and $ N(\eta)$
                 is the number of zeros in $ \eta $. When the paths are
                 constrained to be non-negative, the polymer is said to
                 satisfy a hard-wall constraint. Such models are well
                 known to undergo a localization/delocalization
                 transition as the pinning strength $ \lambda $ is
                 varied. In this paper we study a natural ``spin flip''
                 dynamics for associated to these models and derive
                 several estimates on its spectral gap and mixing time.
                 In particular, for the system with the wall we prove
                 that relaxation to equilibrium is always at least as
                 fast as in the free case (i.e., $ \lambda = 1$ without
                 the wall), where the gap and the mixing time are known
                 to scale as $ L^{-2}$ and $ L^2 \log L$, respectively.
                 This improves considerably over previously known
                 results. For the system without the wall we show that
                 the equilibrium phase transition has a clear dynamical
                 manifestation: for $ \lambda \geq 1$ relaxation is
                 again at least as fast as the diffusive free case, but
                 in the strictly delocalized phase ($ \lambda < 1$) the
                 gap is shown to be $ O(L^{-5 / 2})$, up to logarithmic
                 corrections. As an application of our bounds, we prove
                 stretched exponential relaxation of local functions in
                 the localized regime.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Coupling; Dynamical phase transition; Mixing time;
                 Pinning model; Spectral gap",
}

@Article{Davydov:2008:SSD,
  author =       "Youri Davydov and Ilya Molchanov and Sergei Zuyev",
  title =        "Strictly stable distributions on convex cones",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "11:259--11:321",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-487",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/487",
  abstract =     "Using the LePage representation, a symmetric
                 alpha-stable random element in Banach space B with
                 alpha from (0, 2) can be represented as a sum of points
                 of a Poisson process in B. This point process is
                 union-stable, i.e., the union of its two independent
                 copies coincides in distribution with the rescaled
                 original point process. This shows that the classical
                 definition of stable random elements is closely related
                 to the union-stability property of point processes.
                 These concepts make sense in any convex cone, i.e., in
                 a semigroup equipped with multiplication by numbers,
                 and lead to a construction of stable laws in general
                 cones by means of the LePage series. We prove that
                 random samples (or binomial point processes) in rather
                 general cones converge in distribution in the vague
                 topology to the union-stable Poisson point process.
                 This convergence holds also in a stronger topology,
                 which implies that the sums of points converge in
                 distribution to the sum of points of the union-stable
                 point process. Since the latter corresponds to a stable
                 law, this yields a limit theorem for normalised sums of
                 random elements with alpha-stable limit for alpha from
                 (0, 1). By using the technique of harmonic analysis on
                 semigroups we characterise distributions of
                 alpha-stable random elements and show how possible
                 values of the characteristic exponent alpha relate to
                 the properties of the semigroup and the corresponding
                 scaling operation, in particular, their distributivity
                 properties. It is shown that several conditions imply
                 that a stable random element admits the LePage
                 representation. The approach developed in the paper not
                 only makes it possible to handle stable distributions
                 in rather general cones (like spaces of sets or
                 measures), but also provides an alternative way to
                 prove classical limit theorems and deduce the LePage
                 representation for strictly stable random vectors in
                 Banach spaces.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "character; convex cone; Laplace transform; LePage
                 series; L{\'e}vy measure; point process; Poisson
                 process; random measure; random set; semigroup; stable
                 distribution; union-stability",
}

@Article{Merlet:2008:CTS,
  author =       "Glenn Merlet",
  title =        "Cycle time of stochastic max-plus linear systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "12:322--12:340",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-488",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/488",
  abstract =     "We analyze the asymptotic behavior of sequences of
                 random variables defined by an initial condition, a
                 stationary and ergodic sequence of random matrices, and
                 an induction formula involving multiplication is the
                 so-called max-plus algebra. This type of recursive
                 sequences are frequently used in applied probability as
                 they model many systems as some queueing networks,
                 train and computer networks, and production systems. We
                 give a necessary condition for the recursive sequences
                 to satisfy a strong law of large numbers, which proves
                 to be sufficient when the matrices are i.i.d. Moreover,
                 we construct a new example, in which the sequence of
                 matrices is strongly mixing, that condition is
                 satisfied, but the recursive sequence do not converges
                 almost surely.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "law of large numbers; Markov chains; max-plus;
                 products of random matrices; stochastic recursive
                 sequences; subadditivity",
}

@Article{Lamberton:2008:PBA,
  author =       "Damien Lamberton and Gilles Pag{\`e}s",
  title =        "A penalized bandit algorithm",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "13:341--13:373",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-489",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/489",
  abstract =     "We study a two armed-bandit recursive algorithm with
                 penalty. We show that the algorithm converges towards
                 its ``target'' although it always has a noiseless
                 ``trap''. Then, we elucidate the rate of convergence.
                 For some choices of the parameters, we obtain a central
                 limit theorem in which the limit distribution is
                 characterized as the unique stationary distribution of
                 a Markov process with jumps.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "convergence rate; learning; penalization; stochastic
                 approximation; Two-armed bandit algorithm",
}

@Article{Berestycki:2008:LBD,
  author =       "Nathanael Berestycki and Rick Durrett",
  title =        "Limiting behavior for the distance of a random walk",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "14:374--14:395",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-490",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/490",
  abstract =     "In this paper we study some aspects of the behavior of
                 random walks on large but finite graphs before they
                 have reached their equilibrium distribution. This
                 investigation is motivated by a result we proved
                 recently for the random transposition random walk: the
                 distance from the starting point of the walk has a
                 phase transition from a linear regime to a sublinear
                 regime at time $ n / 2 $. Here, we study the examples
                 of random 3-regular graphs, random adjacent
                 transpositions, and riffle shuffles. In the case of a
                 random 3-regular graph, there is a phase transition
                 where the speed changes from 1/3 to 0 at time $ 3 l o
                 g_2 n $. A similar result is proved for riffle
                 shuffles, where the speed changes from 1 to 0 at time $
                 l o g_2 n $. Both these changes occur when a distance
                 equal to the average diameter of the graph is reached.
                 However in the case of random adjacent transpositions,
                 the behavior is more complex. We find that there is no
                 phase transition, even though the distance has
                 different scalings in three different regimes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "random walk, phase transition, adjacent
                 transpositions, random regular graphs, riffle
                 shuffles",
}

@Article{Lember:2008:IRR,
  author =       "Jyri Lember and Heinrich Matzinger",
  title =        "Information recovery from randomly mixed-up message
                 text",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "15:396--15:466",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-491",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/491",
  abstract =     "This paper is concerned with finding a fingerprint of
                 a sequence. As input data one uses the sequence which
                 has been randomly mixed up by observing it along a
                 random walk path. A sequence containing order exp (n)
                 bits receives a fingerprint with roughly n bits
                 information. The fingerprint is characteristic for the
                 original sequence. With high probability the
                 fingerprint depends only on the initial sequence, but
                 not on the random walk path.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "random walk in random environment; Scenery
                 reconstruction",
}

@Article{Beghin:2008:PPG,
  author =       "Luisa Beghin",
  title =        "Pseudo-Processes Governed by Higher-Order Fractional
                 Differential Equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "16:467--16:485",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-496",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/496",
  abstract =     "We study here a heat-type differential equation of
                 order $n$ greater than two, in the case where the
                 time-derivative is supposed to be fractional. The
                 corresponding solution can be described as the
                 transition function of a pseudoprocess $ \Psi_n$
                 (coinciding with the one governed by the standard,
                 non-fractional, equation) with a time argument $
                 \mathcal {T}_{\alpha }$ which is itself random. The
                 distribution of $ \mathcal {T}_{\alpha }$ is presented
                 together with some features of the solution (such as
                 analytic expressions for its moments).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Fractional derivatives; Higher-order heat-type
                 equations; Stable laws.; Wright functions",
}

@Article{Basdevant:2008:AAF,
  author =       "Anne-Laure Basdevant and Christina Goldschmidt",
  title =        "Asymptotics of the Allele Frequency Spectrum
                 Associated with the {Bolthausen--Sznitman} Coalescent",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "17:486--17:512",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-494",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/494",
  abstract =     "We consider a coalescent process as a model for the
                 genealogy of a sample from a population. The population
                 is subject to neutral mutation at constant rate $ \rho
                 $ per individual and every mutation gives rise to a
                 completely new type. The allelic partition is obtained
                 by tracing back to the most recent mutation for each
                 individual and grouping together individuals whose most
                 recent mutations are the same. The allele frequency
                 spectrum is the sequence $ (N_1 (n), N_2 (n), \ldots,
                 N_n(n)) $, where $ N_k(n) $ is number of blocks of size
                 $k$ in the allelic partition with sample size $n$. In
                 this paper, we prove law of large numbers-type results
                 for the allele frequency spectrum when the coalescent
                 process is taken to be the Bolthausen--Sznitman
                 coalescent. In particular, we show that $ n^{-1}(\log
                 n) N_1 (n) {\stackrel {p}{\rightarrow }} \rho $ and,
                 for $ k \geq 2$, $ n^{-1}(\log n)^2 N_k(n) {\stackrel
                 {p}{\rightarrow }} \rho / (k(k - 1))$ as $ n \to \infty
                 $. Our method of proof involves tracking the formation
                 of the allelic partition using a certain Markov
                 process, for which we prove a fluid limit.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Giacomin:2008:RCR,
  author =       "Giambattista Giacomin",
  title =        "Renewal convergence rates and correlation decay for
                 homogeneous pinning models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "18:513--18:529",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-497",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/497",
  abstract =     "A class of discrete renewal processes with
                 exponentially decaying inter-arrival distributions
                 coincides with the infinite volume limit of general
                 homogeneous pinning models in their localized phase.
                 Pinning models are statistical mechanics systems to
                 which a lot of attention has been devoted both for
                 their relevance for applications and because they are
                 solvable models exhibiting a non-trivial phase
                 transition. The spatial decay of correlations in these
                 systems is directly mapped to the speed of convergence
                 to equilibrium for the associated renewal processes. We
                 show that close to criticality, under general
                 assumptions, the correlation decay rate, or the renewal
                 convergence rate, coincides with the inter-arrival
                 decay rate. We also show that, in general, this is
                 false away from criticality. Under a stronger
                 assumption on the inter-arrival distribution we
                 establish a local limit theorem, capturing thus the
                 sharp asymptotic behavior of correlations.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Criticality; Decay of Correlations; Exponential Tails;
                 Pinning Models; Renewal Theory; Speed of Convergence to
                 Equilibrium",
}

@Article{Merkl:2008:BRE,
  author =       "Franz Merkl and Silke Rolles",
  title =        "Bounding a Random Environment Bounding a Random
                 Environment for Two-dimensional Edge-reinforced Random
                 Walk",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "19:530--19:565",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-495",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/495",
  abstract =     "We consider edge-reinforced random walk on the
                 infinite two-dimensional lattice. The process has the
                 same distribution as a random walk in a certain
                 strongly dependent random environment, which can be
                 described by random weights on the edges. In this
                 paper, we show some decay properties of these random
                 weights. Using these estimates, we derive bounds for
                 some hitting probabilities of the edge-reinforced
                 random walk.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "random environment; Reinforced random walk",
}

@Article{Daly:2008:UBS,
  author =       "Fraser Daly",
  title =        "Upper Bounds for {Stein}-Type Operators",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "20:566--20:587",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-479",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/479",
  abstract =     "We present sharp bounds on the supremum norm of $
                 \mathcal {D}^j S h $ for $ j \geq 2 $, where $ \mathcal
                 {D} $ is the differential operator and $S$ the Stein
                 operator for the standard normal distribution. The same
                 method is used to give analogous bounds for the
                 exponential, Poisson and geometric distributions, with
                 $ \mathcal {D}$ replaced by the forward difference
                 operator in the discrete case. We also discuss
                 applications of these bounds to the central limit
                 theorem, simple random sampling, Poisson--Charlier
                 approximation and geometric approximation using
                 stochastic orderings.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "central limit theorem; Poisson--Charlier
                 approximation; Stein's method; Stein-type operator;
                 stochastic ordering",
}

@Article{Bose:2008:ALM,
  author =       "Arup Bose and Arnab Sen",
  title =        "Another look at the moment method for large
                 dimensional random matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "21:588--21:628",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-501",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/501",
  abstract =     "The methods to establish the limiting spectral
                 distribution (LSD) of large dimensional random matrices
                 includes the well known moment method which invokes the
                 trace formula. Its success has been demonstrated in
                 several types of matrices such as the Wigner matrix and
                 the sample variance covariance matrix. In a recent
                 article Bryc, Dembo and Jiang (2006) establish the LSD
                 for the random Toeplitz and Hankel matrices using the
                 moment method. They perform the necessary counting of
                 terms in the trace by splitting the relevant sets into
                 equivalent classes and relating the limits of the
                 counts to certain volume calculations.\par

                 We build on their work and present a unified approach.
                 This helps provide relatively short and easy proofs for
                 the LSD of common matrices while at the same time
                 providing insight into the nature of different LSD and
                 their interrelations. By extending these methods we are
                 also able to deal with matrices with appropriate
                 dependent entries.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Bounded Lipschitz metric, large dimensional random
                 matrices, eigenvalues, Wigner matrix, sample variance
                 covariance matrix, Toeplitz matrix, Hankel matrix,
                 circulant matrix, symmetric circulant matrix, reverse
                 circulant matrix, palindromic matrix, limit",
}

@Article{Conus:2008:NLS,
  author =       "Daniel Conus and Robert Dalang",
  title =        "The Non-Linear Stochastic Wave Equation in High
                 Dimensions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "22:629--22:670",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-500",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/500",
  abstract =     "We propose an extension of Walsh's classical
                 martingale measure stochastic integral that makes it
                 possible to integrate a general class of Schwartz
                 distributions, which contains the fundamental solution
                 of the wave equation, even in dimensions greater than
                 3. This leads to a square-integrable random-field
                 solution to the non-linear stochastic wave equation in
                 any dimension, in the case of a driving noise that is
                 white in time and correlated in space. In the
                 particular case of an affine multiplicative noise, we
                 obtain estimates on $p$-th moments of the solution ($ p
                 \geq 1$), and we show that the solution is H{\"o}lder
                 continuous. The H{\"o}lder exponent that we obtain is
                 optimal.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "H{\"o}lder continuity; Martingale measures; moment
                 formulae; stochastic integration; stochastic partial
                 differential equations; stochastic wave equation",
}

@Article{Holmes:2008:CLT,
  author =       "Mark Holmes",
  title =        "Convergence of Lattice Trees to Super-{Brownian}
                 Motion above the Critical Dimension",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "23:671--23:755",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-499",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/499",
  abstract =     "We use the lace expansion to prove asymptotic formulae
                 for the Fourier transforms of the $r$-point functions
                 for a spread-out model of critically weighted lattice
                 trees on the $d$-dimensional integer lattice for $ d >
                 8$. A lattice tree containing the origin defines a
                 sequence of measures on the lattice, and the
                 statistical mechanics literature gives rise to a
                 natural probability measure on the collection of such
                 lattice trees. Under this probability measure, our
                 results, together with the appropriate limiting
                 behaviour for the survival probability, imply
                 convergence to super-Brownian excursion in the sense of
                 finite-dimensional distributions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "lace expansion.; Lattice trees; super-Brownian
                 motion",
}

@Article{Roellin:2008:SCB,
  author =       "Adrian Roellin",
  title =        "Symmetric and centered binomial approximation of sums
                 of locally dependent random variables",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "24:756--24:776",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-503",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/503",
  abstract =     "Stein's method is used to approximate sums of discrete
                 and locally dependent random variables by a centered
                 and symmetric binomial distribution, serving as a
                 natural alternative to the normal distribution in
                 discrete settings. The bounds are given with respect to
                 the total variation and a local limit metric. Under
                 appropriate smoothness properties of the summands, the
                 same order of accuracy as in the Berry--Ess{\'e}en
                 Theorem is achieved. The approximation of the total
                 number of points of a point processes is also
                 considered. The results are applied to the exceedances
                 of the $r$-scans process and to the Mat{\'e}rn hardcore
                 point process type I to obtain explicit bounds with
                 respect to the two metrics.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "binomial distribution; local dependence; Stein's
                 method; total variation metric",
}

@Article{Champagnat:2008:LTC,
  author =       "Nicolas Champagnat and Sylvie Roelly",
  title =        "Limit theorems for conditioned multitype
                 {Dawson--Watanabe} processes and {Feller} diffusions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "25:777--25:810",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-504",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/504",
  abstract =     "A multitype Dawson--Watanabe process is conditioned,
                 in subcritical and critical cases, on non-extinction in
                 the remote future. On every finite time interval, its
                 distribution is absolutely continuous with respect to
                 the law of the unconditioned process. A martingale
                 problem characterization is also given. Several results
                 on the long time behavior of the conditioned mass
                 process-the conditioned multitype Feller branching
                 diffusion-are then proved. The general case is first
                 considered, where the mutation matrix which models the
                 interaction between the types, is irreducible. Several
                 two-type models with decomposable mutation matrices are
                 analyzed too.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "conditioned Dawson--Watanabe process; conditioned
                 Feller diffusion; critical and subcritical
                 Dawson--Watanabe process; long time behavior.;
                 multitype measure-valued branching processes; remote
                 survival",
}

@Article{Basdevant:2008:RGT,
  author =       "Anne-Laure Basdevant and Arvind Singh",
  title =        "Rate of growth of a transient cookie random walk",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "26:811--26:851",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-498",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/498",
  abstract =     "We consider a one-dimensional transient cookie random
                 walk. It is known from a previous paper (BS2008) that a
                 cookie random walk $ (X_n) $ has positive or zero speed
                 according to some positive parameter $ \alpha > 1 $ or
                 $ \leq 1 $. In this article, we give the exact rate of
                 growth of $ X_n $ in the zero speed regime, namely: for
                 $ 0 < \alpha < 1 $, $ X_n / n^{(? + 1) / 2} $ converges
                 in law to a Mittag-Leffler distribution whereas for $
                 \alpha = 1 $, $ X_n(\log n) / n $ converges in
                 probability to some positive constant.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "branching process with migration; cookie or
                 multi-excited random walk; Rates of transience",
}

@Article{Petrou:2008:MCL,
  author =       "Evangelia Petrou",
  title =        "{Malliavin} Calculus in {L{\'e}vy} spaces and
                 Applications to Finance",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "27:852--27:879",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-502",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/502",
  abstract =     "The main goal of this paper is to generalize the
                 results of Fournie et al. [7] for markets generated by
                 L{\'e}vy processes. For this reason we extend the
                 theory of Malliavin calculus to provide the tools that
                 are necessary for the calculation of the sensitivities,
                 such as differentiability results for the solution of a
                 stochastic differential equation.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Windisch:2008:LCV,
  author =       "David Windisch",
  title =        "Logarithmic Components of the Vacant Set for Random
                 Walk on a Discrete Torus",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "28:880--28:897",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-506",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/506",
  abstract =     "This work continues the investigation, initiated in a
                 recent work by Benjamini and Sznitman, of percolative
                 properties of the set of points not visited by a random
                 walk on the discrete torus $ ({\mathbb Z} / N{\mathbb
                 Z})^d $ up to time $ u N^d $ in high dimension $d$. If
                 $ u > 0$ is chosen sufficiently small it has been shown
                 that with overwhelming probability this vacant set
                 contains a unique giant component containing segments
                 of length $ c_0 \log N$ for some constant $ c_0 > 0$,
                 and this component occupies a non-degenerate fraction
                 of the total volume as $N$ tends to infinity. Within
                 the same setup, we investigate here the complement of
                 the giant component in the vacant set and show that
                 some components consist of segments of logarithmic
                 size. In particular, this shows that the choice of a
                 sufficiently large constant $ c_0 > 0$ is crucial in
                 the definition of the giant component.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "discrete torus; Giant component; random walk; vacant
                 set",
}

@Article{Boufoussi:2008:PPC,
  author =       "Brahim Boufoussi and Marco Dozzi and Raby Guerbaz",
  title =        "Path properties of a class of locally asymptotically
                 self similar processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "29:898--29:921",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-505",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/505",
  abstract =     "Various paths properties of a stochastic process are
                 obtained under mild conditions which allow for the
                 integrability of the characteristic function of its
                 increments and for the dependence among them. The main
                 assumption is closely related to the notion of local
                 asymptotic self-similarity. New results are obtained
                 for the class of multifractional random processes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Hausdorff dimension, level sets, local asymptotic
                 self-similarity, local non-determinism, local times",
}

@Article{Reynolds:2008:DRS,
  author =       "David Reynolds and John Appleby",
  title =        "Decay Rates of Solutions of Linear Stochastic
                 {Volterra} Equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "30:922--30:943",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-507",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/507",
  abstract =     "The paper studies the exponential and non--exponential
                 convergence rate to zero of solutions of scalar linear
                 convolution It{\^o}-Volterra equations in which the
                 noise intensity depends linearly on the current state.
                 By exploiting the positivity of the solution, various
                 upper and lower bounds in first mean and almost sure
                 sense are obtained, including Liapunov exponents.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "almost sure exponential asymptotic stability, Liapunov
                 exponent, subexponential distribution, subexponential
                 function, Volterra equations, It{\^o}-Volterra
                 equations",
}

@Article{Menshikov:2008:URR,
  author =       "Mikhail Menshikov and Stanislav Volkov",
  title =        "Urn-related random walk with drift $ \rho x^\alpha /
                 t^\beta $",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "31:944--31:960",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-508",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/508",
  abstract =     "We study a one-dimensional random walk whose expected
                 drift depends both on time and the position of a
                 particle. We establish a non-trivial phase transition
                 for the recurrence vs. transience of the walk, and show
                 some interesting applications to Friedman's urn, as
                 well as showing the connection with Lamperti's walk
                 with asymptotically zero drift.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "martingales; Random walks; urn models",
}

@Article{Kulik:2008:SEV,
  author =       "Rafal Kulik",
  title =        "Sums of extreme values of subordinated long-range
                 dependent sequences: moving averages with finite
                 variance",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "32:961--32:979",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-510",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/510",
  abstract =     "In this paper we study the limiting behavior of sums
                 of extreme values of long range dependent sequences
                 defined as functionals of linear processes with finite
                 variance. If the number of extremes in a sum is large
                 enough, we obtain asymptotic normality, however, the
                 scaling factor is relatively bigger than in the i.i.d
                 case, meaning that the maximal terms have relatively
                 smaller contribution to the whole sum. Also, it is
                 possible for a particular choice of a model, that the
                 scaling need not to depend on the tail index of the
                 underlying marginal distribution, as it is well-known
                 to be so in the i.i.d. situation. Furthermore,
                 subordination may change the asymptotic properties of
                 sums of extremes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "sample quantiles, linear processes, empirical
                 processes, long range dependence, sums of extremes,
                 trimmed sums",
}

@Article{Broman:2008:LLC,
  author =       "Erik Broman and Federico Camia",
  title =        "Large-{$N$} Limit of Crossing Probabilities,
                 Discontinuity, and Asymptotic Behavior of Threshold
                 Values in {Mandelbrot}'s Fractal Percolation Process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "33:980--33:999",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-511",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/511",
  abstract =     "We study Mandelbrot's percolation process in dimension
                 $ d \geq 2 $. The process generates random fractal sets
                 by an iterative procedure which starts by dividing the
                 unit cube $ [0, 1]^d $ in $ N^d $ subcubes, and
                 independently retaining or discarding each subcube with
                 probability $p$ or $ 1 - p$ respectively. This step is
                 then repeated within the retained subcubes at all
                 scales. As $p$ is varied, there is a percolation phase
                 transition in terms of paths for all $ d \geq 2$, and
                 in terms of $ (d - 1)$-dimensional ``sheets'' for all $
                 d \geq 3$.\par

                 For any $ d \geq 2$, we consider the random fractal set
                 produced at the path-percolation critical value $
                 p_c(N, d)$, and show that the probability that it
                 contains a path connecting two opposite faces of the
                 cube $ [0, 1]^d$ tends to one as $ N \to \infty $. As
                 an immediate consequence, we obtain that the above
                 probability has a discontinuity, as a function of $p$,
                 at $ p_c(N, d)$ for all $N$ sufficiently large. This
                 had previously been proved only for $ d = 2$ (for any $
                 N \geq 2$). For $ d \geq 3$, we prove analogous results
                 for sheet-percolation.\par

                 In dimension two, Chayes and Chayes proved that $
                 p_c(N, 2)$ converges, as $ N \to \infty $, to the
                 critical density $ p_c$ of site percolation on the
                 square lattice. Assuming the existence of the
                 correlation length exponent $ \nu $ for site
                 percolation on the square lattice, we establish the
                 speed of convergence up to a logarithmic factor. In
                 particular, our results imply that $ p_c(N, 2) - p_c =
                 (\frac {1}{N})^{1 / \nu + o(1)}$ as $ N \to \infty $,
                 showing an interesting relation with near-critical
                 percolation.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "critical probability; crossing probability;
                 enhancement/diminishment percolation; Fractal
                 percolation; near-critical percolation",
}

@Article{Adamczak:2008:TIS,
  author =       "Radoslaw Adamczak",
  title =        "A tail inequality for suprema of unbounded empirical
                 processes with applications to {Markov} chains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "34:1000--34:1034",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-521",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/521",
  abstract =     "We present a tail inequality for suprema of empirical
                 processes generated by variables with finite $
                 \psi_\alpha $ norms and apply it to some geometrically
                 ergodic Markov chains to derive similar estimates for
                 empirical processes of such chains, generated by
                 bounded functions. We also obtain a bounded difference
                 inequality for symmetric statistics of such Markov
                 chains.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "concentration inequalities, empirical processes,
                 Markov chains",
}

@Article{Matoussi:2008:SSS,
  author =       "Anis Matoussi and Mingyu Xu",
  title =        "{Sobolev} solution for semilinear {PDE} with obstacle
                 under monotonicity condition",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "35:1035--35:1067",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-522",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/522",
  abstract =     "We prove the existence and uniqueness of Sobolev
                 solution of a semilinear PDE's and PDE's with obstacle
                 under monotonicity condition. Moreover we give the
                 probabilistic interpretation of the solutions in term
                 of Backward SDE and reflected Backward SDE
                 respectively",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Backward stochastic differential equation, Reflected
                 backward stochastic differential equation, monotonicity
                 condition, Stochastic flow, partial differential
                 equation with obstacle",
}

@Article{DeBlassie:2008:EPB,
  author =       "Dante DeBlassie",
  title =        "The Exit Place of {Brownian} Motion in the Complement
                 of a Horn",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "36:1068--36:1095",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-524",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/524",
  abstract =     "Consider the domain lying outside a horn. We determine
                 asymptotics of the logarithm of the chance that
                 Brownian motion in the domain has a large exit place.
                 For a certain class of horns, the behavior is given
                 explicitly in terms of the geometry of the domain. We
                 show that for some horns the behavior depends on the
                 dimension, whereas for other horns, it does not.
                 Analytically, the result is equivalent to estimating
                 the harmonic measure of the part of the domain lying
                 outside a cylinder with large diameter.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Horn-shaped domain, $h$-transform, Feynman--Kac
                 representation, exit place of Brownian motion, harmonic
                 measure",
}

@Article{Zambotti:2008:CEB,
  author =       "Lorenzo Zambotti",
  title =        "A conservative evolution of the {Brownian} excursion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "37:1096--37:1119",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-525",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/525",
  abstract =     "We consider the problem of conditioning the Brownian
                 excursion to have a fixed time average over the
                 interval [0, 1] and we study an associated stochastic
                 partial differential equation with reflection at 0 and
                 with the constraint of conservation of the space
                 average. The equation is driven by the derivative in
                 space of a space-time white noise and contains a double
                 Laplacian in the drift. Due to the lack of the maximum
                 principle for the double Laplacian, the standard
                 techniques based on the penalization method do not
                 yield existence of a solution.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian excursion; Brownian meander; singular
                 conditioning; Stochastic partial differential equations
                 with reflection",
}

@Article{Baudoin:2008:SSF,
  author =       "Fabrice Baudoin and Laure Coutin",
  title =        "Self-similarity and fractional {Brownian} motion on
                 {Lie} groups",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "38:1120--38:1139",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-530",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/530",
  abstract =     "The goal of this paper is to define and study a notion
                 of fractional Brownian motion on a Lie group. We define
                 it as at the solution of a stochastic differential
                 equation driven by a linear fractional Brownian motion.
                 We show that this process has stationary increments and
                 satisfies a local self-similar property. Furthermore
                 the Lie groups for which this self-similar property is
                 global are characterized.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Fractional Brownian motion, Lie group",
}

@Article{Basse:2008:GMA,
  author =       "Andreas Basse",
  title =        "{Gaussian} Moving Averages and Semimartingales",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "39:1140--39:1165",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-526",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/526",
  abstract =     "In the present paper we study moving averages (also
                 known as stochastic convolutions) driven by a Wiener
                 process and with a deterministic kernel. Necessary and
                 sufficient conditions on the kernel are provided for
                 the moving average to be a semimartingale in its
                 natural filtration. Our results are constructive -
                 meaning that they provide a simple method to obtain
                 kernels for which the moving average is a
                 semimartingale or a Wiener process. Several examples
                 are considered. In the last part of the paper we study
                 general Gaussian processes with stationary increments.
                 We provide necessary and sufficient conditions on
                 spectral measure for the process to be a
                 semimartingale.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Gaussian processes; moving averages; non-canonical
                 representations; semimartingales; stationary processes;
                 stochastic convolutions",
}

@Article{Alberts:2008:HDS,
  author =       "Tom Alberts and Scott Sheffield",
  title =        "{Hausdorff} Dimension of the {SLE} Curve Intersected
                 with the Real Line",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "40:1166--40:1188",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-515",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/515",
  abstract =     "We establish an upper bound on the asymptotic
                 probability of an $ S L E(\kappa) $ curve hitting two
                 small intervals on the real line as the interval width
                 goes to zero, for the range $ 4 < \kappa < 8 $. As a
                 consequence we are able to prove that the random set of
                 points in $R$ hit by the curve has Hausdorff dimension
                 $ 2 - 8 / \kappa $, almost surely.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Hausdorff dimension; SLE; Two-point hitting
                 probability",
}

@Article{Muller:2008:CTM,
  author =       "Sebastian M{\"u}ller",
  title =        "A criterion for transience of multidimensional
                 branching random walk in random environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "41:1189--41:1202",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-517",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/517",
  abstract =     "We develop a criterion for transience for a general
                 model of branching Markov chains. In the case of
                 multi-dimensional branching random walk in random
                 environment (BRWRE) this criterion becomes explicit. In
                 particular, we show that Condition L of Comets and
                 Popov [3] is necessary and sufficient for transience as
                 conjectured. Furthermore, the criterion applies to two
                 important classes of branching random walks and implies
                 that the critical branching random walk is transient
                 resp. dies out locally.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Branching Markov chains; random environment, spectral
                 radius; recurrence; transience",
}

@Article{Cox:2008:CMW,
  author =       "Alexander Cox and Jan Obloj",
  title =        "Classes of measures which can be embedded in the
                 Simple Symmetric Random Walk",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "42:1203--42:1228",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-516",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/516",
  abstract =     "We characterize the possible distributions of a
                 stopped simple symmetric random walk $ X_\tau $, where
                 $ \tau $ is a stopping time relative to the natural
                 filtration of $ (X_n) $. We prove that any probability
                 measure on $ \mathbb {Z} $ can be achieved as the law
                 of $ X_\tau $ where $ \tau $ is a minimal stopping
                 time, but the set of measures obtained under the
                 further assumption that $ (X_{n \land \tau } \colon n
                 \geq 0) $ is a uniformly integrable martingale is a
                 fractal subset of the set of all centered probability
                 measures on $ \mathbb {Z} $. This is in sharp contrast
                 to the well-studied Brownian motion setting. We also
                 investigate the discrete counterparts of the
                 Chacon-Walsh (1976) and Azema-Yor (1979) embeddings and
                 show that they lead to yet smaller sets of achievable
                 measures. Finally, we solve explicitly the Skorokhod
                 embedding problem constructing, for a given measure $
                 \mu $, a minimal stopping time $ \tau $ which embeds $
                 \mu $ and which further is uniformly integrable
                 whenever a uniformly integrable embedding of $ \mu $
                 exists.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Azema-Yor stopping time; Chacon-Walsh stopping time;
                 fractal; iterated function system; minimal stopping
                 time; random walk; self-similar set; Skorokhod
                 embedding problem; uniform integrability",
}

@Article{Nourdin:2008:WPV,
  author =       "Ivan Nourdin and Giovanni Peccati",
  title =        "Weighted power variations of iterated {Brownian}
                 motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "43:1229--43:1256",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-534",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/534",
  abstract =     "We characterize the asymptotic behaviour of the
                 weighted power variation processes associated with
                 iterated Brownian motion. We prove weak convergence
                 results in the sense of finite dimensional
                 distributions, and show that the laws of the limiting
                 objects can always be expressed in terms of three
                 independent Brownian motions $ X, Y $ and $B$, as well
                 as of the local times of $Y$. In particular, our
                 results involve ''weighted'' versions of Kesten and
                 Spitzer's Brownian motion in random scenery. Our
                 findings extend the theory initiated by Khoshnevisan
                 and Lewis (1999), and should be compared with the
                 recent result by Nourdin and R{\'e}veillac (2008),
                 concerning the weighted power variations of fractional
                 Brownian motion with Hurst index $ H = 1 / 4$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion; Brownian motion in random scenery;
                 Iterated Brownian motion; Limit theorems; Weighted
                 power variations",
}

@Article{Gibson:2008:MSV,
  author =       "Lee Gibson",
  title =        "The mass of sites visited by a random walk on an
                 infinite graph",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "44:1257--44:1282",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-531",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/531",
  abstract =     "We determine the log-asymptotic decay rate of the
                 negative exponential moments of the mass of sites
                 visited by a random walk on an infinite graph which
                 satisfies a two-sided sub-Gaussian estimate on its
                 transition kernel. This provides a new method of proof
                 of the correct decay rate for Cayley graphs of finitely
                 generated groups with polynomial volume growth. This
                 method also extend known results by determining this
                 decay rate for certain graphs with fractal-like
                 structure or with non-Alfors regular volume growth
                 functions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "random walk, infinite graph, visited sites, asymptotic
                 decay rates, polynomial volume growth, Cayley graph,
                 fractal graph, Alfors regular",
}

@Article{Davies:2008:SAN,
  author =       "Ian Davies",
  title =        "Semiclassical Analysis and a New Result for
                 {Poisson--L{\'e}vy} Excursion Measures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "45:1283--45:1306",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-513",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/513",
  abstract =     "The Poisson--L{\'e}vy excursion measure for the
                 diffusion process with small noise satisfying the
                 It{\^o} equation\par

                  $$ d X^{\varepsilon } = b(X^{\varepsilon }(t))d t +
                 \sqrt \varepsilon \, d B(t) $$

                 is studied and the asymptotic behaviour in $
                 \varepsilon $ is investigated. The leading order term
                 is obtained exactly and it is shown that at an
                 equilibrium point there are only two possible forms for
                 this term --- Levy or Hawkes--Truman. We also compute
                 the next to leading order.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "excursion measures, asymptotic expansions",
}

@Article{Eichelsbacher:2008:ORW,
  author =       "Peter Eichelsbacher and Wolfgang K{\"o}nig",
  title =        "Ordered Random Walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "46:1307--46:1336",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-539",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/539",
  abstract =     "We construct the conditional version of $k$
                 independent and identically distributed random walks on
                 $R$ given that they stay in strict order at all times.
                 This is a generalisation of so-called non-colliding or
                 non-intersecting random walks, the discrete variant of
                 Dyson's Brownian motions, which have been considered
                 yet only for nearest-neighbor walks on the lattice. Our
                 only assumptions are moment conditions on the steps and
                 the validity of the local central limit theorem. The
                 conditional process is constructed as a Doob
                 $h$-transform with some positive regular function $V$
                 that is strongly related with the Vandermonde
                 determinant and reduces to that function for simple
                 random walk. Furthermore, we prove an invariance
                 principle, i.e., a functional limit theorem towards
                 Dyson's Brownian motions, the continuous analogue.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Doob h-transform; Dyson's Brownian motions;
                 fluctuation theory.; non-colliding random walks;
                 non-intersecting random processes; Vandermonde
                 determinant",
}

@Article{Kulske:2008:PMG,
  author =       "Christof K{\"u}lske and Alex Opoku",
  title =        "The posterior metric and the goodness of
                 {Gibbsianness} for transforms of {Gibbs} measures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "47:1307--47:1344",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-560",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/560",
  abstract =     "We present a general method to derive continuity
                 estimates for conditional probabilities of general
                 (possibly continuous) spin models subjected to local
                 transformations. Such systems arise in the study of a
                 stochastic time-evolution of Gibbs measures or as noisy
                 observations. Assuming no a priori metric on the local
                 state spaces but only a measurable structure, we define
                 the posterior metric on the local image space. We show
                 that it allows in a natural way to divide the local
                 part of the continuity estimates from the spatial part
                 (which is treated by Dobrushin uniqueness here). We
                 show in the concrete example of the time evolution of
                 rotators on the $ (q - 1)$-dimensional sphere how this
                 method can be used to obtain estimates in terms of the
                 familiar Euclidean metric. In another application we
                 prove the preservation of Gibbsianness for sufficiently
                 fine local coarse-grainings when the Hamiltonian
                 satisfies a Lipschitz property",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "phase transitions; posterior metric; specification;
                 Time-evolved Gibbs measures, non-Gibbsian measures:
                 Dobrushin uniqueness",
}

@Article{Collet:2008:RPS,
  author =       "Pierre Collet and Antonio Galves and Florencia
                 Leonardi",
  title =        "Random perturbations of stochastic processes with
                 unbounded variable length memory",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "48:1345--48:1361",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-538",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/538",
  abstract =     "We consider binary infinite order stochastic chains
                 perturbed by a random noise. This means that at each
                 time step, the value assumed by the chain can be
                 randomly and independently flipped with a small fixed
                 probability. We show that the transition probabilities
                 of the perturbed chain are uniformly close to the
                 corresponding transition probabilities of the original
                 chain. As a consequence, in the case of stochastic
                 chains with unbounded but otherwise finite variable
                 length memory, we show that it is possible to recover
                 the context tree of the original chain, using a
                 suitable version of the algorithm Context, provided
                 that the noise is small enough.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "chains of infinite order, variable length Markov
                 chains, chains with unbounded variable length memory,
                 random perturbations, algorithm Context, context
                 trees",
}

@Article{Bonaccorsi:2008:SFN,
  author =       "Stefano Bonaccorsi and Carlo Marinelli and Giacomo
                 Ziglio",
  title =        "Stochastic {FitzHugh--Nagumo} equations on networks
                 with impulsive noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "49:1362--49:1379",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-532",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/532",
  abstract =     "We consider a system of nonlinear partial differential
                 equations with stochastic dynamical boundary conditions
                 that arises in models of neurophysiology for the
                 diffusion of electrical potentials through a finite
                 network of neurons. Motivated by the discussion in the
                 biological literature, we impose a general diffusion
                 equation on each edge through a generalized version of
                 the FitzHugh--Nagumo model, while the noise acting on
                 the boundary is described by a generalized stochastic
                 Kirchhoff law on the nodes. In the abstract framework
                 of matrix operators theory, we rewrite this stochastic
                 boundary value problem as a stochastic evolution
                 equation in infinite dimensions with a power-type
                 nonlinearity, driven by an additive L{\'e}vy noise. We
                 prove global well-posedness in the mild sense for such
                 stochastic partial differential equation by
                 monotonicity methods.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stochastic PDEs, FitzHugh--Nagumo equation, L{\'e}vy
                 processes, maximal monotone operators",
}

@Article{Borodin:2008:LTA,
  author =       "Alexei Borodin and Patrik Ferrari",
  title =        "Large time asymptotics of growth models on space-like
                 paths {I}: {PushASEP}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "50:1380--50:1418",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-541",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/541",
  abstract =     "We consider a new interacting particle system on the
                 one-dimensional lattice that interpolates between TASEP
                 and Toom's model: A particle cannot jump to the right
                 if the neighboring site is occupied, and when jumping
                 to the left it simply pushes all the neighbors that
                 block its way. We prove that for flat and step initial
                 conditions, the large time fluctuations of the height
                 function of the associated growth model along any
                 space-like path are described by the Airy$_1$ and
                 Airy$_2$ processes. This includes fluctuations of the
                 height profile for a fixed time and fluctuations of a
                 tagged particle's trajectory as special cases.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "stochastic growth, KPZ, determinantal processes, Airy
                 processes",
}

@Article{Croydon:2008:RWG,
  author =       "David Croydon and Takashi Kumagai",
  title =        "Random walks on {Galton--Watson} trees with infinite
                 variance offspring distribution conditioned to
                 survive",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "51:1419--51:1441",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-536",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/536",
  abstract =     "We establish a variety of properties of the discrete
                 time simple random walk on a Galton--Watson tree
                 conditioned to survive when the offspring distribution,
                 $Z$ say, is in the domain of attraction of a stable law
                 with index $ \alpha \in (1, 2]$. In particular, we are
                 able to prove a quenched version of the result that the
                 spectral dimension of the random walk is $ 2 \alpha /
                 (2 \alpha - 1)$. Furthermore, we demonstrate that when
                 $ \alpha \in (1, 2)$ there are logarithmic fluctuations
                 in the quenched transition density of the simple random
                 walk, which contrasts with the log-logarithmic
                 fluctuations seen when $ \alpha = 2$. In the course of
                 our arguments, we obtain tail bounds for the
                 distribution of the $n$ th generation size of a
                 Galton--Watson branching process with offspring
                 distribution $Z$ conditioned to survive, as well as
                 tail bounds for the distribution of the total number of
                 individuals born up to the $n$ th generation, that are
                 uniform in $n$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "branching process; random walk; stable distribution;
                 transition density",
}

@Article{Schweinsberg:2008:WM,
  author =       "Jason Schweinsberg",
  title =        "Waiting for $m$ mutations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "52:1442--52:1478",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-540",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/540",
  abstract =     "We consider a model of a population of fixed size $N$
                 in which each individual gets replaced at rate one and
                 each individual experiences a mutation at rate $ \mu $.
                 We calculate the asymptotic distribution of the time
                 that it takes before there is an individual in the
                 population with $m$ mutations. Several different
                 behaviors are possible, depending on how ?? changes
                 with $N$. These results have applications to the
                 problem of determining the waiting time for regulatory
                 sequences to appear and to models of cancer
                 development.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Moran model; mutations; population genetics; Waiting
                 times",
}

@Article{Voss:2008:LDO,
  author =       "Jochen Voss",
  title =        "Large Deviations for One Dimensional Diffusions with a
                 Strong Drift",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "53:1479--53:1528",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-564",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/564",
  abstract =     "We derive a large deviation principle which describes
                 the behaviour of a diffusion process with additive
                 noise under the influence of a strong drift. Our main
                 result is a large deviation theorem for the
                 distribution of the end-point of a one-dimensional
                 diffusion with drift $ \theta b $ where $b$ is a drift
                 function and $ \theta $ a real number, when $ \theta $
                 converges to $ \infty $. It transpires that the problem
                 is governed by a rate function which consists of two
                 parts: one contribution comes from the
                 Freidlin--Wentzell theorem whereas a second term
                 reflects the cost for a Brownian motion to stay near a
                 equilibrium point of the drift over long periods of
                 time.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "diffusion processes; large deviations; stochastic
                 differential equations",
}

@Article{Confortola:2008:QBR,
  author =       "Fulvia Confortola and Philippe Briand",
  title =        "Quadratic {BSDEs} with Random Terminal Time and
                 Elliptic {PDEs} in Infinite Dimension",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "54:1529--54:1561",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-514",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/514",
  abstract =     "In this paper we study one dimensional backward
                 stochastic differential equations (BSDEs) with random
                 terminal time not necessarily bounded or finite when
                 the generator $ F(t, Y, Z) $ has a quadratic growth in
                 $Z$. We provide existence and uniqueness of a bounded
                 solution of such BSDEs and, in the case of infinite
                 horizon, regular dependence on parameters. The obtained
                 results are then applied to prove existence and
                 uniqueness of a mild solution to elliptic partial
                 differential equations in Hilbert spaces. Finally we
                 show an application to a control problem.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "elliptic PDEs; optimal stochastic control; Quadratic
                 BSDEs",
}

@Article{Nolin:2008:NCP,
  author =       "Pierre Nolin",
  title =        "Near-critical percolation in two dimensions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "55:1562--55:1623",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-565",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/565",
  abstract =     "We give a self-contained and detailed presentation of
                 Kesten's results that allow to relate critical and
                 near-critical percolation on the triangular lattice.
                 They constitute an important step in the derivation of
                 the exponents describing the near-critical behavior of
                 this model. For future use and reference, we also show
                 how these results can be obtained in more general
                 situations, and we state some new consequences.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "arm events; critical exponents; near-critical
                 percolation",
}

@Article{Albenque:2008:SFI,
  author =       "Marie Albenque and Jean-Fran{\c{c}}ois Marckert",
  title =        "Some families of increasing planar maps",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "56:1624--56:1671",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-563",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/563",
  abstract =     "Stack-triangulations appear as natural objects when
                 one wants to define some families of increasing
                 triangulations by successive additions of faces. We
                 investigate the asymptotic behavior of rooted
                 stack-triangulations with $ 2 n $ faces under two
                 different distributions. We show that the uniform
                 distribution on this set of maps converges, for a
                 topology of local convergence, to a distribution on the
                 set of infinite maps. In the other hand, we show that
                 rescaled by $ n^{1 / 2} $, they converge for the
                 Gromov--Hausdorff topology on metric spaces to the
                 continuum random tree introduced by Aldous. Under a
                 distribution induced by a natural random construction,
                 the distance between random points rescaled by $ (6 /
                 11) \log n $ converge to 1 in probability. We obtain
                 similar asymptotic results for a family of increasing
                 quadrangulations.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "stackmaps, triangulations, Gromov--Hausdorff
                 convergence, continuum random tree",
}

@Article{Kyprianou:2008:SCC,
  author =       "Andreas Kyprianou and Victor Rivero",
  title =        "Special, conjugate and complete scale functions for
                 spectrally negative {L{\'e}vy} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "57:1672--57:1701",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-567",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/567",
  abstract =     "Following from recent developments in Hubalek and
                 Kyprianou [28], the objective of this paper is to
                 provide further methods for constructing new families
                 of scale functions for spectrally negative L{\'e}vy
                 processes which are completely explicit. This is the
                 result of an observation in the aforementioned paper
                 which permits feeding the theory of Bernstein functions
                 directly into the Wiener--Hopf factorization for
                 spectrally negative L{\'e}vy processes. Many new,
                 concrete examples of scale functions are offered
                 although the methodology in principle delivers still
                 more explicit examples than those listed.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Potential theory for subordinators, Scale functions,
                 Special subordinators, Spectrally negative L{\'e}vy
                 processes",
}

@Article{Lyons:2008:EUS,
  author =       "Russell Lyons and Benjamin Morris and Oded Schramm",
  title =        "Ends in Uniform Spanning Forests",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "58:1702--58:1725",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-566",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/566",
  abstract =     "It has hitherto been known that in a transitive
                 unimodular graph, each tree in the wired spanning
                 forest has only one end a.s. We dispense with the
                 assumptions of transitivity and unimodularity,
                 replacing them with a much broader condition on the
                 isoperimetric profile that requires just slightly more
                 than uniform transience.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Cayley graphs.; Spanning trees",
}

@Article{Gayrard:2008:EPT,
  author =       "V{\'e}ronique Gayrard and G{\'e}rard Ben Arous",
  title =        "Elementary potential theory on the hypercube",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "59:1726--59:1807",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-527",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/527",
  abstract =     "This work addresses potential theoretic questions for
                 the standard nearest neighbor random walk on the
                 hypercube $ \{ - 1, + 1 \}^N $. For a large class of
                 subsets $ A \subset \{ - 1, + 1 \}^N $ we give precise
                 estimates for the harmonic measure of $A$, the mean
                 hitting time of $A$, and the Laplace transform of this
                 hitting time. In particular, we give precise sufficient
                 conditions for the harmonic measure to be
                 asymptotically uniform, and for the hitting time to be
                 asymptotically exponentially distributed, as $ N
                 \rightarrow \infty $. Our approach relies on a
                 $d$-dimensional extension of the Ehrenfest urn scheme
                 called lumping and covers the case where $d$ is allowed
                 to diverge with $N$ as long as $ d \leq \alpha_0 \frac
                 {N}{\log N}$ for some constant $ 0 < \alpha_0 < 1$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "random walk on hypercubes, lumping",
}

@Article{Bass:2008:DSD,
  author =       "Richard Bass and Edwin Perkins",
  title =        "Degenerate stochastic differential equations arising
                 from catalytic branching networks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "60:1808--60:1885",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-568",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/568",
  abstract =     "We establish existence and uniqueness for the
                 martingale problem associated with a system of
                 degenerate SDE's representing a catalytic branching
                 network. The drift and branching coefficients are only
                 assumed to be continuous and satisfy some natural
                 non-degeneracy conditions. We assume at most one
                 catalyst per site as is the case for the hypercyclic
                 equation. Here the two-dimensional case with affine
                 drift is required in work of [DGHSS] on mean fields
                 limits of block averages for 2-type branching models on
                 a hierarchical group. The proofs make use of some new
                 methods, including Cotlar's lemma to establish
                 asymptotic orthogonality of the derivatives of an
                 associated semigroup at different times, and a refined
                 integration by parts technique from [DP1].",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "catalytic branching; Cotlar's lemma; degenerate
                 diffusions; martingale problem; perturbations;
                 resolvents; stochastic differential equations",
}

@Article{Piera:2008:CRR,
  author =       "Francisco Piera and Ravi Mazumdar",
  title =        "Comparison Results for Reflected Jump-diffusions in
                 the Orthant with Variable Reflection Directions and
                 Stability Applications",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "61:1886--61:1908",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-569",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/569",
  abstract =     "We consider reflected jump-diffusions in the orthant $
                 R_+^n $ with time- and state-dependent drift, diffusion
                 and jump-amplitude coefficients. Directions of
                 reflection upon hitting boundary faces are also allow
                 to depend on time and state. Pathwise comparison
                 results for this class of processes are provided, as
                 well as absolute continuity properties for their
                 associated regulator processes responsible of keeping
                 the respective diffusions in the orthant. An important
                 role is played by the boundary property in that
                 regulators do not charge times spent by the reflected
                 diffusion at the intersection of two or more boundary
                 faces. The comparison results are then applied to
                 provide an ergodicity condition for the state-dependent
                 reflection directions case.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "ergodicity.; Jump-diffusion processes; pathwise
                 comparisons; Skorokhod maps; stability; state-dependent
                 oblique reflections",
}

@Article{Veto:2008:SRR,
  author =       "Balint Veto and Balint Toth",
  title =        "Self-repelling random walk with directed edges on {$
                 \mathbb {Z} $}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "62:1909--62:1926",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-570",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/570",
  abstract =     "We consider a variant of self-repelling random walk on
                 the integer lattice Z where the self-repellence is
                 defined in terms of the local time on oriented edges.
                 The long-time asymptotic scaling of this walk is
                 surprisingly different from the asymptotics of the
                 similar process with self-repellence defined in terms
                 of local time on unoriented edges. We prove limit
                 theorems for the local time process and for the
                 position of the random walker. The main ingredient is a
                 Ray--Knight-type of approach. At the end of the paper,
                 we also present some computer simulations which show
                 the strange scaling behaviour of the walk considered.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "random walks with long memory, self-repelling, one
                 dimension, oriented edges, local time,
                 Ray--Knight-theory, coupling",
}

@Article{Amir:2008:SSE,
  author =       "Gideon Amir and Christopher Hoffman",
  title =        "A special set of exceptional times for dynamical
                 random walk on {$ Z^2 $}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "63:1927--63:1951",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-571",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/571",
  abstract =     "In [2] Benjamini, H{\"a}ggstr{\"o}m, Peres and Steif
                 introduced the model of dynamical random walk on the
                 $d$-dimensional lattice $ Z^d$. This is a continuum of
                 random walks indexed by a time parameter $t$. They
                 proved that for dimensions $ d = 3, 4$ there almost
                 surely exist times $t$ such that the random walk at
                 time $t$ visits the origin infinitely often, but for
                 dimension 5 and up there almost surely do not exist
                 such $t$. Hoffman showed that for dimension 2 there
                 almost surely exists $t$ such that the random walk at
                 time $t$ visits the origin only finitely many times
                 [5]. We refine the results of [5] for dynamical random
                 walk on $ Z^2$, showing that with probability one the
                 are times when the origin is visited only a finite
                 number of times while other points are visited
                 infinitely often.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Dynamical Random Walks, Dynamical Sensativity; Random
                 Walks",
}

@Article{Kosygina:2008:PNE,
  author =       "Elena Kosygina and Martin Zerner",
  title =        "Positively and negatively excited random walks on
                 integers, with branching processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "64:1952--64:1979",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-572",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/572",
  abstract =     "We consider excited random walks on the integers with
                 a bounded number of i.i.d. cookies per site which may
                 induce drifts both to the left and to the right. We
                 extend the criteria for recurrence and transience by M.
                 Zerner and for positivity of speed by A.-L. Basdevant
                 and A. Singh to this case and also prove an annealed
                 central limit theorem. The proofs are based on results
                 from the literature concerning branching processes with
                 migration and make use of a certain renewal
                 structure.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Central limit theorem; excited random walk; law of
                 large numbers; positive and negative cookies;
                 recurrence; renewal structure; transience",
}

@Article{Bianchi:2008:GDN,
  author =       "Alessandra Bianchi",
  title =        "{Glauber} dynamics on nonamenable graphs: boundary
                 conditions and mixing time",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "65:1980--65:2012",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-574",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/574",
  abstract =     "We study the stochastic Ising model on finite graphs
                 with n vertices and bounded degree and analyze the
                 effect of boundary conditions on the mixing time. We
                 show that for all low enough temperatures, the spectral
                 gap of the dynamics with (+)-boundary condition on a
                 class of nonamenable graphs, is strictly positive
                 uniformly in n. This implies that the mixing time grows
                 at most linearly in n. The class of graphs we consider
                 includes hyperbolic graphs with sufficiently high
                 degree, where the best upper bound on the mixing time
                 of the free boundary dynamics is polynomial in n, with
                 exponent growing with the inverse temperature. In
                 addition, we construct a graph in this class, for which
                 the mixing time in the free boundary case is
                 exponentially large in n. This provides a first example
                 where the mixing time jumps from exponential to linear
                 in n while passing from free to (+)-boundary condition.
                 These results extend the analysis of Martinelli,
                 Sinclair and Weitz to a wider class of nonamenable
                 graphs.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Glauber dynamics; mixing time; nonamenable graphs;
                 spectral gap",
}

@Article{Bordenave:2008:BAP,
  author =       "Charles Bordenave",
  title =        "On the birth-and-assassination process, with an
                 application to scotching a rumor in a network",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "66:2014--66:2030",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-573",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/573",
  abstract =     "We give new formulas on the total number of born
                 particles in the stable birth-and-assassination
                 process, and prove that it has a heavy-tailed
                 distribution. We also establish that this process is a
                 scaling limit of a process of rumor scotching in a
                 network, and is related to a predator-prey dynamics.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "branching process, heavy tail phenomena, SIR
                 epidemics",
}

@Article{Neuenkirch:2008:DED,
  author =       "Andreas Neuenkirch and Ivan Nourdin and Samy Tindel",
  title =        "Delay equations driven by rough paths",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "67:2031--67:2068",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-575",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/575",
  abstract =     "In this article, we illustrate the flexibility of the
                 algebraic integration formalism introduced in M.
                 Gubinelli, {\em J. Funct. Anal.} {\bf 216}, 86-140,
                 2004,
                 \url{http://www.ams.org/mathscinet-getitem?mr=2005k:60169}
                 Math. Review 2005k:60169, by establishing an existence
                 and uniqueness result for delay equations driven by
                 rough paths. We then apply our results to the case
                 where the driving path is a fractional Brownian motion
                 with Hurst parameter $ H > 1 / 3 $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "delay equation; fractional Brownian motion; Malliavin
                 calculus; rough paths theory",
}

@Article{Hermisson:2008:PGH,
  author =       "Joachim Hermisson and Peter Pfaffelhuber",
  title =        "The pattern of genetic hitchhiking under recurrent
                 mutation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "68:2069--68:2106",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-577",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/577",
  abstract =     "Genetic hitchhiking describes evolution at a neutral
                 locus that is linked to a selected locus. If a
                 beneficial allele rises to fixation at the selected
                 locus, a characteristic polymorphism pattern (so-called
                 selective sweep) emerges at the neutral locus. The
                 classical model assumes that fixation of the beneficial
                 allele occurs from a single copy of this allele that
                 arises by mutation. However, recent theory (Pennings
                 and Hermisson, 2006a, b) has shown that recurrent
                 beneficial mutation at biologically realistic rates can
                 lead to markedly different polymorphism patterns,
                 so-called soft selective sweeps. We extend an approach
                 that has recently been developed for the classical
                 hitchhiking model (Schweinsberg and Durrett, 2005;
                 Etheridge et al., 2006) to study the recurrent mutation
                 scenario. We show that the genealogy at the neutral
                 locus can be approximated (to leading orders in the
                 selection strength) by a marked Yule process with
                 immigration. Using this formalism, we derive an
                 improved analytical approximation for the expected
                 heterozygosity at the neutral locus at the time of
                 fixation of the beneficial allele.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Selective sweep, genetic hitchhiking, soft selective
                 sweep, diffusion approximation, Yule process, random
                 background",
}

@Article{Arguin:2008:CPS,
  author =       "Louis-Pierre Arguin",
  title =        "Competing Particle Systems and the {Ghirlanda--Guerra}
                 Identities",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "69:2101--69:2117",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-579",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/579",
  abstract =     "Competing particle systems are point processes on the
                 real line whose configurations $X$ can be ordered
                 decreasingly and evolve by increments which are
                 functions of correlated Gaussian variables. The
                 correlations are intrinsic to the points and quantified
                 by a matrix $ Q = \{ q_{ij} \} $. Quasi-stationary
                 systems are those for which the law of $ (X, Q)$ is
                 invariant under the evolution up to translation of $X$.
                 It was conjectured by Aizenman and co-authors that the
                 matrix $Q$ of robustly quasi-stationary systems must
                 exhibit a hierarchical structure. This was established
                 recently, up to a natural decomposition of the system,
                 whenever the set $ S_Q$ of values assumed by $ q_{ij}$
                 is finite. In this paper, we study the general case
                 where $ S_Q$ may be infinite. Using the past increments
                 of the evolution, we show that the law of robustly
                 quasi-stationary systems must obey the
                 Ghirlanda--Guerra identities, which first appear in the
                 study of spin glass models. This provides strong
                 evidence that the above conjecture also holds in the
                 general case. In addition, it yields an alternative
                 proof of a theorem of Ruzmaikina and Aizenman for
                 independent increments.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Point processes, Ultrametricity, Ghirlanda--Guerra
                 identities",
}

@Article{Garet:2008:FPC,
  author =       "Olivier Garet and R{\'e}gine Marchand",
  title =        "First-passage competition with different speeds:
                 positive density for both species is impossible",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "70:2118--70:2159",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-581",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/581",
  abstract =     "Consider two epidemics whose expansions on $ \mathbb
                 {Z}^d $ are governed by two families of passage times
                 that are distinct and stochastically comparable. We
                 prove that when the weak infection survives, the space
                 occupied by the strong one is almost impossible to
                 detect. Particularly, in dimension two, we prove that
                 one species finally occupies a set with full density,
                 while the other one only occupies a set of null
                 density. Furthermore, we observe the same fluctuations
                 with respect to the asymptotic shape as for the weak
                 infection evolving alone. By the way, we extend the
                 H{\"a}ggstr{\"o}m-Pemantle non-coexistence result
                 ``except perhaps for a denumerable set'' to families of
                 stochastically comparable passage times indexed by a
                 continuous parameter.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "coexistence; competition; first-passage percolation;
                 moderate deviations; random growth",
}

@Article{Athreya:2008:RDT,
  author =       "Siva Athreya and Rahul Roy and Anish Sarkar",
  title =        "Random directed trees and forest --- drainage networks
                 with dependence",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "71:2160--71:2189",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-580",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/580",
  abstract =     "Consider the $d$-dimensional lattice $ \mathbb Z^d$
                 where each vertex is `open' or `closed' with
                 probability $p$ or $ 1 - p$ respectively. An open
                 vertex $v$ is connected by an edge to the closest open
                 vertex $ w$ in the $ 45^\circ $ (downward) light cone
                 generated at $v$. In case of non-uniqueness of such a
                 vertex $w$, we choose any one of the closest vertices
                 with equal probability and independently of the other
                 random mechanisms. It is shown that this random graph
                 is a tree almost surely for $ d = 2$ and $3$ and it is
                 an infinite collection of distinct trees for $ d \geq
                 4$. In addition, for any dimension, we show that there
                 is no bi-infinite path in the tree.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random Graph, Random Oriented Trees, Random Walk",
}

@Article{Heunis:2008:ICN,
  author =       "Andrew Heunis and Vladimir Lucic",
  title =        "On the Innovations Conjecture of Nonlinear Filtering
                 with Dependent Data",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "72:2190--72:2216",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-585",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/585",
  abstract =     "We establish the innovations conjecture for a
                 nonlinear filtering problem in which the signal to be
                 estimated is conditioned by the observations. The
                 approach uses only elementary stochastic analysis,
                 together with a variant due to J. M. C. Clark of a
                 theorem of Yamada and Watanabe on pathwise-uniqueness
                 and strong solutions of stochastic differential
                 equations.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "innovations conjecture; nonlinear filter;
                 pathwise-uniqueness",
}

@Article{Faggionato:2008:RWE,
  author =       "Alessandra Faggionato",
  title =        "Random walks and exclusion processes among random
                 conductances on random infinite clusters:
                 homogenization and hydrodynamic limit",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "73:2217--73:2247",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-591",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/591",
  abstract =     "We consider a stationary and ergodic random field $ \{
                 \omega (b) \colon b \in \mathbb {E}_d \} $
                 parameterized by the family of bonds in $ \mathbb {Z}^d
                 $, $ d \geq 2 $. The random variable $ \omega (b) $ is
                 thought of as the conductance of bond $b$ and it ranges
                 in a finite interval $ [0, c_0]$. Assuming that the set
                 of bonds with positive conductance has a unique
                 infinite cluster $ \mathcal {C}(\omega)$, we prove
                 homogenization results for the random walk among random
                 conductances on $ \mathcal {C}(\omega)$. As a
                 byproduct, applying the general criterion of Faggionato
                 (2007) leading to the hydrodynamic limit of exclusion
                 processes with bond--dependent transition rates, for
                 almost all realizations of the environment we prove the
                 hydrodynamic limit of simple exclusion processes among
                 random conductances on $ \mathcal {C}(\omega)$. The
                 hydrodynamic equation is given by a heat equation whose
                 diffusion matrix does not depend on the environment. We
                 do not require any ellipticity condition. As special
                 case, $ \mathcal {C}(\omega)$ can be the infinite
                 cluster of supercritical Bernoulli bond percolation.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "bond percolation; disordered system; exclusion
                 process; homogenization; random walk in random
                 environment",
}

@Article{Mueller:2008:RDS,
  author =       "Carl Mueller and David Nualart",
  title =        "Regularity of the density for the stochastic heat
                 equation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "74:2248--74:2258",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-589",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/589",
  abstract =     "We study the smoothness of the density of a semilinear
                 heat equation with multiplicative spacetime white
                 noise. Using Malliavin calculus, we reduce the problem
                 to a question of negative moments of solutions of a
                 linear heat equation with multiplicative white noise.
                 Then we settle this question by proving that solutions
                 to the linear equation have negative moments of all
                 orders.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "heat equation, white noise, Malliavin calculus,
                 stochastic partial differential equations",
}

@Article{Zemlys:2008:HFS,
  author =       "Vaidotas Zemlys",
  title =        "A {H{\"o}lderian} {FCLT} for some multiparameter
                 summation process of independent non-identically
                 distributed random variables",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "75:2259--75:2282",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-590",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/590",
  abstract =     "We introduce a new construction of a summation process
                 based on the collection of rectangular subsets of unit
                 d-dimensional cube for a triangular array of
                 independent non-identically distributed variables with
                 d-dimensional index, using the non-uniform grid adapted
                 to the variances of the variables. We investigate its
                 convergence in distribution in some Holder spaces. It
                 turns out that for dimensions greater than 2, the
                 limiting process is not necessarily the standard
                 Brownian sheet. This contrasts with a classical result
                 of Prokhorov for the one-dimensional case.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian sheet, functional central limit theorem,
                 H{\"o}lder space, invariance principle, triangular
                 array, summation process.",
}

@Article{Drewitz:2008:LEO,
  author =       "Alexander Drewitz",
  title =        "{Lyapunov} exponents for the one-dimensional parabolic
                 {Anderson} model with drift",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "13",
  pages =        "76:2283--76:2336",
  year =         "2008",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v13-586",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/586",
  abstract =     "We consider the solution to the one-dimensional
                 parabolic Anderson model with homogeneous initial
                 condition, arbitrary drift and a time-independent
                 potential bounded from above. Under ergodicity and
                 independence conditions we derive representations for
                 both the quenched Lyapunov exponent and, more
                 importantly, the $p$-th annealed Lyapunov exponents for
                 all positive real $p$. These results enable us to prove
                 the heuristically plausible fact that the $p$-th
                 annealed Lyapunov exponent converges to the quenched
                 Lyapunov exponent as $p$ tends to 0. Furthermore, we
                 show that the solution is $p$-intermittent for $p$
                 large enough. As a byproduct, we compute the optimal
                 quenched speed of the random walk appearing in the
                 Feynman--Kac representation of the solution under the
                 corresponding Gibbs measure. In our context, depending
                 on the negativity of the potential, a phase transition
                 from zero speed to positive speed appears as the drift
                 parameter or diffusion constant increase,
                 respectively.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Parabolic Anderson model, Lyapunov exponents,
                 intermittency, large deviations",
}

@Article{Hambly:2009:PHI,
  author =       "Ben Hambly and Martin Barlow",
  title =        "Parabolic {Harnack} inequality and local limit theorem
                 for percolation clusters",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "1:1--1:26",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-587",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/587",
  abstract =     "We consider the random walk on supercritical
                 percolation clusters in $ \mathbb {Z}^d $. Previous
                 papers have obtained Gaussian heat kernel bounds, and
                 a.s. invariance principles for this process. We show
                 how this information leads to a parabolic Harnack
                 inequality, a local limit theorem and estimates on the
                 Green's function.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Harnack inequality; local limit theorem; Percolation;
                 random walk",
}

@Article{Douc:2009:FIC,
  author =       "Randal Douc and Eric Moulines and Yaacov Ritov",
  title =        "Forgetting of the initial condition for the filter in
                 general state-space hidden {Markov} chain: a coupling
                 approach",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "2:27--2:49",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-593",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/593",
  abstract =     "We give simple conditions that ensure exponential
                 forgetting of the initial conditions of the filter for
                 general state-space hidden Markov chain. The proofs are
                 based on the coupling argument applied to the posterior
                 Markov kernels. These results are useful both for
                 filtering hidden Markov models using approximation
                 methods (e.g., particle filters) and for proving
                 asymptotic properties of estimators. The results are
                 general enough to cover models like the Gaussian state
                 space model, without using the special structure that
                 permits the application of the Kalman filter.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "hidden Markov chain; non-linear filtering, coupling;
                 stability",
}

@Article{Atar:2009:ETG,
  author =       "Rami Atar and Siva Athreya and Zhen-Qing Chen",
  title =        "Exit Time, Green Function and Semilinear Elliptic
                 Equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "3:50--3:71",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-597",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/597",
  abstract =     "Let $D$ be a bounded Lipschitz domain in $ R^n$ with $
                 n \geq 2$ and $ \tau_D$ be the first exit time from $D$
                 by Brownian motion on $ R^n$. In the first part of this
                 paper, we are concerned with sharp estimates on the
                 expected exit time $ E_x [\tau_D]$. We show that if $D$
                 satisfies a uniform interior cone condition with angle
                 $ \theta \in (\cos^{-1}(1 / \sqrt {n}), \pi)$, then $
                 c_1 \varphi_1 (x) \leq E_x [\tau_D] \leq c_2 \varphi_1
                 (x)$ on $D$. Here $ \varphi_1$ is the first positive
                 eigenfunction for the Dirichlet Laplacian on $D$. The
                 above result is sharp as we show that if $D$ is a
                 truncated circular cone with angle $ \theta <
                 \cos^{-1}(1 / \sqrt {n})$, then the upper bound for $
                 E_x [\tau_D]$ fails. These results are then used in the
                 second part of this paper to investigate whether
                 positive solutions of the semilinear equation $ \Delta
                 u = u^p$ in $ D, $ $ p \in R$, that vanish on an open
                 subset $ \Gamma \subset \partial D$ decay at the same
                 rate as $ \varphi_1$ on $ \Gamma $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "boundary Harnack principle; Brownian motion; Dirichlet
                 Laplacian; exit time; Feynman--Kac transform; Green
                 function estimates; ground state; Lipschitz domain;
                 Schauder's fixed point theorem; semilinear elliptic
                 equation",
}

@Article{Ibarrola:2009:FTR,
  author =       "Ricardo V{\'e}lez Ibarrola and Tomas Prieto-Rumeau",
  title =        "{De Finetti}'s-type results for some families of non
                 identically distributed random variables",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "4:72--4:86",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-602",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/602",
  abstract =     "We consider random selection processes of weighted
                 elements in an arbitrary set. Their conditional
                 distributions are shown to be a generalization of the
                 hypergeometric distribution, while the marginal
                 distributions can always be chosen as generalized
                 binomial distributions. Then we propose sufficient
                 conditions on the weight function ensuring that the
                 marginal distributions are necessarily of the
                 generalized binomial form. In these cases, the
                 corresponding indicator random variables are
                 conditionally independent (as in the classical De
                 Finetti theorem) though they are neither exchangeable
                 nor identically distributed.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "De Finetti theorem; exchangeability; random assignment
                 processes",
}

@Article{Janson:2009:PRG,
  author =       "Svante Janson",
  title =        "On percolation in random graphs with given vertex
                 degrees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "5:86--5:118",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-603",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/603",
  abstract =     "We study the random graph obtained by random deletion
                 of vertices or edges from a random graph with given
                 vertex degrees. A simple trick of exploding vertices
                 instead of deleting them, enables us to derive results
                 from known results for random graphs with given vertex
                 degrees. This is used to study existence of giant
                 component and existence of k-core. As a variation of
                 the latter, we study also bootstrap percolation in
                 random regular graphs. We obtain both simple new proofs
                 of known results and new results. An interesting
                 feature is that for some degree sequences, there are
                 several or even infinitely many phase transitions for
                 the k-core.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "bootstrap percolation; giant component; k-core; random
                 graph",
}

@Article{Sega:2009:LRC,
  author =       "Gregor Sega",
  title =        "Large-range constant threshold growth model in one
                 dimension",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "6:119--6:138",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-598",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/598",
  abstract =     "We study a one dimensional constant threshold model in
                 continuous time. Its dynamics have two parameters, the
                 range $n$ and the threshold $v$. An unoccupied site $x$
                 becomes occupied at rate 1 as soon as there are at
                 least $v$ occupied sites in $ [x - n, x + n]$. As n
                 goes to infinity and $v$ is kept fixed, the dynamics
                 can be approximated by a continuous space version,
                 which has an explicit invariant measure at the front.
                 This allows us to prove that the speed of propagation
                 is asymptoticaly $ n^2 / 2 v$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "asymptotic propagation velocity; growth model;
                 invariant distribution",
}

@Article{Weiss:2009:EBS,
  author =       "Alexander Weiss",
  title =        "Escaping the {Brownian} stalkers",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "7:139--7:160",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-594",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/594",
  abstract =     "We propose a simple model for the behaviour of
                 longterm investors on a stock market. It consists of
                 three particles that represent the stock's current
                 price and the buyers', respectively sellers', opinion
                 about the right trading price. As time evolves, both
                 groups of traders update their opinions with respect to
                 the current price. The speed of updating is controlled
                 by a parameter; the price process is described by a
                 geometric Brownian motion. We consider the market's
                 stability in terms of the distance between the buyers'
                 and sellers' opinion, and prove that the distance
                 process is recurrent/transient in dependence on the
                 parameter.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "financial markets; market stability; recurrence;
                 stochastic dynamics; transience",
}

@Article{Bovier:2009:ASS,
  author =       "Anton Bovier and Anton Klimovsky",
  title =        "The {Aizenman--Sims--Starr} and {Guerras} schemes for
                 the {SK} model with multidimensional spins",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "8:161--8:241",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-611",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/611",
  abstract =     "We prove upper and lower bounds on the free energy of
                 the Sherrington--Kirkpatrick model with
                 multidimensional spins in terms of variational
                 inequalities. The bounds are based on a
                 multidimensional extension of the Parisi functional. We
                 generalise and unify the comparison scheme of Aizenman,
                 Sims and Starr and the one of Guerra involving the
                 GREM-inspired processes and Ruelle's probability
                 cascades. For this purpose, an abstract quenched large
                 deviations principle of the G{\"a}rtner-Ellis type is
                 obtained. We derive Talagrand's representation of
                 Guerra's remainder term for the
                 Sherrington--Kirkpatrick model with multidimensional
                 spins. The derivation is based on well-known properties
                 of Ruelle's probability cascades and the
                 Bolthausen--Sznitman coalescent. We study the
                 properties of the multidimensional Parisi functional by
                 establishing a link with a certain class of semi-linear
                 partial differential equations. We embed the problem of
                 strict convexity of the Parisi functional in a more
                 general setting and prove the convexity in some
                 particular cases which shed some light on the original
                 convexity problem of Talagrand. Finally, we prove the
                 Parisi formula for the local free energy in the case of
                 multidimensional Gaussian a priori distribution of
                 spins using Talagrand's methodology of a priori
                 estimates.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Sherrington--Kirkpatrick model, multidimensional
                 spins, quenched large deviations, concentration of
                 measure, Gaussian spins, convexity, Parisi functional,
                 Parisi formula",
}

@Article{Taylor:2009:CPS,
  author =       "Jesse Taylor and Amandine V{\'e}ber",
  title =        "Coalescent processes in subdivided populations subject
                 to recurrent mass extinctions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "9:242--9:288",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-595",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/595",
  abstract =     "We investigate the infinitely many demes limit of the
                 genealogy of a sample of individuals from a subdivided
                 population that experiences sporadic mass extinction
                 events. By exploiting a separation of time scales that
                 occurs within a class of structured population models
                 generalizing Wright's island model, we show that as the
                 number of demes tends to infinity, the limiting form of
                 the genealogy can be described in terms of the
                 alternation of instantaneous scattering phases that
                 depend mainly on local demographic processes, and
                 extended collecting phases that are dominated by global
                 processes. When extinction and recolonization events
                 are local, the genealogy is described by Kingman's
                 coalescent, and the scattering phase influences only
                 the overall rate of the process. In contrast, if the
                 demes left vacant by a mass extinction event are
                 recolonized by individuals emerging from a small number
                 of demes, then the limiting genealogy is a coalescent
                 process with simultaneous multiple mergers (a $ \Xi
                 $-coalescent). In this case, the details of the
                 within-deme population dynamics influence not only the
                 overall rate of the coalescent process, but also the
                 statistics of the complex mergers that can occur within
                 sample genealogies. These results suggest that the
                 combined effects of geography and disturbance could
                 play an important role in producing the unusual
                 patterns of genetic variation documented in some marine
                 organisms with high fecundity.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "disturbance; extinction/recolonization; genealogy;
                 metapopulation; population genetics; separation of time
                 scales; Xi-coalescent",
}

@Article{Alsmeyer:2009:LTM,
  author =       "Gerold Alsmeyer and Alex Iksanov",
  title =        "A Log-Type Moment Result for Perpetuities and Its
                 Application to Martingales in Supercritical Branching
                 Random Walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "10:289--10:313",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-596",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/596",
  abstract =     "Infinite sums of i.i.d. random variables discounted by
                 a multiplicative random walk are called perpetuities
                 and have been studied by many authors. The present
                 paper provides a log-type moment result for such random
                 variables under minimal conditions which is then
                 utilized for the study of related moments of a.s.
                 limits of certain martingales associated with the
                 supercritical branching random walk. The connection
                 arises upon consideration of a size-biased version of
                 the branching random walk originally introduced by
                 Lyons. As a by-product, necessary and sufficient
                 conditions for uniform integrability of these
                 martingales are provided in the most general situation
                 which particularly means that the classical
                 (LlogL)-condition is not always needed.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "branching random walk; martingale; moments;
                 perpetuity",
}

@Article{Foondun:2009:HKE,
  author =       "Mohammud Foondun",
  title =        "Heat kernel estimates and {Harnack} inequalities for
                 some {Dirichlet} forms with non-local part",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "11:314--11:340",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-604",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/604",
  abstract =     "We consider the Dirichlet form given by\par

                  $$ {\cal E}(f, f) = \frac {1}{2} \int_{R^d} \sum_{i, j
                 = 1}^d a_{ij}(x) \frac {\partial f(x)}{\partial x_i}
                 \frac {\partial f(x)}{\partial x_j} d x $$

                  $$ + \int_{R^d \times R^d} (f(y) - f(x))^2 J(x, y)d x
                 d y. $$

                 Under the assumption that the $ {a_{ij}} $ are
                 symmetric and uniformly elliptic and with suitable
                 conditions on $J$, the nonlocal part, we obtain upper
                 and lower bounds on the heat kernel of the Dirichlet
                 form. We also prove a Harnack inequality and a
                 regularity theorem for functions that are harmonic with
                 respect to $ \cal E$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Integro-differential operators. Harnack inequality.
                 Heat kernel, Holder continuity",
}

@Article{Lejay:2009:RDE,
  author =       "Antoine Lejay",
  title =        "On rough differential equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "12:341--12:364",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-613",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/613",
  abstract =     "We prove that the It{\^o} map, that is the map that
                 gives the solution of a differential equation
                 controlled by a rough path of finite $p$-variation with
                 $ p \in [2, 3)$ is locally Lipschitz continuous in all
                 its arguments and we give some sufficient conditions
                 for global existence for non-bounded vector fields.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Barbour:2009:SCI,
  author =       "A. Barbour and A. Gnedin",
  title =        "Small counts in the infinite occupancy scheme",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "13:365--13:384",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-608",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/608",
  abstract =     "The paper is concerned with the classical occupancy
                 scheme in which balls are thrown independently into
                 infinitely many boxes, with given probability of
                 hitting each of the boxes. We establish joint normal
                 approximation, as the number of balls goes to infinity,
                 for the numbers of boxes containing any fixed number of
                 balls, standardized in the natural way, assuming only
                 that the variances of these counts all tend to
                 infinity. The proof of this approximation is based on a
                 de-Poissonization lemma. We then review sufficient
                 conditions for the variances to tend to infinity.
                 Typically, the normal approximation does not mean
                 convergence. We show that the convergence of the full
                 vector of counts only holds under a condition of
                 regular variation, thus giving a complete
                 characterization of possible limit correlation
                 structures.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "normal approximation; occupancy problem;
                 Poissonization; regular variation",
}

@Article{Gravner:2009:LBP,
  author =       "Janko Gravner and Alexander Holroyd",
  title =        "Local Bootstrap Percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "14:385--14:399",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-607",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/607",
  abstract =     "We study a variant of bootstrap percolation in which
                 growth is restricted to a single active cluster.
                 Initially there is a single {\em active} site at the
                 origin, while other sites of $ \mathbb {Z}^2 $ are
                 independently {\em occupied} with small probability
                 $p$, otherwise {\em empty}. Subsequently, an empty site
                 becomes active by contact with two or more active
                 neighbors, and an occupied site becomes active if it
                 has an active site within distance 2. We prove that the
                 entire lattice becomes active with probability $ \exp
                 [\alpha (p) / p]$, where $ \alpha (p)$ is between $ -
                 \pi^2 / 9 + c \sqrt p$ and $ - \pi^2 / 9 + C \sqrt
                 p(\log p^{-1})^3$. This corrects previous numerical
                 predictions for the scaling of the correction term.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "bootstrap percolation; cellular automaton; crossover;
                 finite-size scaling; metastability",
}

@Article{Chen:2009:NFM,
  author =       "Bo Chen and Daniel Ford and Matthias Winkel",
  title =        "A new family of {Markov} branching trees: the
                 alpha-gamma model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "15:400--15:430",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-616",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/616",
  abstract =     "We introduce a simple tree growth process that gives
                 rise to a new two-parameter family of discrete
                 fragmentation trees that extends Ford's alpha model to
                 multifurcating trees and includes the trees obtained by
                 uniform sampling from Duquesne and Le Gall's stable
                 continuum random tree. We call these new trees the
                 alpha-gamma trees. In this paper, we obtain their
                 splitting rules, dislocation measures both in ranked
                 order and in size-biased order, and we study their
                 limiting behaviour.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Alpha-gamma tree, splitting rule, sampling
                 consistency, self-similar fragmentation, dislocation
                 measure, continuum random tree, R-tree, Markov
                 branching model",
}

@Article{Tournier:2009:IET,
  author =       "Laurent Tournier",
  title =        "Integrability of exit times and ballisticity for
                 random walks in {Dirichlet} environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "16:431--16:451",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-609",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/609",
  abstract =     "We consider random walks in Dirichlet random
                 environment. Since the Dirichlet distribution is not
                 uniformly elliptic, the annealed integrability of the
                 exit time out of a given finite subset is a non-trivial
                 question. In this paper we provide a simple and
                 explicit equivalent condition for the integrability of
                 Green functions and exit times on any finite directed
                 graph. The proof relies on a quotienting procedure
                 allowing for an induction argument on the cardinality
                 of the graph. This integrability problem arises in the
                 definition of Kalikow auxiliary random walk. Using a
                 particular case of our condition, we prove a refined
                 version of the ballisticity criterion given by Enriquez
                 and Sabot.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "ballisticity; Dirichlet distribution; exit time;
                 quotient graph; random walks in random environment;
                 reinforced random walks",
}

@Article{Bryc:2009:DRQ,
  author =       "W{\l}odek Bryc and Virgil Pierce",
  title =        "Duality of real and quaternionic random matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "17:452--17:476",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-606",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/606",
  abstract =     "We show that quaternionic Gaussian random variables
                 satisfy a generalization of the Wick formula for
                 computing the expected value of products in terms of a
                 family of graphical enumeration problems. When applied
                 to the quaternionic Wigner and Wishart families of
                 random matrices the result gives the duality between
                 moments of these families and the corresponding real
                 Wigner and Wishart families.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Gaussian Symplectic Ensemble, quaternion Wishart,
                 moments, Mobius graphs, Euler characteristic",
}

@Article{Bahlali:2009:HSP,
  author =       "Khaled Bahlali and A. Elouaflin and Etienne Pardoux",
  title =        "Homogenization of semilinear {PDEs} with discontinuous
                 averaged coefficients",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "18:477--18:499",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-627",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/627",
  abstract =     "We study the asymptotic behavior of solutions of
                 semilinear PDEs. Neither periodicity nor ergodicity
                 will be assumed. On the other hand, we assume that the
                 coefficients have averages in the Cesaro sense. In such
                 a case, the averaged coefficients could be
                 discontinuous. We use a probabilistic approach based on
                 weak convergence of the associated backward stochastic
                 dierential equation (BSDE) in the Jakubowski
                 $S$-topology to derive the averaged PDE. However, since
                 the averaged coefficients are discontinuous, the
                 classical viscosity solution is not defined for the
                 averaged PDE. We then use the notion of ``$
                 L_p$-viscosity solution'' introduced in [7]. The
                 existence of $ L_p$-viscosity solution to the averaged
                 PDE is proved here by using BSDEs techniques.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Backward stochastic differential equations (BSDEs),
                 $L^p$-viscosity solution for PDEs, homogenization,
                 Jakubowski S-topology, limit in the Cesaro sense",
}

@Article{Denis:2009:MPC,
  author =       "Laurent Denis and Anis Matoussi and Lucretiu Stoica",
  title =        "Maximum Principle and Comparison Theorem for
                 Quasi-linear Stochastic {PDE}'s",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "19:500--19:530",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-629",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/629",
  abstract =     "We prove a comparison theorem and maximum principle
                 for a local solution of quasi-linear parabolic
                 stochastic PDEs, similar to the well known results in
                 the deterministic case. The proofs are based on a
                 version of It{\^o}'s formula and estimates for the
                 positive part of a local solution which is non-positive
                 on the lateral boundary. Moreover we shortly indicate
                 how these results generalize for Burgers type SPDEs",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stochastic partial differential equation, It{\^o}'s
                 formula, Maximum principle, Moser's iteration",
}

@Article{Toninelli:2009:CGF,
  author =       "Fabio Toninelli",
  title =        "Coarse graining, fractional moments and the critical
                 slope of random copolymers",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "20:531--20:547",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-612",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/612",
  abstract =     "For a much-studied model of random copolymer at a
                 selective interface we prove that the slope of the
                 critical curve in the weak-disorder limit is strictly
                 smaller than 1, which is the value given by the
                 annealed inequality. The proof is based on a
                 coarse-graining procedure, combined with upper bounds
                 on the fractional moments of the partition function.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Coarse-graining; Copolymers at Selective Interfaces;
                 Fractional Moment Estimates",
}

@Article{Foondun:2009:INP,
  author =       "Mohammud Foondun and Davar Khoshnevisan",
  title =        "Intermittence and nonlinear parabolic stochastic
                 partial differential equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "21:548--21:568",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-614",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/614",
  abstract =     "We consider nonlinear parabolic SPDEs of the form $
                 \partial_t u = {\cal L} u + \sigma (u) \dot w $, where
                 $ \dot w $ denotes space-time white noise, $ \sigma
                 \colon R \to R $ is [globally] Lipschitz continuous,
                 and $ \cal L $ is the $ L^2$-generator of a L'evy
                 process. We present precise criteria for existence as
                 well as uniqueness of solutions. More significantly, we
                 prove that these solutions grow in time with at most a
                 precise exponential rate. We establish also that when $
                 \sigma $ is globally Lipschitz and asymptotically
                 sublinear, the solution to the nonlinear heat equation
                 is ``weakly intermittent, '' provided that the
                 symmetrization of $ \cal L$ is recurrent and the
                 initial data is sufficiently large. Among other things,
                 our results lead to general formulas for the upper
                 second-moment Liapounov exponent of the parabolic
                 Anderson model for $ \cal L$ in dimension $ (1 + 1)$.
                 When $ {\cal L} = \kappa \partial_{xx}$ for $ \kappa >
                 0$, these formulas agree with the earlier results of
                 statistical physics (Kardar (1987), Krug and Spohn
                 (1991), Lieb and Liniger (1963)), and also probability
                 theory (Bertini and Cancrini (1995), Carmona and
                 Molchanov (1994)) in the two exactly-solvable cases.
                 That is when $ u_0 = \delta_0$ or $ u_0 \equiv 1$; in
                 those cases the moments of the solution to the SPDE can
                 be computed (Bertini and Cancrini (1995)).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stochastic partial differential equations, Levy
                 processes",
}

@Article{Gantert:2009:STR,
  author =       "Nina Gantert and Serguei Popov and Marina
                 Vachkovskaia",
  title =        "Survival time of random walk in random environment
                 among soft obstacles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "22:569--22:593",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-631",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/631",
  abstract =     "We consider a Random Walk in Random Environment (RWRE)
                 moving in an i.i.d. random field of obstacles. When the
                 particle hits an obstacle, it disappears with a
                 positive probability. We obtain quenched and annealed
                 bounds on the tails of the survival time in the general
                 $d$-dimensional case. We then consider a simplified
                 one-dimensional model (where transition probabilities
                 and obstacles are independent and the RWRE only moves
                 to neighbour sites), and obtain finer results for the
                 tail of the survival time. In addition, we study also
                 the ``mixed'' probability measures (quenched with
                 respect to the obstacles and annealed with respect to
                 the transition probabilities and vice-versa) and give
                 results for tails of the survival time with respect to
                 these probability measures. Further, we apply the same
                 methods to obtain bounds for the tails of hitting times
                 of Branching Random Walks in Random Environment
                 (BRWRE).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "confinement of RWRE, survival time, quenched and
                 annealed tails, nestling RWRE, branching random walks
                 in random environment",
}

@Article{Matsui:2009:EFO,
  author =       "Muneya Matsui and Narn-Rueih Shieh",
  title =        "On the Exponentials of Fractional
                 {Ornstein--Uhlenbeck} Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "23:594--23:611",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-628",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/628",
  abstract =     "We study the correlation decay and the expected
                 maximal increment (Burkholder--Davis--Gundy type
                 inequalities) of the exponential process determined by
                 a fractional Ornstein--Uhlenbeck process. The method is
                 to apply integration by parts formula on integral
                 representations of fractional Ornstein--Uhlenbeck
                 processes, and also to use Slepian's inequality. As an
                 application, we attempt Kahane's T-martingale theory
                 based on our exponential process which is shown to be
                 of long memory.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Long memory (Long range dependence), Fractional
                 Brownian motion, Fractional Ornstein--Uhlenbeck
                 process, Exponential process, Burkholder--Davis--Gundy
                 inequalities",
}

@Article{Chassagneux:2009:RCL,
  author =       "Jean-Fran{\c{c}}ois Chassagneux and Bruno Bouchard",
  title =        "Representation of continuous linear forms on the set
                 of ladlag processes and the hedging of {American}
                 claims under proportional costs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "24:612--24:632",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-625",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/625",
  abstract =     "We discuss a d-dimensional version (for l{\`a}dl{\`a}g
                 optional processes) of a duality result by Meyer (1976)
                 between {bounded} c{\`a}dl{\`a}g adapted processes and
                 random measures. We show that it allows to establish,
                 in a very natural way, a dual representation for the
                 set of initial endowments which allow to super-hedge a
                 given American claim in a continuous time model with
                 proportional transaction costs. It generalizes a
                 previous result of Bouchard and Temam (2005) who
                 considered a discrete time setting. It also completes
                 the very recent work of Denis, De Valli{\`e}re and
                 Kabanov (2008) who studied c{\`a}dl{\`a}g American
                 claims and used a completely different approach.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "American options; Randomized stopping times;
                 transaction costs",
}

@Article{Kuwada:2009:CMM,
  author =       "Kazumasa Kuwada",
  title =        "Characterization of maximal {Markovian} couplings for
                 diffusion processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "25:633--25:662",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-634",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/634",
  abstract =     "Necessary conditions for the existence of a maximal
                 Markovian coupling of diffusion processes are studied.
                 A sufficient condition described as a global symmetry
                 of the processes is revealed to be necessary for the
                 Brownian motion on a Riemannian homogeneous space. As a
                 result, we find many examples of a diffusion process
                 which admits no maximal Markovian coupling. As an
                 application, we find a Markov chain which admits no
                 maximal Markovian coupling for specified starting
                 points.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Maximal coupling, Markovian coupling, diffusion
                 process, Markov chain",
}

@Article{Pinelis:2009:OTV,
  author =       "Iosif Pinelis",
  title =        "Optimal two-value zero-mean disintegration of
                 zero-mean random variables",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "26:663--26:727",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-633",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/633",
  abstract =     "For any continuous zero-mean random variable $X$, a
                 reciprocating function $r$ is constructed, based only
                 on the distribution of $X$, such that the conditional
                 distribution of $X$ given the (at-most-)two-point set $
                 \{ X, r(X) \} $ is the zero-mean distribution on this
                 set; in fact, a more general construction without the
                 continuity assumption is given in this paper, as well
                 as a large variety of other related results, including
                 characterizations of the reciprocating function and
                 modeling distribution asymmetry patterns. The mentioned
                 disintegration of zero-mean r.v.'s implies, in
                 particular, that an arbitrary zero-mean distribution is
                 represented as the mixture of two-point zero-mean
                 distributions; moreover, this mixture representation is
                 most symmetric in a variety of senses. Somewhat similar
                 representations - of any probability distribution as
                 the mixture of two-point distributions with the same
                 skewness coefficient (but possibly with different
                 means) - go back to Kolmogorov; very recently, Aizenman
                 et al. further developed such representations and
                 applied them to (anti-)concentration inequalities for
                 functions of independent random variables and to
                 spectral localization for random Schroedinger
                 operators. One kind of application given in the present
                 paper is to construct certain statistical tests for
                 asymmetry patterns and for location without symmetry
                 conditions. Exact inequalities implying conservative
                 properties of such tests are presented. These
                 developments extend results established earlier by
                 Efron, Eaton, and Pinelis under a symmetry condition.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Disintegration of measures, Wasserstein metric,
                 Kantorovich-Rubinstein theorem, transportation of
                 measures, optimal matching, most symmetric, hypothesis
                 testing, confidence regions, Student's t-test,
                 asymmetry, exact inequalities, conservative
                 properties",
}

@Article{Shkolnikov:2009:CPS,
  author =       "Mykhaylo Shkolnikov",
  title =        "Competing Particle Systems Evolving by {I.I.D.}
                 Increments",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "27:728--27:751",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-635",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/635",
  abstract =     "We consider competing particle systems in $ \mathbb
                 {R}^d $, i.e., random locally finite upper bounded
                 configurations of points in $ \mathbb {R}^d $ evolving
                 in discrete time steps. In each step i.i.d. increments
                 are added to the particles independently of the initial
                 configuration and the previous steps. Ruzmaikina and
                 Aizenman characterized quasi-stationary measures of
                 such an evolution, i.e., point processes for which the
                 joint distribution of the gaps between the particles is
                 invariant under the evolution, in case $ d = 1 $ and
                 restricting to increments having a density and an
                 everywhere finite moment generating function. We prove
                 corresponding versions of their theorem in dimension $
                 d = 1 $ for heavy-tailed increments in the domain of
                 attraction of a stable law and in dimension $ d \geq 1
                 $ for lattice type increments with an everywhere finite
                 moment generating function. In all cases we only assume
                 that under the initial configuration no two particles
                 are located at the same point. In addition, we analyze
                 the attractivity of quasi-stationary Poisson point
                 processes in the space of all Poisson point processes
                 with almost surely infinite, locally finite and upper
                 bounded configurations.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Competing particle systems, Large deviations, Spin
                 glasses",
}

@Article{Delyon:2009:EIS,
  author =       "Bernard Delyon",
  title =        "Exponential inequalities for sums of weakly dependent
                 variables",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "28:752--28:779",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-636",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/636",
  abstract =     "We give new exponential inequalities and Gaussian
                 approximation results for sums of weakly dependent
                 variables. These results lead to generalizations of
                 Bernstein and Hoeffding inequalities, where an extra
                 control term is added; this term contains conditional
                 moments of the variables.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Mixing, exponential inequality; random fields; weak
                 dependence",
}

@Article{Woodard:2009:SCT,
  author =       "Dawn Woodard and Scott Schmidler and Mark Huber",
  title =        "Sufficient Conditions for Torpid Mixing of Parallel
                 and Simulated Tempering",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "29:780--29:804",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-638",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/638",
  abstract =     "We obtain upper bounds on the spectral gap of Markov
                 chains constructed by parallel and simulated tempering,
                 and provide a set of sufficient conditions for torpid
                 mixing of both techniques. Combined with the results of
                 Woodard, Schmidler and Huber (2009), these results
                 yield a two-sided bound on the spectral gap of these
                 algorithms. We identify a persistence property of the
                 target distribution, and show that it can lead
                 unexpectedly to slow mixing that commonly used
                 convergence diagnostics will fail to detect. For a
                 multimodal distribution, the persistence is a measure
                 of how ``spiky'', or tall and narrow, one peak is
                 relative to the other peaks of the distribution. We
                 show that this persistence phenomenon can be used to
                 explain the torpid mixing of parallel and simulated
                 tempering on the ferromagnetic mean-field Potts model
                 shown previously. We also illustrate how it causes
                 torpid mixing of tempering on a mixture of normal
                 distributions with unequal covariances in $ R^M $, a
                 previously unknown result with relevance to statistical
                 inference problems. More generally, anytime a
                 multimodal distribution includes both very narrow and
                 very wide peaks of comparable probability mass,
                 parallel and simulated tempering are shown to mix
                 slowly.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Markov chain, rapid mixing, spectral gap, Metropolis
                 algorithm",
}

@Article{Schertzer:2009:SPB,
  author =       "Emmanuel Schertzer and Rongfeng Sun and Jan Swart",
  title =        "Special points of the {Brownian} net",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "30:805--30:864",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-641",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/641",
  abstract =     "The Brownian net, which has recently been introduced
                 by Sun and Swart [16], and independently by Newman,
                 Ravishankar and Schertzer [13], generalizes the
                 Brownian web by allowing branching. In this paper, we
                 study the structure of the Brownian net in more detail.
                 In particular, we give an almost sure classification of
                 each point in $ \mathbb {R}^2 $ according to the
                 configuration of the Brownian net paths entering and
                 leaving the point. Along the way, we establish various
                 other structural properties of the Brownian net.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "branching-coalescing point set.; Brownian net;
                 Brownian web",
}

@Article{Caballero:2009:ABI,
  author =       "Mar{\'\i}a Caballero and V{\'\i}ctor Rivero",
  title =        "On the asymptotic behaviour of increasing self-similar
                 {Markov} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "31:865--31:894",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-637",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/637",
  abstract =     "It has been proved by Bertoin and Caballero
                 {citeBC2002} that a $ 1 / \alpha $-increasing
                 self-similar Markov process $X$ is such that $ t^{-1 /
                 \alpha }X(t)$ converges weakly, as $ t \to \infty, $ to
                 a degenerate random variable whenever the subordinator
                 associated to it via Lamperti's transformation has
                 infinite mean. Here we prove that $ \log (X(t) / t^{1 /
                 \alpha }) / \log (t)$ converges in law to a
                 non-degenerate random variable if and only if the
                 associated subordinator has Laplace exponent that
                 varies regularly at $ 0.$ Moreover, we show that $
                 \liminf_{t \to \infty } \log (X(t)) / \log (t) = 1 /
                 \alpha, $ a.s. and provide an integral test for the
                 upper functions of $ \{ \log (X(t)), t \geq 0 \} $.
                 Furthermore, results concerning the rate of growth of
                 the random clock appearing in Lamperti's transformation
                 are obtained. In particular, these allow us to
                 establish estimates for the left tail of some
                 exponential functionals of subordinators. Finally, some
                 of the implications of these results in the theory of
                 self-similar fragmentations are discussed.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "self-similar Markov processes",
}

@Article{Meester:2009:USD,
  author =       "Ronald Meester and Anne Fey-den Boer and Haiyan Liu",
  title =        "Uniqueness of the stationary distribution and
                 stabilizability in {Zhang}'s sandpile model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "32:895--32:911",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-640",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/640",
  abstract =     "We show that Zhang's sandpile model $ (N, [a, b]) $ on
                 $N$ sites and with uniform additions on $ [a, b]$ has a
                 unique stationary measure for all $ 0 \leq a < b \leq
                 1$. This generalizes earlier results of {citeanne}
                 where this was shown in some special cases. We define
                 the infinite volume Zhang's sandpile model in dimension
                 $ d \geq 1$, in which topplings occur according to a
                 Markov toppling process, and we study the
                 stabilizability of initial configurations chosen
                 according to some measure $ m u$. We show that for a
                 stationary ergodic measure $ \mu $ with density $ \rho
                 $, for all $ \rho < \frac {1}{2}$, $ \mu $ is
                 stabilizable; for all $ \rho \geq 1$, $ \mu $ is not
                 stabilizable; for $ \frac {1}{2} \leq \rho < 1$, when $
                 \rho $ is near to $ \frac {1}{2}$ or $1$, both
                 possibilities can occur.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Sandpile, stationary distribution, coupling, critical
                 density, stabilizability",
}

@Article{Appleby:2009:SSD,
  author =       "John Appleby and Huizhong Wu",
  title =        "Solutions of Stochastic Differential Equations obeying
                 the Law of the Iterated Logarithm, with applications to
                 financial markets",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "33:912--33:959",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-642",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/642",
  abstract =     "By using a change of scale and space, we study a class
                 of stochastic differential equations (SDEs) whose
                 solutions are drift--perturbed and exhibit asymptotic
                 behaviour similar to standard Brownian motion. In
                 particular sufficient conditions ensuring that these
                 processes obey the Law of the Iterated Logarithm (LIL)
                 are given. Ergodic--type theorems on the average growth
                 of these non-stationary processes, which also depend on
                 the asymptotic behaviour of the drift coefficient, are
                 investigated. We apply these results to inefficient
                 financial market models. The techniques extend to
                 certain classes of finite--dimensional equation.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion; inefficient market; Law of the
                 Iterated Logarithm; Motoo's theorem; stationary
                 processes; stochastic comparison principle; stochastic
                 differential equations",
}

@Article{Nagahata:2009:CLT,
  author =       "Yukio Nagahata and Nobuo Yoshida",
  title =        "{Central Limit Theorem} for a Class of Linear
                 Systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "34:960--34:977",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-644",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/644",
  abstract =     "We consider a class of interacting particle systems
                 with values in $ [0, \infty)^{\mathbb {Z}^d} $, of
                 which the binary contact path process is an example.
                 For $ d \geq 3 $ and under a certain square
                 integrability condition on the total number of the
                 particles, we prove a central limit theorem for the
                 density of the particles, together with upper bounds
                 for the density of the most populated site and the
                 replica overlap.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "central limit theorem, linear systems, binary contact
                 path process, diffusive behavior, delocalization",
}

@Article{Dedecker:2009:RCM,
  author =       "J{\'e}r{\^o}me Dedecker and Florence Merlev{\`e}de and
                 Emmanuel Rio",
  title =        "Rates of convergence for minimal distances in the
                 central limit theorem underprojective criteria",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "35:978--35:1011",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-648",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/648",
  abstract =     "In this paper, we give estimates of ideal or minimal
                 distances between the distribution of the normalized
                 partial sum and the limiting Gaussian distribution for
                 stationary martingale difference sequences or
                 stationary sequences satisfying projective criteria.
                 Applications to functions of linear processes and to
                 functions of expanding maps of the interval are
                 given.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Minimal and ideal distances, rates of convergence,
                 Martingale difference sequences",
}

@Article{Masson:2009:GEP,
  author =       "Robert Masson",
  title =        "The growth exponent for planar loop-erased random
                 walk",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "36:1012--36:1073",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-651",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/651",
  abstract =     "We give a new proof of a result of Kenyon that the
                 growth exponent for loop-erased random walks in two
                 dimensions is 5/4. The proof uses the convergence of
                 LERW to Schramm--Loewner evolution with parameter 2,
                 and is valid for irreducible bounded symmetric random
                 walks on any two dimensional discrete lattice.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "loop-erased random walk; Random walk; Schramm--Loewner
                 evolution",
}

@Article{Hambly:2009:ENV,
  author =       "Ben Hambly and Lisa Jones",
  title =        "Erratum to {``Number Variance from a probabilistic
                 perspective, infinite systems of independent Brownian
                 motions and symmetric $ \alpha $-stable processes''}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "37:1074--37:1079",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-658",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  note =         "See \cite{Hambly:2007:NVP}.",
  URL =          "http://ejp.ejpecp.org/article/view/658",
  abstract =     "In our original paper, we provide an expression for
                 the variance of the counting functions associated with
                 the spatial particle configurations formed by infinite
                 systems of independent symmetric alpha-stable
                 processes. The formula (2.3) of the original paper, is
                 in fact the correct expression for the expected
                 conditional number variance. This is equal to the full
                 variance when L is a positive integer multiple of the
                 parameter a but, in general, the full variance has an
                 additional bounded fluctuating term. The main results
                 of the paper still hold for the full variance itself,
                 although some of the proofs require modification in
                 order to incorporate this change.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Number variance, symmetric $\alpha$-stable processes,
                 controlled variability, Gaussian fluctuations,
                 functional limits, long memory, Gaussian processes,
                 fractional Brownian motion",
}

@Article{Schuhmacher:2009:DED,
  author =       "Dominic Schuhmacher",
  title =        "Distance estimates for dependent thinnings of point
                 processes with densities",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "38:1080--38:1116",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-643",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/643",
  abstract =     "In [Schuhmacher, Electron. J. Probab. 10 (2005),
                 165--201] estimates of the Barbour--Brown distance $
                 d_2 $ between the distribution of a thinned point
                 process and the distribution of a Poisson process were
                 derived by combining discretization with a result based
                 on Stein's method. In the present article we
                 concentrate on point processes that have a density with
                 respect to a Poisson process, for which we can apply a
                 corresponding result directly without the detour of
                 discretization. This enables us to obtain better and
                 more natural bounds in the $ d_2$-metric, and for the
                 first time also bounds in the stronger total variation
                 metric. We give applications for thinning by covering
                 with an independent Boolean model and ``Matern type I''
                 thinning of fairly general point processes. These
                 applications give new insight into the respective
                 models, and either generalize or improve earlier
                 results.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Barbour--Brown distance; point process; point process
                 density; Poisson process approximation; random field;
                 Stein's method; thinning; total variation distance",
}

@Article{Hutzenthaler:2009:VIM,
  author =       "Martin Hutzenthaler",
  title =        "The {Virgin Island} Model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "39:1117--39:1161",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-646",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/646",
  abstract =     "A continuous mass population model with local
                 competition is constructed where every emigrant
                 colonizes an unpopulated island. The population founded
                 by an emigrant is modeled as excursion from zero of an
                 one-dimensional diffusion. With this excursion measure,
                 we construct a process which we call Virgin Island
                 Model. A necessary and sufficient condition for
                 extinction of the total population is obtained for
                 finite initial total mass.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "branching populations; Crump-Mode-Jagers process;
                 excursion measure; extinction; general branching
                 process; local competition; survival; Virgin Island
                 Model",
}

@Article{Redig:2009:CIM,
  author =       "Frank Redig and Jean Rene Chazottes",
  title =        "Concentration inequalities for {Markov} processes via
                 coupling",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "40:1162--40:1180",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-657",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/657",
  abstract =     "We obtain moment and Gaussian bounds for general
                 coordinate-wise Lipschitz functions evaluated along the
                 sample path of a Markov chain. We treat Markov chains
                 on general (possibly unbounded) state spaces via a
                 coupling method. If the first moment of the coupling
                 time exists, then we obtain a variance inequality. If a
                 moment of order $ 1 + a $ $ (a > 0) $ of the coupling
                 time exists, then depending on the behavior of the
                 stationary distribution, we obtain higher moment
                 bounds. This immediately implies polynomial
                 concentration inequalities. In the case that a moment
                 of order $ 1 + a $ is finite, uniformly in the starting
                 point of the coupling, we obtain a Gaussian bound. We
                 illustrate the general results with house of cards
                 processes, in which both uniform and non-uniform
                 behavior of moments of the coupling time can occur.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "concentration inequalities, coupling, Markov
                 processes",
}

@Article{Hu:2009:CTM,
  author =       "Zhishui Hu and Qi-Man Shao and Qiying Wang",
  title =        "Cram{\'e}r Type Moderate deviations for the Maximum of
                 Self-normalized Sums",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "41:1181--41:1197",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-663",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/663",
  abstract =     "Let $ \{ X, X_i, i \geq 1 \} $ be i.i.d. random
                 variables, $ S_k $ be the partial sum and $ V_n^2 =
                 \sum_{1 \leq i \leq n} X_i^2 $. Assume that $ E(X) = 0
                 $ and $ E(X^4) < \infty $. In this paper we discuss the
                 moderate deviations of the maximum of the
                 self-normalized sums. In particular, we prove that $
                 P(\max_{1 \leq k \leq n} S_k \geq x V_n) / (1 - \Phi
                 (x)) \to 2 $ uniformly in $ x \in [0, o(n^{1 / 6}))
                 $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Large deviation, moderate deviation, self-normalized
                 maximal sum",
}

@Article{Luschgy:2009:EGP,
  author =       "Harald Luschgy and Gilles Pag{\`e}s",
  title =        "Expansions for {Gaussian} Processes and {Parseval}
                 Frames",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "42:1198--42:1221",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-649",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/649",
  abstract =     "We derive a precise link between series expansions of
                 Gaussian random vectors in a Banach space and Parseval
                 frames in their reproducing kernel Hilbert space. The
                 results are applied to pathwise continuous Gaussian
                 processes and a new optimal expansion for fractional
                 Ornstein--Uhlenbeck processes is derived.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Gaussian process, series expansion, Parseval frame,
                 optimal expansion, fractional Ornstein--Uhlenbeck
                 process",
}

@Article{Dereich:2009:RNS,
  author =       "Steffen Dereich and Peter M{\"o}rters",
  title =        "Random networks with sublinear preferential
                 attachment: Degree evolutions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "43:1222--43:1267",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-647",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/647",
  abstract =     "We define a dynamic model of random networks, where
                 new vertices are connected to old ones with a
                 probability proportional to a sublinear function of
                 their degree. We first give a strong limit law for the
                 empirical degree distribution, and then have a closer
                 look at the temporal evolution of the degrees of
                 individual vertices, which we describe in terms of
                 large and moderate deviation principles. Using these
                 results, we expose an interesting phase transition: in
                 cases of strong preference of large degrees, eventually
                 a single vertex emerges forever as vertex of maximal
                 degree, whereas in cases of weak preference, the vertex
                 of maximal degree is changing infinitely often. Loosely
                 speaking, the transition between the two phases occurs
                 in the case when a new edge is attached to an existing
                 vertex with a probability proportional to the root of
                 its current degree.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Barabasi-Albert model; degree distribution; dynamic
                 random graphs; large deviation principle; maximal
                 degree; moderate deviation principle; sublinear
                 preferential attachment",
}

@Article{Joseph:2009:FQM,
  author =       "Mathew Joseph",
  title =        "Fluctuations of the quenched mean of a planar random
                 walk in an i.i.d. random environment with forbidden
                 direction",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "44:1268--44:1289",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-655",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/655",
  abstract =     "We consider an i.i.d. random environment with a strong
                 form of transience on the two dimensional integer
                 lattice. Namely, the walk always moves forward in the
                 y-direction. We prove an invariance principle for the
                 quenched expected position of the random walk indexed
                 by its level crossing times. We begin with a variation
                 of the Martingale Central Limit Theorem. The main part
                 of the paper checks the conditions of the theorem for
                 our problem.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "central limit theorem; Green function; invariance
                 principle; random walk in random environment",
}

@Article{Rath:2009:ERR,
  author =       "Balazs Rath and Balint Toth",
  title =        "{Erd{\H{o}}s--R{\'e}nyi} random graphs $+$ forest
                 fires $=$ self-organized criticality",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "45:1290--45:1327",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-653",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/653",
  abstract =     "We modify the usual Erd{\H{o}}s--R{\'e}nyi random
                 graph evolution by letting connected clusters 'burn
                 down' (i.e., fall apart to disconnected single sites)
                 due to a Poisson flow of lightnings. In a range of the
                 intensity of rate of lightnings the system sticks to a
                 permanent.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "forest fire model, Erd{\H{o}}s--R{\'e}nyi random
                 graph, Smoluchowski coagulation equations,
                 self-organized criticality",
}

@Article{Bojdecki:2009:OTB,
  author =       "Tomasz Bojdecki and Luis Gorostiza and Anna
                 Talarczyk",
  title =        "Occupation times of branching systems with initial
                 inhomogeneous {Poisson} states and related
                 superprocesses",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "46:1328--46:1371",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-665",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/665",
  abstract =     "The $ (d, \alpha, \beta, \gamma)$-branching particle
                 system consists of particles moving in $ \mathbb {R}^d$
                 according to a symmetric $ \alpha $-stable L{\'e}vy
                 process $ (0 < \alpha \leq 2)$, splitting with a
                 critical $ (1 + \beta)$-branching law $ (0 < \beta \leq
                 1)$, and starting from an inhomogeneous Poisson random
                 measure with intensity measure $ \mu_\gamma (d x) = d x
                 / (1 + |x|^\gamma), \gamma \geq 0$. By means of time
                 rescaling $T$ and Poisson intensity measure $ H_T
                 \mu_\gamma $, occupation time fluctuation limits for
                 the system as $ T \to \infty $ have been obtained in
                 two special cases: Lebesgue measure ($ \gamma = 0$, the
                 homogeneous case), and finite measures $ (\gamma > d)$.
                 In some cases $ H_T \equiv 1$ and in others $ H_T \to
                 \infty $ as $ T \to \infty $ (high density systems).
                 The limit processes are quite different for Lebesgue
                 and for finite measures. Therefore the question arises
                 of what kinds of limits can be obtained for Poisson
                 intensity measures that are intermediate between
                 Lebesgue measure and finite measures. In this paper the
                 measures $ \mu_\gamma, \gamma \in (0, d]$, are used for
                 investigating this question. Occupation time
                 fluctuation limits are obtained which interpolate in
                 some way between the two previous extreme cases. The
                 limit processes depend on different arrangements of the
                 parameters $ d, \alpha, \beta, \gamma $. There are two
                 thresholds for the dimension $d$. The first one, $ d =
                 \alpha / \beta + \gamma $, determines the need for high
                 density or not in order to obtain non-trivial limits,
                 and its relation with a.s. local extinction of the
                 system is discussed. The second one, $ d = [\alpha (2 +
                 \beta) - \gamma \vee \alpha] / \beta $ \ (if $ \gamma <
                 d$), interpolates between the two extreme cases, and it
                 is a critical dimension which separates different
                 qualitative behaviors of the limit processes, in
                 particular long-range dependence in ``low'' dimensions,
                 and independent increments in ``high'' dimensions. In
                 low dimensions the temporal part of the limit process
                 is a new self-similar stable process which has two
                 different long-range dependence regimes depending on
                 relationships among the parameters. Related results for
                 the corresponding $ (d, \alpha, \beta,
                 \gamma)$-superprocess are also given.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Branching particle system; limit theorem; long-range
                 dependence; occupation time fluctuation; stable
                 process; superprocess",
}

@Article{Picco:2009:ODR,
  author =       "Pierre Picco and Enza Orlandi",
  title =        "One-dimensional random field {Kac}'s model: weak large
                 deviations principle",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "47:1372--47:1416",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-662",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/662",
  abstract =     "We present a quenched weak large deviations principle
                 for the Gibbs measures of a Random Field Kac Model
                 (RFKM) in one dimension. The external random magnetic
                 field is given by symmetrically distributed Bernouilli
                 random variables. The results are valid for values of
                 the temperature and magnitude of the field in the
                 region where the free energy of the corresponding
                 random Curie Weiss model has only two absolute
                 minimizers. We give an explicit representation of the
                 large deviation rate function and characterize its
                 minimizers. We show that they are step functions taking
                 two values, the two absolute minimizers of the free
                 energy of the random Curie Weiss model. The points of
                 discontinuity are described by a stationary renewal
                 process related to the $h$-extrema of a bilateral
                 Brownian motion studied by Neveu and Pitman, where $h$
                 depends on the temperature and magnitude of the random
                 field. Our result is a complete characterization of the
                 typical profiles of RFKM (the ground states) which was
                 initiated in [2] and extended in [4].",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "phase transition, large deviations random walk, random
                 environment, Kac potential",
}

@Article{Rosen:2009:ECP,
  author =       "Jay Rosen and Michael Marcus",
  title =        "Existence of a critical point for the infinite
                 divisibility of squares of {Gaussian} vectors in {$ R^2
                 $} with non--zero mean",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "48:1417--48:1455",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-669",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/669",
  abstract =     "Let $ G = (G_1, G_2) $ be a Gaussian vector in $ R^2 $
                 with $ E(G_1 G_2) \ne 0 $. Let $ c_1, c_2 \in R^1 $. A
                 necessary and sufficient condition for the vector $
                 ((G_1 + c_1 \alpha)^2, (G_2 + c_2 \alpha)^2) $ to be
                 infinitely divisible for all $ \alpha \in R^1 $ is
                 that\par

                  $$ \Gamma_{i, i} \ge \frac {c_i}{c_j} \Gamma_{i, j} >
                 0 \qquad \forall \, 1 \leq i \ne j \leq 2. \qquad (0.1)
                 $$

                 In this paper we show that when (0.1) does not hold
                 there exists an $ 0 < \alpha_0 < \infty $ such that $
                 ((G_1 + c_1 \alpha)^2, (G_2 + c_2 \alpha)^2) $ is
                 infinitely divisible for all $ | \alpha | \leq \alpha_0
                 $ but not for any $ | \alpha | > \alpha_0 $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "critical point.; Gaussian vectors; infinite
                 divisibility",
}

@Article{Saloff-Coste:2009:MTI,
  author =       "Laurent Saloff-Coste and Jessica Zuniga",
  title =        "Merging for time inhomogeneous finite {Markov} chains,
                 {Part I}: Singular values and stability",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "49:1456--49:1494",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-656",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/656",
  abstract =     "We develop singular value techniques in the context of
                 time inhomogeneous finite Markov chains with the goal
                 of obtaining quantitative results concerning the
                 asymptotic behavior of such chains. We introduce the
                 notion of c-stability which can be viewed as a
                 generalization of the case when a time inhomogeneous
                 chain admits an invariant measure. We describe a number
                 of examples where these techniques yield quantitative
                 results concerning the merging of the distributions of
                 the time inhomogeneous chain started at two arbitrary
                 points.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Time inhomogeneous Markov chains, merging, singular
                 value inequalities",
}

@Article{Dombry:2009:FAR,
  author =       "Clement Dombry and Nadine Guillotin-Plantard",
  title =        "A functional approach for random walks in random
                 sceneries",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "50:1495--50:1512",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-659",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/659",
  abstract =     "A functional approach for the study of the random
                 walks in random sceneries (RWRS) is proposed. Under
                 fairly general assumptions on the random walk and on
                 the random scenery, functional limit theorems are
                 proved. The method allows to study separately the
                 convergence of the walk and of the scenery: on the one
                 hand, a general criterion for the convergence of the
                 local time of the walk is provided, on the other hand,
                 the convergence of the random measures associated with
                 the scenery is studied. This functional approach is
                 robust enough to recover many of the known results on
                 RWRS as well as new ones, including the case of many
                 walkers evolving in the same scenery.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Weak convergence, Random walk, Random scenery, Local
                 time",
}

@Article{Sami:2009:LER,
  author =       "Mustapha Sami",
  title =        "Lower estimates for random walks on a class of
                 amenable $p$-adic groups",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "51:1513--51:1531",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-667",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/667",
  abstract =     "We give central lower estimates for the transition
                 kernels corresponding to symmetric random walks on
                 certain amenable p-adic groups.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "$p$-adic groups; Random walk",
}

@Article{Baker:2009:BSM,
  author =       "David Baker and Marc Yor",
  title =        "A {Brownian} sheet martingale with the same marginals
                 as the arithmetic average of geometric {Brownian}
                 motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "52:1532--52:1540",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-674",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/674",
  abstract =     "We construct a martingale which has the same marginals
                 as the arithmetic average of geometric Brownian motion.
                 This provides a short proof of the recent result due to
                 P. Carr et al that the arithmetic average of geometric
                 Brownian motion is increasing in the convex order. The
                 Brownian sheet plays an essential role in the
                 construction. Our method may also be applied when the
                 Brownian motion is replaced by a stable subordinator.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Convex order, Brownian sheet, Asian option, Running
                 average",
}

@Article{Bianchi:2009:SAM,
  author =       "Alessandra Bianchi and Anton Bovier and Dmitry
                 Ioffe",
  title =        "Sharp asymptotics for metastability in the random
                 field {Curie--Weiss} model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "53:1541--53:1603",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-673",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/673",
  abstract =     "In this paper we study the metastable behavior of one
                 of the simplest disordered spin system, the random
                 field Curie--Weiss model. We will show how the
                 potential theoretic approach can be used to prove sharp
                 estimates on capacities and metastable exit times also
                 in the case when the distribution of the random field
                 is continuous. Previous work was restricted to the case
                 when the random field takes only finitely many values,
                 which allowed the reduction to a finite dimensional
                 problem using lumping techniques. Here we produce the
                 first genuine sharp estimates in a context where
                 entropy is important.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "capacity; disordered system; Glauber dynamics;
                 metastability; potential theory",
}

@Article{Teixeira:2009:IPT,
  author =       "Augusto Teixeira",
  title =        "Interlacement percolation on transient weighted
                 graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "54:1604--54:1627",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-670",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/670",
  abstract =     "In this article, we first extend the construction of
                 random interlacements, introduced by A. S. Sznitman in
                 [14], to the more general setting of transient weighted
                 graphs. We prove the Harris-FKG inequality for this
                 model and analyze some of its properties on specific
                 classes of graphs. For the case of non-amenable graphs,
                 we prove that the critical value $ u_* $ for the
                 percolation of the vacant set is finite. We also prove
                 that, once $ \mathcal {G} $ satisfies the isoperimetric
                 inequality $ I S_6 $ (see (1.5)), $ u_* $ is positive
                 for the product $ \mathcal {G} \times \mathbb {Z} $
                 (where we endow $ \mathbb {Z} $ with unit weights).
                 When the graph under consideration is a tree, we are
                 able to characterize the vacant cluster containing some
                 fixed point in terms of a Bernoulli independent
                 percolation process. For the specific case of regular
                 trees, we obtain an explicit formula for the critical
                 value $ u_* $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "random walks, random interlacements, percolation",
}

@Article{Basdevant:2009:RTM,
  author =       "Anne-Laure Basdevant and Arvind Singh",
  title =        "Recurrence and transience of a multi-excited random
                 walk on a regular tree",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "55:1628--55:1669",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-672",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/672",
  abstract =     "We study a model of multi-excited random walk on a
                 regular tree which generalizes the models of the once
                 excited random walk and the digging random walk
                 introduced by Volkov (2003). We show the existence of a
                 phase transition and provide a criterion for the
                 recurrence/transience property of the walk. In
                 particular, we prove that the asymptotic behaviour of
                 the walk depends on the order of the excitations, which
                 contrasts with the one dimensional setting studied by
                 Zerner (2005). We also consider the limiting speed of
                 the walk in the transient regime and conjecture that it
                 is not a monotonic function of the environment.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Multi-excited random walk, self-interacting random
                 walk, branching Markov chain",
}

@Article{Sznitman:2009:DRW,
  author =       "Alain-Sol Sznitman",
  title =        "On the domination of a random walk on a discrete
                 cylinder by random interlacements",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "56:1670--56:1704",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-679",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/679",
  abstract =     "We consider simple random walk on a discrete cylinder
                 with base a large $d$-dimensional torus of side-length
                 $N$, when $d$ is two or more. We develop a stochastic
                 domination control on the local picture left by the
                 random walk in boxes of side-length almost of order
                 $N$, at certain random times comparable to the square
                 of the number of sites in the base. We show a
                 domination control in terms of the trace left in
                 similar boxes by random interlacements in the infinite
                 $ (d + 1)$-dimensional cubic lattice at a suitably
                 adjusted level. As an application we derive a lower
                 bound on the disconnection time of the discrete
                 cylinder, which as a by-product shows the tightness of
                 the laws of the ratio of the square of the number of
                 sites in the base to the disconnection time. This fact
                 had previously only been established when $d$ is at
                 least 17.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "disconnection; discrete cylinders; random
                 interlacements; random walks",
}

@Article{Merkl:2009:SBC,
  author =       "Franz Merkl and Silke Rolles",
  title =        "Spontaneous breaking of continuous rotational symmetry
                 in two dimensions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "57:1705--57:1726",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-671",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/671",
  abstract =     "In this article, we consider a simple model in
                 equilibrium statistical mechanics for a two-dimensional
                 crystal without defects. In this model, the local
                 specifications for infinite-volume Gibbs measures are
                 rotationally symmetric. We show that at sufficiently
                 low, but positive temperature, rotational symmetry is
                 spontaneously broken in some infinite-volume Gibbs
                 measures.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Gibbs measure, rotation, spontaneous symmetry
                 breaking, continuous symmetry",
}

@Article{deBouard:2009:SDK,
  author =       "Anne de Bouard and Arnaud Debussche",
  title =        "Soliton dynamics for the {Korteweg--de Vries} equation
                 with multiplicative homogeneous noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "58:1727--58:1744",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-683",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/683",
  abstract =     "We consider a randomly perturbed Korteweg-de Vries
                 equation. The perturbation is a random potential
                 depending both on space and time, with a white noise
                 behavior in time, and a regular, but stationary
                 behavior in space. We investigate the dynamics of the
                 soliton of the KdV equation in the presence of this
                 random perturbation, assuming that the amplitude of the
                 perturbation is small. We estimate precisely the exit
                 time of the perturbed solution from a neighborhood of
                 the modulated soliton, and we obtain the modulation
                 equations for the soliton parameters. We moreover prove
                 a central limit theorem for the dispersive part of the
                 solution, and investigate the asymptotic behavior in
                 time of the limit process.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Korteweg-de Vries equation; solitary waves; stochastic
                 partial differential equations; white noise, central
                 limit theorem",
}

@Article{Warren:2009:SED,
  author =       "Jon Warren and Peter Windridge",
  title =        "Some examples of dynamics for {Gelfand--Tsetlin}
                 patterns",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "59:1745--59:1769",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-682",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/682",
  abstract =     "We give three examples of stochastic processes in the
                 Gelfand--Tsetlin cone in which each component evolves
                 independently apart from a blocking and pushing
                 interaction. These processes give rise to couplings
                 between certain conditioned Markov processes, last
                 passage times and exclusion processes. In the first two
                 examples, we deduce known identities in distribution
                 between such processes whilst in the third example, the
                 components of the process cannot escape past a wall at
                 the origin and we obtain a new relation.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "conditioned Markov process; exclusion process;
                 Gelfand--Tsetlin cone; last passage percolation; random
                 matrices",
}

@Article{Raimond:2009:SGR,
  author =       "Olivier Raimond and Bruno Schapira",
  title =        "On some generalized reinforced random walk on
                 integers",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "60:1770--60:1789",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-685",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/685",
  abstract =     "We consider Reinforced Random Walks where transitions
                 probabilities are a function of the proportions of
                 times the walk has traversed an edge. We give
                 conditions for recurrence or transience. A phase
                 transition is observed, similar to Pemantle [7] on
                 trees",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Reinforced random walks, urn processes",
}

@Article{Beghin:2009:FPP,
  author =       "Luisa Beghin and Enzo Orsingher",
  title =        "Fractional {Poisson} processes and related planar
                 random motions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "61:1790--61:1826",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-675",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/675",
  abstract =     "We present three different fractional versions of the
                 Poisson process and some related results concerning the
                 distribution of order statistics and the compound
                 Poisson process. The main version is constructed by
                 considering the difference-differential equation
                 governing the distribution of the standard Poisson
                 process, $ N(t), t > 0 $, and by replacing the
                 time-derivative with the fractional Dzerbayshan--Caputo
                 derivative of order $ \nu \in (0, 1] $. For this
                 process, denoted by $ \mathcal {N}_\nu (t), t > 0, $ we
                 obtain an interesting probabilistic representation in
                 terms of a composition of the standard Poisson process
                 with a random time, of the form $ \mathcal {N}_\nu (t)
                 = N(\mathcal {T}_{2 \nu }(t)), $ $ t > 0 $. The time
                 argument $ \mathcal {T}_{2 \nu }(t), t > 0 $, is itself
                 a random process whose distribution is related to the
                 fractional diffusion equation. We also construct a
                 planar random motion described by a particle moving at
                 finite velocity and changing direction at times spaced
                 by the fractional Poisson process $ \mathcal {N}_\nu .
                 $ For this model we obtain the distributions of the
                 random vector representing the position at time $t$,
                 under the condition of a fixed number of events and in
                 the unconditional case. For some specific values of $
                 \nu \in (0, 1]$ we show that the random position has a
                 Brownian behavior (for $ \nu = 1 / 2$) or a
                 cylindrical-wave structure (for $ \nu = 1$).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Compound Poisson process; Cylindrical waves; Finite
                 velocity random motions; Fractional derivative;
                 Fractional heat-wave equations; Mittag-Leffler
                 function; Order statistics; Random velocity motions",
}

@Article{Ethier:2009:LTP,
  author =       "S. Ethier and Jiyeon Lee",
  title =        "Limit theorems for {Parrondo}'s paradox",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "62:1827--62:1862",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-684",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/684",
  abstract =     "That there exist two losing games that can be
                 combined, either by random mixture or by nonrandom
                 alternation, to form a winning game is known as
                 Parrondo's paradox. We establish a strong law of large
                 numbers and a central limit theorem for the Parrondo
                 player's sequence of profits, both in a one-parameter
                 family of capital-dependent games and in a
                 two-parameter family of history-dependent games, with
                 the potentially winning game being either a random
                 mixture or a nonrandom pattern of the two losing games.
                 We derive formulas for the mean and variance parameters
                 of the central limit theorem in nearly all such
                 scenarios; formulas for the mean permit an analysis of
                 when the Parrondo effect is present.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Parrondo's paradox, Markov chain, strong law of large
                 numbers, central limit theorem, strong mixing property,
                 fundamental matrix, spectral representation",
}

@Article{Crisan:2009:NFS,
  author =       "Dan Crisan and Michael Kouritzin and Jie Xiong",
  title =        "Nonlinear filtering with signal dependent observation
                 noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "63:1863--63:1883",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-687",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/687",
  abstract =     "The paper studies the filtering problem for a
                 non-classical framework: we assume that the observation
                 equation is driven by a signal dependent noise. We show
                 that the support of the conditional distribution of the
                 signal is on the corresponding level set of the
                 derivative of the quadratic variation process.
                 Depending on the intrinsic dimension of the noise, we
                 distinguish two cases: In the first case, the
                 conditional distribution has discrete support and we
                 deduce an explicit representation for the conditional
                 distribution. In the second case, the filtering problem
                 is equivalent to a classical one defined on a manifold
                 and we deduce the evolution equation of the conditional
                 distribution. The results are applied to the filtering
                 problem where the observation noise is an
                 Ornstein--Uhlenbeck process.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Nonlinear Filtering, Ornstein Uhlenbeck Noise,
                 Signal-",
}

@Article{Boucheron:2009:CSB,
  author =       "Stephane Boucheron and Gabor Lugosi and Pascal
                 Massart",
  title =        "On concentration of self-bounding functions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "64:1884--64:1899",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-690",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/690",
  abstract =     "We prove some new concentration inequalities for
                 self-bounding functions using the entropy method. As an
                 application, we recover Talagrand's convex distance
                 inequality. The new Bernstein-like inequalities for
                 self-bounding functions are derived thanks to a careful
                 analysis of the so-called Herbst argument. The latter
                 involves comparison results between solutions of
                 differential inequalities that may be interesting in
                 their own right.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "concentration inequality, convex distance,
                 self-bounding function",
}

@Article{Gao:2009:MDL,
  author =       "Fuqing Gao and Yanqing Wang",
  title =        "Moderate deviations and laws of the iterated logarithm
                 for the volume of the intersections of {Wiener}
                 sausages",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "65:1900--65:1935",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-692",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/692",
  abstract =     "Using the high moment method and the Feynman--Kac
                 semigroup technique, we obtain moderate deviations and
                 laws of the iterated logarithm for the volume of the
                 intersections of two and three dimensional Wiener
                 sausages.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "large deviations; laws of the iterated logarithm;
                 moderate deviations; Wiener sausage",
}

@Article{Collevecchio:2009:LTV,
  author =       "Andrea Collevecchio",
  title =        "Limit theorems for vertex-reinforced jump processes on
                 regular trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "66:1936--66:1962",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-693",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/693",
  abstract =     "Consider a vertex-reinforced jump process defined on a
                 regular tree, where each vertex has exactly $b$
                 children, with $ b \geq 3$. We prove the strong law of
                 large numbers and the central limit theorem for the
                 distance of the process from the root. Notice that it
                 is still unknown if vertex-reinforced jump process is
                 transient on the binary tree.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "central limit theorem; Reinforced random walks; strong
                 law of large numbers",
}

@Article{Salminen:2009:SLM,
  author =       "Paavo Salminen and Pierre Vallois",
  title =        "On subexponentiality of the {L{\'e}vy} measure of the
                 inverse local time; with applications to
                 penalizations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "67:1963--67:1991",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-686",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/686",
  abstract =     "For a recurrent linear diffusion on the positive real
                 axis we study the asymptotics of the distribution of
                 its local time at 0 as the time parameter tends to
                 infinity. Under the assumption that the L{\'e}vy
                 measure of the inverse local time is subexponential
                 this distribution behaves asymptotically as a multiple
                 of the L{\'e}vy measure. Using spectral representations
                 we find the exact value of the multiple. For this we
                 also need a result on the asymptotic behavior of the
                 convolution of a subexponential distribution and an
                 arbitrary distribution on the positive real axis. The
                 exact knowledge of the asymptotic behavior of the
                 distribution of the local time allows us to analyze the
                 process derived via a penalization procedure with the
                 local time. This result generalizes the penalizations
                 obtained by Roynette, Vallois and Yor in Studia Sci.
                 Math. Hungar. 45(1), 2008 for Bessel processes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion, Bessel process, Hitting time,
                 Tauberian theorem, excursions",
}

@Article{Aurzada:2009:SDP,
  author =       "Frank Aurzada and Mikhail Lifshits",
  title =        "On the small deviation problem for some iterated
                 processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "68:1992--68:2010",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-689",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/689",
  abstract =     "We derive general results on the small deviation
                 behavior for some classes of iterated processes. This
                 allows us, in particular, to calculate the rate of the
                 small deviations for n-iterated Brownian motions and,
                 more generally, for the iteration of n fractional
                 Brownian motions. We also give a new and correct proof
                 of some results in E. Nane, Electron. J. Probab. 11
                 (2006), no. 18, 434--459.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "iterated Brownian motion; iterated fractional Brownian
                 motion; iterated process; local time; small ball
                 problem; small deviations",
}

@Article{Spiliopoulos:2009:WPR,
  author =       "Konstantinos Spiliopoulos",
  title =        "{Wiener} Process with Reflection in Non-Smooth Narrow
                 Tubes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "69:2011--69:2037",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-691",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/691",
  abstract =     "Wiener process with instantaneous reflection in narrow
                 tubes of width $ \epsilon \ll 1 $ around axis $x$ is
                 considered in this paper. The tube is assumed to be
                 (asymptotically) non-smooth in the following sense. Let
                 $ V^{\epsilon }(x)$ be the volume of the cross-section
                 of the tube. We assume that $ \frac {1}{\epsilon
                 }V^{\epsilon }(x)$ converges in an appropriate sense to
                 a non-smooth function as $ \epsilon \downarrow 0$. This
                 limiting function can be composed by smooth functions,
                 step functions and also the Dirac delta distribution.
                 Under this assumption we prove that the $x$-component
                 of the Wiener process converges weakly to a Markov
                 process that behaves like a standard diffusion process
                 away from the points of discontinuity and has to
                 satisfy certain gluing conditions at the points of
                 discontinuity.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Delay; Gluing Conditions; Narrow Tubes; Non-smooth
                 Boundary; Reflection; Wiener Process",
}

@Article{Caravenna:2009:DPM,
  author =       "Francesco Caravenna and Nicolas P{\'e}tr{\'e}lis",
  title =        "Depinning of a polymer in a multi-interface medium",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "70:2038--70:2067",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-698",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/698",
  abstract =     "In this paper we consider a model which describes a
                 polymer chain interacting with an infinity of
                 equi-spaced linear interfaces. The distance between two
                 consecutive interfaces is denoted by $ T = T_N $ and is
                 allowed to grow with the size $N$ of the polymer. When
                 the polymer receives a positive reward for touching the
                 interfaces, its asymptotic behavior has been derived in
                 Caravenna and Petrelis (2009), showing that a
                 transition occurs when $ T_N \approx \log N$. In the
                 present paper, we deal with the so-called {\em
                 depinning case}, i.e., the polymer is repelled rather
                 than attracted by the interfaces. Using techniques from
                 renewal theory, we determine the scaling behavior of
                 the model for large $N$ as a function of $ \{ T_N
                 \}_N$, showing that two transitions occur, when $ T_N
                 \approx N^{1 / 3}$ and when $ T_N \approx \sqrt {N}$
                 respectively.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Localization/delocalization transition; Pinning Model;
                 Polymer Model; Random Walk; Renewal Theory",
}

@Article{Fradelizi:2009:CIC,
  author =       "Matthieu Fradelizi",
  title =        "Concentration inequalities for $s$-concave measures of
                 dilations of {Borel} sets and applications",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "71:2068--71:2090",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-695",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/695",
  abstract =     "We prove a sharp inequality conjectured by Bobkov on
                 the measure of dilations of Borel sets in the Euclidean
                 space by a $s$-concave probability measure. Our result
                 gives a common generalization of an inequality of
                 Nazarov, Sodin and Volberg and a concentration
                 inequality of Gu{\'e}don. Applying our inequality to
                 the level sets of functions satisfying a Remez type
                 inequality, we deduce, as it is classical, that these
                 functions enjoy dimension free distribution
                 inequalities and Kahane--Khintchine type inequalities
                 with positive and negative exponent, with respect to an
                 arbitrary $s$-concave probability measure",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "dilation; Khintchine type inequalities; large
                 deviations; localization lemma; log-concave measures;
                 Remez type inequalities; small deviations; sublevel
                 sets",
}

@Article{Gartner:2009:ICT,
  author =       "J{\"u}rgen G{\"a}rtner and Frank den Hollander and
                 Gr{\'e}gory Maillard",
  title =        "Intermittency on catalysts: three-dimensional simple
                 symmetric exclusion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "72:2091--72:2129",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-694",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/694",
  abstract =     "We continue our study of intermittency for the
                 parabolic Anderson model $ \partial u / \partial t =
                 \kappa \Delta u + \xi u $ in a space-time random medium
                 $ \xi $, where $ \kappa $ is a positive diffusion
                 constant, $ \Delta $ is the lattice Laplacian on $
                 \mathbb {Z}^d $, $ d \geq 1 $, and $ \xi $ is a simple
                 symmetric exclusion process on $ \mathbb {Z}^d $ in
                 Bernoulli equilibrium. This model describes the
                 evolution of a {\em reactant} $u$ under the influence
                 of a {\em catalyst} $ \xi $.\par

                 In G{\"a}rtner, den Hollander and Maillard [3] we
                 investigated the behavior of the annealed Lyapunov
                 exponents, i.e., the exponential growth rates as $ t
                 \to \infty $ of the successive moments of the solution
                 $u$. This led to an almost complete picture of
                 intermittency as a function of $d$ and $ \kappa $. In
                 the present paper we finish our study by focussing on
                 the asymptotics of the Lyaponov exponents as $ \kappa
                 \to \infty $ in the {\em critical} dimension $ d = 3$,
                 which was left open in G{\"a}rtner, den Hollander and
                 Maillard [3] and which is the most challenging. We show
                 that, interestingly, this asymptotics is characterized
                 not only by a {\em Green} term, as in $ d \geq 4$, but
                 also by a {\em polaron} term. The presence of the
                 latter implies intermittency of {\em all} orders above
                 a finite threshold for $ \kappa $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "catalytic random medium; exclusion process; graphical
                 representation; intermittency; large deviations;
                 Lyapunov exponents; Parabolic Anderson model",
}

@Article{Bercu:2009:FCL,
  author =       "Bernard Bercu and Pierre {Del Moral} and Arnaud
                 Doucet",
  title =        "A Functional {Central Limit Theorem} for a Class of
                 Interacting {Markov} Chain {Monte Carlo} Methods",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "73:2130--73:2155",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-701",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/701",
  abstract =     "We present a functional central limit theorem for a
                 new class of interacting Markov chain Monte Carlo
                 algorithms. These stochastic algorithms have been
                 recently introduced to solve non-linear measure-valued
                 equations. We provide an original theoretical analysis
                 based on semigroup techniques on distribution spaces
                 and fluctuation theorems for self-interacting random
                 fields. Additionally we also present a series of sharp
                 mean error bounds in terms of the semigroup associated
                 with the first order expansion of the limiting
                 measure-valued process. We illustrate our results in
                 the context of Feynman--Kac semigroups",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Multivariate and functional central limit theorems,
                 random fields, martingale limit theorems,
                 self-interacting Markov chains, Markov chain Monte
                 Carlo methods, Feynman--Kac semigroups",
}

@Article{Penrose:2009:NAI,
  author =       "Mathew Penrose",
  title =        "Normal Approximation for Isolated Balls in an Urn
                 Allocation Model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "74:2155--74:2181",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-699",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/699",
  abstract =     "Consider throwing $n$ balls at random into $m$ urns,
                 each ball landing in urn $i$ with probability $ p(i)$.
                 Let $S$ be the resulting number of singletons, i.e.,
                 urns containing just one ball. We give an error bound
                 for the Kolmogorov distance from the distribution of
                 $S$ to the normal, and estimates on its variance. These
                 show that if $n$, $m$ and $ (p(i))$ vary in such a way
                 that $ n p(i)$ remains bounded uniformly in $n$ and
                 $i$, then $S$ satisfies a CLT if and only if ($n$
                 squared) times the sum of the squares of the entries $
                 p(i)$ tends to infinity, and demonstrate an optimal
                 rate of convergence in the CLT in this case. In the
                 uniform case with all $ p(i)$ equal and with $m$ and
                 $n$ growing proportionately, we provide bounds with
                 better asymptotic constants. The proof of the error
                 bounds is based on Stein's method via size-biased
                 couplings.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "{Berry--Ess{\'e}en} bound, central limit theorem,
                 occupancy scheme, size biased coupling, Stein's
                 method",
}

@Article{Burdzy:2009:DSF,
  author =       "Krzysztof Burdzy",
  title =        "Differentiability of Stochastic Flow of Reflected
                 {Brownian} Motions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "75:2182--75:2240",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-700",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/700",
  abstract =     "We prove that a stochastic flow of reflected Brownian
                 motions in a smooth multidimensional domain is
                 differentiable with respect to its initial position.
                 The derivative is a linear map represented by a
                 multiplicative functional for reflected Brownian
                 motion. The method of proof is based on excursion
                 theory and analysis of the deterministic Skorokhod
                 equation.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Reflected Brownian motion, multiplicative functional",
}

@Article{Abreu:2009:TLP,
  author =       "Victor Perez Abreu and Constantin Tudor",
  title =        "On the Traces of {Laguerre} Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "76:2241--76:2263",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-702",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/702",
  abstract =     "Almost sure and $ L^k$-convergence of the traces of
                 Laguerre processes to the family of dilations of the
                 standard free Poisson distribution are established. We
                 also prove that the fluctuations around the limiting
                 process, converge weakly to a continuous centered
                 Gaussian process. The almost sure convergence on
                 compact time intervals of the largest and smallest
                 eigenvalues processes is also established",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Matrix valued process, Complex Wishart distribution,
                 Trace processes, Largest and smallest eigenvalues,
                 Propagation of chaos, Fluctuations of moments, Free
                 Poisson distribution",
}

@Article{Zhang:2009:TCV,
  author =       "Yu Zhang",
  title =        "The Time Constant Vanishes Only on the Percolation
                 Cone in Directed First Passage Percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "77:2264--77:2286",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-706",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/706",
  abstract =     "We consider the directed first passage percolation
                 model on $ \mathbb {Z}^2 $. In this model, we assign
                 independently to each edge $e$ a passage time $ t(e)$
                 with a common distribution $F$. We denote by $ \vec
                 {T}(0, (r, \theta))$ the passage time from the origin
                 to $ (r, \theta)$ by a northeast path for $ (r, \theta)
                 \in \mathbb {R}_+ \times [0, \pi / 2]$. It is known
                 that $ \vec {T}(0, (r, \theta)) / r$ converges to a
                 time constant $ \vec {\mu }_F(\theta)$. Let $ \vec
                 {p}_c$ denote the critical probability for oriented
                 percolation. In this paper, we show that the time
                 constant has a phase transition at $ \vec {p}_c$, as
                 follows: (1) If $ F(0) < \vec {p}_c$, then $ \vec {\mu
                 }_F(\theta) > 0$ for all $ 0 \leq \theta \leq \pi / 2$.
                 (2) If $ F(0) = \vec {p}_c$, then $ \vec {\mu
                 }_F(\theta) > 0$ if and only if $ \theta \neq \pi / 4$.
                 (3) If $ F(0) = p > \vec {p}_c$, then there exists a
                 percolation cone between $ \theta_p^-$ and $
                 \theta_p^+$ for $ 0 \leq \theta^-_p < \theta^+_p \leq
                 \pi / 2$ such that $ \vec {\mu }(\theta) > 0$ if and
                 only if $ \theta \not \in [\theta_p^-, \theta^+_p]$.
                 Furthermore, all the moments of $ \vec {T}(0, (r,
                 \theta))$ converge whenever $ \theta \in [\theta_p^-,
                 \theta^+_p]$. As applications, we describe the shape of
                 the directed growth model on the distribution of $F$.
                 We give a phase transition for the shape at $ \vec
                 {p}_c$",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "directed first passage percolation, growth model, and
                 phase transition",
}

@Article{Nourdin:2009:DFC,
  author =       "Ivan Nourdin and Frederi Viens",
  title =        "Density Formula and Concentration Inequalities with
                 {Malliavin} Calculus",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "78:2287--78:2309",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-707",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/707",
  abstract =     "We show how to use the Malliavin calculus to obtain a
                 new exact formula for the density $ \rho $ of the law
                 of any random variable $Z$ which is measurable and
                 differentiable with respect to a given isonormal
                 Gaussian process. The main advantage of this formula is
                 that it does not refer to the divergence operator $
                 \delta $ (dual of the Malliavin derivative $D$). The
                 formula is based on an auxiliary random variable $ G :=
                 < D Z, - D L^{-1}Z >_H$, where $L$ is the generator of
                 the so-called Ornstein--Uhlenbeck semigroup. The use of
                 $G$ was first discovered by Nourdin and Peccati (PTRF
                 145 75-118 2009
                 \url{http://www.ams.org/mathscinet-getitem?mr=2520122}MR-2520122),
                 in the context of rates of convergence in law. Here,
                 thanks to $G$, density lower bounds can be obtained in
                 some instances. Among several examples, we provide an
                 application to the (centered) maximum of a general
                 Gaussian process. We also explain how to derive
                 concentration inequalities for $Z$ in our framework.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "concentration inequality; density; fractional Brownian
                 motion; Malliavin calculus; suprema of Gaussian
                 processes",
}

@Article{Sakagawa:2009:CTD,
  author =       "Hironobu Sakagawa",
  title =        "Confinement of the Two Dimensional Discrete {Gaussian}
                 Free Field Between Two Hard Walls",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "79:2310--79:2327",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-711",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/711",
  abstract =     "We consider the two dimensional discrete Gaussian free
                 field confined between two hard walls. We show that the
                 field becomes massive and identify the precise
                 asymptotic behavior of the mass and the variance of the
                 field as the height of the wall goes to infinity. By
                 large fluctuation of the field, asymptotic behaviors of
                 these quantities in the two dimensional case differ
                 greatly from those of the higher dimensional case
                 studied by [S07].",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Gaussian field; hard wall; mass; random interface;
                 random walk representation",
}

@Article{vanBargen:2009:AGS,
  author =       "Holger van Bargen",
  title =        "Asymptotic Growth of Spatial Derivatives of Isotropic
                 Flows",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "80:2328--80:2351",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-704",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/704",
  abstract =     "It is known from the multiplicative ergodic theorem
                 that the norm of the derivative of certain stochastic
                 flows at a previously fixed point grows exponentially
                 fast in time as the flows evolves. We prove that this
                 is also true if one takes the supremum over a bounded
                 set of initial points. We give an explicit bound for
                 the exponential growth rate which is far different from
                 the lower bound coming from the Multiplicative Ergodic
                 Theorem.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "stochastic flows, isotropic Brownian flows, isotropic
                 Ornstein--Uhlenbeck flows, asymptotic behavior of
                 derivatives",
}

@Article{Barbour:2009:FCC,
  author =       "Andrew Barbour and Svante Janson",
  title =        "A Functional Combinatorial {Central Limit Theorem}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "81:2352--81:2370",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-709",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/709",
  abstract =     "The paper establishes a functional version of the
                 Hoeffding combinatorial central limit theorem. First, a
                 pre-limiting Gaussian process approximation is defined,
                 and is shown to be at a distance of the order of the
                 Lyapounov ratio from the original random process.
                 Distance is measured by comparison of expectations of
                 smooth functionals of the processes, and the argument
                 is by way of Stein's method. The pre-limiting process
                 is then shown, under weak conditions, to converge to a
                 Gaussian limit process. The theorem is used to describe
                 the shape of random permutation tableaux.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "combinatorial central limit theorem; Gaussian process;
                 permutation tableau; Stein's method",
}

@Article{Csaki:2009:SLT,
  author =       "Endre Cs{\'a}ki and Mikl{\'o}s Cs{\"o}rg{\"o} and
                 Antonia Feldes and P{\'a}l R{\'e}v{\'e}sz",
  title =        "Strong Limit Theorems for a Simple Random Walk on the
                 $2$-Dimensional Comb",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "82:2371--82:2390",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-710",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/710",
  abstract =     "We study the path behaviour of a simple random walk on
                 the $2$-dimensional comb lattice $ C^2$ that is
                 obtained from $ \mathbb {Z}^2$ by removing all
                 horizontal edges off the $x$-axis. In particular, we
                 prove a strong approximation result for such a random
                 walk which, in turn, enables us to establish strong
                 limit theorems, like the joint Strassen type law of the
                 iterated logarithm of its two components, as well as
                 their marginal Hirsch type behaviour.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "2-dimensional comb; 2-dimensional Wiener process;
                 iterated Brownian motion; Laws of the iterated
                 logarithm; Random walk; strong approximation",
}

@Article{Bai:2009:CLS,
  author =       "Zhidong Bai and Xiaoying Wang and Wang Zhou",
  title =        "{CLT} for Linear Spectral Statistics of {Wigner}
                 matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "83:2391--83:2417",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-705",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/705",
  abstract =     "In this paper, we prove that the spectral empirical
                 process of Wigner matrices under sixth-moment
                 conditions, which is indexed by a set of functions with
                 continuous fourth-order derivatives on an open interval
                 including the support of the semicircle law, converges
                 weakly in finite dimensions to a Gaussian process.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Bernstein polynomial; central limit theorem; Stieltjes
                 transform; Wigner matrices",
}

@Article{Birkner:2009:GSF,
  author =       "Matthias Birkner and Jochen Blath",
  title =        "Generalised Stable {Fleming--Viot} Processes as
                 Flickering Random Measures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "84:2418--84:2437",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-712",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/712",
  abstract =     "We study some remarkable path-properties of
                 generalised stable Fleming--Viot processes (including
                 the so-called spatial Neveu superprocess), inspired by
                 the notion of a ``wandering random measure'' due to
                 Dawson and Hochberg (1982). In particular, we make use
                 of Donnelly and Kurtz' (1999) modified lookdown
                 construction to analyse their longterm scaling
                 properties, exhibiting a rare natural example of a
                 scaling family of probability laws converging in f.d.d.
                 sense, but not weakly w.r.t. any of Skorohod's
                 topologies on path space. This phenomenon can be
                 explicitly described and intuitively understood in
                 terms of ``sparks'', leading to the concept of a
                 ``flickering random measure''. In particular, this
                 completes results of Fleischmann and Wachtel (2006)
                 about the spatial Neveu process and complements results
                 of Dawson and Hochberg (1982) about the classical
                 Fleming Viot process.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Generalised Fleming--Viot process, flickering random
                 measure, measure-valued diffusion, lookdown
                 construction, wandering random measure, Neveu
                 superprocess, path properties, tightness, Skorohod
                 topology",
}

@Article{Dereudre:2009:VCG,
  author =       "David Dereudre and Hans-Otto Georgii",
  title =        "Variational Characterisation of {Gibbs} Measures with
                 {Delaunay} Triangle Interaction",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "85:2438--85:2462",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-713",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/713",
  abstract =     "This paper deals with stationary Gibbsian point
                 processes on the plane with an interaction that depends
                 on the tiles of the Delaunay triangulation of points
                 via a bounded triangle potential. It is shown that the
                 class of these Gibbs processes includes all minimisers
                 of the associated free energy density and is therefore
                 nonempty. Conversely, each such Gibbs process minimises
                 the free energy density, provided the potential
                 satisfies a weak long-range assumption.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Delaunay triangulation; free energy; Gibbs measure;
                 large deviations; pressure; variational principle;
                 Voronoi tessellation",
}

@Article{Bose:2009:LSD,
  author =       "Arup Bose and Rajat Hazra and Koushik Saha",
  title =        "Limiting Spectral Distribution of Circulant Type
                 Matrices with Dependent Inputs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "86:2463--86:2491",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-714",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/714",
  abstract =     "Limiting spectral distribution (LSD) of scaled
                 eigenvalues of circulant, symmetric circulant and a
                 class of k-circulant matrices are known when the input
                 sequence is independent and identically distributed
                 with finite moments of suitable order. We derive the
                 LSD of these matrices when the input sequence is a
                 stationary, two sided moving average process of
                 infinite order. The limits are suitable mixtures of
                 normal, symmetric square root of the chi square, and
                 other mixture distributions, with the spectral density
                 of the process involved in the mixtures.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "$k$ circulant matrix; circulant matrix; eigenvalues;
                 empirical spectral distribution; Large dimensional
                 random matrix; limiting spectral distribution; moving
                 average process; normal; reverse circulant matrix;
                 spectral density; symmetric circulant matrix",
}

@Article{Bercu:2009:AAB,
  author =       "Bernard Bercu and Beno{\^\i}te de Saporta and Anne
                 G{\'e}gout-Petit",
  title =        "Asymptotic Analysis for Bifurcating Autoregressive
                 Processes via a Martingale Approach",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "87:2492--87:2526",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-717",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/717",
  abstract =     "We study the asymptotic behavior of the least squares
                 estimators of the unknown parameters of general
                 pth-order bifurcating autoregressive processes. Under
                 very weak assumptions on the driven noise of the
                 process, namely conditional pair-wise independence and
                 suitable moment conditions, we establish the almost
                 sure convergence of our estimators together with the
                 quadratic strong law and the central limit theorem. All
                 our analysis relies on non-standard asymptotic results
                 for martingales.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "almost sure convergence; bifurcating autoregressive
                 process; central limit theorem; least squares
                 estimation; martingales; quadratic strong law;
                 tree-indexed times series",
}

@Article{Blomker:2009:AES,
  author =       "Dirk Bl{\"o}mker and Wael Mohammed",
  title =        "Amplitude Equation for {SPDEs} with Quadratic
                 Non-Linearities",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "88:2527--88:2550",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-716",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/716",
  abstract =     "In this paper we rigorously derive stochastic
                 amplitude equations for a rather general class of SPDEs
                 with quadratic nonlinearities forced by small additive
                 noise. Near a change of stability we use the natural
                 separation of time-scales to show that the solution of
                 the original SPDE is approximated by the solution of an
                 amplitude equation, which describes the evolution of o
                 dominant modes. Our results significantly improve older
                 results. We focus on equations with quadratic
                 nonlinearities and give applications to the
                 one-dimensional Burgers? equation and a model from
                 surface growth.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Amplitude equations, quadratic nonlinearities,
                 separation of time-scales, SPDE",
}

@Article{Bessaih:2009:LDP,
  author =       "Hakima Bessaih and Annie Millet",
  title =        "Large Deviation Principle and Inviscid Shell Models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "89:2551--89:2579",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-719",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/719",
  abstract =     "LDP is proved for the inviscid shell model of
                 turbulence. As the viscosity coefficient converges to 0
                 and the noise intensity is multiplied by its square
                 root, we prove that some shell models of turbulence
                 with a multiplicative stochastic perturbation driven by
                 a $H$-valued Brownian motion satisfy a LDP in $
                 \mathcal {C}([0, T], V)$ for the topology of uniform
                 convergence on $ [0, T]$, but where $V$ is endowed with
                 a topology weaker than the natural one. The initial
                 condition has to belong to $V$ and the proof is based
                 on the weak convergence of a family of stochastic
                 control equations. The rate function is described in
                 terms of the solution to the inviscid equation.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "large deviations; Shell models of turbulence;
                 stochastic PDEs; viscosity coefficient and inviscid
                 models",
}

@Article{Caputo:2009:RTL,
  author =       "Pietro Caputo and Alessandra Faggionato and Alexandre
                 Gaudilliere",
  title =        "Recurrence and Transience for Long-Range Reversible
                 Random Walks on a Random Point Process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "90:2580--90:2616",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-721",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/721",
  abstract =     "We consider reversible random walks in random
                 environment obtained from symmetric long-range jump
                 rates on a random point process. We prove almost sure
                 transience and recurrence results under suitable
                 assumptions on the point process and the jump rate
                 function. For recurrent models we obtain almost sure
                 estimates on effective resistances in finite boxes. For
                 transient models we construct explicit fluxes with
                 finite energy on the associated electrical network.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "random walk in random environment, recurrence,
                 transience, point process, electrical network",
}

@Article{Biau:2009:AND,
  author =       "G{\'e}rard Biau and Benoit Cadre and David Mason and
                 Bruno Pelletier",
  title =        "Asymptotic Normality in Density Support Estimation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "91:2617--91:2635",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-722",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/722",
  abstract =     "Let $ X_1, \ldots, X_n $ be $n$ independent
                 observations drawn from a multivariate probability
                 density $f$ with compact support $ S_f$. This paper is
                 devoted to the study of the estimator $ \hat {S}_n$ of
                 $ S_f$ defined as the union of balls centered at the $
                 X_i$ and with common radius $ r_n$. Using tools from
                 Riemannian geometry, and under mild assumptions on $f$
                 and the sequence $ (r_n)$, we prove a central limit
                 theorem for $ \lambda (S_n \Delta S_f)$, where $
                 \lambda $ denotes the Lebesgue measure on $ \mathbb
                 {R}^d$ and $ \Delta $ the symmetric difference
                 operation.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Central limit theorem; Nonparametric statistics;
                 Support estimation; Tubular neighborhood",
}

@Article{Doring:2009:MDR,
  author =       "Hanna D{\"o}ring and Peter Eichelsbacher",
  title =        "Moderate Deviations in a Random Graph and for the
                 Spectrum of {Bernoulli} Random Matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "92:2636--92:2656",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-723",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/723",
  abstract =     "We prove the moderate deviation principle for subgraph
                 count statistics of Erd{\H{o}}s--R{\'e}nyi random
                 graphs. This is equivalent in showing the moderate
                 deviation principle for the trace of a power of a
                 Bernoulli random matrix. It is done via an estimation
                 of the log-Laplace transform and the G{\"a}rtner-Ellis
                 theorem. We obtain upper bounds on the upper tail
                 probabilities of the number of occurrences of small
                 subgraphs. The method of proof is used to show
                 supplemental moderate deviation principles for a class
                 of symmetric statistics, including non-degenerate
                 U-statistics with independent or Markovian entries.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "concentration inequalities; Markov chains; moderate
                 deviations; random graphs; random matrices;
                 U-statistics",
}

@Article{DeBlassie:2009:EPB,
  author =       "Dante DeBlassie",
  title =        "The Exit Place of {Brownian} Motion in an Unbounded
                 Domain",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "93:2657--93:2690",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-726",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/726",
  abstract =     "For Brownian motion in an unbounded domain we study
                 the influence of the ``far away'' behavior of the
                 domain on the probability that the modulus of the
                 Brownian motion is large when it exits the domain.
                 Roughly speaking, if the domain expands at a sublinear
                 rate, then the chance of a large exit place decays in a
                 subexponential fashion. The decay rate can be
                 explicitly given in terms of the sublinear expansion
                 rate. Our results encompass and extend some known
                 special cases.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Exit place of Brownian motion, parabolic-type domain,
                 horn-shaped domain, $h$-transform, Green function,
                 harmonic measure",
}

@Article{Linde:2009:SRF,
  author =       "Werner Linde and Antoine Ayache",
  title =        "Series Representations of Fractional {Gaussian}
                 Processes by Trigonometric and {Haar} Systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "14",
  pages =        "94:2691--94:2719",
  year =         "2009",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v14-727",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/727",
  abstract =     "The aim of the present paper is to investigate series
                 representations of the Riemann--Liouville process $
                 R^\alpha $, $ \alpha > 1 / 2 $, generated by classical
                 orthonormal bases in $ L_2 [0, 1] $. Those bases are,
                 for example, the trigonometric or the Haar system. We
                 prove that the representation of $ R^\alpha $ via the
                 trigonometric system possesses the optimal convergence
                 rate if and only if $ 1 / 2 < \alpha \leq 2 $. For the
                 Haar system we have an optimal approximation rate if $
                 1 / 2 < \alpha < 3 / 2 $ while for $ \alpha > 3 / 2 $ a
                 representation via the Haar system is not optimal.
                 Estimates for the rate of convergence of the Haar
                 series are given in the cases $ \alpha > 3 / 2 $ and $
                 \alpha = 3 / 2 $. However, in this latter case the
                 question whether or not the series representation is
                 optimal remains open. Recently M. A. Lifshits answered
                 this question (cf. [13]). Using a different approach he
                 could show that in the case $ \alpha = 3 / 2 $ a
                 representation of the Riemann--Liouville process via
                 the Haar system is also not optimal.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Approximation of operators and processes,
                 Rie-mann--Liouville operator, Riemann--Liouville
                 process, Haar system, trigonometric system",
}

@Article{Bahadoran:2010:SHL,
  author =       "Christophe Bahadoran and Herv{\'e} Guiol and
                 Krishnamurthi Ravishankar and Ellen Saada",
  title =        "Strong Hydrodynamic Limit for Attractive Particle
                 Systems on $ \mathbb {Z} $",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "1:1--1:43",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-728",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/728",
  abstract =     "We prove almost sure Euler hydrodynamics for a large
                 class of attractive particle systems on $ \mathbb {Z} $
                 starting from an arbitrary initial profile. We
                 generalize earlier works by Seppalainen (1999) and
                 Andjel et al. (2004). Our constructive approach
                 requires new ideas since the subadditive ergodic
                 theorem (central to previous works) is no longer
                 effective in our setting.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "attractive particle system; entropy solution; Glimm
                 scheme; graphical construction; non-convex or
                 non-concave flux; non-explicit invariant measures;
                 Strong (a.s.) hydrodynamics",
}

@Article{Watanabe:2010:RTI,
  author =       "Toshiro Watanabe and Kouji Yamamuro",
  title =        "Ratio of the Tail of an Infinitely Divisible
                 Distribution on the Line to that of its {L{\'e}vy}
                 Measure",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "2:44--2:74",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-732",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/732",
  abstract =     "A necessary and sufficient condition for the tail of
                 an infinitely divisible distribution on the real line
                 to be estimated by the tail of its L{\'e}vy measure is
                 found. The lower limit and the upper limit of the ratio
                 of the right tail of an infinitely divisible
                 distribution to the right tail of its L{\'e}vy measure
                 are estimated from above and below by reviving
                 Teugels's classical method. The exponential class and
                 the dominated varying class are studied in detail.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "infinite divisibility, L'evy measure, $
                 O$-subexponentiality, dominated variation, exponential
                 class",
}

@Article{Nordenstam:2010:SAD,
  author =       "Eric Nordenstam",
  title =        "On the Shuffling Algorithm for Domino Tilings",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "3:75--3:95",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-730",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/730",
  abstract =     "We study the dynamics of a certain discrete model of
                 interacting interlaced particles that comes from the so
                 called shuffling algorithm for sampling a random tiling
                 of an Aztec diamond. It turns out that the transition
                 probabilities have a particularly convenient
                 determinantal form. An analogous formula in a
                 continuous setting has recently been obtained by Jon
                 Warren studying certain model of interlacing Brownian
                 motions which can be used to construct Dyson's
                 non-intersecting Brownian motion. We conjecture that
                 Warren's model can be recovered as a scaling limit of
                 our discrete model and prove some partial results in
                 this direction. As an application to one of these
                 results we use it to rederive the known result that
                 random tilings of an Aztec diamond, suitably rescaled
                 near a turning point, converge to the GUE minor
                 process.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion; random matrices; random tilings",
}

@Article{Fill:2010:PSV,
  author =       "James Fill and Mark Huber",
  title =        "Perfect Simulation of {Vervaat} Perpetuities",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "4:96--4:109",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-734",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/734",
  abstract =     "We use coupling into and from the past to sample
                 perfectly in a simple and provably fast fashion from
                 the Vervaat family of perpetuities. The family includes
                 the Dickman distribution, which arises both in number
                 theory and in the analysis of the Quickselect algorithm
                 (the motivation for our work).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "coupling into and from the past; Dickman distribution;
                 dominating chain; Markov chain; multigamma coupler;
                 Perfect simulation; perpetuity; Quickselect; Vervaat
                 perpetuities",
}

@Article{Li:2010:ELM,
  author =       "Wenbo Li and Xinyi Zhang",
  title =        "Expected Lengths of Minimum Spanning Trees for
                 Non-identical Edge Distributions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "5:110--5:141",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-735",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/735",
  abstract =     "An exact general formula for the expected length of
                 the minimal spanning tree (MST) of a connected
                 (possibly with loops and multiple edges) graph whose
                 edges are assigned lengths according to independent
                 (not necessarily identical) distributed random
                 variables is developed in terms of the multivariate
                 Tutte polynomial (alias Potts model). Our work was
                 inspired by Steele's formula based on two-variable
                 Tutte polynomial under the model of uniformly
                 identically distributed edge lengths. Applications to
                 wheel graphs and cylinder graphs are given under two
                 types of edge distributions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Cylinder Graph; Expected Length; Minimum Spanning
                 Tree; Random Graph; The Multivariate Tutte Polynomial;
                 The Tutte Polynomial; Wheel Graph",
}

@Article{Fradon:2010:BDG,
  author =       "Myriam Fradon",
  title =        "{Brownian} Dynamics of Globules",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "6:142--6:161",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-739",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/739",
  abstract =     "We prove the existence and uniqueness of a strong
                 solution of a stochastic differential equation with
                 normal reflection representing the random motion of
                 finitely many globules. Each globule is a sphere with
                 time-dependent random radius and a center moving
                 according to a diffusion process. The spheres are hard,
                 hence non-intersecting, which induces in the equation a
                 reflection term with a local (collision-)time. A smooth
                 interaction is considered too and, in the particular
                 case of a gradient system, the reversible measure of
                 the dynamics is given. In the proofs, we analyze
                 geometrical properties of the boundary of the set in
                 which the process takes its values, in particular the
                 so-called Uniform Exterior Sphere and Uniform Normal
                 Cone properties. These techniques extend to other hard
                 core models of objects with a time-dependent random
                 characteristic: we present here an application to the
                 random motion of a chain-like molecule.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian globule; hard core interaction; local time;
                 normal reflection; reversible measure; Stochastic
                 Differential Equation",
}

@Article{Barton:2010:NME,
  author =       "Nick Barton and Alison Etheridge and Amandine
                 V{\'e}ber",
  title =        "A New Model for Evolution in a Spatial Continuum",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "7:162--7:216",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-741",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/741",
  abstract =     "We investigate a new model for populations evolving in
                 a spatial continuum. This model can be thought of as a
                 spatial version of the Lambda-Fleming--Viot process. It
                 explicitly incorporates both small scale reproduction
                 events and large scale extinction-recolonisation
                 events. The lineages ancestral to a sample from a
                 population evolving according to this model can be
                 described in terms of a spatial version of the
                 Lambda-coalescent. Using a technique of Evans (1997),
                 we prove existence and uniqueness in law for the model.
                 We then investigate the asymptotic behaviour of the
                 genealogy of a finite number of individuals sampled
                 uniformly at random (or more generally `far enough
                 apart') from a two-dimensional torus of side length L
                 as L tends to infinity. Under appropriate conditions
                 (and on a suitable timescale) we can obtain as limiting
                 genealogical processes a Kingman coalescent, a more
                 general Lambda-coalescent or a system of coalescing
                 Brownian motions (with a non-local coalescence
                 mechanism).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "genealogy, evolution, multiple merger coalescent,
                 spatial continuum, spatial Lambda-coalescent,
                 generalised Fleming--Viot process",
}

@Article{Limic:2010:SCI,
  author =       "Vlada Limic",
  title =        "On the Speed of Coming Down from Infinity for {$ \Xi
                 $}-Coalescent Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "8:217--8:240",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-742",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/742",
  abstract =     "The $ \Xi $-coalescent processes were initially
                 studied by M{\"o}hle and Sagitov (2001), and introduced
                 by Schweinsberg (2000) in their full generality. They
                 arise in the mathematical population genetics as the
                 complete class of scaling limits for genealogies of
                 Cannings' models. The $ \Xi $-coalescents generalize $
                 \Lambda $-coalescents, where now simultaneous multiple
                 collisions of blocks are possible. The standard version
                 starts with infinitely many blocks at time $0$, and it
                 is said to come down from infinity if its number of
                 blocks becomes immediately finite, almost surely. This
                 work builds on the technique introduced recently by
                 Berstycki, Berestycki and Limic (2009), and exhibits
                 deterministic ``speed'' function - an almost sure small
                 time asymptotic to the number of blocks process, for a
                 large class of $ \Xi $-coalescents that come down from
                 infinity.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "coming down from infinity; Exchangeable coalescents;
                 martingale technique; small-time asymptotics",
}

@Article{Rhodes:2010:MMR,
  author =       "R{\'e}mi Rhodes and Vincent Vargas",
  title =        "Multidimensional Multifractal Random Measures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "9:241--9:258",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-746",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/746",
  abstract =     "We construct and study space homogeneous and isotropic
                 random measures (MMRM) which generalize the so-called
                 MRM measures constructed by previous authors. Our
                 measures satisfy an exact scale invariance equation and
                 are therefore natural models in dimension 3 for the
                 dissipation measure in a turbulent flow.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random measures, Multifractal processes",
}

@Article{Faggionato:2010:HLZ,
  author =       "Alessandra Faggionato",
  title =        "Hydrodynamic Limit of Zero Range Processes Among
                 Random Conductances on the Supercritical Percolation
                 Cluster",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "10:259--10:291",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-748",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/748",
  abstract =     "We consider i.i.d. random variables $ \omega = \{
                 \omega (b) \} $ parameterized by the family of bonds in
                 $ \mathbb {Z}^d $, $ d > 1 $. The random variable $
                 \omega (b) $ is thought of as the conductance of bond
                 $b$ and it ranges in a finite interval $ [0, c_0]$.
                 Assuming the probability of the event $ \{ \omega (b) >
                 0 \} $ to be supercritical and denoting by $ C(\omega)$
                 the unique infinite cluster associated to the bonds
                 with positive conductance, we study the zero range
                 process on $ C(\omega)$ with $ \omega (b)$-proportional
                 probability rate of jumps along bond $b$. For almost
                 all realizations of the environment we prove that the
                 hydrodynamic behavior of the zero range process is
                 governed by a nonlinear heat equation, independent from
                 $ \omega $. As byproduct of the above result and the
                 blocking effect of the finite clusters, we discuss the
                 bulk behavior of the zero range process on $ \mathbb
                 {Z}^d$ with conductance field $ \omega $. We do not
                 require any ellipticity condition.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "bond percolation; disordered system; homogenization;
                 hydrodynamic limit; stochastic domination; zero range
                 process",
}

@Article{Denisov:2010:CLT,
  author =       "Denis Denisov and Vitali Wachtel",
  title =        "Conditional Limit Theorems for Ordered Random Walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "11:292--11:322",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-752",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/752",
  abstract =     "In a recent paper of Eichelsbacher and Koenig (2008)
                 the model of ordered random walks has been considered.
                 There it has been shown that, under certain moment
                 conditions, one can construct a $k$-dimensional random
                 walk conditioned to stay in a strict order at all
                 times. Moreover, they have shown that the rescaled
                 random walk converges to the Dyson Brownian motion. In
                 the present paper we find the optimal moment
                 assumptions for the construction proposed by
                 Eichelsbacher and Koenig, and generalise the limit
                 theorem for this conditional process.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Dyson's Brownian Motion, Doob h-transform, Weyl
                 chamber",
}

@Article{Barret:2010:UEM,
  author =       "Florent Barret and Anton Bovier and Sylvie
                 M{\'e}l{\'e}ard",
  title =        "Uniform Estimates for Metastable Transition Times in a
                 Coupled Bistable System",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "12:323--12:345",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-751",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/751",
  abstract =     "We consider a coupled bistable $N$-particle system on
                 $ \mathbb {R}^N$ driven by a Brownian noise, with a
                 strong coupling corresponding to the synchronised
                 regime. Our aim is to obtain sharp estimates on the
                 metastable transition times between the two stable
                 states, both for fixed $N$ and in the limit when $N$
                 tends to infinity, with error estimates uniform in $N$.
                 These estimates are a main step towards a rigorous
                 understanding of the metastable behavior of infinite
                 dimensional systems, such as the stochastically
                 perturbed Ginzburg--Landau equation. Our results are
                 based on the potential theoretic approach to
                 metastability.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "capacity estimates; coupled bistable systems;
                 Metastability; metastable transition time; stochastic
                 Ginzburg--Landau equation",
}

@Article{Cattiaux:2010:FIH,
  author =       "Patrick Cattiaux and Nathael Gozlan and Arnaud Guillin
                 and Cyril Roberto",
  title =        "Functional Inequalities for Heavy Tailed Distributions
                 and Application to Isoperimetry",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "13:346--13:385",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-754",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/754",
  abstract =     "This paper is devoted to the study of probability
                 measures with heavy tails. Using the Lyapunov function
                 approach we prove that such measures satisfy different
                 kind of functional inequalities such as weak
                 Poincar{\'e} and weak Cheeger, weighted Poincar{\'e}
                 and weighted Cheeger inequalities and their dual forms.
                 Proofs are short and we cover very large situations.
                 For product measures on $ \mathbb {R}^n $ we obtain the
                 optimal dimension dependence using the mass
                 transportation method. Then we derive (optimal)
                 isoperimetric inequalities. Finally we deal with
                 spherically symmetric measures. We recover and improve
                 many previous result",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "weighted Poincar{\'e} inequalities, weighted Cheeger
                 inequalities, Lyapunov function, weak inequalities,
                 isoperimetric profile",
}

@Article{Andjel:2010:SSM,
  author =       "Enrique Andjel and Judith Miller and Etienne
                 Pardoux",
  title =        "Survival of a Single Mutant in One Dimension",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "14:386--14:408",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-769",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/769",
  abstract =     "We study a one dimensional two-type contact process
                 with equal rate of propagation (and death) of the two
                 types. We show that the progeny of a finite number of
                 mutants has a positive probability of survival if and
                 only at time 0 there is at most a finite number of
                 residents on at least one side of the mutant's
                 ``colony''.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "two-type contact process, survival",
}

@Article{Kinnally:2010:EUS,
  author =       "Michael Kinnally and Ruth Williams",
  title =        "On Existence and Uniqueness of Stationary
                 Distributions for Stochastic Delay Differential
                 Equations with Positivity Constraints",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "15:409--15:451",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-756",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/756",
  abstract =     "Deterministic dynamic models with delayed feedback and
                 state constraints arise in a variety of applications in
                 science and engineering. There is interest in
                 understanding what effect noise has on the behavior of
                 such models. Here we consider a multidimensional
                 stochastic delay differential equation with normal
                 reflection as a noisy analogue of a deterministic
                 system with delayed feedback and positivity
                 constraints. We obtain sufficient conditions for
                 existence and uniqueness of stationary distributions
                 for such equations. The results are applied to an
                 example from Internet rate control and a simple
                 biochemical reaction system.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "stochastic differential equation, delay equation,
                 stationary distribution, normal reflection,
                 Lyapunov/Razumikhin-type argument, asymptotic
                 coupling",
}

@Article{Feng:2010:LTR,
  author =       "Chunrong Feng and Huaizhong Zhao",
  title =        "Local Time Rough Path for {L{\'e}vy} Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "16:452--16:483",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-770",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/770",
  abstract =     "In this paper, we will prove that the local time of a
                 L{\'e}vy process is a rough path of roughness $p$ a.s.
                 for any $ 2 < p < 3$ under some condition for the
                 L{\'e}vy measure. This is a new class of rough path
                 processes. Then for any function $g$ of finite
                 $q$-variation ($ 1 \leq q < 3$), we establish the
                 integral $ \int_{- \infty }^{\infty }g(x)d L_t^x$ as a
                 Young integral when $ 1 \leq q < 2$ and a Lyons' rough
                 path integral when $ 2 \leq q < 3$. We therefore apply
                 these path integrals to extend the Tanaka--Meyer
                 formula for a continuous function $f$ if $ f^\prime_-$
                 exists and is of finite $q$-variation when $ 1 \leq q <
                 3$, for both continuous semi-martingales and a class of
                 L{\'e}vy processes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "geometric rough path; L'evy processes; rough path
                 integral; semimartingale local time; Young integral",
}

@Article{Bo:2010:STS,
  author =       "Lijun Bo and Kehua Shi and Yongjin Wang",
  title =        "Support Theorem for a Stochastic {Cahn--Hilliard}
                 Equation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "17:484--17:525",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-760",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/760",
  abstract =     "In this paper, we establish a Stroock--Varadhan
                 support theorem for the global mild solution to a $d$
                 ($ d \leq 3$)-dimensional stochastic Cahn--Hilliard
                 partial differential equation driven by a space-time
                 white noise",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Space-time white noise; Stochastic Cahn--Hilliard
                 equation; Stroock--Varadhan support theorem",
}

@Article{Erdos:2010:USK,
  author =       "Laszlo Erdos and Jose Ramirez and Benjamin Schlein and
                 Horng-Tzer Yau",
  title =        "Universality of Sine-Kernel for {Wigner} Matrices with
                 a Small {Gaussian} Perturbation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "18:526--18:604",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-768",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/768",
  abstract =     "We consider $ N \times N $ Hermitian random matrices
                 with independent identically distributed entries
                 (Wigner matrices). We assume that the distribution of
                 the entries have a Gaussian component with variance $
                 N^{-3 / 4 + \beta } $ for some positive $ \beta > 0 $.
                 We prove that the local eigenvalue statistics follows
                 the universal Dyson sine kernel.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Wigner random matrix, Dyson sine kernel",
}

@Article{Jacquot:2010:HLL,
  author =       "Stephanie Jacquot",
  title =        "A Historical Law of Large Numbers for the
                 {Marcus--Lushnikov} Process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "19:605--19:635",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-767",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/767",
  abstract =     "The Marcus--Lushnikov process is a finite stochastic
                 particle system, in which each particle is entirely
                 characterized by its mass. Each pair of particles with
                 masses $x$ and $y$ merges into a single particle at a
                 given rate $ K(x, y)$. Under certain assumptions, this
                 process converges to the solution to the Smoluchowski
                 coagulation equation, as the number of particles
                 increases to infinity. The Marcus--Lushnikov process
                 gives at each time the distribution of masses of the
                 particles present in the system, but does not retain
                 the history of formation of the particles. In this
                 paper, we set up a historical analogue of the
                 Marcus--Lushnikov process (built according to the rules
                 of construction of the usual Markov-Lushnikov process)
                 each time giving what we call the historical tree of a
                 particle. The historical tree of a particle present in
                 the Marcus--Lushnikov process at a given time t encodes
                 information about the times and masses of the
                 coagulation events that have formed that particle. We
                 prove a law of large numbers for the empirical
                 distribution of such historical trees. The limit is a
                 natural measure on trees which is constructed from a
                 solution to the Smoluchowski coagulation equation.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "coupling; historical trees; limit measure on trees;
                 Marcus--Lushnikov process on trees; Smoluchowski
                 coagulation equation; tightness",
}

@Article{Nagahata:2010:LCL,
  author =       "Yukio Nagahata and Nobuo Yoshida",
  title =        "Localization for a Class of Linear Systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "20:636--20:653",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-757",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/757",
  abstract =     "We consider a class of continuous-time stochastic
                 growth models on d-dimensional lattice with
                 non-negative real numbers as possible values per site.
                 The class contains examples such as binary contact path
                 process and potlatch process. We show the equivalence
                 between the slow population growth and localization
                 property that the time integral of the replica overlap
                 diverges. We also prove, under reasonable assumptions,
                 a localization property in a stronger form that the
                 spatial distribution of the population does not decay
                 uniformly in space.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "binary contact path process; linear systems;
                 localization; potlatch process",
}

@Article{Berger:2010:CPR,
  author =       "Quentin Berger and Fabio Toninelli",
  title =        "On the Critical Point of the Random Walk Pinning Model
                 in Dimension d=3",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "21:654--21:683",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-761",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/761",
  abstract =     "We consider the Random Walk Pinning Model studied in
                 [Birkner--Sun 2008] and [Birkner--Greven--den Hollander
                 2008]: this is a random walk $X$ on $ \mathbb {Z}^d$,
                 whose law is modified by the exponential of beta times
                 the collision local time up to time $N$ with the
                 (quenched) trajectory $Y$ of another $d$-dimensional
                 random walk. If $ \beta $ exceeds a certain critical
                 value $ \beta_c$, the two walks stick together for
                 typical $Y$ realizations (localized phase). A natural
                 question is whether the disorder is relevant or not,
                 that is whether the quenched and annealed systems have
                 the same critical behavior. Birkner and Sun proved that
                 $ \beta_c$ coincides with the critical point of the
                 annealed Random Walk Pinning Model if the space
                 dimension is $ d = 1$ or $ d = 2$, and that it differs
                 from it in dimension $d$ larger or equal to $4$ (for
                 $d$ strictly larger than $4$, the result was proven
                 also in [Birkner-Greven-den Hollander 2008]). Here, we
                 consider the open case of the marginal dimension $ d =
                 3$, and we prove non-coincidence of the critical
                 points.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Pinning Models, Random Walk, Fractional Moment Method,
                 Marginal Disorder",
}

@Article{Beghin:2010:PTP,
  author =       "Luisa Beghin and Enzo Orsingher",
  title =        "{Poisson}-Type Processes Governed by Fractional and
                 Higher-Order Recursive Differential Equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "22:684--22:709",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-762",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/762",
  abstract =     "We consider some fractional extensions of the
                 recursive differential equation governing the Poisson
                 process, i.e., $ \partial_t p_k(t) = - \lambda (p_k(t)
                 - p_{k - 1}(t)) $, $ k \geq 0 $, $ t > 0 $ by
                 introducing fractional time-derivatives of order $ \nu,
                 2 \nu, \ldots, n \nu $. We show that the so-called
                 ``Generalized Mittag-Leffler functions'' $ E_{\alpha,
                 \beta^k}(x) $, $ x \in \mathbb {R} $ (introduced by
                 Prabhakar [24] )arise as solutions of these equations.
                 The corresponding processes are proved to be renewal,
                 with density of the inter-arrival times (represented by
                 Mittag-Leffler functions) possessing power, instead of
                 exponential, decay, for $ t \to \infty $. On the other
                 hand, near the origin the behavior of the law of the
                 interarrival times drastically changes for the
                 parameter $ \nu $ varying in $ (0, 1] $. For integer
                 values of $ \nu $, these models can be viewed as a
                 higher-order Poisson processes, connected with the
                 standard case by simple and explict relationships.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Cox process.; Fractional difference-differential
                 equations; Fractional Poisson processes; Generalized
                 Mittag-Leffler functions; Processes with random time;
                 Renewal function",
}

@Article{Revelle:2010:CCR,
  author =       "David Revelle and Russ Thompson",
  title =        "Critical Constants for Recurrence on Groups of
                 Polynomial Growth",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "23:710--23:722",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-773",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/773",
  abstract =     "The critical constant for recurrence, $ c_{rt} $, is
                 an invariant of the quotient space $ H / G $ of a
                 finitely generated group. The constant is determined by
                 the largest moment a probability measure on $G$ can
                 have without the induced random walk on $ H / G$ being
                 recurrent. We present a description of which subgroups
                 of groups of polynomial volume growth are recurrent.
                 Using this we show that for such recurrent subgroups $
                 c_{rt}$ corresponds to the relative growth rate of $H$
                 in $G$, and in particular $ c_{rt}$ is either $0$, $1$
                 or $2$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "nilpotent group; random walk; recurrence; Schreier
                 graph; volume growth",
}

@Article{Shellef:2010:ISP,
  author =       "Eric Shellef",
  title =        "{IDLA} on the Supercritical Percolation Cluster",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "24:723--24:740",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-775",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/775",
  abstract =     "We consider the internal diffusion limited aggregation
                 (IDLA) process on the infinite cluster in supercritical
                 Bernoulli bond percolation on $ \mathbb {Z}^d $. It is
                 shown that the process on the cluster behaves like it
                 does on the Euclidean lattice, in that the aggregate
                 covers all the vertices in a Euclidean ball around the
                 origin, such that the ratio of vertices in this ball to
                 the total number of particles sent out approaches one
                 almost surely.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Key words and phrases: Internal Diffusion Limited
                 Aggregation, IDLA, Supercritical percolation",
}

@Article{Addario-Berry:2010:CRG,
  author =       "Louigi Addario-Berry and Nicolas Broutin and Christina
                 Goldschmidt",
  title =        "Critical Random Graphs: Limiting Constructions and
                 Distributional Properties",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "25:741--25:775",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-772",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/772",
  abstract =     "We consider the Erd{\H{o}}s--R{\'e}nyi random graph $
                 G(n, p) $ inside the critical window, where $ p = 1 / n
                 + \lambda n^{-4 / 3} $ for some $ \lambda \in \mathbb
                 {R} $. We proved in [1] that considering the connected
                 components of $ G(n, p) $ as a sequence of metric
                 spaces with the graph distance rescaled by $ n^{-1 / 3}
                 $ and letting $ n \to \infty $ yields a non-trivial
                 sequence of limit metric spaces $ C = (C_1, C_2,
                 \ldots) $. These limit metric spaces can be constructed
                 from certain random real trees with
                 vertex-identifications. For a single such metric space,
                 we give here two equivalent constructions, both of
                 which are in terms of more standard probabilistic
                 objects. The first is a global construction using
                 Dirichlet random variables and Aldous' Brownian
                 continuum random tree. The second is a recursive
                 construction from an inhomogeneous Poisson point
                 process on $ \mathbb {R}_+ $. These constructions allow
                 us to characterize the distributions of the masses and
                 lengths in the constituent parts of a limit component
                 when it is decomposed according to its cycle structure.
                 In particular, this strengthens results of [29] by
                 providing precise distributional convergence for the
                 lengths of paths between kernel vertices and the length
                 of a shortest cycle, within any fixed limit component",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian excursion; continuum random tree;
                 Gromov--Hausdorff distance; Poisson process; random
                 graph; real tree; scaling limit; urn model",
}

@Article{Delmas:2010:TOF,
  author =       "Jean-Fran{\c{c}}ois Delmas and Jean-St{\'e}phane
                 Dhersin and Arno Siri-Jegousse",
  title =        "On the Two Oldest Families for the {Wright--Fisher}
                 Process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "26:776--26:800",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-771",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/771",
  abstract =     "We extend some of the results of Pfaffelhuber and
                 Wakolbinger on the process of the most recent common
                 ancestors in evolving coalescent by taking into account
                 the size of one of the two oldest families or the
                 oldest family which contains the immortal line of
                 descent. For example we give an explicit formula for
                 the Laplace transform of the extinction time for the
                 Wright--Fisher diffusion. We give also an
                 interpretation of the quasi-stationary distribution of
                 the Wright--Fisher diffusion using the process of the
                 relative size of one of the two oldest families, which
                 can be seen as a resurrected Wright--Fisher
                 diffusion.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Wright--Fisher diffusion, MRCA, Kingman coalescent
                 tree, resurrected process, quasi-stationary
                 distribution",
}

@Article{vanderHofstad:2010:CCF,
  author =       "Remco van der Hofstad and Akira Sakai",
  title =        "Convergence of the Critical Finite-Range Contact
                 Process to Super-{Brownian} Motion Above the Upper
                 Critical Dimension: The Higher-Point Functions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "27:801--27:894",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-783",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/783",
  abstract =     "In this paper, we investigate the contact process
                 higher-point functions which denote the probability
                 that the infection started at the origin at time 0
                 spreads to an arbitrary number of other individuals at
                 various later times. Together with the results of the
                 two-point function in [16], on which our proofs
                 crucially rely, we prove that the higher-point
                 functions converge to the moment measures of the
                 canonical measure of super-Brownian motion above the
                 upper critical dimension 4. We also prove partial
                 results for in dimension at most 4 in a local
                 mean-field setting. The proof is based on the lace
                 expansion for the time-discretized contact process,
                 which is a version of oriented percolation. For
                 ordinary oriented percolation, we thus reprove the
                 results of [20]. The lace expansion coefficients are
                 shown to obey bounds uniformly in the discretization
                 parameter, which allows us to establish the scaling
                 results also for the contact process We also show that
                 the main term of the vertex factor, which is one of the
                 non-universal constants in the scaling limit, is 1 for
                 oriented percolation, and 2 for the contact process,
                 while the main terms of the other non-universal
                 constants are independent of the discretization
                 parameter. The lace expansion we develop in this paper
                 is adapted to both the higher-point functions and the
                 survival probability. This unified approach makes it
                 easier to relate the expansion coefficients derived in
                 this paper and the expansion coefficients for the
                 survival probability, which will be investigated in a
                 future paper [18].",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "contact process, mean-field behavior, critical
                 exponents, super-Brownian motion",
}

@Article{Lachal:2010:JDP,
  author =       "Aim{\'e} Lachal and Valentina Cammarota",
  title =        "Joint Distribution of the Process and its Sojourn Time
                 on the Positive Half-Line for Pseudo-Processes Governed
                 by High-Order Heat Equation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "28:895--28:931",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-782",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/782",
  abstract =     "Consider the high-order heat-type equation $
                 \partial_t u = \pm \partial^n_x u $ for an integer $ n
                 > 2 $ and introduce the related Markov pseudo-process $
                 (X(t))_{t \geq 0} $. In this paper, we study the
                 sojourn time $ T(t) $ in the interval $ [0, + \infty) $
                 up to a fixed time $t$ for this pseudo-process. We
                 provide explicit expressions for the joint distribution
                 of the couple $ (T(t), X(t))$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "pseudo-process, joint distribution of the process and
                 its sojourn time, Spitzer's identity",
}

@Article{Hirsch:2010:LMA,
  author =       "Francis Hirsch and Marc Yor",
  title =        "Looking for Martingales Associated to a
                 Self-Decomposable Law",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "29:932--29:961",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-786",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/786",
  abstract =     "We construct martingales whose 1-dimensional marginals
                 are those of a centered self-decomposable variable
                 multiplied by some power of time $t$. Many examples
                 involving quadratic functionals of Bessel processes are
                 discussed",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Convex order, Self-decomposable law, Sato process,
                 Karhunen--Lo{\'e}ve representation, Perturbed Bessel
                 process, Ray--Knight theorem",
}

@Article{Eichelsbacher:2010:SMD,
  author =       "Peter Eichelsbacher and Matthias Loewe",
  title =        "{Stein}'s Method for Dependent Random Variables
                 Occurring in Statistical Mechanics",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "30:962--30:988",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-777",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/777",
  abstract =     "We develop Stein's method for exchangeable pairs for a
                 rich class of distributional approximations including
                 the Gaussian distributions as well as the non-Gaussian
                 limit distributions. As a consequence we obtain
                 convergence rates in limit theorems of partial sums for
                 certain sequences of dependent, identically distributed
                 random variables which arise naturally in statistical
                 mechanics, in particular in the context of the
                 Curie--Weiss models. Our results include a
                 {Berry--Ess{\'e}en} rate in the Central Limit Theorem
                 for the total magnetization in the classical
                 Curie--Weiss model, for high temperatures as well as at
                 the critical temperature, where the Central Limit
                 Theorem fails. Moreover, we analyze {Berry--Ess{\'e}en}
                 bounds as the temperature converges to one and obtain a
                 threshold for the speed of this convergence. Single
                 spin distributions satisfying the
                 Griffiths--Hurst--Sherman (GHS) inequality like models
                 of liquid helium or continuous Curie--Weiss models are
                 considered.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "{Berry--Ess{\'e}en} bound, Stein's method,
                 exchangeable pairs, Curie Weiss models, critical
                 temperature, GHS-inequality",
}

@Article{Rhodes:2010:SHR,
  author =       "Remi Rhodes",
  title =        "Stochastic Homogenization of Reflected Stochastic
                 Differential Equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "31:989--31:1023",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-776",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/776",
  abstract =     "We investigate a functional limit theorem
                 (homogenization) for Reflected Stochastic Differential
                 Equations on a half-plane with stationary coefficients
                 when it is necessary to analyze both the effective
                 Brownian motion and the effective local time. We prove
                 that the limiting process is a reflected non-standard
                 Brownian motion. Beyond the result, this problem is
                 known as a prototype of non-translation invariant
                 problem making the usual method of the ``environment as
                 seen from the particle'' inefficient.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "functional limit theorem; homogenization; local time;
                 random medium; reflected stochastic differential
                 equation; Skorohod problem",
}

@Article{Peterson:2010:SOD,
  author =       "Jonathon Peterson",
  title =        "Systems of One-Dimensional Random Walks in a Common
                 Random Environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "32:1024--32:1040",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-784",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/784",
  abstract =     "We consider a system of independent one-dimensional
                 random walks in a common random environment under the
                 condition that the random walks are transient with
                 positive speed. We give upper bounds on the quenched
                 probability that at least one of the random walks
                 started in an interval has experience a large deviation
                 slowdown. This leads to both a uniform law of large
                 numbers and a hydrodynamic limit for the system of
                 random walks. We also identify a family of
                 distributions on the configuration of particles
                 (parameterized by particle density) which are
                 stationary under the (quenched) dynamics of the random
                 walks and show that these are the limiting
                 distributions for the system when started from a
                 certain natural collection of distributions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "hydrodynamic limit; large deviations; Random walk in
                 random environment",
}

@Article{Ondrejat:2010:SNL,
  author =       "Martin Ondrejat",
  title =        "Stochastic Non-Linear Wave Equations in Local
                 {Sobolev} Spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "33:1041--33:1091",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-789",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/789",
  abstract =     "Existence of weak solutions of stochastic wave
                 equations with nonlinearities of a critical growth
                 driven by spatially homogeneous Wiener processes is
                 established in local Sobolev spaces and local energy
                 estimates for these solutions are proved. A new method
                 to construct weak solutions is employed.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "stochastic wave equation",
}

@Article{Zeindler:2010:PMM,
  author =       "Dirk Zeindler",
  title =        "Permutation Matrices and the Moments of their
                 Characteristics Polynomials",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "34:1092--34:1118",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-781",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/781",
  abstract =     "In this paper, we are interested in the moments of the
                 characteristic polynomial $ Z_n(x) $ of the $ n \times
                 n $ permutation matrices with respect to the uniform
                 measure. We use a combinatorial argument to write down
                 the generating function of $ E[\prod_{k = 1}^p
                 Z_n^{s_k}(x_k)] $ for $ s_k \in \mathbb {N} $. We show
                 with this generating function that $ \lim_{n \to \infty
                 }E[\prod_{k = 1}^p Z_n^{s_k}(x_k)] $ exists for $
                 \max_k|x_k| < 1 $ and calculate the growth rate for $ p
                 = 2 $, $ |x_1 | = |x_2 | = 1 $, $ x_1 = x_2 $ and $ n
                 \to \infty $. We also look at the case $ s_k \in
                 \mathbb {C} $. We use the Feller coupling to show that
                 for each $ |x| < 1 $ and $ s \in \mathbb {C} $ there
                 exists a random variable $ Z_\infty^s(x) $ such that $
                 Z_n^s(x) \overset {d}{\to }Z_\infty^s(x) $ and $
                 E[\prod_{k = 1}^p Z_n^{s_k}(x_k)] \to E[\prod_{k = 1}^p
                 Z_\infty^{s_k}(x_k)] $ for $ \max_k|x_k| < 1 $ and $ n
                 \to \infty $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "random permutation matrices, symmetric group,
                 characteristic polynomials, Feller coupling, asymptotic
                 behavior of moments, generating functions",
}

@Article{Aoyama:2010:NFM,
  author =       "Takahiro Aoyama and Alexander Lindner and Makoto
                 Maejima",
  title =        "A New Family of Mappings of Infinitely Divisible
                 Distributions Related to the
                 {Goldie--Steutel--Bondesson} Class",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "35:1119--35:1142",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-791",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/791",
  abstract =     "Let $ \{ X_t^\mu, t \geq 0 \} $ be a L{\'e}vy process
                 on $ \mathbb {R}^d $ whose distribution at time $1$ is
                 a $d$-dimensional infinitely distribution $ \mu $. It
                 is known that the set of all infinitely divisible
                 distributions on $ \mathbb {R}^d$, each of which is
                 represented by the law of a stochastic integral $
                 \int_0^1 \! \log (1 / t) \, d X_t^\mu $ for some
                 infinitely divisible distribution on $ \mathbb {R}^d$,
                 coincides with the Goldie-Steutel-Bondesson class,
                 which, in one dimension, is the smallest class that
                 contains all mixtures of exponential distributions and
                 is closed under convolution and weak convergence. The
                 purpose of this paper is to study the class of
                 infinitely divisible distributions which are
                 represented as the law of $ \int_0^1 \! (\log (1 /
                 t))^{1 / \alpha } \, d X_t^\mu $ for general $ \alpha >
                 0$. These stochastic integrals define a new family of
                 mappings of infinitely divisible distributions. We
                 first study properties of these mappings and their
                 ranges. Then we characterize some subclasses of the
                 range by stochastic integrals with respect to some
                 compound Poisson processes. Finally, we investigate the
                 limit of the ranges of the iterated mappings.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "compound Poisson process; infinitely divisible
                 distribution; limit of the ranges of the iterated
                 mappings; stochastic integral mapping; the
                 Goldie-Steutel-Bondesson class",
}

@Article{Windisch:2010:ERW,
  author =       "David Windisch",
  title =        "Entropy of Random Walk Range on Uniformly Transient
                 and on Uniformly Recurrent Graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "36:1143--36:1160",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-787",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/787",
  abstract =     "We study the entropy of the distribution of the set $
                 R_n $ of vertices visited by a simple random walk on a
                 graph with bounded degrees in its first n steps. It is
                 shown that this quantity grows linearly in the expected
                 size of $ R_n $ if the graph is uniformly transient,
                 and sublinearly in the expected size if the graph is
                 uniformly recurrent with subexponential volume growth.
                 This in particular answers a question asked by
                 Benjamini, Kozma, Yadin and Yehudayoff (preprint).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "random walk, range, entropy",
}

@Article{Uchiyama:2010:GFT,
  author =       "Kohei Uchiyama",
  title =        "The Green Functions of Two Dimensional Random Walks
                 Killed on a Line and their Higher Dimensional
                 Analogues",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "37:1161--37:1189",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-793",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/793",
  abstract =     "We obtain asymptotic estimates of the Green functions
                 of random walks on the two-dimensional integer lattice
                 that are killed on the horizontal axis. A basic
                 asymptotic formula whose leading term is virtually the
                 same as the explicit formula for the corresponding
                 Green function of Brownian motion is established under
                 the existence of second moments only. Some refinement
                 of it is given under a slightly stronger moment
                 condition. The extension of the results to random walks
                 on the higher dimensional lattice is also given.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "asymptotic formula, Green function, random walk of
                 zero mean and finite variances, absorption on a line",
}

@Article{Cox:2010:CTD,
  author =       "J. Theodore Cox and Mathieu Merle and Edwin Perkins",
  title =        "Coexistence in a Two-Dimensional {Lotka--Volterra}
                 Model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "38:1190--38:1266",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-795",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/795",
  abstract =     "We study the stochastic spatial model for competing
                 species introduced by Neuhauser and Pacala in two
                 spatial dimensions. In particular we confirm a
                 conjecture of theirs by showing that there is
                 coexistence of types when the competition parameters
                 between types are equal and less than, and close to,
                 the within types parameter. In fact coexistence is
                 established on a thorn-shaped region in parameter space
                 including the above piece of the diagonal. The result
                 is delicate since coexistence fails for the
                 two-dimensional voter model which corresponds to the
                 tip of the thorn. The proof uses a convergence theorem
                 showing that a rescaled process converges to
                 super-Brownian motion even when the parameters converge
                 to those of the voter model at a very slow rate.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "coalescing random walk; coexistence; Lotka--Volterra;
                 spatial competition; super-Brownian motion; survival;
                 voter model",
}

@Article{Bardina:2010:WCS,
  author =       "Xavier Bardina and Maria Jolis and Llu{\'\i}s
                 Quer-Sardanyons",
  title =        "Weak Convergence for the Stochastic Heat Equation
                 Driven by {Gaussian} White Noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "39:1267--39:1295",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-792",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/792",
  abstract =     "In this paper, we consider a quasi-linear stochastic
                 heat equation with spatial dimension one, with
                 Dirichlet boundary conditions and controlled by the
                 space-time white noise. We formally replace the random
                 perturbation by a family of noisy inputs depending on a
                 parameter that approximate the white noise in some
                 sense. Then, we provide sufficient conditions ensuring
                 that the real-valued mild solution of the SPDE
                 perturbed by this family of noises converges in law, in
                 the space of continuous functions, to the solution of
                 the white noise driven SPDE. Making use of a suitable
                 continuous functional of the stochastic convolution
                 term, we show that it suffices to tackle the linear
                 problem. For this, we prove that the corresponding
                 family of laws is tight and we identify the limit law
                 by showing the convergence of the finite dimensional
                 distributions. We have also considered two particular
                 families of noises to that our result applies. The
                 first one involves a Poisson process in the plane and
                 has been motivated by a one-dimensional result of
                 Stroock. The second one is constructed in terms of the
                 kernels associated to the extension of Donsker's
                 theorem to the plane.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Donsker kernels; stochastic heat equation;
                 two-parameter Poisson process; weak convergence; white
                 noise",
}

@Article{Szablowski:2010:MNR,
  author =       "Pawel Szablowski",
  title =        "Multidimensional $q$-Normal and Related Distributions
                 --- {Markov} Case",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "40:1296--40:1318",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-796",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/796",
  abstract =     "We define and study distributions in $ \mathbb {R}^d $
                 that we call $q$-Normal. For $ q = 1$ they are really
                 multidimensional Normal, for $q$ in $ ( - 1, 1)$ they
                 have densities, compact support and many properties
                 that resemble properties of ordinary multidimensional
                 Normal distribution. We also consider some
                 generalizations of these distributions and indicate
                 close relationship of these distributions to
                 Askey--Wilson weight function i.e., weight with respect
                 to which Askey--Wilson polynomials are orthogonal and
                 prove some properties of this weight function. In
                 particular we prove a generalization of Poisson--Mehler
                 expansion formula",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Normal distribution, Poisson--Mehler expansion
                 formula, q-Hermite, Al-Salam-Chihara Chebyshev,
                 Askey--Wilson polynomials, Markov property",
}

@Article{Ledoux:2010:SDB,
  author =       "Michel Ledoux and Brian Rider",
  title =        "Small Deviations for Beta Ensembles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "41:1319--41:1343",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-798",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/798",
  abstract =     "We establish various small deviation inequalities for
                 the extremal (soft edge) eigenvalues in the
                 beta-Hermite and beta-Laguerre ensembles. In both
                 settings, upper bounds on the variance of the largest
                 eigenvalue of the anticipated order follow
                 immediately.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random matrices, eigenvalues, small deviations",
}

@Article{Barbour:2010:CPA,
  author =       "A. D. Barbour and Oliver Johnson and Ioannis
                 Kontoyiannis and Mokshay Madiman",
  title =        "Compound {Poisson} Approximation via Information
                 Functionals",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "42:1344--42:1369",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-799",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/799",
  abstract =     "An information-theoretic development is given for the
                 problem of compound Poisson approximation, which
                 parallels earlier treatments for Gaussian and Poisson
                 approximation. Nonasymptotic bounds are derived for the
                 distance between the distribution of a sum of
                 independent integer-valued random variables and an
                 appropriately chosen compound Poisson law. In the case
                 where all summands have the same conditional
                 distribution given that they are non-zero, a bound on
                 the relative entropy distance between their sum and the
                 compound Poisson distribution is derived, based on the
                 data-processing property of relative entropy and
                 earlier Poisson approximation results. When the
                 summands have arbitrary distributions, corresponding
                 bounds are derived in terms of the total variation
                 distance. The main technical ingredient is the
                 introduction of two ``information functionals, '' and
                 the analysis of their properties. These information
                 functionals play a role analogous to that of the
                 classical Fisher information in normal approximation.
                 Detailed comparisons are made between the resulting
                 inequalities and related bounds.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Compound Poisson approximation, Fisher information,
                 information theory, relative entropy, Stein's method",
}

@Article{Schilling:2010:SAS,
  author =       "Rene Schilling and Alexander Schnurr",
  title =        "The Symbol Associated with the Solution of a
                 Stochastic Differential Equation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "43:1369--43:1393",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-807",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/807",
  abstract =     "We consider stochastic differential equations which
                 are driven by multidimensional Levy processes. We show
                 that the infinitesimal generator of the solution is a
                 pseudo-differential operator whose symbol is calculated
                 explicitly. For a large class of Feller processes many
                 properties of the sample paths can be derived by
                 analysing the symbol. It turns out that the solution of
                 the SDE under consideration is a Feller process if the
                 coefficient of the SDE is bounded and that the symbol
                 is of a particularly nice structure.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Blumenthal-Getoor index; L'evy process;
                 pseudo-differential operator; sample path properties;
                 semimartingale; stochastic differential equation",
}

@Article{Broman:2010:UBC,
  author =       "Erik Broman and Federico Camia",
  title =        "Universal Behavior of Connectivity Properties in
                 Fractal Percolation Models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "44:1394--44:1414",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-805",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/805",
  abstract =     "Partially motivated by the desire to better understand
                 the connectivity phase transition in fractal
                 percolation, we introduce and study a class of
                 continuum fractal percolation models in dimension $ d
                 \geq 2 $. These include a scale invariant version of
                 the classical (Poisson) Boolean model of stochastic
                 geometry and (for $ d = 2$) the Brownian loop soup
                 introduced by Lawler and Werner. The models lead to
                 random fractal sets whose connectivity properties
                 depend on a parameter $ \lambda $. In this paper we
                 mainly study the transition between a phase where the
                 random fractal sets are totally disconnected and a
                 phase where they contain connected components larger
                 than one point. In particular, we show that there are
                 connected components larger than one point at the
                 unique value of $ \lambda $ that separates the two
                 phases (called the critical point). We prove that such
                 a behavior occurs also in Mandelbrot's fractal
                 percolation in all dimensions $ d \geq 2$. Our results
                 show that it is a generic feature, independent of the
                 dimension or the precise definition of the model, and
                 is essentially a consequence of scale invariance alone.
                 Furthermore, for $ d = 2$ we prove that the presence of
                 connected components larger than one point implies the
                 presence of a unique, unbounded, connected component.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "random fractals, fractal percolation, continuum
                 percolation, Mandelbrot percolation, phase transition,
                 crossing probability, discontinuity, Brownian loop
                 soup, Poisson Boolean Model",
}

@Article{Grimmett:2010:PSE,
  author =       "Geoffrey Grimmett and Alexander Holroyd",
  title =        "Plaquettes, Spheres, and Entanglement",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "45:1415--45:1428",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-804",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/804",
  abstract =     "The high-density plaquette percolation model in $d$
                 dimensions contains a surface that is homeomorphic to
                 the $ (d - 1)$-sphere and encloses the origin. This is
                 proved by a path-counting argument in a dual model.
                 When $ d = 3$, this permits an improved lower bound on
                 the critical point $ p_e$ of entanglement percolation,
                 namely $ p_e \geq \mu^{-2}$ where $ \mu $ is the
                 connective constant for self-avoiding walks on $
                 \mathbb {Z}^3$. Furthermore, when the edge density $p$
                 is below this bound, the radius of the entanglement
                 cluster containing the origin has an exponentially
                 decaying tail.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "entanglement; percolation; random sphere",
}

@Article{Abraham:2010:PLC,
  author =       "Romain Abraham and Jean-Fran{\c{c}}ois Delmas and
                 Guillaume Voisin",
  title =        "Pruning a {L{\'e}vy} Continuum Random Tree",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "46:1429--46:1473",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-802",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/802",
  abstract =     "Given a general critical or sub-critical branching
                 mechanism, we define a pruning procedure of the
                 associated L{\'e}vy continuum random tree. This pruning
                 procedure is defined by adding some marks on the tree,
                 using L'evy snake techniques. We then prove that the
                 resulting sub-tree after pruning is still a L'evy
                 continuum random tree. This last result is proved using
                 the exploration process that codes the CRT, a special
                 Markov property and martingale problems for exploration
                 processes. We finally give the joint law under the
                 excursion measure of the lengths of the excursions of
                 the initial exploration process and the pruned one.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "continuum random tree, L{\'e}vy snake, special Markov
                 property",
}

@Article{Davies:2010:EMM,
  author =       "E. Davies",
  title =        "Embeddable {Markov} Matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "47:1474--47:1486",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-733",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/733",
  abstract =     "We give an account of some results, both old and new,
                 about any $ n \times n $ Markov matrix that is
                 embeddable in a one-parameter Markov semigroup. These
                 include the fact that its eigenvalues must lie in a
                 certain region in the unit ball. We prove that a
                 well-known procedure for approximating a non-embeddable
                 Markov matrix by an embeddable one is optimal in a
                 certain sense.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "eigenvalues; embeddability; Markov generator; Markov
                 matrix",
}

@Article{Giovanni:2010:MDG,
  author =       "Peccati Giovanni and Cengbo Zheng",
  title =        "Multi-Dimensional {Gaussian} Fluctuations on the
                 {Poisson} Space",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "48:1487--48:1527",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-813",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/813",
  abstract =     "We study multi-dimensional normal approximations on
                 the Poisson space by means of Malliavin calculus,
                 Stein's method and probabilistic interpolations. Our
                 results yield new multi-dimensional central limit
                 theorems for multiple integrals with respect to Poisson
                 measures - thus significantly extending previous works
                 by Peccati, Sol{\'e}, Taqqu and Utzet. Several explicit
                 examples (including in particular vectors of linear and
                 non-linear functionals of Ornstein--Uhlenbeck L{\'e}vy
                 processes) are discussed in detail.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Central Limit Theorems; Malliavin calculus;
                 Multi-dimensional normal approximations;
                 Ornstein--Uhlenbeck processes; Poisson measures;
                 Probabilistic Interpolations; Stein's method",
}

@Article{Marinelli:2010:WPA,
  author =       "Carlo Marinelli and Michael Roeckner",
  title =        "Well Posedness and Asymptotic Behavior for Stochastic
                 Reaction--Diffusion Equations with Multiplicative
                 {Poisson} Noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "49:1529--49:1555",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-818",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/818",
  abstract =     "We establish well-posedness in the mild sense for a
                 class of stochastic semilinear evolution equations with
                 a polynomially growing quasi-monotone nonlinearity and
                 multiplicative Poisson noise. We also study existence
                 and uniqueness of invariant measures for the associated
                 semigroup in the Markovian case. A key role is played
                 by a new maximal inequality for stochastic convolutions
                 in $ L_p $ spaces.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stochastic PDE, reaction-diffusion equations, Poisson
                 measures, monotone operators",
}

@Article{Seidler:2010:EES,
  author =       "Jan Seidler",
  title =        "Exponential Estimates for Stochastic Convolutions in
                 $2$-Smooth {Banach} Spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "50:1556--50:1573",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-808",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/808",
  abstract =     "Sharp constants in a (one-sided)
                 Burkholder--Davis--Gundy type estimate for stochastic
                 integrals in a 2-smooth Banach space are found. As a
                 consequence, exponential tail estimates for stochastic
                 convolutions are obtained via Zygmund's extrapolation
                 theorem.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Burkholder--Davis--Gundy inequality; exponential tail
                 estimates; stochastic convolutions; stochastic
                 integrals in 2-smooth Banach spaces",
}

@Article{Bandyopadhyay:2010:ODL,
  author =       "Antar Bandyopadhyay and Rahul Roy and Anish Sarkar",
  title =        "On the One Dimensional {``Learning from Neighbours''}
                 Model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "51:1574--51:1593",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-809",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/809",
  abstract =     "We consider a model of a discrete time ``interacting
                 particle system'' on the integer line where infinitely
                 many changes are allowed at each instance of time. We
                 describe the model using chameleons of two different
                 colours, {\em viz.}, red (R) and blue (B). At each
                 instance of time each chameleon performs an independent
                 but identical coin toss experiment with probability ??
                 to decide whether to change its colour or not. If the
                 coin lands head then the creature retains its colour
                 (this is to be interpreted as a ``success''), otherwise
                 it observes the colours and coin tosses of its two
                 nearest neighbours and changes its colour only if,
                 among its neighbours and including itself, the
                 proportion of successes of the other colour is larger
                 than the proportion of successes of its own colour.
                 This produces a Markov chain with infinite state space.
                 This model was studied by Chatterjee and Xu (2004) in
                 the context of diffusion of technologies in a set-up of
                 myopic, memoryless agents. In their work they assume
                 different success probabilities of coin tosses
                 according to the colour of the chameleon. In this work
                 we consider the symmetric case where the success
                 probability, $ \alpha $, is the same irrespective of
                 the colour of the chameleon. We show that starting from
                 any initial translation invariant distribution of
                 colours the Markov chain converges to a limit of a
                 single colour, i.e., even at the symmetric case there
                 is no ``coexistence'' of the two colours at the limit.
                 As a corollary we also characterize the set of all
                 translation invariant stationary laws of this Markov
                 chain. Moreover we show that starting with an i.i.d.
                 colour distribution with density $ p \in [0, 1] $ of
                 one colour (say red), the limiting distribution is all
                 red with probability $ \Pi (\alpha, p) $ which is
                 continuous in $p$ and for $p$ ``small'' $ \Pi (p) > p$.
                 The last result can be interpreted as the model favours
                 the ``underdog''.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Coexistence, Learning from neighbours, Markov chain,
                 Random walk, Stationary distribution",
}

@Article{Bettinelli:2010:SLR,
  author =       "J{\'e}r{\'e}mie Bettinelli",
  title =        "Scaling Limits for Random Quadrangulations of Positive
                 Genus",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "52:1594--52:1644",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-810",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/810",
  abstract =     "We discuss scaling limits of large bipartite
                 quadrangulations of positive genus. For a given $g$, we
                 consider, for every positive integer $n$, a random
                 quadrangulation $ q_n$ uniformly distributed over the
                 set of all rooted bipartite quadrangulations of genus
                 $g$ with $n$ faces. We view it as a metric space by
                 endowing its set of vertices with the graph distance.
                 We show that, as $n$ tends to infinity, this metric
                 space, with distances rescaled by the factor $n$ to the
                 power of $ - 1 / 4$, converges in distribution, at
                 least along some subsequence, toward a limiting random
                 metric space. This convergence holds in the sense of
                 the Gromov--Hausdorff topology on compact metric
                 spaces. We show that, regardless of the choice of the
                 subsequence, the Hausdorff dimension of the limiting
                 space is almost surely equal to $4$. Our main tool is a
                 bijection introduced by Chapuy, Marcus, and Schaeffer
                 between the quadrangulations we consider and objects
                 they call well-labeled $g$-trees. An important part of
                 our study consists in determining the scaling limits of
                 the latter.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "conditioned process; Gromov topology; random map;
                 random tree",
}

@Article{Menozzi:2010:SNA,
  author =       "St{\'e}phane Menozzi and Vincent Lemaire",
  title =        "On Some non Asymptotic Bounds for the {Euler} Scheme",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "53:1645--53:1681",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-814",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/814",
  abstract =     "We obtain non asymptotic bounds for the Monte Carlo
                 algorithm associated to the Euler discretization of
                 some diffusion processes. The key tool is the Gaussian
                 concentration satisfied by the density of the
                 discretization scheme. This Gaussian concentration is
                 derived from a Gaussian upper bound of the density of
                 the scheme and a modification of the so-called ``Herbst
                 argument'' used to prove Logarithmic Sobolev
                 inequalities. We eventually establish a Gaussian lower
                 bound for the density of the scheme that emphasizes the
                 concentration is sharp.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Non asymptotic Monte Carlo bounds, Discretization
                 schemes, Gaussian concentration",
}

@Article{Bhamidi:2010:SLC,
  author =       "Shankar Bhamidi and Remco van der Hofstad and Johan
                 van Leeuwaarden",
  title =        "Scaling Limits for Critical Inhomogeneous Random
                 Graphs with Finite Third Moments",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "54:1682--54:1702",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-817",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/817",
  abstract =     "We identify the scaling limit for the sizes of the
                 largest components at criticality for inhomogeneous
                 random graphs with weights that have finite third
                 moments. We show that the sizes of the (rescaled)
                 components converge to the excursion lengths of an
                 inhomogeneous Brownian motion, which extends results of
                 Aldous (1997) for the critical behavior of
                 Erd{\H{o}}s--R{\'e}nyi random graphs. We rely heavily
                 on martingale convergence techniques, and concentration
                 properties of (super)martingales. This paper is part of
                 a programme initiated in van der Hofstad (2009) to
                 study the near-critical behavior in inhomogeneous
                 random graphs of so-called rank-1.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian excursions; critical random graphs;
                 inhomogeneous networks; martingale techniques; phase
                 transitions; size-biased ordering",
}

@Article{Reinert:2010:SMS,
  author =       "Gesine Reinert and Ivan Nourdin and Giovanni
                 Peccati",
  title =        "{Stein}'s Method and Stochastic Analysis of
                 {Rademacher} Functionals",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "55:1703--55:1742",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-823",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/823",
  abstract =     "We compute explicit bounds in the Gaussian
                 approximation of functionals of infinite Rademacher
                 sequences. Our tools involve Stein's method, as well as
                 the use of appropriate discrete Malliavin operators. As
                 the bounds are given in terms of Malliavin operators,
                 no coupling construction is required. When the
                 functional depends only on the first d coordinates of
                 the Rademacher sequence, a simple sufficient condition
                 for convergence to a normal distribution is derived.
                 For finite quadratic forms, we obtain necessary and
                 sufficient conditions. Although our approach does not
                 require the classical use of exchangeable pairs, when
                 the functional depends only on the first d coordinates
                 of the Rademacher sequence we employ chaos expansion in
                 order to construct an explicit exchangeable pair
                 vector; the elements of the vector relate to the
                 summands in the chaos decomposition and satisfy a
                 linearity condition for the conditional expectation.
                 Among several examples, such as random variables which
                 depend on infinitely many Rademacher variables, we
                 provide three main applications: (i) to CLTs for
                 multilinear forms belonging to a fixed chaos, (ii) to
                 the Gaussian approximation of weighted infinite 2-runs,
                 and (iii) to the computation of explicit bounds in CLTs
                 for multiple integrals over sparse sets. This last
                 application provides an alternate proof (and several
                 refinements) of a recent result by Blei and Janson.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Central Limit Theorems; Discrete Malliavin operators;
                 Normal approximation; Rademacher sequences; Sparse
                 sets; Stein's method; Walsh chaos",
}

@Article{Jakubowski:2010:CDS,
  author =       "Jecek Jakubowski and Mariusz Nieweglowski",
  title =        "A Class of {$F$}-Doubly Stochastic {Markov} Chains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "56:1743--56:1771",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-815",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/815",
  abstract =     "We define a new class of processes, very useful in
                 applications, $ \mathbf {F}$-doubly stochastic Markov
                 chains which contains among others Markov chains. This
                 class is fully characterized by some martingale
                 properties, and one of them is new even in the case of
                 Markov chains. Moreover a predictable representation
                 theorem holds and doubly stochastic property is
                 preserved under natural change of measure.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "$\mathbb{F}$-doubly stochastic Markov chain;
                 intensity; Kolmogorov equations, martingale
                 characterization; predictable representation theorem;
                 sojourn time",
}

@Article{Croydon:2010:SAS,
  author =       "David Croydon and Benjamin Hambly",
  title =        "Spectral Asymptotics for Stable Trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "57:1772--57:1801",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-819",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/819",
  abstract =     "We calculate the mean and almost-sure leading order
                 behaviour of the high frequency asymptotics of the
                 eigenvalue counting function associated with the
                 natural Dirichlet form on $ \alpha $-stable trees,
                 which lead in turn to short-time heat kernel
                 asymptotics for these random structures. In particular,
                 the conclusions we obtain demonstrate that the spectral
                 dimension of an $ \alpha $-stable tree is almost-surely
                 equal to $ 2 \alpha / (2 \alpha - 1)$, matching that of
                 certain related discrete models. We also show that the
                 exponent for the second term in the asymptotic
                 expansion of the eigenvalue counting function is no
                 greater than $ 1 / (2 \alpha - 1)$. To prove our
                 results, we adapt a self-similar fractal argument
                 previously applied to the continuum random tree,
                 replacing the decomposition of the continuum tree at
                 the branch point of three suitably chosen vertices with
                 a recently developed spinal decomposition for $ \alpha
                 $-stable trees",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "heat kernel; self-similar decomposition; spectral
                 asymptotics; stable tree",
}

@Article{Warfheimer:2010:SDI,
  author =       "Marcus Warfheimer",
  title =        "Stochastic Domination for the {Ising} and Fuzzy
                 {Potts} Models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "58:1802--58:1824",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-820",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/820",
  abstract =     "We discuss various aspects concerning stochastic
                 domination for the Ising model and the fuzzy Potts
                 model. We begin by considering the Ising model on the
                 homogeneous tree of degree $d$, $ \mathbb {T}^d$. For
                 given interaction parameters $ J_1$, $ J_2 > 0$ and
                 external field $ h_1 \in \mathbb {R}$, we compute the
                 smallest external field $ \tilde {h}$ such that the
                 plus measure with parameters $ J_2$ and $h$ dominates
                 the plus measure with parameters $ J_1$ and $ h_1$ for
                 all $ h \geq \tilde {h}$. Moreover, we discuss
                 continuity of $ \tilde {h}$ with respect to the three
                 parameters $ J_1$, $ J_2$, $ h_1$ and also how the plus
                 measures are stochastically ordered in the interaction
                 parameter for a fixed external field. Next, we consider
                 the fuzzy Potts model and prove that on $ \mathbb
                 {Z}^d$ the fuzzy Potts measures dominate the same set
                 of product measures while on $ \mathbb {T}^d$, for
                 certain parameter values, the free and minus fuzzy
                 Potts measures dominate different product measures",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "domination of product measures; fuzzy Potts model;
                 Ising model; Stochastic domination",
}

@Article{Huesler:2010:CHE,
  author =       "Juerg Huesler and Anna Ladneva and Vladimir
                 Piterbarg",
  title =        "On Clusters of High Extremes of {Gaussian} Stationary
                 Processes with $ \varepsilon $-Separation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "59:1825--59:1862",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-828",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/828",
  abstract =     "The clustering of extremes values of a stationary
                 Gaussian process $ X(t), t \in [0, T] $ is considered,
                 where at least two time points of extreme values above
                 a high threshold are separated by at least a small
                 positive value $ \varepsilon $. Under certain
                 assumptions on the correlation function of the process,
                 the asymptotic behavior of the probability of such a
                 pattern of clusters of exceedances is derived exactly
                 where the level to be exceeded by the extreme values,
                 tends to $ \infty $. The excursion behaviour of the
                 paths in such an event is almost deterministic and does
                 not depend on the high level $u$. We discuss the
                 pattern and the asymptotic probabilities of such
                 clusters of exceedances.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "asymptotic behavior; clusters; correlation function;
                 extreme values; Gaussian process; separated clusters",
}

@Article{Hwang:2010:MRB,
  author =       "Hsien-Kuei Hwang and Tsung-Hsi Tsai",
  title =        "Multivariate Records Based on Dominance",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "60:1863--60:1892",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-825",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/825",
  abstract =     "We consider three types of multivariate records in
                 this paper and derive the mean and the variance of
                 their numbers for independent and uniform random
                 samples from two prototype regions: hypercubes $ [0,
                 1]^d $ and d-dimensional simplex. Central limit
                 theorems with convergence rates are established when
                 the variance tends to infinity. Effective numerical
                 procedures are also provided for computing the variance
                 constants to high degree of precision.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Multivariate records, Pareto optimality, central limit
                 theorems, {Berry--Ess{\'e}en} bound, partial orders,
                 dominance",
}

@Article{Janson:2010:MBM,
  author =       "Svante Janson and Guy Louchard and Anders
                 Martin-L{\"o}f",
  title =        "The Maximum of {Brownian} Motion with Parabolic
                 Drift",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "61:1893--61:1929",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-830",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/830",
  abstract =     "We study the maximum of a Brownian motion with a
                 parabolic drift; this is a random variable that often
                 occurs as a limit of the maximum of discrete processes
                 whose expectations have a maximum at an interior point.
                 We give new series expansions and integral formulas for
                 the distribution and the first two moments, together
                 with numerical values to high precision.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion, parabolic drift, Airy functions",
}

@Article{Groeneboom:2010:MBM,
  author =       "Piet Groeneboom",
  title =        "The Maximum of {Brownian} Motion Minus a Parabola",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "62:1930--62:1937",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-826",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/826",
  abstract =     "We derive a simple integral representation for the
                 distribution of the maximum of Brownian motion minus a
                 parabola, which can be used for computing the density
                 and moments of the distribution, both for one-sided and
                 two-sided Brownian motion.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion, parabolic drift, maximum, Airy
                 functions",
}

@Article{Englander:2010:CMS,
  author =       "Janos Englander",
  title =        "The Center of Mass for Spatial Branching Processes and
                 an Application for Self-Interaction",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "63:1938--63:1970",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-822",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/822",
  abstract =     "Consider the center of mass of a supercritical
                 branching-Brownian motion. In this article we first
                 show that it is a Brownian motion being slowed down
                 such that it tends to a limiting position almost
                 surely, and that this is also true for a model where
                 the branching-Brownian motion is modified by
                 attraction/repulsion between particles. We then put
                 this observation together with the description of the
                 interacting system as viewed from its center of mass,
                 and get the following asymptotic behavior: the system
                 asymptotically becomes a branching Ornstein--Uhlenbeck
                 process (inward for attraction and outward for
                 repulsion), but (i) the origin is shifted to a random
                 point which has normal distribution, and (ii) the
                 Ornstein--Uhlenbeck particles are not independent but
                 constitute a system with a degree of freedom which is
                 less than their number by precisely one. The main
                 result of the article then is a scaling limit theorem
                 for the local mass, in the attractive case. A
                 conjecture is stated for the behavior of the local mass
                 in the repulsive case. We also consider a supercritical
                 super-Brownian motion. Again, it turns out that,
                 conditioned on survival, its center of mass is a
                 continuous process having an a.s. limit.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Branching Brownian motion; branching
                 Ornstein--Uhlenbeck process; center of mass;
                 Curie--Weiss model; H-transform; McKean--Vlasov limit;
                 self-interaction; spatial branching processes;
                 super-Brownian motion",
}

@Article{Bank:2010:PDO,
  author =       "Peter Bank and Christoph Baumgarten",
  title =        "Parameter-Dependent Optimal Stopping Problems for
                 One-Dimensional Diffusions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "64:1971--64:1993",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-835",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/835",
  abstract =     "We consider a class of optimal stopping problems for a
                 regular one-dimensional diffusion whose payoff depends
                 on a linear parameter. As shown in Bank and F{\"o}llmer
                 (2003) problems of this type may allow for a universal
                 stopping signal that characterizes optimal stopping
                 times for any given parameter via a level-crossing
                 principle of some auxiliary process. For regular
                 one-dimensional diffusions, we provide an explicit
                 construction of this signal in terms of the Laplace
                 transform of level passage times. Explicit solutions
                 are available under certain concavity conditions on the
                 reward function. In general, the construction of the
                 signal at a given point boils down to finding the
                 infimum of an auxiliary function of one real variable.
                 Moreover, we show that monotonicity of the stopping
                 signal corresponds to monotone and concave (in a
                 suitably generalized sense) reward functions. As an
                 application, we show how to extend the construction of
                 Gittins indices of Karatzas (1984) from monotone reward
                 functions to arbitrary functions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Optimal stopping, Gittins index, multi-armed bandit
                 problems, American options, universal stopping signal",
}

@Article{Xu:2010:EEM,
  author =       "Lihu Xu and Bogus{\l}aw Zegarli{\'n}ski",
  title =        "Existence and Exponential Mixing of Infinite White $
                 \alpha $-Stable Systems with Unbounded Interactions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "65:1994--65:2018",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-831",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/831",
  abstract =     "We study an infinite white $ \alpha $-stable systems
                 with unbounded interactions, and prove the existence of
                 a solution by Galerkin approximation and an exponential
                 mixing property by an $ \alpha $-stable version of
                 gradient bounds.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Exponential mixing; Finite speed of propagation of
                 information; Gradient bounds.; Lie bracket; White
                 symmetric $alpha$-stable processes",
}

@Article{Madras:2010:TAP,
  author =       "Neal Madras and C. Wu",
  title =        "Trees, Animals, and Percolation on Hyperbolic
                 Lattices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "66:2019--66:2040",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-837",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/837",
  abstract =     "We study lattice trees, lattice animals, and
                 percolation on non-Euclidean lattices that correspond
                 to regular tessellations of two- and three-dimensional
                 hyperbolic space. We prove that critical exponents of
                 these models take on their mean field values. Our
                 methods are mainly combinatorial and geometric.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "critical exponents; hyperbolic geometry; hyperbolic
                 lattice.; lattice animal; lattice tree; mean field
                 behaviour; Percolation",
}

@Article{Xu:2010:MPC,
  author =       "Jing Xu and Bo Zhang",
  title =        "Martingale Property and Capacity under
                 {$G$}-Framework",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "67:2041--67:2068",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-832",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/832",
  abstract =     "The main purpose of this article is to study the
                 symmetric martingale property and capacity defined by
                 G-expectation introduced by Peng (cf.
                 \url{http://arxiv.org/PS_cache/math/pdf/0601/0601035v2.pdf})
                 in 2006. We show that the G-capacity can not be
                 dynamic, and also demonstrate the relationship between
                 symmetric G-martingale and the martingale under linear
                 expectation. Based on these results and path-wise
                 analysis, we obtain the martingale characterization
                 theorem for G Brownian motion without Markovian
                 assumption. This theorem covers the Levy's martingale
                 characterization theorem for Brownian motion, and it
                 also gives a different method to prove Levy's
                 theorem.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Capacity; G-Brownian motion; G-expectation; Martingale
                 characterization",
}

@Article{Boukhadra:2010:SSD,
  author =       "Omar Boukhadra",
  title =        "Standard Spectral Dimension for the Polynomial Lower
                 Tail Random Conductances Model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "68:2069--68:2086",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-839",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/839",
  abstract =     "We study models of continuous-time, symmetric random
                 walks in random environment on the d-dimensional
                 integer lattice, driven by a field of i.i.d random
                 nearest-neighbor conductances bounded only from above
                 with a power law tail near 0. We are interested in
                 estimating the quenched asymptotic behavior of the
                 on-diagonal heat-kernel. We show that the spectral
                 dimension is standard when we lighten sufficiently the
                 tails of the conductances. As an expected consequence,
                 the same result holds for the discrete-time case.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Markov chains, Random walk, Random environments,
                 Random conductances, Percolation",
}

@Article{Herrmann:2010:SMS,
  author =       "Samuel Herrmann and Julian Tugaut",
  title =        "Stationary measures for self-stabilizing processes:
                 asymptotic analysis in the small noise limit",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "69:2087--69:2116",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-842",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/842",
  abstract =     "Self-stabilizing diffusions are stochastic processes,
                 solutions of nonlinear stochastic differential
                 equation, which are attracted by their own law. This
                 specific self-interaction leads to singular phenomenons
                 like non uniqueness of associated stationary measures
                 when the diffusion moves in some non convex environment
                 (see [5]). The aim of this paper is to describe these
                 invariant measures and especially their asymptotic
                 behavior as the noise intensity in the nonlinear SDE
                 becomes small. We prove in particular that the limit
                 measures are discrete measures and point out some
                 properties of their support which permit in several
                 situations to describe explicitly the whole set of
                 limit measures. This study requires essentially
                 generalized Laplace's method approximations.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "double well potential; Laplace's method; perturbed
                 dynamical system; self-interacting diffusion;
                 stationary measures",
}

@Article{Nourdin:2010:WSI,
  author =       "Ivan Nourdin and Anthony R{\'e}veillac and Jason
                 Swanson",
  title =        "The weak {Stratonovich} integral with respect to
                 fractional {Brownian} motion with {Hurst} parameter $ 1
                 / 6 $",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "70:2117--70:2162",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-843",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/843",
  abstract =     "Let $B$ be a fractional Brownian motion with Hurst
                 parameter $ H = 1 / 6$. It is known that the symmetric
                 Stratonovich-style Riemann sums for $ \int \! g(B(s))
                 \, d B(s)$ do not, in general, converge in probability.
                 We show, however, that they do converge in law in the
                 Skorohod space of c{\`a}dl{\`a}g functions. Moreover,
                 we show that the resulting stochastic integral
                 satisfies a change of variable formula with a
                 correction term that is an ordinary It{\^o} integral
                 with respect to a Brownian motion that is independent
                 of $B$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "fractional Brownian motion; Malliavin calculus;
                 Stochastic integration; Stratonovich integral; weak
                 convergence",
}

@Article{Dufresne:2010:GDB,
  author =       "Daniel Dufresne",
  title =        "G distributions and the beta-gamma algebra",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "71:2163--71:2199",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-845",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/845",
  abstract =     "This paper has four interrelated themes: (1) express
                 Laplace and Mellin transforms of sums of positive
                 random variables in terms of the Mellin transform of
                 the summands; (2) show the equivalence of the two
                 Barnes' lemmas with known properties of gamma
                 distributions; (3) establish properties of the sum of
                 two reciprocal gamma variables, and related results;
                 (4) study the G distributions (whose Mellin transforms
                 are ratios of products of gamma functions).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Barnes' lemmas; Beta distribution; beta product
                 distribution; G distributions; gamma distribution;
                 infinite divisibility; Macdonald's function; Mellin
                 transforms",
}

@Article{Hessler:2010:ECP,
  author =       "Martin Hessler and Johan W{\"a}stlund",
  title =        "Edge cover and polymatroid flow problems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "72:2200--72:2219",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-846",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/846",
  abstract =     "In an $n$ by $n$ complete bipartite graph with
                 independent exponentially distributed edge costs, we
                 ask for the minimum total cost of a set of edges of
                 which each vertex is incident to at least one. This
                 so-called minimum edge cover problem is a relaxation of
                 perfect matching. We show that the large $n$ limit cost
                 of the minimum edge cover is $ W(1)^2 + 2 W(1) \approx
                 1.456$, where $W$ is the Lambert $W$-function. In
                 particular this means that the minimum edge cover is
                 essentially cheaper than the minimum perfect matching,
                 whose limit cost is $ \pi^2 / 6 \approx 1.645$. We
                 obtain this result through a generalization of the
                 perfect matching problem to a setting where we impose a
                 (poly-)matroid structure on the two vertex-sets of the
                 graph, and ask for an edge set of prescribed size
                 connecting independent sets.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Combinatorial optimization; Random graphs",
}

@Article{Valesin:2010:MCP,
  author =       "Daniel Valesin",
  title =        "Multitype Contact Process on Z: Extinction and
                 Interface",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "15",
  pages =        "73:2220--73:2260",
  year =         "2010",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v15-836",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/836",
  abstract =     "We consider a two-type contact process on the
                 integers. Both types have equal finite range and
                 supercritical infection rate. We show that a given type
                 becomes extinct with probability 1 if and only if, in
                 the initial configuration, it is confined to a finite
                 interval and surrounded by infinitely many individuals
                 of the other type. Additionally, we show that if both
                 types are present in finite number in the initial
                 configuration, then there is a positive probability
                 that they are both present for all times. Finally, it
                 is shown that, starting from the configuration in which
                 all sites to the left of the origin are occupied by
                 type 1 particles and all sites to the right of the
                 origin are occupied by type 2 particles, the process
                 defined by the size of the interface area between the
                 two types is stochastically tight.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Interacting Particle Systems",
}

@Article{Alexander:2011:ELL,
  author =       "Kenneth Alexander",
  title =        "Excursions and Local Limit Theorems for {Bessel}-like
                 Random Walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "1:1--1:44",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-848",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/848",
  abstract =     "We consider reflecting random walks on the nonnegative
                 integers with drift of order $ 1 / x $ at height $x$.
                 We establish explicit asymptotics for various
                 probabilities associated to such walks, including the
                 distribution of the hitting time of $0$ and first
                 return time to $0$, and the probability of being at a
                 given height at a given time (uniformly in a large
                 range of heights.) In particular, for certain drifts
                 inversely proportional to $x$ up to smaller-order
                 correction terms, we show that the probability of a
                 first return to $0$ at time $n$ decays as a certain
                 inverse power of $n$, multiplied by a slowly varying
                 factor that depends on the drift correction terms.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "excursion, Lamperti problem, random walk, Bessel
                 process",
}

@Article{Vihola:2011:CAM,
  author =       "Matti Vihola",
  title =        "Can the Adaptive {Metropolis} Algorithm Collapse
                 Without the Covariance Lower Bound?",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "2:45--2:75",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-840",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/840",
  abstract =     "The Adaptive Metropolis (AM) algorithm is based on the
                 symmetric random-walk Metropolis algorithm. The
                 proposal distribution has the following time-dependent
                 covariance matrix, at step $ n + 1 $ , $ S_n = \mathrm
                 {Cov}(X_1, \ldots, X_n) + \varepsilon I $, that is, the
                 sample covariance matrix of the history of the chain
                 plus a (small) constant $ \varepsilon > 0 $ multiple of
                 the identity matrix $I$. The lower bound on the
                 eigenvalues of $ S_n$ induced by the factor $
                 \varepsilon I$ is theoretically convenient, but
                 practically cumbersome, as a good value for the
                 parameter $ \varepsilon $ may not always be easy to
                 choose. This article considers variants of the AM
                 algorithm that do not explicitly bound the eigenvalues
                 of $ S_n$ away from zero. The behaviour of $ S_n$ is
                 studied in detail, indicating that the eigenvalues of $
                 S_n$ do not tend to collapse to zero in general. In
                 dimension one, it is shown that $ S_n$ is bounded away
                 from zero if the logarithmic target density is
                 uniformly continuous. For a modification of the AM
                 algorithm including an additional fixed component in
                 the proposal distribution, the eigenvalues of $ S_n$
                 are shown to stay away from zero with a practically
                 non-restrictive condition. This result implies a strong
                 law of large numbers for super-exponentially decaying
                 target distributions with regular contours.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "adaptive Markov chain Monte Carlo; Metropolis
                 algorithm; stability; stochastic approximation",
}

@Article{Gilch:2011:AER,
  author =       "Lorenz Gilch",
  title =        "Asymptotic Entropy of Random Walks on Free Products",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "3:76--3:105",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-841",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/841",
  abstract =     "Suppose we are given the free product $V$ of a finite
                 family of finite or countable sets. We consider a
                 transient random walk on the free product arising
                 naturally from a convex combination of random walks on
                 the free factors. We prove the existence of the
                 asymptotic entropy and present three different,
                 equivalent formulas, which are derived by three
                 different techniques. In particular, we will show that
                 the entropy is the rate of escape with respect to the
                 Greenian metric. Moreover, we link asymptotic entropy
                 with the rate of escape and volume growth resulting in
                 two inequalities.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random Walks, Free Products, Asymptotic Entropy",
}

@Article{Borrello:2011:SOA,
  author =       "Davide Borrello",
  title =        "Stochastic Order and Attractiveness for Particle
                 Systems with Multiple Births, Deaths and Jumps",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "4:106--4:151",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-852",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/852",
  abstract =     "An approach to analyse the properties of a particle
                 system is to compare it with different processes to
                 understand when one of them is larger than other ones.
                 The main technique for that is coupling, which may not
                 be easy to construct. We give a characterization of
                 stochastic order between different interacting particle
                 systems in a large class of processes with births,
                 deaths and jumps of many particles per time depending
                 on the configuration in a general way: it consists in
                 checking inequalities involving the transition rates.
                 We construct explicitly the coupling that characterizes
                 the stochastic order. As a corollary we get necessary
                 and sufficient conditions for attractiveness. As an
                 application, we first give the conditions on examples
                 including reaction-diffusion processes, multitype
                 contact process and conservative dynamics and then we
                 improve an ergodicity result for an epidemic model.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "attractiveness; epidemic model; interacting particle
                 systems; multitype contact process; Stochastic order",
}

@Article{Berestycki:2011:EGC,
  author =       "Nathanael Berestycki",
  title =        "Emergence of Giant Cycles and Slowdown Transition in
                 Random Transpositions and $k$-Cycles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "5:152--5:173",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-850",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/850",
  abstract =     "Consider the random walk on the permutation group
                 obtained when the step distribution is uniform on a
                 given conjugacy class. It is shown that there is a
                 critical time at which two phase transitions occur
                 simultaneously. On the one hand, the random walk slows
                 down abruptly: the acceleration (i.e., the second time
                 derivative of the distance) drops from $0$ to $ -
                 \infty $ at this time as $ n \to \infty $. On the other
                 hand, the largest cycle size changes from microscopic
                 to giant. The proof of this last result is considerably
                 simpler and holds more generally than in a previous
                 result of Oded Schramm for random transpositions. It
                 turns out that in the case of random $k$-cycles, this
                 critical time is proportional to $ 1 / [k(k - 1)]$,
                 whereas the mixing time is known to be proportional to
                 $ 1 / k$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random permutations",
}

@Article{Faraud:2011:CLT,
  author =       "Gabriel Faraud",
  title =        "A {Central Limit Theorem} for Random Walk in a Random
                 Environment on a Marked {Galton--Watson} Tree",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "6:174--6:215",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-851",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/851",
  abstract =     "Models of random walks in a random environment were
                 introduced at first by Chernoff in 1967 in order to
                 study biological mechanisms. The original model has
                 been intensively studied since then and is now well
                 understood. In parallel, similar models of random
                 processes in a random environment have been studied. In
                 this article we focus on a model of random walk on
                 random marked trees, following a model introduced by R.
                 Lyons and R. Pemantle (1992). Our point of view is a
                 bit different yet, as we consider a very general way of
                 constructing random trees with random transition
                 probabilities on them. We prove an analogue of R. Lyons
                 and R. Pemantle's recurrence criterion in this setting,
                 and we study precisely the asymptotic behavior, under
                 restrictive assumptions. Our last result is a
                 generalization of a result of Y. Peres and O. Zeitouni
                 (2006) concerning biased random walks on Galton--Watson
                 trees.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random Walk, random environment, tree, branching
                 random walk, central limit theorem",
}

@Article{Basse-OConnor:2011:IS,
  author =       "Andreas Basse-O'Connor",
  title =        "Integrability of Seminorms",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "7:216--7:229",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-853",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/853",
  abstract =     "We study integrability and equivalence of $ L^p
                 $-norms of polynomial chaos elements. Relying on known
                 results for Banach space valued polynomials, we extend
                 and unify integrability for seminorms results to random
                 elements that are not necessarily limits of Banach
                 space valued polynomials. This enables us to prove
                 integrability results for a large class of seminorms of
                 stochastic processes and to answer, partially, a
                 question raised by C. Borell (1979, S{\'e}minaire de
                 Probabilit{\'e}s, XIII, 1--3).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "chaos processes; integrability; regularly varying
                 distributions; seminorms",
}

@Article{Bahadoran:2011:RSI,
  author =       "Christophe Bahadoran and Jozsef Fritz and Katalin
                 Nagy",
  title =        "Relaxation Schemes for Interacting Exclusions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "8:230--8:262",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-857",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/857",
  abstract =     "We investigate the interaction of one-dimensional
                 asymmetric exclusion processes of opposite speeds,
                 where the exchange dynamics is combined with a
                 creation-annihilation mechanism, and this asymmetric
                 law is regularized by a nearest neighbor stirring of
                 large intensity. The model admits hyperbolic (Euler)
                 scaling, and we are interested in the hydrodynamic
                 behavior of the system in a regime of shocks on the
                 infiite line. This work is a continuation of a previous
                 paper by Fritz and Nagy [FN06], where this question has
                 been left open because of the lack of a suitable
                 logarithmic Sobolev inequality. The problem is solved
                 by extending the method of relaxation schemes to this
                 stochastic model, the resulting a priory bound allows
                 us to verify compensated compactness.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Hyperbolic scaling, interacting exclusions, Lax
                 entropy pairs, compensated compactness, logarithmic
                 Sobolev inequalities, relaxation schemes",
}

@Article{Shao:2011:NPM,
  author =       "Jinghai Shao",
  title =        "A New Probability Measure-Valued Stochastic Process
                 with {Ferguson--Dirichlet} Process as Reversible
                 Measure",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "9:271--9:292",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-844",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/844",
  abstract =     "A new diffusion process taking values in the space of
                 all probability measures over $ [0, 1] $ is constructed
                 through Dirichlet form theory in this paper. This
                 process is reversible with respect to the
                 Ferguson--Dirichlet process (also called Poisson
                 Dirichlet process), which is the reversible measure of
                 the Fleming--Viot process with parent independent
                 mutation. The intrinsic distance of this process is in
                 the class of Wasserstein distances, so it's also a kind
                 of Wasserstein diffusion. Moreover, this process
                 satisfies the Log-Sobolev inequality.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Ferguson--Dirichlet process; Fleming--Viot process;
                 Logarithmic Sobolev inequalities; Wasserstein
                 diffusion",
}

@Article{Cerny:2011:TDR,
  author =       "Ji{\v{r}}{\'\i} {\v{C}}ern{\'y}",
  title =        "On Two-Dimensional Random Walk Among Heavy-Tailed
                 Conductances",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "10:293--10:313",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-849",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/849",
  abstract =     "We consider a random walk among unbounded random
                 conductances on the two-dimensional integer lattice.
                 When the distribution of the conductances has an
                 infinite expectation and a polynomial tail, we show
                 that the scaling limit of this process is the
                 fractional kinetics process. This extends the results
                 of the paper [BC10] where a similar limit statement was
                 proved in dimension larger than two. To make this
                 extension possible, we prove several estimates on the
                 Green function of the process killed on exiting large
                 balls.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "fractional kinetics; functional limit theorems; Random
                 walk among random conductances; trap models",
}

@Article{Jacquot:2011:BSL,
  author =       "Stephanie Jacquot and Benedek Valko",
  title =        "Bulk Scaling Limit of the {Laguerre} Ensemble",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "11:314--11:346",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-854",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/854",
  abstract =     "We consider the $ \beta $-Laguerre ensemble, a family
                 of distributions generalizing the joint eigenvalue
                 distribution of the Wishart random matrices. We show
                 that the bulk scaling limit of these ensembles exists
                 for all $ \beta > 0$ for a general family of parameters
                 and it is the same as the bulk scaling limit of the
                 corresponding $ \beta $-Hermite ensemble.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random matrices, eigenvalues, Laguerre ensemble,
                 Wishart ensemble, bulk scaling limit",
}

@Article{Hwang:2011:CLT,
  author =       "Hsien-Kuei Hwang and Svante Janson",
  title =        "A {Central Limit Theorem} for Random Ordered
                 Factorizations of Integers",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "12:347--12:361",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-858",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  note =         "See erratum \cite{Hwang:2013:ECL}.",
  URL =          "http://ejp.ejpecp.org/article/view/858",
  abstract =     "Write an integer as finite products of ordered factors
                 belonging to a given subset $ \mathcal {P} $ of
                 integers larger than one. A very general central limit
                 theorem is derived for the number of ordered factors in
                 random factorizations for any subset $ \mathcal {P} $
                 containing at least two elements. The method of proof
                 is very simple and relies in part on Delange's
                 Tauberian theorems and an interesting Tauberian
                 technique for handling Dirichlet series associated with
                 odd centered moments.\par

                 {\bf An erratum is available in
                 \url{https://doi.org/10.1214/EJP.v18-2297} EJP volume
                 {\bf 18} paper 16}",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "asymptotic normality; Dirichlet series; method of
                 moments; ordered factorizations; Tauberian theorems",
}

@Article{Bierme:2011:CLT,
  author =       "Hermine Bierm{\'e} and Aline Bonami and Jos{\'e} R.
                 Leon",
  title =        "{Central Limit Theorems} and Quadratic Variations in
                 Terms of Spectral Density",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "13:362--13:395",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-862",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/862",
  abstract =     "We give a new proof and provide new bounds for the
                 speed of convergence in the Central Limit Theorem of
                 Breuer Major on stationary Gaussian time series, which
                 generalizes to particular triangular arrays. Our
                 assumptions are given in terms of the spectral density
                 of the time series. We then consider generalized
                 quadratic variations of Gaussian fields with stationary
                 increments under the assumption that their spectral
                 density is asymptotically self-similar and prove
                 Central Limit Theorems in this context.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Central limit theorem; fractional Brownian Motion;
                 Gaussian stationary process; periodogram; quadratic
                 variations; spectral density",
}

@Article{Berard:2011:SPB,
  author =       "Jean B{\'e}rard and Jean-Baptiste Gou{\'e}r{\'e}",
  title =        "Survival Probability of the Branching Random Walk
                 Killed Below a Linear Boundary",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "14:396--14:418",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-861",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/861",
  abstract =     "We give an alternative proof of a result by N.
                 Gantert, Y. Hu and Z. Shi on the asymptotic behavior of
                 the survival probability of the branching random walk
                 killed below a linear boundary, in the special case of
                 deterministic binary branching and bounded random walk
                 steps. Connections with the Brunet--Derrida theory of
                 stochastic fronts are discussed.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Branching random walks; survival probability",
}

@Article{Lubetzky:2011:EEC,
  author =       "Eyal Lubetzky and Allan Sly",
  title =        "Explicit Expanders with Cutoff Phenomena",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "15:419--15:435",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-869",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/869",
  abstract =     "The cutoff phenomenon describes a sharp transition in
                 the convergence of an ergodic finite Markov chain to
                 equilibrium. Of particular interest is understanding
                 this convergence for the simple random walk on a
                 bounded-degree expander graph. The first example of a
                 family of bounded-degree graphs where the random walk
                 exhibits cutoff in total-variation was provided only
                 very recently, when the authors showed this for a
                 typical random regular graph. However, no example was
                 known for an explicit (deterministic) family of
                 expanders with this phenomenon. Here we construct a
                 family of cubic expanders where the random walk from a
                 worst case initial position exhibits total-variation
                 cutoff. Variants of this construction give cubic
                 expanders without cutoff, as well as cubic graphs with
                 cutoff at any prescribed time-point.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Cutoff phenomenon; Expander graphs; Explicit
                 constructions; Random walks",
}

@Article{Tribe:2011:SOM,
  author =       "Roger Tribe and Nicholas Woodward",
  title =        "Stochastic Order Methods Applied to Stochastic
                 Travelling Waves",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "16:436--16:469",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-868",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/868",
  abstract =     "This paper considers some one dimensional reaction
                 diffusion equations driven by a one dimensional
                 multiplicative white noise. The existence of a
                 stochastic travelling wave solution is established, as
                 well as a sufficient condition to be in its domain of
                 attraction. The arguments use stochastic ordering
                 techniques.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "travelling wave, stochastic order, stochastic partial
                 differential equation",
}

@Article{Doring:2011:NDA,
  author =       "Leif D{\"o}ring and Mladen Savov",
  title =        "(Non)Differentiability and Asymptotics for Potential
                 Densities of Subordinators",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "17:470--17:503",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-860",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/860",
  abstract =     "For subordinators with positive drift we extend recent
                 results on the structure of the potential measures and
                 the renewal densities. Applying Fourier analysis a new
                 representation of the potential densities is derived
                 from which we deduce asymptotic results and show how
                 the atoms of the L{\'e}vy measure translate into points
                 of (non)differentiability of the potential densities.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Levy process, Subordinator, Creeping Probability,
                 Renewal Density, Potential Measure",
}

@Article{Pascu:2011:MCR,
  author =       "Mihai Pascu",
  title =        "Mirror Coupling of Reflecting {Brownian} Motion and an
                 Application to {Chavel}'s Conjecture",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "18:504--18:530",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-859",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/859",
  abstract =     "In a series of papers, Burdzy et al. introduced the
                 {\em mirror coupling} of reflecting Brownian motions in
                 a smooth bounded domain $ D \subset \mathbb {R}^d $,
                 and used it to prove certain properties of eigenvalues
                 and eigenfunctions of the Neumann Laplacian on $D$. In
                 the present paper we show that the construction of the
                 mirror coupling can be extended to the case when the
                 two Brownian motions live in different domains $ D_1,
                 D_2 \subset \mathbb {R}^d$. As applications of the
                 construction, we derive a unifying proof of the two
                 main results concerning the validity of Chavel's
                 conjecture on the domain monotonicity of the Neumann
                 heat kernel, due to I. Chavel ([12]), respectively W.
                 S. Kendall ([16]), and a new proof of Chavel's
                 conjecture for domains satisfying the ball condition,
                 such that the inner domain is star-shaped with respect
                 to the center of the ball.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "couplings, mirror coupling, reflecting Brownian
                 motion, Chavel's conjecture",
}

@Article{Osekowski:2011:SSI,
  author =       "Adam Osekowski",
  title =        "Sharp and Strict {$ L^p $}-Inequalities for
                 {Hilbert}-Space-Valued Orthogonal Martingales",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "19:531--19:551",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-865",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/865",
  abstract =     "The paper contains the proofs of sharp moment
                 estimates for Hilbert-space valued martingales under
                 the assumptions of differential subordination and
                 orthogonality. The results generalize those obtained by
                 Banuelos and Wang. As an application, we sharpen an
                 inequality for stochastic integrals with respect to
                 Brownian motion.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "best constants; Brownian motion; differential
                 subordination; Martingale; moment inequality;
                 orthogonal martingales; stochastic integral",
}

@Article{Birkner:2011:CLT,
  author =       "Matthias Birkner and Andreas Greven and Frank den
                 Hollander",
  title =        "Collision Local Time of Transient Random Walks and
                 Intermediate Phases in Interacting Stochastic Systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "20:552--20:586",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-878",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/878",
  abstract =     "In a companion paper (M. Birkner, A. Greven, F. den
                 Hollander, Quenched LDP for words in a letter sequence,
                 {\em Probab. Theory Relat. Fields} {\bf 148}, no. 3/4
                 (2010), 403-456), a quenched large deviation principle
                 (LDP) has been established for the empirical process of
                 words obtained by cutting an i.i.d. sequence of letters
                 into words according to a renewal process. We apply
                 this LDP to prove that the radius of convergence of the
                 generating function of the collision local time of two
                 independent copies of a symmetric and strongly
                 transient random walk on $ \mathbb {Z}^d $, $ d \geq 1
                 $ , both starting from the origin, strictly increases
                 when we condition on one of the random walks, both in
                 discrete time and in continuous time. We conjecture
                 that the same holds when the random walk is transient
                 but not strongly transient. The presence of these gaps
                 implies the existence of an {\em intermediate phase\/}
                 for the long-time behaviour of a class of coupled
                 branching processes, interacting diffusions,
                 respectively, directed polymers in random
                 environments.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random walks, collision local time, annealed vs.
                 quenched, large deviation principle, interacting
                 stochastic systems, intermediate phase",
}

@Article{Avena:2011:LLN,
  author =       "Luca Avena and Frank den Hollander and Frank Redig",
  title =        "Law of Large Numbers for a Class of Random Walks in
                 Dynamic Random Environments",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "21:587--21:617",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-866",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/866",
  abstract =     "In this paper we consider a class of one-dimensional
                 interacting particle systems in equilibrium,
                 constituting a dynamic random environment, together
                 with a nearest-neighbor random walk that on
                 occupied/vacant sites has a local drift to the
                 right/left. We adapt a regeneration-time argument
                 originally developed by Comets and Zeitouni for static
                 random environments to prove that, under a space-time
                 mixing property for the dynamic random environment
                 called cone-mixing, the random walk has an a.s.
                 constant global speed. In addition, we show that if the
                 dynamic random environment is exponentially mixing in
                 space-time and the local drifts are small, then the
                 global speed can be written as a power series in the
                 size of the local drifts. From the first term in this
                 series the sign of the global speed can be read off.
                 The results can be easily extended to higher
                 dimensions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random walk, dynamic random environment",
}

@Article{Kliem:2011:CRC,
  author =       "Sandra Kliem",
  title =        "Convergence of Rescaled Competing Species Processes to
                 a Class of {SPDEs}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "22:618--22:657",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-870",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/870",
  abstract =     "One can construct a sequence of rescaled perturbations
                 of voter processes in dimension $ d = 1 $ whose
                 approximate densities are tight. By combining both
                 long-range models and fixed kernel models in the
                 perturbations and considering the critical long-range
                 case, results of Cox and Perkins (2005) are refined. As
                 a special case we are able to consider rescaled
                 Lotka--Volterra models with long-range dispersal and
                 short-range competition. In the case of long-range
                 interactions only, the approximate densities converge
                 to continuous space time densities which solve a class
                 of SPDEs (stochastic partial differential equations),
                 namely the heat equation with a class of drifts, driven
                 by Fisher--Wright noise. If the initial condition of
                 the limiting SPDE is integrable, weak uniqueness of the
                 limits follows. The results obtained extend the results
                 of Mueller and Tribe (1995) for the voter model by
                 including perturbations. In particular, spatial
                 versions of the Lotka--Volterra model as introduced in
                 Neuhauser and Pacala (1999) are covered for parameters
                 approaching one. Their model incorporates a fecundity
                 parameter and models both intra- and interspecific
                 competition.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "long-range limits; Lotka--Volterra model; spatial
                 competition; stochastic partial differential equations;
                 Voter model",
}

@Article{Hairer:2011:THU,
  author =       "Martin Hairer and Jonathan Mattingly",
  title =        "A Theory of Hypoellipticity and Unique Ergodicity for
                 Semilinear Stochastic {PDEs}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "23:658--23:738",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-875",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/875",
  abstract =     "We present a theory of hypoellipticity and unique
                 ergodicity for semilinear parabolic stochastic PDEs
                 with ``polynomial'' nonlinearities and additive noise,
                 considered as abstract evolution equations in some
                 Hilbert space. It is shown that if H{\"o}rmander's
                 bracket condition holds at every point of this Hilbert
                 space, then a lower bound on the Malliavin covariance
                 operator $ M(t) $ can be obtained. Informally, this
                 bound can be read as ``Fix any finite-dimensional
                 projection $ \Pi $ on a subspace of sufficiently
                 regular functions. Then the eigenfunctions of $ M(t) $
                 with small eigenvalues have only a very small component
                 in the image of $ \Pi $.''\par

                 We also show how to use a priori bounds on the
                 solutions to the equation to obtain good control on the
                 dependency of the bounds on the Malliavin matrix on the
                 initial condition. These bounds are sufficient in many
                 cases to obtain the asymptotic strong Feller property
                 introduced by Hairer and Mattingly in {\em Ann. of
                 Math. (2) 164 (2006)}.\par

                 One of the main novel technical tools is an almost sure
                 bound from below on the size of ``Wiener polynomials,
                 '' where the coefficients are possibly non-adapted
                 stochastic processes satisfying a Lipschitz condition.
                 By exploiting the polynomial structure of the
                 equations, this result can be used to replace Norris'
                 lemma, which is unavailable in the present
                 context.\par

                 We conclude by showing that the two-dimensional
                 stochastic Navier--Stokes equations and a large class
                 of reaction-diffusion equations fit the framework of
                 our theory.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Hypoellipticity; H{\"o}rmander condition; stochastic
                 PDE",
}

@Article{Lifshits:2011:RGS,
  author =       "Mikhail Lifshits and Werner Linde",
  title =        "Random {Gaussian} Sums on Trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "24:739--24:763",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-871",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/871",
  abstract =     "Let $T$ be a tree with induced partial order. We
                 investigate a centered Gaussian process $X$ indexed by
                 $T$ and generated by weight functions. In a first part
                 we treat general trees and weights and derive necessary
                 and sufficient conditions for the a.s. boundedness of
                 $X$ in terms of compactness properties of $ (T, d)$.
                 Here $d$ is a special metric defined by the weights,
                 which, in general, is not comparable with the Dudley
                 metric generated by $X$. In a second part we
                 investigate the boundedness of $X$ for the binary tree.
                 Assuming some mild regularity assumptions about on
                 weight, we completely characterize homogeneous weights
                 with $X$ being a.s. bounded.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Gaussian processes, processes indexed by trees,
                 bounded processes, summation on trees, metric entropy",
}

@Article{Fukasawa:2011:AAS,
  author =       "Masaaki Fukasawa",
  title =        "Asymptotic Analysis for Stochastic Volatility:
                 Edgeworth Expansion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "25:764--25:791",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-879",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/879",
  abstract =     "The validity of an approximation formula for European
                 option prices under a general stochastic volatility
                 model is proved in the light of the Edgeworth expansion
                 for ergodic diffusions. The asymptotic expansion is
                 around the Black--Scholes price and is uniform in
                 bounded payoff functions. The result provides a
                 validation of an existing singular perturbation
                 expansion formula for the fast mean reverting
                 stochastic volatility model.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "ergodic diffusion; fast mean reverting; implied
                 volatility",
}

@Article{Lucon:2011:QLF,
  author =       "Eric Lu{\c{c}}on",
  title =        "Quenched Limits and Fluctuations of the Empirical
                 Measure for Plane Rotators in Random Media",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "26:792--26:829",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-874",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/874",
  abstract =     "The Kuramoto model has been introduced to describe
                 synchronization phenomena observed in groups of cells,
                 individuals, circuits, etc. The model consists of $N$
                 interacting oscillators on the one dimensional sphere $
                 S^1$, driven by independent Brownian Motions with
                 constant drift chosen at random. This quenched disorder
                 is chosen independently for each oscillator according
                 to the same law $ \mu $. The behaviour of the system
                 for large $N$ can be understood via its empirical
                 measure: we prove here the convergence as $ N \to
                 \infty $ of the quenched empirical measure to the
                 unique solution of coupled McKean--Vlasov equations,
                 under weak assumptions on the disorder $ \mu $ and
                 general hypotheses on the interaction. The main purpose
                 of this work is to address the issue of quenched
                 fluctuations around this limit, motivated by the
                 dynamical properties of the disordered system for large
                 but fixed $N$: hence, the main result of this paper is
                 a quenched Central Limit Theorem for the empirical
                 measure. Whereas we observe a self-averaging for the
                 law of large numbers, this no longer holds for the
                 corresponding central limit theorem: the trajectories
                 of the fluctuations process are sample-dependent.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "central limit theorem; disordered systems; Kuramoto
                 model; quenched fluctuations; Synchronization",
}

@Article{Fan:2011:RTG,
  author =       "ShengJun Fan and Long Jiang and YingYing Xu",
  title =        "Representation Theorem for Generators of {BSDEs} with
                 Monotonic and Polynomial-Growth Generators in the Space
                 of Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "27:830--27:844",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-873",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/873",
  abstract =     "In this paper, on the basis of some recent works of
                 Fan, Jiang and Jia, we establish a representation
                 theorem in the space of processes for generators of
                 BSDEs with monotonic and polynomial-growth generators,
                 which generalizes the corresponding results in Fan
                 (2006, 2007), and Fan and Hu (2008).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Backward stochastic differential equation; Monotonic
                 generator; Polynomial-growth generator; Representation
                 theorem of generators",
}

@Article{Andres:2011:PDS,
  author =       "Sebastian Andres",
  title =        "Pathwise Differentiability for {SDEs} in a Smooth
                 Domain with Reflection",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "28:845--28:879",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-872",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/872",
  abstract =     "In this paper we study a Skorohod SDE in a smooth
                 domain with normal reflection at the boundary, in
                 particular we prove that the solution is pathwise
                 differentiable with respect to the deterministic
                 starting point. The resulting derivatives evolve
                 according to an ordinary differential equation, when
                 the process is in the interior of the domain, and they
                 are projected to the tangent space, when the process
                 hits the boundary.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "local time; normal reflection; Stochastic differential
                 equation with reflection",
}

@Article{Barbour:2011:ADD,
  author =       "Andrew Barbour and Bruno Nietlispach",
  title =        "Approximation by the {Dickman} Distribution and
                 Quasi-Logarithmic Combinatorial Structures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "29:880--29:902",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-881",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/881",
  abstract =     "Quasi-logarithmic combinatorial structures are a class
                 of decomposable combinatorial structures which extend
                 the logarithmic class considered by Arratia, Barbour
                 and Tavar{\'e} (2003). In order to obtain asymptotic
                 approximations to their component spectrum, it is
                 necessary first to establish an approximation to the
                 sum of an associated sequence of independent random
                 variables in terms of the Dickman distribution. This in
                 turn requires an argument that refines the Mineka
                 coupling by incorporating a blocking construction,
                 leading to exponentially sharper coupling rates for the
                 sums in question. Applications include distributional
                 limit theorems for the size of the largest component
                 and for the vector of counts of the small components in
                 a quasi-logarithmic combinatorial structure.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Dickman's distribution; Logarithmic combinatorial
                 structures; Mineka coupling",
}

@Article{Chen:2011:MTA,
  author =       "Che-Hao Chen and Michael Fuchs",
  title =        "On the Moment-Transfer Approach for Random Variables
                 Satisfying a One-Sided Distributional Recurrence",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "30:903--30:928",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-885",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/885",
  abstract =     "The moment-transfer approach is a standard tool for
                 deriving limit laws of sequences of random variables
                 satisfying a distributional recurrence. However, so far
                 the approach could not be applied to certain
                 ``one-sided'' recurrences with slowly varying moments
                 and normal limit law. In this paper, we propose a
                 modified version of the moment-transfer approach which
                 can be applied to such recurrences. Moreover, we
                 demonstrate the usefulness of our approach by
                 re-deriving several recent results in an almost
                 automatic fashion.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "analysis of algorithms; central limit theorem;
                 distributional recurrence; moment-transfer approach",
}

@Article{Fisher:2011:SSD,
  author =       "Albert Fisher and Marina Talet",
  title =        "The Self-Similar Dynamics of Renewal Processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "31:929--31:961",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-888",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/888",
  abstract =     "We prove an almost sure invariance principle in log
                 density for renewal processes with gaps in the domain
                 of attraction of an $ \alpha $-stable law. There are
                 three different types of behavior: attraction to a
                 Mittag-Leffler process for $ 0 < \alpha < 1$, to a
                 centered Cauchy process for $ \alpha = 1$ and to a
                 stable process for $ 1 < \alpha \leq 2$. Equivalently,
                 in dynamical terms, almost every renewal path is, upon
                 centering and up to a regularly varying coordinate
                 change of order one, and after removing a set of times
                 of Ces{\`a}ro density zero, in the stable manifold of a
                 self-similar path for the scaling flow. As a corollary
                 we have pathwise functional and central limit
                 theorems.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "stable process, renewal process, Mittag-Leffler
                 process, Cauchy process, almost-sure invariance
                 principle in log density, pathwise Central Limit
                 Theorem",
}

@Article{Liu:2011:HFK,
  author =       "Gi-Ren Liu and Narn-Rueih Shieh",
  title =        "Homogenization of Fractional Kinetic Equations with
                 Random Initial Data",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "32:962--32:980",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-896",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/896",
  abstract =     "We present the small-scale limits for the
                 homogenization of a class of spatial-temporal random
                 fields; the field arises from the solution of a certain
                 fractional kinetic equation and also from that of a
                 related two-equation system, subject to given random
                 initial data. The space-fractional derivative of the
                 equation is characterized by the composition of the
                 inverses of the Riesz potential and the Bessel
                 potential. We discuss the small-scale (the micro)
                 limits, opposite to the well-studied large-scale
                 limits, of such spatial-temporal random field. Our
                 scaling schemes involve both the Riesz and the Bessel
                 parameters, and also involve the rescaling in the
                 initial data; our results are completely new-type
                 scaling limits for such random fields.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Hermite expansion; Homogenization; Long-range
                 dependence; Multiple It{\^o}-Wiener integral; Random
                 initial data; Riesz--Bessel fractional equation and
                 system; Small-scale limits",
}

@Article{Zerner:2011:IP,
  author =       "Martin Zerner",
  title =        "Interpolation Percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "33:981--33:1000",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-895",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/895",
  abstract =     "Let $X$ be a countably infinite set of real numbers
                 and let $ (Y_x)_{x \in X}$ be an independent family of
                 stationary random subsets of the real numbers, e.g.
                 homogeneous Poisson point processes. We give criteria
                 for the almost sure existence of various ``regular''
                 functions f with the property that $ f(x) \in Y_x$ for
                 all $ x \in X$. Several open questions are posed.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Interpolation, path connected, percolation, stationary
                 random set",
}

@Article{Stadje:2011:TKG,
  author =       "Wolfgang Stadje and Achim W{\"u}bker",
  title =        "Three Kinds of Geometric Convergence for {Markov}
                 Chains and the Spectral Gap Property",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "34:1001--34:1019",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-900",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/900",
  abstract =     "In this paper we investigate three types of
                 convergence for geometrically ergodic Markov chains
                 (MCs) with countable state space, which in general lead
                 to different `rates of convergence'. For reversible
                 Markov chains it is shown that these rates coincide.
                 For general MCs we show some connections between their
                 rates and those of the associated reversed MCs.
                 Moreover, we study the relations between these rates
                 and a certain family of isoperimetric constants. This
                 sheds new light on the connection of geometric
                 ergodicity and the so-called spectral gap property, in
                 particular for non-reversible MCs, and makes it
                 possible to derive sharp upper and lower bounds for the
                 spectral radius of certain non-reversible chains",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Markov chains, geometric ergodicity, speed of
                 convergence",
}

@Article{Munsonius:2011:AIP,
  author =       "Goetz Olaf Munsonius",
  title =        "On the Asymptotic Internal Path Length and the
                 Asymptotic {Wiener} Index of Random Split Trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "35:1020--35:1047",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-889",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/889",
  abstract =     "The random split tree introduced by Devroye (1999) is
                 considered. We derive a second order expansion for the
                 mean of its internal path length and furthermore obtain
                 a limit law by the contraction method. As an assumption
                 we need the splitter having a Lebesgue density and mass
                 in every neighborhood of 1. We use properly stopped
                 homogeneous Markov chains, for which limit results in
                 total variation distance as well as renewal theory are
                 used. Furthermore, we extend this method to obtain the
                 corresponding results for the Wiener index.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "internal path length; probabilistic analysis of
                 algorithms; random trees; Wiener index",
}

@Article{Adler:2011:PAP,
  author =       "Mark Adler and Mattia Cafasso and Pierre van
                 Moerbeke",
  title =        "From the {Pearcey} to the {Airy} Process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "36:1048--36:1064",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-898",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/898",
  abstract =     "Putting dynamics into random matrix models leads to
                 finitely many nonintersecting Brownian motions on the
                 real line for the eigenvalues, as was discovered by
                 Dyson. Applying scaling limits to the random matrix
                 models, combined with Dyson's dynamics, then leads to
                 interesting, infinite-dimensional diffusions for the
                 eigenvalues. This paper studies the relationship
                 between two of the models, namely the Airy and Pearcey
                 processes and more precisely shows how to approximate
                 the multi-time statistics for the Pearcey process by
                 the one of the Airy process with the help of a PDE
                 governing the gap probabilities for the Pearcey
                 process.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Airy process; Dyson's Brownian motions.; Pearcey
                 process",
}

@Article{Adamczak:2011:MPC,
  author =       "Radoslaw Adamczak",
  title =        "On the {Marchenko--Pastur} and Circular Laws for some
                 Classes of Random Matrices with Dependent Entries",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "37:1065--37:1095",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-899",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/899",
  abstract =     "In the first part of the article we prove limit
                 theorems of Marchenko--Pastur type for the average
                 spectral distribution of random matrices with dependent
                 entries satisfying a weak law of large numbers, uniform
                 bounds on moments and a martingale like condition
                 investigated previously by Goetze and Tikhomirov.
                 Examples include log-concave unconditional
                 distributions on the space of matrices. In the second
                 part we specialize to random matrices with independent
                 isotropic unconditional log-concave rows for which
                 (using the Tao-Vu replacement principle) we prove the
                 circular law.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "random matrix, Marchenko--Pastur law, circular law,
                 log-concave measures",
}

@Article{Zhang:2011:SHF,
  author =       "Xicheng Zhang",
  title =        "Stochastic Homeomorphism Flows of {SDEs} with Singular
                 Drifts and {Sobolev} Diffusion Coefficients",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "38:1096--38:1116",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-887",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/887",
  abstract =     "In this paper we prove the stochastic homeomorphism
                 flow property and the strong Feller property for
                 stochastic differential equations with singular time
                 dependent drifts and Sobolev diffusion coefficients.
                 Moreover, the local well posedness under local
                 assumptions are also obtained. In particular, we extend
                 Krylov and R{\"o}ckner's results in [10] to the case of
                 non-constant diffusion coefficients.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stochastic homoemorphism flow, Strong Feller property,
                 Singular drift, Krylov's estimates, Zvonkin's
                 transformation",
}

@Article{Bouzar:2011:DSS,
  author =       "Nadjib Bouzar",
  title =        "Discrete Semi-Self-Decomposability Induced by
                 Semigroups",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "39:1117--39:1133",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-890",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/890",
  abstract =     "A continuous semigroup of probability generating
                 functions $ \mathcal {F} := (F_t, t \ge 0) $ is used to
                 introduce a notion of discrete
                 semi-selfdecomposability, or $ \mathcal
                 {F}$-semi-selfdecomposability, for distributions with
                 support on $ \bf Z_+$. $ \mathcal
                 {F}$-semi-selfdecomposable distributions are infinitely
                 divisible and are characterized by the absolute
                 monotonicity of a specific function. The class of $
                 \mathcal {F}$-semi-selfdecomposable laws is shown to
                 contain the $ \mathcal {F}$- semistable distributions
                 and the geometric $ \mathcal {F}$-semistable
                 distributions. A generalization of discrete random
                 stability is also explored.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "composition semigroups, discrete distributions,
                 infinite divisibility, semi-stability, Markov branching
                 processes, weak convergence",
}

@Article{Leonenko:2011:FEH,
  author =       "Nikolai Leonenko and Maria D. Ruiz-Medina and Murad S.
                 Taqqu",
  title =        "Fractional Elliptic, Hyperbolic and Parabolic Random
                 Fields",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "40:1134--40:1172",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-891",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/891",
  abstract =     "This paper introduces new classes of fractional and
                 multifractional random fields arising from elliptic,
                 parabolic and hyperbolic equations with random
                 innovations derived from fractional Brownian motion.
                 The case of stationary random initial conditions is
                 also considered for parabolic and hyperbolic
                 equations.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Cylindrical fractional Brownian, motion; elliptic,
                 hyperbolic, parabolic random fields; fractional Bessel
                 potential spaces; fractional Holder spaces; fractional
                 random fields; multifractional random fields; spectral
                 representation",
}

@Article{Betz:2011:SRP,
  author =       "Volker Betz and Daniel Ueltschi",
  title =        "Spatial Random Permutations and {Poisson--Dirichlet}
                 Law of Cycle Lengths",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "41:1173--41:1192",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-901",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/901",
  abstract =     "We study spatial permutations with cycle weights that
                 are bounded or slowly diverging. We show that a phase
                 transition occurs at an explicit critical density. The
                 long cycles are macroscopic and their cycle lengths
                 satisfy a Poisson--Dirichlet law.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Spatial random permutations, cycle weights,
                 Poisson--Dirichlet distribution",
}

@Article{Dimitroff:2011:AEB,
  author =       "Georgi Dimitroff and Michael Scheutzow",
  title =        "Attractors and Expansion for {Brownian} Flows",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "42:1193--42:1213",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-894",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/894",
  abstract =     "We show that a stochastic flow which is generated by a
                 stochastic differential equation on $ \mathbb {R}^d $
                 with bounded volatility has a random attractor provided
                 that the drift component in the direction towards the
                 origin is larger than a certain strictly positive
                 constant $ \beta $ outside a large ball. Using a
                 similar approach, we provide a lower bound for the
                 linear growth rate of the inner radius of the image of
                 a large ball under a stochastic flow in case the drift
                 component in the direction away from the origin is
                 larger than a certain strictly positive constant $
                 \beta $ outside a large ball. To prove the main result
                 we use {\em chaining techniques} in order to control
                 the growth of the diameter of subsets of the state
                 space under the flow.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "attractor; chaining; stochastic differential equation;
                 Stochastic flow",
}

@Article{Kolb:2011:SGB,
  author =       "Martin Kolb and Achim W{\"u}bker",
  title =        "On the Spectral Gap of {Brownian} Motion with Jump
                 Boundary",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "43:1214--43:1237",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-903",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/903",
  abstract =     "In this paper we consider the Brownian motion with
                 jump boundary and present a new proof of a recent
                 result of Li, Leung and Rakesh concerning the exact
                 convergence rate in the one-dimensional case. Our
                 methods are different and mainly probabilistic relying
                 on coupling methods adapted to the special situation
                 under investigation. Moreover we answer a question
                 raised by Ben-Ari and Pinsky concerning the dependence
                 of the spectral gap from the jump distribution in a
                 multi-dimensional setting.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion, coupling; jump-boundary;
                 jump-process; spectral gap; spectral gap property;
                 speed of convergence",
}

@Article{Deijfen:2011:SPG,
  author =       "Maria Deijfen and Alexander Holroyd and Yuval Peres",
  title =        "Stable {Poisson} Graphs in One Dimension",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "44:1238--44:1253",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-897",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/897",
  abstract =     "Let each point of a homogeneous Poisson process on R
                 independently be equipped with a random number of stubs
                 (half-edges) according to a given probability
                 distribution $ \mu $ on the positive integers. We
                 consider schemes based on Gale--Shapley stable marriage
                 for perfectly matching the stubs to obtain a simple
                 graph with degree distribution $ \mu $. We prove
                 results on the existence of an infinite component and
                 on the length of the edges, with focus on the case $
                 \mu (2) = 1 $. In this case, for the random direction
                 stable matching scheme introduced by Deijfen and
                 Meester we prove that there is no infinite component,
                 while for the stable matching of Deijfen,
                 H{\"a}ggstr{\"o}m and Holroyd we prove that existence
                 of an infinite component follows from a certain
                 statement involving a {\em finite} interval, which is
                 overwhelmingly supported by simulation evidence",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "degree distribution; matching; percolation; Poisson
                 process; random graph",
}

@Article{Huesler:2011:EGP,
  author =       "Juerg Huesler and Vladimir Piterbarg and Yueming
                 Zhang",
  title =        "Extremes of {Gaussian} Processes with Random
                 Variance",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "45:1254--45:1280",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-904",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/904",
  abstract =     "Let $ \xi (t) $ be a standard locally stationary
                 Gaussian process with covariance function $ 1 - r(t, t
                 + s) \sim C(t)|s|^\alpha $ as $ s \to 0 $, with $ 0 <
                 \alpha \leq 2 $ and $ C(t) $ a positive bounded
                 continuous function. We are interested in the
                 exceedance probabilities of $ \xi (t) $ with a random
                 standard deviation $ \eta (t) = \eta - \zeta t^\beta $,
                 where $ \eta $ and $ \zeta $ are non-negative bounded
                 random variables. We investigate the asymptotic
                 behavior of the extreme values of the process $ \xi (t)
                 \eta (t) $ under some specific conditions which depends
                 on the relation between $ \alpha $ and $ \beta $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "extremes; fractional Brownian motions; Gaussian
                 processes; locally stationary; random variance; ruin
                 probability",
}

@Article{Jonasson:2011:MTB,
  author =       "Johan Jonasson",
  title =        "Mixing Time Bounds for Overlapping Cycles Shuffles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "46:1281--46:1295",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-912",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/912",
  abstract =     "Consider a deck of $n$ cards. Let $ p_1, p_2, \ldots,
                 p_n $ be a probability vector and consider the mixing
                 time of the card shuffle which at each step of time
                 picks a position according to the $ p_i$'s and move the
                 card in that position to the top. This setup was
                 introduced in [5], where a few special cases were
                 studied. In particular the case $ p_{n - k} = p_n = 1 /
                 2 $, $ k = \Theta (n) $, turned out to be challenging
                 and only a few lower bounds were produced. These were
                 improved in [1] where it was shown that the relaxation
                 time for the motion of a single card is $ \Theta (n^2)
                 $ when $ k / n $ approaches a rational number. In this
                 paper we give the first upper bounds. We focus on the
                 case $ m := n - k = \lfloor n / 2 \rfloor $. It is
                 shown that for the additive symmetrization as well as
                 the lazy version of the shuffle, the mixing time is $
                 O(n^3 \log (n)) $. We then consider two other
                 modifications of the shuffle. The first one is the case
                 $ p_{n - k} = p_{n - k + 1} = 1 / 4 $ and $ p_n = 1 / 2
                 $. Using the entropy technique developed by Morris [7],
                 we show that mixing time is $ O(n^2 \log^3 (n)) $ for
                 the shuffle itself as well as for the symmetrization.
                 The second modification is a variant of the first,
                 where the moves are made in pairs so that if the first
                 move involves position $n$ , then the second move must
                 be taken from positions $m$ or $ m + 1$ and vice versa.
                 Interestingly, this shuffle is much slower; the mixing
                 time is at least of order $ n^3 \log (n)$ and at most
                 of order $ n^3 \log^3 (n))$. It is also observed that
                 results of [1] can be modified to improve lower bounds
                 for some $ k = o(n)$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "comparison technique, Wilson's technique, relative
                 entropy",
}

@Article{Kijung:2011:TSP,
  author =       "Lee Kijung and Kim Kyeong-Hun",
  title =        "A {$ W^1_2 $}-Theory of Stochastic Partial
                 Differential Systems of Divergence Type on {$ C^1 $}
                 Domains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "47:1296--47:1317",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-913",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/913",
  abstract =     "In this paper we study the stochastic partial
                 differential systems of divergence type with $ \mathcal
                 {C}^1 $ space domains in $ \mathbb {R}^d $. Existence
                 and uniqueness results are obtained in terms of Sobolev
                 spaces with weights so that we allow the derivatives of
                 the solution to blow up near the boundary. The
                 coefficients of the systems are only measurable and are
                 allowed to blow up near the boundary.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "stochastic parabolic partial differential systems,
                 divergence type, weighted Sobolev spaces",
}

@Article{Heil:2011:BRW,
  author =       "Hadrian Heil and Nakashima Makoto and Yoshida Nobuo",
  title =        "Branching Random Walks in Random Environment are
                 Diffusive in the Regular Growth Phase",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "48:1318--48:1340",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-922",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/922",
  abstract =     "We treat branching random walks in random environment
                 using the framework of Linear Stochastic Evolution. In
                 spatial dimensions three or larger, we establish
                 diusive behaviour in the entire growth phase. This can
                 be seen through a Central Limit Theorem with respect to
                 the population density as well as through an invariance
                 principle for a path measure we introduce.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "branching random walk, random environment, central
                 limit theorem, invariance principle, di",
}

@Article{Chen:2011:SSC,
  author =       "Xinxing Chen and Dayue Chen",
  title =        "Some Sufficient Conditions for Infinite Collisions of
                 Simple Random Walks on a Wedge Comb",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "49:1341--49:1355",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-907",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/907",
  abstract =     "In this paper, we give some sufficient conditions for
                 the infinite collisions of independent simple random
                 walks on a wedge comb with profile $ \{ f(n) \colon n
                 \in \mathbb {Z} \} $. One interesting result is that
                 two independent simple random walks on the wedge comb
                 will collide infinitely many times if $ f(n) $ has a
                 growth order as $ n \log (n) $. On the other hand, if $
                 \{ f(n) \colon n \in \mathbb {Z} \} $ are given by
                 i.i.d. non-negative random variables with finite mean,
                 then for almost all wedge combs with such profile,
                 three independent simple random walks on it will
                 collide infinitely many times",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "wedge comb, simple random walk, infinite collision
                 property, local time",
}

@Article{Kevei:2011:CMB,
  author =       "Peter Kevei and Jose Lopez Mimbela",
  title =        "Critical Multitype Branching Systems: Extinction
                 Results",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "50:1356--50:1380",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-908",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/908",
  abstract =     "We consider a critical branching particle system in $
                 \mathbb {R}^d $, composed of individuals of a finite
                 number of types $ i \in \{ 1, \ldots, K \} $. Each
                 individual of type i moves independently according to a
                 symmetric $ \alpha_i$-stable motion. We assume that the
                 particle lifetimes and offspring distributions are
                 type-dependent. Under the usual independence
                 assumptions in branching systems, we prove extinction
                 theorems in the following cases: (1) all the particle
                 lifetimes have finite mean, or (2) there is a type
                 whose lifetime distribution has heavy tail, and the
                 other lifetimes have finite mean. We get a more complex
                 dynamics by assuming in case (2) that the most mobile
                 particle type corresponds to a finite-mean lifetime: in
                 this case, local extinction of the population is
                 determined by an interaction of the parameters
                 (offspring variability, mobility, longevity) of the
                 long-living type and those of the most mobile type. The
                 proofs are based on a precise analysis of the
                 occupation times of a related Markov renewal process,
                 which is of independent interest.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Critical branching particle system; Extinction; Markov
                 renewal process",
}

@Article{Pekoz:2011:EAN,
  author =       "Erol Pek{\"o}z and Adrian R{\"o}llin",
  title =        "Exponential Approximation for the Nearly Critical
                 {Galton--Watson} Process and Occupation Times of
                 {Markov} Chains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "51:1381--51:1393",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-914",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/914",
  abstract =     "In this article we provide new applications for
                 exponential approximation using the framework of
                 Pek{\"o}z and R{\"o}llin (2011), which is based on
                 Stein's method. We give error bounds for the nearly
                 critical Galton--Watson process conditioned on
                 non-extinction, and for the occupation times of Markov
                 chains; for the latter, in particular, we give a new
                 exponential approximation rate for the number of
                 revisits to the origin for general two dimensional
                 random walk, also known as the Erd{\H{o}}s--Taylor
                 theorem.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Erd{\H{o}}s--Taylor theorem; Exponential distribution;
                 nearly critical Galton--Watson branching process;
                 occupation times of Markov chains; Stein's method",
}

@Article{Knopova:2011:EAD,
  author =       "Victoria Knopova and Alexei Kulik",
  title =        "Exact Asymptotic for Distribution Densities of
                 {L{\'e}vy} Functionals",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "52:1394--52:1433",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-909",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/909",
  abstract =     "A version of the saddle point method is developed,
                 which allows one to describe exactly the asymptotic
                 behavior of distribution densities of L{\'e}vy driven
                 stochastic integrals with deterministic kernels. Exact
                 asymptotic behavior is established for (a) the
                 transition probability density of a real-valued
                 L{\'e}vy process; (b) the transition probability
                 density and the invariant distribution density of a
                 L{\'e}vy driven Ornstein--Uhlenbeck process; (c) the
                 distribution density of the fractional L{\'e}vy
                 motion.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "L'evy process, L'evy driven Ornstein--Uhlenbeck
                 process, transition distribution density, saddle point
                 method, Laplace method",
}

@Article{Lim:2011:EUM,
  author =       "Thomas Lim and Marie-Claire Quenez",
  title =        "Exponential Utility Maximization in an Incomplete
                 Market with Defaults",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "53:1434--53:1464",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-918",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/918",
  abstract =     "In this paper, we study the exponential utility
                 maximization problem in an incomplete market with a
                 default time inducing a discontinuity in the price of
                 stock. We consider the case of strategies valued in a
                 closed set. Using dynamic programming and BSDEs
                 techniques, we provide a characterization of the value
                 function as the maximal subsolution of a backward
                 stochastic differential equation (BSDE) and an
                 optimality criterium. Moreover, in the case of bounded
                 coefficients, the value function is shown to be the
                 maximal solution of a BSDE. Moreover, the value
                 function can be written as the limit of a sequence of
                 processes which can be characterized as the solutions
                 of Lipschitz BSDEs in the case of bounded coefficients.
                 In the case of convex constraints and under some
                 exponential integrability assumptions on the
                 coefficients, some complementary properties are
                 provided. These results can be generalized to the case
                 of several default times or a Poisson process.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "backward stochastic di; default time; dynamic
                 programming; exponential utility; incomplete market;
                 Optimal investment",
}

@Article{Backhausz:2011:LDD,
  author =       "Agnes Backhausz and Tamas Mori",
  title =        "Local Degree Distribution in Scale Free Random
                 Graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "54:1465--54:1488",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-916",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/916",
  abstract =     "In several scale free graph models the asymptotic
                 degree distribution and the characteristic exponent
                 change when only a smaller set of vertices is
                 considered. Looking at the common properties of these
                 models, we present sufficient conditions for the almost
                 sure existence of an asymptotic degree distribution
                 constrained to the set of selected vertices, and
                 identify the chararteristic exponent belonging to it.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "martingales; random graphs; recursive trees; regular
                 variation; scale free",
}

@Article{Deya:2011:DAR,
  author =       "Aur{\'e}lien Deya",
  title =        "A Discrete Approach to Rough Parabolic Equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "55:1489--55:1518",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-919",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/919",
  abstract =     "By combining the formalism of [8] with a discrete
                 approach close to the considerations of [6], we
                 interpret and we solve the rough partial differential
                 equation\par

                  $$ d y_t = A y_t d t + \sum_{i = 1}^m f_i(y_t)d x_t^i,
                 t \in [0, T] $$

                 on a compact domain $ \mathcal {O} $ of $ \mathbb {R}^n
                 $, where $A$ is a rather general elliptic operator of $
                 L^p(\mathcal {O})$, $ p > 1$, and $ f_i(\varphi)(\xi) =
                 f_i(\varphi (\xi))$, and $x$ is the generator of a
                 2-rough path. The (global) existence, uniqueness and
                 continuity of a solution is established under classical
                 regularity assumptions for $ f_i$. Some identification
                 procedures are also provided in order to justify our
                 interpretation of the problem.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Fractional Brownian motion; Rough paths theory;
                 Stochastic PDEs",
}

@Article{Gartner:2011:TCP,
  author =       "J{\"u}rgen G{\"a}rtner and Adrian Schnitzler",
  title =        "Time Correlations for the Parabolic {Anderson} Model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "56:1519--56:1548",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-917",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/917",
  abstract =     "We derive exact asymptotics of time correlation
                 functions for the parabolic Anderson model with
                 homogeneous initial condition and time-independent
                 tails that decay more slowly than those of a double
                 exponential distribution and have a finite cumulant
                 generating function. We use these results to give
                 precise asymptotics for statistical moments of positive
                 order. Furthermore, we show what the potential peaks
                 that contribute to the intermittency picture look like
                 and how they are distributed in space. We also
                 investigate for how long intermittency peaks remain
                 relevant in terms of ageing properties of the model.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "ageing; Anderson Hamiltonian; annealed asymptotics;
                 intermittency; Parabolic Anderson model; random
                 potential; time correlations",
}

@Article{Jordan:2011:RRG,
  author =       "Jonathan Jordan",
  title =        "Randomised Reproducing Graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "57:1549--57:1562",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-921",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/921",
  abstract =     "We introduce a model for a growing random graph based
                 on simultaneous reproduction of the vertices. The model
                 can be thought of as a generalisation of the
                 reproducing graphs of Southwell and Cannings and Bonato
                 et al to allow for a random element, and there are
                 three parameters, $ \alpha $, $ \beta $ and $ \gamma $,
                 which are the probabilities of edges appearing between
                 different types of vertices. We show that as the
                 probabilities associated with the model vary there are
                 a number of phase transitions, in particular concerning
                 the degree sequence. If $ (1 + \alpha)(1 + \gamma) < 1
                 $ then the degree distribution converges to a
                 stationary distribution, which in most cases has an
                 approximately power law tail with an index which
                 depends on $ \alpha $ and $ \gamma $. If $ (1 +
                 \alpha)(1 + \gamma) > 1 $ then the degree of a typical
                 vertex grows to infinity, and the proportion of
                 vertices having any fixed degree $d$ tends to zero. We
                 also give some results on the number of edges and on
                 the spectral gap.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "reproducing graphs, random graphs, degree
                 distribution, phase transition",
}

@Article{Hajri:2011:SFR,
  author =       "Hatem Hajri",
  title =        "Stochastic Flows Related to {Walsh Brownian} Motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "58:1563--58:1599",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-924",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/924",
  abstract =     "We define an equation on a simple graph which is an
                 extension of Tanaka's equation and the skew Brownian
                 motion equation. We then apply the theory of transition
                 kernels developed by Le Jan and Raimond and show that
                 all the solutions can be classified by probability
                 measures.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stochastic flows of kernels, Skew Brownian motion,
                 Walsh Brownian motion",
}

@Article{Meerschaert:2011:FPP,
  author =       "Mark Meerschaert and Erkan Nane and P. Vellaisamy",
  title =        "The Fractional {Poisson} Process and the Inverse
                 Stable Subordinator",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "59:1600--59:1620",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-920",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/920",
  abstract =     "The fractional Poisson process is a renewal process
                 with Mittag-Leffler waiting times. Its distributions
                 solve a time-fractional analogue of the Kolmogorov
                 forward equation for a Poisson process. This paper
                 shows that a traditional Poisson process, with the time
                 variable replaced by an independent inverse stable
                 subordinator, is also a fractional Poisson process.
                 This result unifies the two main approaches in the
                 stochastic theory of time-fractional diffusion
                 equations. The equivalence extends to a broad class of
                 renewal processes that include models for tempered
                 fractional diffusion, and distributed-order (e.g.,
                 ultraslow) fractional diffusion. The paper also
                 {discusses the relation between} the fractional Poisson
                 process and Brownian time.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Caputo fractional derivative; Continuous time random
                 walk limit; Di; Fractional difference-differential
                 equations; Fractional Poisson process; Generalized
                 Mittag-leffler function; Inverse stable subordinator;
                 Mittag-Leffler waiting time; Renewal process",
}

@Article{Benaych-Georges:2011:FEE,
  author =       "Florent Benaych-Georges and Alice Guionnet and
                 Myl{\`e}ne Maida",
  title =        "Fluctuations of the Extreme Eigenvalues of Finite Rank
                 Deformations of Random Matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "60:1621--60:1662",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-929",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/929",
  abstract =     "Consider a deterministic self-adjoint matrix $ X_n $
                 with spectral measure converging to a compactly
                 supported probability measure, the largest and smallest
                 eigenvalues converging to the edges of the limiting
                 measure. We perturb this matrix by adding a random
                 finite rank matrix with delocalised eigenvectors and
                 study the extreme eigenvalues of the deformed model. We
                 give necessary conditions on the deterministic matrix $
                 X_n $ so that the eigenvalues converging out of the
                 bulk exhibit Gaussian fluctuations, whereas the
                 eigenvalues sticking to the edges are very close to the
                 eigenvalues of the non-perturbed model and fluctuate in
                 the same scale.\par

                 We generalize these results to the case when $ X_n $ is
                 random and get similar behavior when we deform some
                 classical models such as Wigner or Wishart matrices
                 with rather general entries or the so-called matrix
                 models.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "extreme eigenvalue statistics; Gaussian fluctuations;
                 random matrices; spiked models; Tracy--Widom laws",
}

@Article{Villemonais:2011:IPS,
  author =       "Denis Villemonais",
  title =        "Interacting Particle Systems and {Yaglom} Limit
                 Approximation of Diffusions with Unbounded Drift",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "61:1663--61:1692",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-925",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/925",
  abstract =     "We study the existence and the exponential ergodicity
                 of a general interacting particle system, whose
                 components are driven by independent diffusion
                 processes with values in an open subset of $ \mathbb
                 {R}^d $, $ d \geq 1 $. The interaction occurs when a
                 particle hits the boundary: it jumps to a position
                 chosen with respect to a probability measure depending
                 on the position of the whole system. Then we study the
                 behavior of such a system when the number of particles
                 goes to infinity. This leads us to an approximation
                 method for the Yaglom limit of multi-dimensional
                 diffusion processes with unbounded drift defined on an
                 unbounded open set. While most of known results on such
                 limits are obtained by spectral theory arguments and
                 are concerned with existence and uniqueness problems,
                 our approximation method allows us to get numerical
                 values of quasi-stationary distributions, which find
                 applications to many disciplines. We end the paper with
                 numerical illustrations of our approximation method for
                 stochastic processes related to biological population
                 models.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "diffusion process; empirical process; interacting
                 particle system; quasi-stationary distribution; Yaglom
                 limit",
}

@Article{Folz:2011:GUB,
  author =       "Matthew Folz",
  title =        "{Gaussian} Upper Bounds for Heat Kernels of Continuous
                 Time Simple Random Walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "62:1693--62:1722",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-926",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/926",
  abstract =     "We consider continuous time simple random walks with
                 arbitrary speed measure $ \theta $ on infinite weighted
                 graphs. Write $ p_t(x, y) $ for the heat kernel of this
                 process. Given on-diagonal upper bounds for the heat
                 kernel at two points $ x_1, x_2 $, we obtain a Gaussian
                 upper bound for $ p_t(x_1, x_2) $. The distance
                 function which appears in this estimate is not in
                 general the graph metric, but a new metric which is
                 adapted to the random walk. Long-range non-Gaussian
                 bounds in this new metric are also established.
                 Applications to heat kernel bounds for various models
                 of random walks in random environments are discussed.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Gaussian upper bound; heat kernel; random walk; random
                 walk in random environment",
}

@Article{Dasgupta:2011:SLU,
  author =       "Amites Dasgupta and Krishanu Maulik",
  title =        "Strong Laws for Urn Models with Balanced Replacement
                 Matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "63:1723--63:1749",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-928",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/928",
  abstract =     "We consider an urn model, whose replacement matrix has
                 all entries nonnegative and is balanced, that is, has
                 constant row sums. We obtain the rates of the counts of
                 balls corresponding to each color for the strong laws
                 to hold. The analysis requires a rearrangement of the
                 colors in two steps. We first reduce the replacement
                 matrix to a block upper triangular one, where the
                 diagonal blocks are either irreducible or the scalar
                 zero. The scalings for the color counts are then given
                 inductively depending on the Perron--Frobenius
                 eigenvalues of the irreducible diagonal blocks. In the
                 second step of the rearrangement, the colors are
                 further rearranged to reduce the block upper triangular
                 replacement matrix to a canonical form. Under a further
                 mild technical condition, we obtain the scalings and
                 also identify the limits. We show that the limiting
                 random variables corresponding to the counts of colors
                 within a block are constant multiples of each other. We
                 provide an easy-to-understand explicit formula for them
                 as well. The model considered here contains the urn
                 models with irreducible replacement matrix, as well as,
                 the upper triangular one and several specific block
                 upper triangular ones considered earlier in the
                 literature and gives an exhaustive picture of the color
                 counts in the general case with only possible
                 restrictions that the replacement matrix is balanced
                 and has nonnegative entries.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Urn model, balanced triangular replacement matrix,
                 Perron--Frobenius eigenvalue, irreducible matrix",
}

@Article{Capitaine:2011:FCS,
  author =       "Mireille Capitaine and Catherine Donati-Martin and
                 Delphine F{\'e}ral and Maxime F{\'e}vrier",
  title =        "Free Convolution with a Semicircular Distribution and
                 Eigenvalues of Spiked Deformations of {Wigner}
                 Matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "64:1750--64:1792",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-934",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/934",
  abstract =     "We investigate the asymptotic spectrum of spiked
                 perturbations of Wigner matrices. The entries of the
                 Wigner matrix have a distribution which is symmetric
                 and satisfies a Poincar{\'e} inequality. The spectral
                 measure of the deterministic Hermitian perturbation
                 matrix converges to some probability measure with
                 compact support. We also assume that this perturbation
                 matrix has a fixed number of fixed eigenvalues (spikes)
                 outside the support of its limiting spectral measure
                 whereas the distance between the other eigenvalues and
                 this support uniformly goes to zero as the dimension
                 goes to infinity. We establish that only a particular
                 subset of the spikes will generate some eigenvalues of
                 the deformed model, which will converge to some
                 limiting points outside the support of the limiting
                 spectral measure. This phenomenon can be fully
                 described in terms of free probability involving the
                 subordination function related to the free additive
                 convolution by a semicircular distribution. Note that
                 only finite rank perturbations had been considered up
                 to now (even in the deformed GUE case).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Asymptotic spectrum; Deformed Wigner matrices; Extreme
                 eigenvalues; Free probability; Random matrices;
                 Stieltjes transform; Subordination property",
}

@Article{Antunovic:2011:IZB,
  author =       "Tonci Antunovic and Krzysztof Burdzy and Yuval Peres
                 and Julia Ruscher",
  title =        "Isolated Zeros for {Brownian} Motion with Variable
                 Drift",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "65:1793--65:1814",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-927",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/927",
  abstract =     "It is well known that standard one-dimensional
                 Brownian motion $ B(t) $ has no isolated zeros almost
                 surely. We show that for any $ \alpha < 1 / 2 $ there
                 are alpha-H{\"o}lder continuous functions $f$ for which
                 the process $ B - f$ has isolated zeros with positive
                 probability. We also prove that for any continuous
                 function $f$, the zero set of $ B - f$ has Hausdorff
                 dimension at least $ 1 / 2$ with positive probability,
                 and $ 1 / 2$ is an upper bound on the Hausdorff
                 dimension if $f$ is $ 1 / 2$-H{\"o}lder continuous or
                 of bounded variation.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion; Cantor function; Hausdorff dimension;
                 H{\"o}lder continuity; isolated zeros",
}

@Article{Benaim:2011:SID,
  author =       "Michel Bena{\"\i}m and Olivier Raimond",
  title =        "Self-Interacting Diffusions {IV}: Rate of
                 Convergence",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "66:1815--66:1843",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-948",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/948",
  abstract =     "Self-interacting diffusions are processes living on a
                 compact Riemannian manifold defined by a stochastic
                 differential equation with a drift term depending on
                 the past empirical measure of the process. The
                 asymptotics of this measure is governed by a
                 deterministic dynamical system and under certain
                 conditions it converges almost surely towards a
                 deterministic measure. (see Bena{\"\i}m, Ledoux,
                 Raimond (2002) and Bena{\"\i}m, Raimond (2005)). We are
                 interested here in the rate of this convergence. A
                 central limit theorem is proved. In particular, this
                 shows that greater is the interaction repelling faster
                 is the convergence.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Self-interacting random processes, reinforced
                 processes",
}

@Article{Soner:2011:QSS,
  author =       "Mete Soner and Nizar Touzi and Jianfeng Zhang",
  title =        "Quasi-sure Stochastic Analysis through Aggregation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "67:1844--67:1879",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-950",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/950",
  abstract =     "This paper is on developing stochastic analysis
                 simultaneously under a general family of probability
                 measures that are not dominated by a single probability
                 measure. The interest in this question originates from
                 the probabilistic representations of fully nonlinear
                 partial differential equations and applications to
                 mathematical finance. The existing literature relies
                 either on the capacity theory (Denis and Martini), or
                 on the underlying nonlinear partial differential
                 equation (Peng). In both approaches, the resulting
                 theory requires certain smoothness, the so-called
                 quasi-sure continuity, of the corresponding processes
                 and random variables in terms of the underlying
                 canonical process. In this paper, we investigate this
                 question for a larger class of ``non-smooth''
                 processes, but with a restricted family of
                 non-dominated probability measures. For smooth
                 processes, our approach leads to similar results as in
                 previous literature, provided the restricted family
                 satisfies an additional density property.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "non-dominated probability measures, weak solutions of
                 SDEs, uncertain volatility model, quasi-sure stochastic
                 analysis",
}

@Article{Friz:2011:NHD,
  author =       "Peter Friz and Nicolas Victoir",
  title =        "A Note on Higher Dimensional $p$-Variation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "68:1880--68:1899",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-951",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/951",
  abstract =     "We discuss $p$-variation regularity of real-valued
                 functions defined on $ [0, T] \times [0, T]$, based on
                 rectangular increments. When $ p > 1$, there are two
                 slightly different notions of $p$-variation; both of
                 which are useful in the context of Gaussian rough
                 paths. Unfortunately, these concepts were blurred in
                 previous works; the purpose of this note is to show
                 that the aforementioned notions of $p$-variations are
                 ``epsilon-close''. In particular, all arguments
                 relevant for Gaussian rough paths go through with minor
                 notational changes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "higher dimensional p-variation, Gaussian rough paths",
}

@Article{Bansaye:2011:ULD,
  author =       "Vincent Bansaye and Christian B{\"o}inghoff",
  title =        "Upper large deviations for Branching Processes in
                 Random Environment with heavy tails",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "69:1900--69:1933",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-933",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/933",
  abstract =     "Branching Processes in Random Environment (BPREs) $
                 (Z_n \colon n \geq 0) $ are the generalization of
                 Galton--Watson processes where \lq in each generation'
                 the reproduction law is picked randomly in an i.i.d.
                 manner. The associated random walk of the environment
                 has increments distributed like the logarithmic mean of
                 the offspring distributions. This random walk plays a
                 key role in the asymptotic behavior. In this paper, we
                 study the upper large deviations of the BPRE $Z$ when
                 the reproduction law may have heavy tails. More
                 precisely, we obtain an expression for the limit of $ -
                 \log \mathbb {P}(Z_n \geq \exp (\theta n)) / n$ when $
                 n \rightarrow \infty $. It depends on the rate function
                 of the associated random walk of the environment, the
                 logarithmic cost of survival $ \gamma := - \lim_{n
                 \rightarrow \infty } \log \mathbb {P}(Z_n > 0) / n$ and
                 the polynomial rate of decay $ \beta $ of the tail
                 distribution of $ Z_1$. This rate function can be
                 interpreted as the optimal way to reach a given
                 ``large'' value. We then compute the rate function when
                 the reproduction law does not have heavy tails. Our
                 results generalize the results of B{\"o}inghoff $ \& a
                 m p; $ Kersting (2009) and Bansaye $ \& a m p; $
                 Berestycki (2008) for upper large deviations. Finally,
                 we derive the upper large deviations for the
                 Galton--Watson processes with heavy tails.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Branching processes, random environment, large
                 deviations, random walks, heavy tails",
}

@Article{Loubaton:2011:ASL,
  author =       "Philippe Loubaton and Pascal Vallet",
  title =        "Almost Sure Localization of the Eigenvalues in a
                 {Gaussian} Information Plus Noise Model. {Application}
                 to the Spiked Models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "70:1934--70:1959",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-943",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/943",
  abstract =     "Let $S$ be a $M$ times $N$ random matrix defined by $
                 S = B + \sigma W$ where $B$ is a uniformly bounded
                 deterministic matrix and where $W$ is an independent
                 identically distributed complex Gaussian matrix with
                 zero mean and variance $ 1 / N$ entries. The purpose of
                 this paper is to study the almost sure location of the
                 eigenvalues of the Gram matrix $ S S^*$ when $M$ and
                 $N$ converge to infinity such that the ratio $ M / N$
                 converges towards a constant $ c > 0$. The results are
                 used in order to derive, using an alternative approach,
                 known results concerning the behavior of the largest
                 eigenvalues of $ S S^*$ when the rank of $B$ remains
                 fixed and $M$ and $N$ converge to infinity.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "gaussian information plus noise model; localization of
                 the eigenvalues; random matrix theory; spiked models",
}

@Article{Uchiyama:2011:FHT,
  author =       "Kohei Uchiyama",
  title =        "The First Hitting Time of a Single Point for Random
                 Walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "71:1960--71:2000",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-931",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/931",
  abstract =     "This paper concerns the first hitting time $ T_0 $ of
                 the origin for random walks on $d$-dimensional integer
                 lattice with zero mean and a finite $ 2 + \delta $
                 absolute moment ($ \delta \geq 0$). We derive detailed
                 asymptotic estimates of the probabilities $ \mathbb
                 {P}_x(T_0 = n)$ as $ n \to \infty $ that are valid
                 uniformly in $x$, the position at which the random
                 walks start.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "asymptotic expansion; Fourier analysis; hitting time;
                 random walk",
}

@Article{Devroye:2011:NPC,
  author =       "Luc Devroye",
  title =        "A Note on the Probability of Cutting a
                 {Galton--Watson} Tree",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "72:2001--72:2019",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-952",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/952",
  abstract =     "The structure of Galton--Watson trees conditioned to
                 be of a given size is well-understood. We provide yet
                 another embedding theorem that permits us to obtain
                 asymptotic probabilities of events that are determined
                 by what happens near the root of these trees. As an
                 example, we derive the probability that a
                 Galton--Watson tree is cut when each node is
                 independently removed with probability p, where by
                 cutting a tree we mean that every path from root to
                 leaf must have at least one removed node.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Galton--Watson tree; probabilistic analysis of
                 algorithms, branching process",
}

@Article{Barczy:2011:FLT,
  author =       "Matyas Barczy and Jean Bertoin",
  title =        "Functional Limit Theorems for {L{\'e}vy} Processes
                 Satisfying {Cram{\'e}r}'s Condition",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "73:2020--73:2038",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-930",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/930",
  abstract =     "We consider a L{\'e}vy process that starts from $ x <
                 0 $ and conditioned on having a positive maximum. When
                 Cram{\'e}r's condition holds, we provide two weak limit
                 theorems as $x$ goes to $ - \infty $ for the law of the
                 (two-sided) path shifted at the first instant when it
                 enters $ (0, \infty)$, respectively shifted at the
                 instant when its overall maximum is reached. The
                 comparison of these two asymptotic results yields some
                 interesting identities related to time-reversal,
                 insurance risk, and self-similar Markov processes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Cram{\'e}r's condition; L{\'e}vy process; self-similar
                 Markov process",
}

@Article{Chakrabarty:2011:ANH,
  author =       "Arijit Chakrabarty",
  title =        "Asymptotic Normality of Hill Estimator for Truncated
                 Data",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "74:2039--74:2058",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-935",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/935",
  abstract =     "The problem of estimating the tail index from
                 truncated data is addressed in [2]. In that paper, a
                 sample based (and hence random) choice of k is
                 suggested, and it is shown that the choice leads to a
                 consistent estimator of the inverse of the tail index.
                 In this paper, the second order behavior of the Hill
                 estimator with that choice of k is studied, under some
                 additional assumptions. In the untruncated situation,
                 asymptotic normality of the Hill estimator is well
                 known for distributions whose tail belongs to the Hall
                 class, see [11]. Motivated by this, we show the same in
                 the truncated case for that class.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "heavy tails, truncation, second order regular
                 variation, Hill estimator, asymptotic normality",
}

@Article{Bojdecki:2011:NVH,
  author =       "Tomasz Bojdecki and Luis Gorostiza and Anna
                 Talarczyk",
  title =        "Number Variance for Hierarchical Random Walks and
                 Related Fluctuations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "75:2059--75:2079",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-937",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/937",
  abstract =     "We study an infinite system of independent symmetric
                 random walks on a hierarchical group, in particular,
                 the $c$-random walks. Such walks are used, e.g., in
                 mathematical physics and population biology. The number
                 variance problem consists in investigating if the
                 variance of the number of `particles' $ N_n(L) $ lying
                 in the ball of radius $L$ at a given step $n$ remains
                 bounded, or even better, converges to a finite limit,
                 as $ L \to \infty $. We give a necessary and sufficient
                 condition and discuss its relationship to
                 transience/recurrence property of the walk. Next we
                 consider normalized fluctuations of $ N_n(L)$ around
                 the mean as $ n \to \infty $ and $L$ is increased in an
                 appropriate way. We prove convergence of finite
                 dimensional distributions to a Gaussian process whose
                 properties are discussed. As the $c$-random walks mimic
                 symmetric stable processes on $ \mathbb {R}$, we
                 compare our results with those obtained by Hambly and
                 Jones (2007, 2009), who studied the number variance
                 problem for an infinite system of independent symmetric
                 stable processes on $ \mathbb {R}$. Since the
                 hierarchical group is an ultrametric space,
                 corresponding results for symmetric stable processes
                 and hierarchical random walks may be analogous or quite
                 different, as has been observed in other contexts. An
                 example of a difference in the present context is that
                 for the stable processes a fluctuation limit process is
                 a Gaussian process which is not Markovian and has long
                 range dependent stationary increments, but the
                 counterpart for hierarchical random walks is Markovian,
                 and in a special case it has independent increments.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "fluctuation; hierarchical group; hierarchical random
                 walk; limit theorem; number variance; ultrametric",
}

@Article{Tribe:2011:PFO,
  author =       "Roger Tribe and Oleg Zaboronski",
  title =        "{Pfaffian} Formulae for One Dimensional Coalescing and
                 Annihilating Systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "76:2080--76:2103",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-942",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/942",
  abstract =     "The paper considers instantly coalescing, or instantly
                 annihilating, systems of one-dimensional Brownian
                 particles on the real line. Under maximal entrance
                 laws, the distribution of the particles at a fixed time
                 is shown to be Pfaffian point processes closely related
                 to the Pfaffian point process describing one
                 dimensional distribution of real eigenvalues in the
                 real Ginibre ensemble of random matrices. As an
                 application, an exact large time asymptotic for the
                 $n$-point density function for coalescing particles is
                 derived.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "annihilating/coalescing Brownian motions, real Ginibre
                 ensemble, random matrices, Pfaffian point processes",
}

@Article{Tao:2011:WDM,
  author =       "Terence Tao and Van Vu",
  title =        "The {Wigner--Dyson--Mehta} Bulk Universality
                 Conjecture for {Wigner} Matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "77:2104--77:2121",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-944",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/944",
  abstract =     "A well known conjecture of Wigner, Dyson, and Mehta
                 asserts that the (appropriately normalized) $k$-point
                 correlation functions of the eigenvalues of random $ n
                 \times n$ Wigner matrices in the bulk of the spectrum
                 converge (in various senses) to the $k$-point
                 correlation function of the Dyson sine process in the
                 asymptotic limit $ n \to \infty $. There has been much
                 recent progress on this conjecture; in particular, it
                 has been established under a wide variety of decay,
                 regularity, and moment hypotheses on the underlying
                 atom distribution of the Wigner ensemble, and using
                 various notions of convergence. Building upon these
                 previous results, we establish new instances of this
                 conjecture with weaker hypotheses on the atom
                 distribution and stronger notions of convergence. In
                 particular, assuming only a finite moment condition on
                 the atom distribution, we can obtain convergence in the
                 vague sense, and assuming an additional regularity
                 condition, we can upgrade this convergence to locally $
                 L^1$ convergence. As an application, we determine the
                 limiting distribution of the number of eigenvalues $
                 N_I$ in a short interval $I$ of length $ \Theta (1 /
                 n)$. As a corollary of this result, we obtain an
                 extension of a result of Jimbo et. al. concerning the
                 behavior of spacing in the bulk.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "random matrices; universality",
}

@Article{Etheridge:2011:DAM,
  author =       "Alison Etheridge and Sophie Lemaire",
  title =        "Diffusion Approximation of a Multilocus Model with
                 Assortative Mating",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "78:2122--78:2181",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-932",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/932",
  abstract =     "To understand the effect of assortative mating on the
                 genetic evolution of a population, we consider a finite
                 population in which each individual has a type,
                 determined by a sequence of n diallelic loci. We assume
                 that the population evolves according to a Moran model
                 with weak assortative mating, strong recombination and
                 low mutation rates. With an appropriate rescaling of
                 time, we obtain that the evolution of the genotypic
                 frequencies in a large population can be approximated
                 by the evolution of the product of the allelic
                 frequencies at each locus, and the vector of the
                 allelic frequencies is approximately governed by a
                 diffusion. The same diffusion limit can be obtained for
                 a multilocus model of a diploid population subject to
                 selection. We present some features of the limiting
                 diffusions (in particular their boundary behaviour and
                 conditions under which the allelic frequencies at
                 different loci evolve independently). If mutation rates
                 are strictly positive then the limiting diffusion is
                 reversible and, under some assumptions, the critical
                 points of the stationary density can be
                 characterised.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "assortative mating; diffusion approximation; diploid
                 selection; Moran model; multilocus models; population
                 genetics",
}

@Article{Griffin:2011:TWL,
  author =       "Philip Griffin and Ross Maller",
  title =        "The Time at which a {L{\'e}vy} Process Creeps",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "79:2182--79:2202",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-945",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/945",
  abstract =     "We show that if a Levy process creeps then the renewal
                 function of the bivariate ascending ladder process
                 satisfies certain continuity and differentiability
                 properties. Then a left derivative of the renewal
                 function is shown to be proportional to the
                 distribution function of the time at which the process
                 creeps over a given level, where the constant of
                 proportionality is the reciprocal of the (positive)
                 drift of the ascending ladder height process. This
                 allows us to add the term due to creeping in the recent
                 quintuple law of Doney and Kyprianou (2006). As an
                 application, we derive a Laplace transform identity
                 which generalises the second factorization identity. We
                 also relate Doney and Kyprianou's extension of Vigon's
                 equation amicale inverse to creeping. Some results
                 concerning the ladder process, including the second
                 factorization identity, continue to hold for a general
                 bivariate subordinator, and are given in this
                 generality.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "L{\'e}vy process, quintuple law, creeping by time $t$,
                 second factorization identity, bivariate subordinator",
}

@Article{Janson:2011:TEL,
  author =       "Svante Janson and G{\"o}tz Kersting",
  title =        "On the Total External Length of the {Kingman}
                 Coalescent",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "80:2203--80:2218",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-955",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/955",
  abstract =     "We prove asymptotic normality of the total length of
                 external branches in the Kingman coalescent. The proof
                 uses an embedded Markov chain, which can be described
                 as follows: Take an urn with black balls. Empty it step
                 by step according to the rule: In each step remove a
                 randomly chosen pair of balls and replace it by one red
                 ball. Finally remove the last remaining ball. Then the
                 numbers of red balls form a Markov chain with an
                 unexpected property: It is time-reversible.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "coalescent, external branch, reversibility, urn
                 model",
}

@Article{ORourke:2011:PIN,
  author =       "Sean O'Rourke and Alexander Soshnikov",
  title =        "Products of Independent non-{Hermitian} Random
                 Matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "81:2219--81:2245",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-954",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/954",
  abstract =     "We consider the product of a finite number of
                 non-Hermitian random matrices with i.i.d. centered
                 entries of growing size. We assume that the entries
                 have a finite moment of order bigger than two. We show
                 that the empirical spectral distribution of the
                 properly normalized product converges, almost surely,
                 to a non-random, rotationally invariant distribution
                 with compact support in the complex plane. The limiting
                 distribution is a power of the circular law.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Circular law; Random matrices",
}

@Article{Petrov:2011:PSD,
  author =       "Leonid Petrov",
  title =        "{Pfaffian} Stochastic Dynamics of Strict Partitions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "82:2246--82:2295",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-956",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/956",
  abstract =     "We study a family of continuous time Markov jump
                 processes on strict partitions (partitions with
                 distinct parts) preserving the distributions introduced
                 by Borodin (1997) in connection with projective
                 representations of the infinite symmetric group. The
                 one-dimensional distributions of the processes (i.e.,
                 the Borodin's measures) have determinantal structure.
                 We express the dynamical correlation functions of the
                 processes in terms of certain Pfaffians and give
                 explicit formulas for both the static and dynamical
                 correlation kernels using the Gauss hypergeometric
                 function. Moreover, we are able to express our
                 correlation kernels (both static and dynamical) through
                 those of the z-measures on partitions obtained
                 previously by Borodin and Olshanski in a series of
                 papers. The results about the fixed time case were
                 announced in the note [El. Comm. Probab., 15 (2010),
                 162-175]. A part of the present paper contains proofs
                 of those results.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "determinantal point process; Pfaffian dynamics; random
                 strict partitions",
}

@Article{Boissard:2011:SBC,
  author =       "Emmanuel Boissard",
  title =        "Simple Bounds for the Convergence of Empirical and
                 Occupation Measures in $1$-{Wasserstein} Distance",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "83:2296--83:2333",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-958",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/958",
  abstract =     "We study the problem of non-asymptotic deviations
                 between a reference measure and its empirical version,
                 in the 1-Wasserstein metric, under the standing
                 assumption that the reference measure satisfies a
                 transport-entropy inequality. We extend some results of
                 F. Bolley, A. Guillin and C. Villani with simple
                 proofs. Our methods are based on concentration
                 inequalities and extend to the general setting of
                 measures on a Polish space. Deviation bounds for the
                 occupation measure of a contracting Markov chain in
                 1-Wasserstein distance are also given. Throughout the
                 text, several examples are worked out, including the
                 cases of Gaussian measures on separable Banach spaces,
                 and laws of diffusion processes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Uniform deviations, Transport inequalities",
}

@Article{Groeneboom:2011:VLC,
  author =       "Piet Groeneboom",
  title =        "Vertices of the Least Concave Majorant of {Brownian}
                 Motion with Parabolic Drift",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "84:2334--84:2358",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-959",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  note =         "See erratum \cite{Groeneboom:2013:EVL}.",
  URL =          "http://ejp.ejpecp.org/article/view/959",
  abstract =     "It was shown in Groeneboom (1983) that the least
                 concave majorant of one-sided Brownian motion without
                 drift can be characterized by a jump process with
                 independent increments, which is the inverse of the
                 process of slopes of the least concave majorant. This
                 result can be used to prove the result in Sparre
                 Andersen (1954) that the number of vertices of the
                 smallest concave majorant of the empirical distribution
                 function of a sample of size $n$ from the uniform
                 distribution on $ [0, 1]$ is asymptotically normal,
                 with an asymptotic expectation and variance which are
                 both of order $ \log (n)$. A similar (Markovian)
                 inverse jump process was introduced in Groeneboom
                 (1989), in an analysis of the least concave majorant of
                 two-sided Brownian motion with a parabolic drift. This
                 process is quite different from the process for
                 one-sided Brownian motion without drift: the number of
                 vertices in a (corresponding slopes) interval has an
                 expectation proportional to the length of the interval
                 and the variance of the number of vertices in such an
                 interval is about half the size of the expectation, if
                 the length of the interval tends to infinity. We prove
                 an asymptotic normality result for the number of
                 vertices in an increasing interval, which translates
                 into a corresponding result for the least concave
                 majorant of an empirical distribution function of a
                 sample of size $n$, generated by a strictly concave
                 distribution function. In this case the number of
                 vertices is of order cube root $n$ and the variance is
                 again about half the size of the asymptotic
                 expectation. As a side result we obtain some
                 interesting relations between the first moments of the
                 number of vertices, the square of the location of the
                 maximum of Brownian motion minus a parabola, the value
                 of the maximum itself, the squared slope of the least
                 concave majorant at zero, and the value of the least
                 concave majorant at zero.\par

                 An erratum is available in {\bf
                 \url{https://doi.org/10.1214/EJP.v18-2697} EJP volume
                 {\bf 18} paper 46}.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion, parabolic drift, number of vertices,
                 concave majorant, Airy functions, jump processes,
                 Grenander estimator",
}

@Article{Sapatinas:2011:SNA,
  author =       "Theofanis Sapatinas and Damodar Shanbhag and Arjun
                 Gupta",
  title =        "Some New Approaches to Infinite Divisibility",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "85:2359--85:2374",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-961",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/961",
  abstract =     "Using an approach based, amongst other things, on
                 Proposition 1 of Kaluza (1928), Goldie (1967) and,
                 using a different approach based especially on zeros of
                 polynomials, Steutel (1967) have proved that each
                 nondegenerate distribution function (d.f.) $F$ (on $
                 \mathbb {R}$, the real line), satisfying $ F(0 -) = 0$
                 and $ F(x) = F(0) + (1 - F(0))G(x), x > 0$, where $G$
                 is the d.f. corresponding to a mixture of exponential
                 distributions, is infinitely divisible. Indeed,
                 Proposition 1 of Kaluza (1928) implies that any
                 nondegenerate discrete probability distribution $ \{
                 p_x \colon x = 0, 1, \ldots \} $ that is log-convex or,
                 in particular, completely monotone, is compound
                 geometric, and, hence, infinitely divisible. Steutel
                 (1970), Shanbhag \& Sreehari (1977) and Steutel \& van
                 Harn (2004, Chapter VI) have given certain extensions
                 or variations of one or more of these results.
                 Following a modified version of the C. R. Rao {\em et
                 al.} (2009, Section 4) approach based on the
                 Wiener--Hopf factorization, we establish some further
                 results of significance to the literature on infinite
                 divisibility.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Infinite divisibility; Kaluza sequences;
                 Log-convexity; Mixtures of exponential distributions;
                 Mixtures of geometric distributions; Wiener--Hopf
                 factorization",
}

@Article{Dobler:2011:SMM,
  author =       "Christian D{\"o}bler and Michael Stolz",
  title =        "{Stein}'s Method and the Multivariate {CLT} for Traces
                 of Powers on the Compact Classical Groups",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "86:2375--86:2405",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-960",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/960",
  abstract =     "Let $M$ be a random element of the unitary, special
                 orthogonal, or unitary symplectic groups, distributed
                 according to Haar measure. By a classical result of
                 Diaconis and Shahshahani, for large matrix size $n$,
                 the vector of traces of consecutive powers of $M$ tends
                 to a vector of independent (real or complex) Gaussian
                 random variables. Recently, Jason Fulman has
                 demonstrated that for a single power $j$ (which may
                 grow with $n$), a speed of convergence result may be
                 obtained via Stein's method of exchangeable pairs. In
                 this note, we extend Fulman's result to the
                 multivariate central limit theorem for the full vector
                 of traces of powers.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "random matrices, compact Lie groups, Haar measure,
                 traces of powers, Stein's method, normal approximation,
                 exchangeable pairs, heat kernel, power sum symmetric
                 polynomials",
}

@Article{Matic:2011:LDP,
  author =       "Ivan Matic",
  title =        "Large Deviations for Processes in Random Environments
                 with Jumps",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "87:2406--87:2438",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-962",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/962",
  abstract =     "A deterministic walk in a random environment can be
                 understood as a general random process with
                 finite-range dependence that starts repeating a loop
                 once it reaches a site it has visited before. Such
                 process lacks the Markov property. We study the
                 exponential decay of the probabilities that the walk
                 will reach sites located far away from the origin. We
                 also study a similar problem for the continuous
                 analogue: the process that is a solution to an ODE with
                 random coefficients. In this second model the
                 environment also has ``teleports'' which are the
                 regions from where the process can make discontinuous
                 jumps.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "deterministic walks in random environments.; large
                 deviations; processes in random environments",
}

@Article{Bai:2011:NRC,
  author =       "Zhidong Bai and Jiang Hu and Guangming Pan and Wang
                 Zhou",
  title =        "A Note on Rate of Convergence in Probability to
                 Semicircular Law",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "88:2439--88:2451",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-963",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/963",
  abstract =     "In the present paper, we prove that under the
                 assumption of the finite sixth moment for elements of a
                 Wigner matrix, the convergence rate of its empirical
                 spectral distribution to the Wigner semicircular law in
                 probability is $ O(n^{-1 / 2}) $ when the dimension n
                 tends to infinity.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "convergence rate, Wigner matrix, Semicircular Law,
                 spectral distribution",
}

@Article{Louhichi:2011:FCS,
  author =       "Sana Louhichi and Emmanuel Rio",
  title =        "Functional Convergence to Stable {L{\'e}vy} Motions
                 for Iterated Random {Lipschitz} Mappings",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "89:2452--89:2480",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-965",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/965",
  abstract =     "It is known that, in the dependent case, partial sums
                 processes which are elements of $ D([0, 1]) $ (the
                 space of right-continuous functions on $ [0, 1] $ with
                 left limits) do not always converge weakly in the $
                 J_1$-topology sense. The purpose of our paper is to
                 study this convergence in $ D([0, 1])$ equipped with
                 the $ M_1$-topology, which is weaker than the $ J_1$
                 one. We prove that if the jumps of the partial sum
                 process are associated then a functional limit theorem
                 holds in $ D([0, 1])$ equipped with the $
                 M_1$-topology, as soon as the convergence of the
                 finite-dimensional distributions holds. We apply our
                 result to some stochastically monotone Markov chains
                 arising from the family of iterated Lipschitz models.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Partial sums processes. Skorohod topologies.
                 Functional limit theorem. Association. Tightness.
                 Ottaviani inequality. Stochastically monotone Markov
                 chains. Iterated random Lipschitz mappings",
}

@Article{Devroye:2011:HDR,
  author =       "Luc Devroye and Andr{\'a}s Gy{\"o}rgy and G{\'a}bor
                 Lugosi and Frederic Udina",
  title =        "High-Dimensional Random Geometric Graphs and their
                 Clique Number",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "90:2481--90:2508",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-967",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/967",
  abstract =     "We study the behavior of random geometric graphs in
                 high dimensions. We show that as the dimension grows,
                 the graph becomes similar to an Erd{\H{o}}s--R{\'e}nyi
                 random graph. We pay particular attention to the clique
                 number of such graphs and show that it is very close to
                 that of the corresponding Erd{\H{o}}s--R{\'e}nyi graph
                 when the dimension is larger than $ \log^3 (n) $ where
                 $n$ is the number of vertices. The problem is motivated
                 by a statistical problem of testing dependencies.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Clique number; dependency testing; geometric graphs;
                 random graphs",
}

@Article{Penrose:2011:LCL,
  author =       "Mathew Penrose and Yuval Peres",
  title =        "Local {Central Limit Theorems} in Stochastic
                 Geometry",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "91:2509--91:2544",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-968",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/968",
  abstract =     "We give a general local central limit theorem for the
                 sum of two independent random variables, one of which
                 satisfies a central limit theorem while the other
                 satisfies a local central limit theorem with the same
                 order variance. We apply this result to various
                 quantities arising in stochastic geometry, including:
                 size of the largest component for percolation on a box;
                 number of components, number of edges, or number of
                 isolated points, for random geometric graphs; covered
                 volume for germ-grain coverage models; number of
                 accepted points for finite-input random sequential
                 adsorption; sum of nearest-neighbour distances for a
                 random sample from a continuous multidimensional
                 distribution.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Local central limit theorem; nearest neighbours;
                 percolation; random geometric graph; stochastic
                 geometry",
}

@Article{Liitiainen:2011:AMN,
  author =       "Elia Liiti{\"a}inen",
  title =        "Asymptotic Moments of Near Neighbor Distances for the
                 {Gaussian} Distribution",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "16",
  pages =        "92:2545--92:2573",
  year =         "2011",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v16-969",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/969",
  abstract =     "We study the moments of the k-th nearest neighbor
                 distance for independent identically distributed points
                 in $ \mathbb {R}^n $. In the earlier literature, the
                 case with power higher than n has been analyzed by
                 assuming a bounded support for the underlying density.
                 The boundedness assumption is removed by assuming the
                 multivariate Gaussian distribution. In this case, the
                 nearest neighbor distances show very different behavior
                 in comparison to earlier results.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "gaussian; moments; nearest neighbor; random geometry",
}

@Article{Evans:2012:TPT,
  author =       "Steven Evans and Rudolf Gr{\"u}bel and Anton
                 Wakolbinger",
  title =        "Trickle-down processes and their boundaries",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "1:1--1:58",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1698",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1698",
  abstract =     "It is possible to represent each of a number of Markov
                 chains as an evolving sequence of connected subsets of
                 a directed acyclic graph that grow in the following
                 way: initially, all vertices of the graph are
                 unoccupied, particles are fed in one-by-one at a
                 distinguished source vertex, successive particles
                 proceed along directed edges according to an
                 appropriate stochastic mechanism, and each particle
                 comes to rest once it encounters an unoccupied vertex.
                 Examples include the binary and digital search tree
                 processes, the random recursive tree process and
                 generalizations of it arising from nested instances of
                 Pitman's two-parameter Chinese restaurant process,
                 tree-growth models associated with Mallows' $ \phi $
                 model of random permutations and with
                 Sch{\"u}tzenberger's non-commutative $q$-binomial
                 theorem, and a construction due to Luczak and Winkler
                 that grows uniform random binary trees in a Markovian
                 manner. We introduce a framework that encompasses such
                 Markov chains, and we characterize their asymptotic
                 behavior by analyzing in detail their Doob--Martin
                 compactifications, Poisson boundaries and tail $ \sigma
                 $-fields.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Catalan; Chinese restaurant process; diffusion limited
                 aggregation; Dirichlet random measure; Ewens sampling
                 formula; GEM distribution; h-transform; harmonic
                 function; Mallows model; q-binomial; random recursive
                 tree; search tree; tail sigma-field",
}

@Article{denHollander:2012:MKD,
  author =       "Frank den Hollander and Francesca Nardi and Alessio
                 Troiani",
  title =        "Metastability for {Kawasaki} dynamics at low
                 temperature with two types of particles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "2:1--2:26",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1693",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1693",
  abstract =     "This is the first in a series of three papers in which
                 we study a two-dimensional lattice gas consisting of
                 two types of particles subject to Kawasaki dynamics at
                 low temperature in a large finite box with an open
                 boundary. Each pair of particles occupying neighboring
                 sites has a negative binding energy provided their
                 types are different, while each particle has a positive
                 activation energy that depends on its type. There is no
                 binding energy between neighboring particles of the
                 same type. At the boundary of the box particles are
                 created and annihilated in a way that represents the
                 presence of an infinite gas reservoir. We start the
                 dynamics from the empty box and compute the transition
                 time to the full box. This transition is triggered by a
                 critical droplet appearing somewhere in the box. We
                 identify the region of parameters for which the system
                 is metastable. For this region, in the limit as the
                 temperature tends to zero, we show that the first
                 entrance distribution on the set of critical droplets
                 is uniform, compute the expected transition time up to
                 a multiplicative factor that tends to one, and prove
                 that the transition time divided by its expectation is
                 exponentially distributed. These results are derived
                 under three hypotheses on the energy landscape, which
                 are verified in the second and the third paper for a
                 certain subregion of the metastable region. These
                 hypotheses involve three model-dependent quantities -
                 the energy, the shape and the number of the critical
                 droplets - which are identified in the second and the
                 third paper as well.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "capacity; critical droplet; Dirichlet form; Kawasaki
                 dynamics; metastable region; metastable transition
                 time; Multi-type particle systems; potential theory",
}

@Article{Croydon:2012:CMT,
  author =       "David Croydon and Ben Hambly and Takashi Kumagai",
  title =        "Convergence of mixing times for sequences of random
                 walks on finite graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "3:1--3:32",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1705",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1705",
  abstract =     "We establish conditions on sequences of graphs which
                 ensure that the mixing times of the random walks on the
                 graphs in the sequence converge. The main assumption is
                 that the graphs, associated measures and heat kernels
                 converge in a suitable Gromov--Hausdorff sense. With
                 this result we are able to establish the convergence of
                 the mixing times on the largest component of the
                 Erd{\H{o}}s--R{\'e}nyi random graph in the critical
                 window, sharpening previous results for this random
                 graph model. Our results also enable us to establish
                 convergence in a number of other examples, such as
                 finitely ramified fractal graphs, Galton--Watson trees
                 and the range of a high-dimensional random walk.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "fractal graph; Galton--Watson tree; Gromov--Hausdorff
                 convergence; mixing; random graph; random walk",
}

@Article{Denisov:2012:ORW,
  author =       "Denis Denisov and Vitali Wachtel",
  title =        "Ordered random walks with heavy tails",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "4:1--4:21",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1719",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1719",
  abstract =     "This note continues paper of Denisov and Wachtel
                 (2010), where we have constructed a $k$-dimensional
                 random walk conditioned to stay in the Weyl chamber of
                 type $A$. The construction was done under the
                 assumption that the original random walk has $ k - 1$
                 moments. In this note we continue the study of killed
                 random walks in the Weyl chamber, and assume that the
                 tail of increments is regularly varying of index $
                 \alpha < k - 1$. It appears that the asymptotic
                 behaviour of random walks is different in this case. We
                 determine the asymptotic behaviour of the exit time,
                 and, using this information, construct a conditioned
                 process which lives on a partial compactification of
                 the Weyl chamber.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Doob $h$-transform; Dyson's Brownian Motion; Martin
                 boundary; superharmonic function; Weyl chamber",
}

@Article{Holmgren:2012:NCS,
  author =       "Cecilia Holmgren",
  title =        "Novel characteristics of split trees by use of renewal
                 theory",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "5:1--5:27",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1723",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1723",
  abstract =     "We investigate characteristics of random split trees
                 introduced by Devroye [SIAM J Comput 28, 409-432,
                 1998]; split trees include e.g., binary search trees,
                 $m$-ary search trees, quadtrees, median of $ (2 k +
                 1)$-trees, simplex trees, tries and digital search
                 trees. More precisely: We use renewal theory in the
                 studies of split trees, and use this theory to prove
                 several results about split trees. A split tree of
                 cardinality n is constructed by distributing n balls
                 (which often represent data) to a subset of nodes of an
                 infinite tree. One of our main results is a relation
                 between the deterministic number of balls n and the
                 random number of nodes N. In Devroye [SIAM J Comput 28,
                 409-432, 1998] there is a central limit law for the
                 depth of the last inserted ball so that most nodes are
                 close to depth $ \ln n / \mu + O(\ln n)^{1 / 2})$,
                 where $ \mu $ is some constant depending on the type of
                 split tree; we sharpen this result by finding an upper
                 bound for the expected number of nodes with depths $
                 \geq \mu^{-1} \ln n - (\ln n)^{1 / 2 + \epsilon }$ or
                 depths $ \leq \mu^{-1} \ln n + (\ln n)^{1 / 2 +
                 \epsilon }$ for any choice of $ \epsilon > 0$. We also
                 find the first asymptotic of the variances of the
                 depths of the balls in the tree.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random Trees, Split Trees, Renewal Theory",
}

@Article{DeMasi:2012:TCS,
  author =       "Anna {De Masi} and Errico Presutti and Dimitrios
                 Tsagkarogiannis and Maria Vares",
  title =        "Truncated correlations in the stirring process with
                 births and deaths",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "6:1--6:35",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1734",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1734",
  abstract =     "We consider the stirring process in the interval $
                 \Lambda_N := [ - N, N] $ of $ \mathbb Z $ with births
                 and deaths taking place in the intervals $ I_+ := (N -
                 K, N] $, and respectively $ I_- := [ - N, - N + K) $, $
                 1 \leq K < N $. We prove bounds on the truncated
                 moments uniform in $N$ which yield strong factorization
                 properties.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "hydrodynamic limits; nonlinear boundary processes.;
                 stirring process; truncated correlations; v-functions",
}

@Article{Marcus:2012:CLT,
  author =       "Michael Marcus and Jay Rosen",
  title =        "Central limit theorems for the {$ L^2 $} norm of
                 increments of local times of {L{\'e}vy} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "7:1--7:111",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1740",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1740",
  abstract =     "Let $ X = \{ X_t, t \in R_+ \} $ be a symmetric
                 L{\'e}vy process with local time $ \{ L^{ x }_{ t} \,;
                 \, (x, t) \in R^{ 1} \times R^{ 1}_{ +} \} $. When the
                 L{\'e}vy exponent $ \psi (\lambda) $ is regularly
                 varying at zero with index $ 1 < \beta \leq 2 $, and
                 satisfies some additional regularity conditions,\par

                  $$ \lim_{t \to \infty }{ \int_{- \infty }^{\infty }
                 (L^{ x + 1}_t - L^{ x}_{ t})^{ 2} \, dx - E \left
                 (\int_{- \infty }^{\infty } (L^{ x + 1}_t - L^{ x}_{
                 t})^{ 2} \, dx \right) \over t \sqrt {\psi^{-1}(1 /
                 t)}} $$

                 is equal in law to\par

                  $$ (8 c_{\psi, 1 })^{1 / 2} \left (\int_{- \infty
                 }^{\infty } \left (L_{\beta, 1}^x \right)^2 \, d x
                 \right)^{1 / 2} \, \eta $$

                 where $ L_{\beta, 1} = \{ L^{ x }_{\beta, 1} \,; \, x
                 \in R^{ 1} \} $ denotes the local time, at time 1, of a
                 symmetric stable process with index $ \beta $, $ \eta $
                 is a normal random variable with mean zero and variance
                 one that is independent of $ L_{ \beta, 1} $, and $
                 c_{\psi, 1} $ is a known constant that depends on $
                 \psi $.\par

                 When the L{\'e}vy exponent $ \psi (\lambda) $ is
                 regularly varying at infinity with index $ 1 < \beta
                 \leq 2 $ and satisfies some additional regularity
                 conditions\par

                  $$ \lim_{h \to 0} \sqrt {h \psi^2(1 / h)} \left \{
                 \int_{- \infty }^{\infty } (L^{ x + h}_1 - L^{ x}_{
                 1})^{ 2} \, d x - E \left (\int_{- \infty }^{\infty }
                 (L^{ x + h}_1 - L^{ x}_{ 1})^{ 2} \, d x \right) \right
                 \} $$

                 is equal in law to\par

                  $$ (8 c_{\beta, 1})^{1 / 2} \, \, \eta \, \, \left
                 (\int_{- \infty }^{\infty } (L_1^x)^2 \, d x \right)^{1
                 / 2} $$

                 where $ \eta $ is a normal random variable with mean
                 zero and variance one that is independent of $ \{ L^{ x
                 }_{ 1}, x \in R^1 \} $, and $ c_{\beta, 1} $ is a known
                 constant.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Central Limit Theorem, $L^2$ norm of increments, local
                 time, L{\'e}vy process",
}

@Article{Kuznetsov:2012:DPE,
  author =       "Alexey Kuznetsov and Juan Carlos Pardo and Mladen
                 Savov",
  title =        "Distributional properties of exponential functionals
                 of {L{\'e}vy} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "8:1--8:35",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1755",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1755",
  abstract =     "We study the distribution of the exponential
                 functional $ I(\xi, \eta) = \int_0^{\infty } \exp
                 (\xi_{t-}) d \eta_t $, where $ \xi $ and $ \eta $ are
                 independent L{\'e}vy processes. In the general setting,
                 using the theory of Markov processes and Schwartz
                 distributions, we prove that the law of this
                 exponential functional satisfies an integral equation,
                 which generalizes Proposition 2.1 in \cite{CPY}. In the
                 special case when $ \eta $ is a Brownian motion with
                 drift, we show that this integral equation leads to an
                 important functional equation for the Mellin transform
                 of $ I(\xi, \eta) $, which proves to be a very useful
                 tool for studying the distributional properties of this
                 random variable. For general L{\'e}vy process $ \xi $
                 ($ \eta $ being Brownian motion with drift) we prove
                 that the exponential functional has a smooth density on
                 $ \mathbb {R} \setminus \{ 0 \} $, but surprisingly the
                 second derivative at zero may fail to exist. Under the
                 additional assumption that $ \xi $ has some positive
                 exponential moments we establish an asymptotic
                 behaviour of $ \mathbb {P}(I(\xi, \eta) > x) $ as $ x
                 \to + \infty $, and under similar assumptions on the
                 negative exponential moments of $ \xi $ we obtain a
                 precise asymptotic expansion of the density of $ I(\xi,
                 \eta) $ as $ x \to 0 $. Under further assumptions on
                 the L{\'e}vy process $ \xi $ one is able to prove much
                 stronger results about the density of the exponential
                 functional and we illustrate some of the ideas and
                 techniques for the case when $ \xi $ has
                 hyper-exponential jumps.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "L{\'e}vy processes, exponential functional, integral
                 equations, Mellin transform, asymptotic expansions",
}

@Article{Berti:2012:LTE,
  author =       "Patrizia Berti and Luca Pratelli and Pietro Rigo",
  title =        "Limit theorems for empirical processes based on
                 dependent data",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "9:1--9:18",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1765",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1765",
  abstract =     "Let $ (X_n) $ be any sequence of random variables
                 adapted to a filtration $ (\mathcal {G}_n) $. Define $
                 a_n(\cdot) = P \bigl (X_{n + 1} \in \cdot \mid \mathcal
                 {G}_n \bigr) $, $ b_n = \frac {1}{n} \sum_{i = 0}^{n -
                 1}a_i $, and $ \mu_n = \frac {1}{n} \, \sum_{i = 1}^n
                 \delta_{X_i} $. Convergence in distribution of the
                 empirical processes\par

                  $$ B_n = \sqrt {n} \, (\mu_n - b_n) \quad \text {and}
                 \quad C_n = \sqrt {n} \, (\mu_n - a_n) $$

                 is investigated under uniform distance. If $ (X_n) $ is
                 conditionally identically distributed, convergence of $
                 B_n $ and $ C_n $ is studied according to Meyer--Zheng
                 as well. Some CLTs, both uniform and non uniform, are
                 proved. In addition, various examples and a
                 characterization of conditionally identically
                 distributed sequences are given.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "conditional identity in distribution; empirical
                 process; exchangeability; predictive measure; stable
                 convergence",
}

@Article{Barbu:2012:LSS,
  author =       "Viorel Barbu and Michael Roeckner",
  title =        "Localization of solutions to stochastic porous media
                 equations: finite speed of propagation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "10:1--10:11",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1768",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1768",
  abstract =     "It is proved that the solutions to the slow diffusion
                 stochastic porous media equation $ d X - {\Delta
                 }(|X|^{m - 1}X)d t = \sigma (X)d W_t, $ $ 1 < m \leq 5,
                 $ in $ \mathcal {O} \subset \mathbb {R}^d, \ d = 1, 2,
                 3, $ have the property of finite speed of propagation
                 of disturbances for $ \mathbb {P} \text {-a.s.} $ $
                 {\omega } \in {\Omega } $ on a sufficiently small time
                 interval $ (0, t({\omega })) $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "energy method; porous media equation; stochastic flow;
                 Wiener process",
}

@Article{Bieniek:2012:EFV,
  author =       "Mariusz Bieniek and Krzysztof Burdzy and Soumik Pal",
  title =        "Extinction of {Fleming--Viot}-type particle systems
                 with strong drift",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "11:1--11:15",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1770",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1770",
  abstract =     "We consider a Fleming--Viot-type particle system
                 consisting of independently moving particles that are
                 killed on the boundary of a domain. At the time of
                 death of a particle, another particle branches. If
                 there are only two particles and the underlying motion
                 is a Bessel process on $ (0, \infty) $, both particles
                 converge to 0 at a finite time if and only if the
                 dimension of the Bessel process is less than 0. If the
                 underlying diffusion is Brownian motion with a drift
                 stronger than (but arbitrarily close to, in a suitable
                 sense) the drift of a Bessel process, all particles
                 converge to 0 at a finite time, for any number of
                 particles.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "extinction; Fleming--Viot particle system",
}

@Article{Rossignol:2012:GPF,
  author =       "Rapha{\"e}l Rossignol and Leandro Pimentel",
  title =        "Greedy polyominoes and first-passage times on random
                 {Voronoi} tilings",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "12:1--12:31",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1788",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1788",
  abstract =     "Let $ \mathcal {N} $ be distributed as a Poisson
                 random set on $ \mathbb {R}^d $, $ d \geq 2 $, with
                 intensity comparable to the Lebesgue measure. Consider
                 the Voronoi tiling of $ \mathbb {R}^d $, $ \{ C_v \}_{v
                 \in \mathcal {N}} $, where $ C_v $ is composed of
                 points $ \mathbf {x} \in \mathbb {R}^d $ that are
                 closer to $ v \in \mathcal {N} $ than to any other $ v'
                 \in \mathcal {N} $. A polyomino $ \mathcal {P} $ of
                 size $n$ is a connected union (in the usual $ \mathbb
                 {R}^d$ topological sense) of $n$ tiles, and we denote
                 by $ \Pi_n$ the collection of all polyominos $ \mathcal
                 {P}$ of size $n$ containing the origin. Assume that the
                 weight of a Voronoi tile $ C_v$ is given by $ F(C_v)$,
                 where $F$ is a nonnegative functional on Voronoi tiles.
                 In this paper we investigate for some functionals $F$,
                 mainly when $ F(C_v)$ is a polynomial function of the
                 number of faces of $ C_v$, the tail behavior of the
                 maximal weight among polyominoes in $ \Pi_n$: $ F_n =
                 F_n(\mathcal {N}) := \max_{\mathcal {P} \in \Pi_n}
                 \sum_{v \in \mathcal {P}} F(C_v)$. Next we apply our
                 results to study self-avoiding paths, first-passage
                 percolation models and the stabbing number on the dual
                 graph, named the Delaunay triangulation. As the main
                 application we show that first passage percolation has
                 at most linear variance.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "connective constant; Delaunay graph; First passage
                 percolation; greedy animal; Random Voronoi tiling;
                 random walk",
}

@Article{Procaccia:2012:NSM,
  author =       "Eviatar Procaccia and Ron Rosenthal",
  title =        "The need for speed: maximizing the speed of random
                 walk in fixed environments",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "13:1--13:19",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1800",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1800",
  abstract =     "We study nearest neighbor random walks in fixed
                 environments of $ \mathbb {Z} $ composed of two point
                 types \colon $ (\frac {1}{2}, \frac {1}{2}) $ and$ (p,
                 1 - p) $ for $ p > \frac {1}{2} $. We show that for
                 every environment with density of $p$ drifts bounded by
                 $ \lambda $ we have $ \limsup_{n \rightarrow \infty }
                 \frac {X_n}{n} \leq (2 p - 1) \lambda $, where $ X_n$
                 is a random walk in the environment. In addition up to
                 some integer effect the environment which gives the
                 greatest speed is given by equally spaced drifts.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Environment; Random walk; Speed",
}

@Article{Brightwell:2012:VHD,
  author =       "Graham Brightwell and Malwina Luczak",
  title =        "Vertices of high degree in the preferential attachment
                 tree",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "14:1--14:43",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1803",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1803",
  abstract =     "We study the basic preferential attachment process,
                 which generates a sequence of random trees, each
                 obtained from the previous one by introducing a new
                 vertex and joining it to one existing vertex, chosen
                 with probability proportional to its degree. We
                 investigate the number $ D_t(\ell) $ of vertices of
                 each degree $ \ell $ at each time $t$, focussing
                 particularly on the case where $ \ell $ is a growing
                 function of $t$. We show that $ D_t(\ell)$ is
                 concentrated around its mean, which is approximately $
                 4 t / \ell^3$, for all $ \ell \leq (t / \log t)^{-1 /
                 3}$; this is best possible up to a logarithmic
                 factor.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "concentration of measure; martingales; preferential
                 attachment; random graphs; web graphs",
}

@Article{Faggionato:2012:SAN,
  author =       "Alessandra Faggionato",
  title =        "Spectral analysis of {$1$D} nearest-neighbor random
                 walks and applications to subdiffusive trap and barrier
                 models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "15:1--15:36",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1831",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1831",
  abstract =     "We consider a sequence $ X^{(n)} $, $ n \geq 1 $, of
                 continuous-time nearest-neighbor random walks on the
                 one dimensional lattice $ \mathbb {Z} $. We reduce the
                 spectral analysis of the Markov generator of $ X^{(n)}
                 $ with Dirichlet conditions outside $ (0, n) $ to the
                 analogous problem for a suitable generalized second
                 order differential operator $ - D_{m_n} D_x $, with
                 Dirichlet conditions outside a given interval. If the
                 measures $ d m_n $ weakly converge to some measure $ d
                 m_\infty $, we prove a limit theorem for the
                 eigenvalues and eigenfunctions of $ - D_{m_n}D_x $ to
                 the corresponding spectral quantities of $ -
                 D_{m_\infty } D_x $. As second result, we prove the
                 Dirichlet--Neumann bracketing for the operators $ - D_m
                 D_x $ and, as a consequence, we establish lower and
                 upper bounds for the asymptotic annealed eigenvalue
                 counting functions in the case that $m$ is a
                 self-similar stochastic process. Finally, we apply the
                 above results to investigate the spectral structure of
                 some classes of subdiffusive random trap and barrier
                 models coming from one-dimensional physics.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Dirichlet--Neumann bracketing; generalized
                 differential operator; random barrier model; random
                 trap model; random walk; self--similarity;
                 Sturm--Liouville theory",
}

@Article{Dedecker:2012:RCS,
  author =       "J{\'e}r{\^o}me Dedecker and Paul Doukhan and Florence
                 Merlev{\`e}de",
  title =        "Rates of convergence in the strong invariance
                 principle under projective criteria",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "16:1--16:31",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1849",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1849",
  abstract =     "We give rates of convergence in the strong invariance
                 principle for stationary sequences satisfying some
                 projective criteria. The conditions are expressed in
                 terms of conditional expectations of partial sums of
                 the initial sequence. Our results apply to a large
                 variety of examples. We present some applications to a
                 reversible Markov chain, to symmetric random walks on
                 the circle, and to functions of dependent sequences.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "almost sure invariance principle; Markov chains;
                 strong approximations; weak dependence",
}

@Article{Ruschendorf:2012:OSC,
  author =       "Ludger R{\"u}schendorf and Tomonari Sei",
  title =        "On optimal stationary couplings between stationary
                 processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "17:1--17:20",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1797",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1797",
  abstract =     "By a classical result of Gray, Neuhoff and Shields
                 (1975) the rhobar-distance between stationary processes
                 is identified with an optimal stationary coupling
                 problem of the corresponding stationary measures on the
                 infinite product spaces. This is a modification of the
                 optimal coupling problem from Monge--Kantorovich
                 theory. In this paper we derive some general classes of
                 examples of optimal stationary couplings which allow to
                 calculate the rhobar distance in these cases in
                 explicit form. We also extend the rhobar-distance to
                 random fields and to general nonmetric distance
                 functions and give a construction method for optimal
                 stationary cbar-couplings. Our assumptions need in this
                 case a geometric positive curvature condition.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "$\bar\varrho$-distance; Monge--Kantorovich theory;
                 Optimal stationary couplings; stationary processes",
}

@Article{Shiraishi:2012:TSR,
  author =       "Daisuke Shiraishi",
  title =        "Two-sided random walks conditioned to have no
                 intersections",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "18:1--18:24",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1742",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1742",
  abstract =     "Let $ S^1, S^2 $ be independent simple random walks in
                 $ \mathbb {Z}^d $ ($ d = 2, 3$) started at the origin.
                 We construct two-sided random walk paths conditioned
                 that $ S^1 [0, \infty) \cap S^2 [1, \infty) = \emptyset
                 $ by showing the existence of the following
                 limit:\par

                 \begin{equation*}\par

                 \lim _{n \rightarrow \infty } P ( \cdot | S^{1}[0, \tau
                 ^{1} ( n) ] \cap S^{2}[1, \tau ^{2}(n) ] = \emptyset ),
                 \par

                 \end{equation*}\par

                 where $ \tau^i(n) = \inf \{ k \ge 0 \colon |S^i (k) |
                 \ge n \} $. Moreover, we give upper bounds of the rate
                 of the convergence. These are discrete analogues of
                 results for Brownian motion obtained by Lawler.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Cut points; Invariant measure; Random walks",
}

@Article{Etore:2012:ETI,
  author =       "Pierre {\'E}tor{\'e} and Miguel Martinez",
  title =        "On the existence of a time inhomogeneous skew
                 {Brownian} motion and some related laws",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "19:1--19:27",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1858",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1858",
  abstract =     "This article is devoted to the construction of a
                 solution for the ``skew inhomogeneous Brownian motion''
                 equation, which first appear in a seminal paper by
                 Sophie Weinryb (1983). We investigate some laws related
                 to the constructed process. In particular, using the
                 description of the straddling excursion above a
                 deterministic time, we compute the joint law of the
                 process, its local time and its straddling time.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Local time; Skew Brownian motion; Straddling
                 excursion",
}

@Article{Ethier:2012:PPR,
  author =       "Stewart Ethier and Jiyeon Lee",
  title =        "{Parrondo}'s paradox via redistribution of wealth",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "20:1--20:21",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1867",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1867",
  abstract =     "In Toral's games, at each turn one member of an
                 ensemble of $ N \ge 2 $ players is selected at random
                 to play. He plays either game $ A' $, which involves
                 transferring one unit of capital to a second randomly
                 chosen player, or game $B$, which is an asymmetric game
                 of chance whose rules depend on the player's current
                 capital, and which is fair or losing. Game $ A'$ is
                 fair (with respect to the ensemble's total profit), so
                 the \textit{Parrondo effect} is said to be present if
                 the random mixture $ \gamma A' + (1 - \gamma)B$ (i.e.,
                 play game $ A'$ with probability $ \gamma $ and play
                 game $B$ otherwise) is winning. Toral demonstrated the
                 Parrondo effect for $ \gamma = 1 / 2$ using computer
                 simulation. We prove it, establishing a strong law of
                 large numbers and a central limit theorem for the
                 sequence of profits of the ensemble of players for each
                 $ \gamma \in (0, 1)$. We do the same for the nonrandom
                 pattern of games $ (A')^r B^s$ for all integers $ r, s
                 \ge 1$. An unexpected relationship between the
                 random-mixture case and the nonrandom-pattern case
                 occurs in the limit as $ N \to \infty $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "central limit theorem; fundamental matrix; Markov
                 chain; Parrondo's capital-dependent games; stationary
                 distribution; strong law of large numbers",
}

@Article{Laurent:2012:LDS,
  author =       "Cl{\'e}ment Laurent",
  title =        "Large deviations for self-intersection local times in
                 subcritical dimensions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "21:1--21:20",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1874",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1874",
  abstract =     "Let $ (X_t, t \geq 0) $ be a simple symmetric random
                 walk on $ \mathbb {Z}^d $ and for any $ x \in \mathbb
                 {Z}^d $, let $ l_t(x) $ be its local time at site $x$.
                 For any $ p > 1$, we denote by$ I_t = \sum \limits_{x
                 \in \mathbb {Z}^d} l_t(x)^p $ the p-fold
                 self-intersection local times (SILT). Becker and
                 K{\"o}nig recently proved a large deviations principle
                 for $ I_t$ for all $ p > 1$ such that $ p(d - 2 / p) <
                 2$. We extend these results to a broader scale of
                 deviations and to the whole subcritical domain $ p(d -
                 2) < d$. Moreover, we unify the proofs of the large
                 deviations principle using a method introduced by
                 Castell for the critical case $ p(d - 2) = d$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "intersection local times; Large deviations;
                 self-intersection",
}

@Article{Casserini:2012:PPC,
  author =       "Matteo Casserini and Freddy Delbaen",
  title =        "Predictable projections of conformal stochastic
                 integrals: an application to {Hermite} series and to
                 {Widder}'s representation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "22:1--22:14",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1883",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1883",
  abstract =     "In this article, we study predictable projections of
                 stochastic integrals with respect to the conformal
                 Brownian motion, extending the connection between
                 powers of the conformal Brownian motion and the
                 corresponding Hermite polynomials. As a consequence of
                 this result, we then investigate the relation between
                 analytic functions and $ L^p$-convergent series of
                 Hermite polynomials. Finally, our results are applied
                 to Widder's representation for a class of Brownian
                 martingales, retrieving a characterization for the
                 moments of Widder's measure.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian martingales; conformal Brownian motion;
                 Hermite polynomials; Predictable projections;
                 stochastic integrals; Widder's representation",
}

@Article{Nutz:2012:QSA,
  author =       "Marcel Nutz",
  title =        "A quasi-sure approach to the control of
                 non-{Markovian} stochastic differential equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "23:1--23:23",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1892",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1892",
  abstract =     "We study stochastic differential equations (SDEs)
                 whose drift and diffusion coefficients are
                 path-dependent and controlled. We construct a value
                 process on the canonical path space, considered
                 simultaneously under a family of singular measures,
                 rather than the usual family of processes indexed by
                 the controls. This value process is characterized by a
                 second order backward SDE, which can be seen as a
                 non-Markovian analogue of the Hamilton--Jacobi Bellman
                 partial differential equation. Moreover, our value
                 process yields a generalization of the $G$-expectation
                 to the context of SDEs.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "$G$-expectation; non-Markovian SDE; random
                 $G$-expectation; risk measure; second order BSDE;
                 Stochastic optimal control; volatility uncertainty",
}

@Article{Song:2012:URM,
  author =       "Yongsheng Song",
  title =        "Uniqueness of the representation for {$G$}-martingales
                 with finite variation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "24:1--24:15",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1890",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1890",
  abstract =     "Letting $ \{ \delta_n \} $ be a refining sequence of
                 Rademacher functions on the interval $ [0, T] $, we
                 introduce a functional on processes in the
                 $G$-expectation space by

                  $$ [d(K) = \limsup_n \hat {E}[\int_0^T \delta_n(s)d
                 K_s]. $$

                 We prove that $ d(K) > 0$ if $ K_t = \int_0^t \eta_s d
                 \langle B \rangle_s$ with nontrivial $ \eta \in
                 M^1_G(0, T)$ and that $ d(K) = 0$ if $ K_t = \int_0^t
                 \eta_s d s$ with $ \eta \in M^1_G(0, T)$. This implies
                 the uniqueness of the representation for
                 $G$-martingales with finite variation, which is the
                 main purpose of this article.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "$G$-expectation; $G$-martingale; finite variation;
                 representation theorem; uniqueness",
}

@Article{DeSantis:2012:FOW,
  author =       "Emilio {De Santis} and Fabio Spizzichino",
  title =        "First occurrence of a word among the elements of a
                 finite dictionary in random sequences of letters",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "25:1--25:9",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1878",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1878",
  abstract =     "In this paper we study a classical model concerning
                 occurrence of words in a random sequence of letters
                 from an alphabet. The problem can be studied as a game
                 among $ (m + 1) $ words: the winning word in this game
                 is the one that occurs first. We prove that the
                 knowledge of the first $m$ words results in an
                 advantage in the construction of the last word, as it
                 has been shown in the literature for the cases $ m = 1$
                 and $ m = 2$ [CZ1, CZ2]. The last word can in fact be
                 constructed so that its probability of winning is
                 strictly larger than $ 1 / (m + 1)$. For the latter
                 probability we will give an explicit lower bound. Our
                 method is based on rather general probabilistic
                 arguments that allow us to consider an arbitrary
                 cardinality for the alphabet, an arbitrary value for
                 $m$ and different mechanisms generating the random
                 sequence of letters.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Competing words; Ergodic; Renewal Theorem; Sub-words",
}

@Article{Collet:2012:RDD,
  author =       "Francesca Collet and Paolo {Dai Pra}",
  title =        "The role of disorder in the dynamics of critical
                 fluctuations of mean field models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "26:1--26:40",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1896",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1896",
  abstract =     "The purpose of this paper is to analyze how disorder
                 affects the dynamics of critical fluctuations for two
                 different types of interacting particle system: the
                 Curie--Weiss and Kuramoto model. The models under
                 consideration are a collection of spins and rotators
                 respectively. They both are subject to a mean field
                 interaction and embedded in a site-dependent, i.i.d.
                 random environment. As the number of particles goes to
                 infinity their limiting dynamics become deterministic
                 and exhibit phase transition. The main result concerns
                 the fluctuations around this deterministic limit at the
                 critical point in the thermodynamic limit. From a
                 qualitative point of view, it indicates that when
                 disorder is added spin and rotator systems belong to
                 two different classes of universality, which is not the
                 case for the homogeneous models (i.e., without
                 disorder).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Disordered models, Interacting particle systems, Mean
                 field interaction, Perturbation theory",
}

@Article{Martinez:2012:ODP,
  author =       "Miguel Martinez and Denis Talay",
  title =        "One-dimensional parabolic diffraction equations:
                 pointwise estimates and discretization of related
                 stochastic differential equations with weighted local
                 times",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "27:1--27:30",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1905",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1905",
  abstract =     "In this paper we consider one-dimensional partial
                 differential equations of parabolic type involving a
                 divergence form operator with a discontinuous
                 coefficient and a compatibility transmission condition.
                 We prove existence and uniqueness result by stochastic
                 methods which also allow us to develop a low complexity
                 Monte Carlo numerical resolution method. We get
                 accurate pointwise estimates for the derivatives of the
                 solution from which we get sharp convergence rate
                 estimates for our stochastic numerical method.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Divergence Form Operators; Euler discretization
                 scheme; Monte Carlo methods; Stochastic Differential
                 Equations",
}

@Article{Erdos:2012:CWD,
  author =       "L{\'a}szl{\'o} Erd{\H{o}}s and Horng-Tzer Yau",
  title =        "A comment on the {Wigner--Dyson--Mehta} bulk
                 universality conjecture for {Wigner} matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "28:1--28:5",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1779",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1779",
  abstract =     "Recently we proved that the eigenvalue correlation
                 functions of a general class of random matrices
                 converge, weakly with respect to the energy, to the
                 corresponding ones of Gaussian matrices. Tao and Vu
                 gave a proof that for the special case of Hermitian
                 Wigner matrices the convergence can be strengthened to
                 vague convergence at any fixed energy in the bulk. In
                 this article we comment on this result in the context
                 of the universality conjectures of Mehta. We show that
                 this theorem is an immediate corollary of our earlier
                 results. Indeed, a more general form of this theorem
                 also follows directly from our previous work.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Wigner random matrix, Mehta, Universality",
}

@Article{Cerny:2012:IDI,
  author =       "Ji{\v{r}}{\'\i} {\v{C}}ern{\'y} and Serguei Popov",
  title =        "On the internal distance in the interlacement set",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "29:1--29:25",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1936",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1936",
  abstract =     "We prove a shape theorem for the internal (graph)
                 distance on the interlacement set $ \mathcal {I}^u $ of
                 the random interlacement model on $ \mathbb Z^d $, $ d
                 \ge 3 $. We provide large deviation estimates for the
                 internal distance of distant points in this set, and
                 use these estimates to study the internal distance on
                 the range of a simple random walk on a discrete
                 torus.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Capacity; Internal distance; Random interlacement;
                 Shape theorem; Simple random walk",
}

@Article{Huss:2012:IAM,
  author =       "Wilfried Huss and Ecaterina Sava",
  title =        "Internal aggregation models on comb lattices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "30:1--30:21",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1940",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1940",
  abstract =     "The two-dimensional comb lattice $ \mathcal {C}_2 $ is
                 a natural spanning tree of the Euclidean lattice $
                 \mathbb {Z}^2 $. We study three related cluster growth
                 models on $ \mathcal {C}_2 $: internal diffusion
                 limited aggregation (IDLA), in which random walkers
                 move on the vertices of $ \mathcal {C}_2 $ until
                 reaching an unoccupied site where they stop;
                 rotor-router aggregation in which particles perform
                 deterministic walks, and stop when reaching a site
                 previously unoccupied; and the divisible sandpile model
                 where at each vertex there is a pile of sand, for
                 which, at each step, the mass exceeding $1$ is
                 distributed equally among the neighbours. We describe
                 the shape of the divisible sandpile cluster on $
                 \mathcal {C}_2$, which is then used to give inner
                 bounds for IDLA and rotor-router aggregation.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "asymptotic shape; comb lattice; divisible sandpile;
                 growth model; internal diffusion limited aggregation;
                 random walk; rotor-router aggregation; rotor-router
                 walk",
}

@Article{Cuthbertson:2012:FPC,
  author =       "Charles Cuthbertson and Alison Etheridge and Feng
                 Yu",
  title =        "Fixation probability for competing selective sweeps",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "31:1--31:36",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1954",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1954",
  abstract =     "We consider a biological population in which a
                 beneficial mutation is undergoing a selective sweep
                 when a second beneficial mutation arises at a linked
                 locus. We investigate the probability that both
                 mutations will eventually fix in the population.
                 Previous work has dealt with the case where the second
                 mutation to arise confers a smaller benefit than the
                 first. In that case population size plays almost no
                 r{\^o}le. Here we consider the opposite case and
                 observe that, by contrast, the probability of both
                 mutations fixing can be heavily dependent on population
                 size. Indeed the key parameter is $ r N $, the product
                 of the population size and the recombination rate
                 between the two selected loci. If $ r N $ is small, the
                 probability that both mutations fix can be reduced
                 through interference to almost zero while for large $ r
                 N $ the mutations barely influence one another. The
                 main rigorous result is a method for calculating the
                 fixation probability of a double mutant in the large
                 population limit.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "double mutant; fixation probability; selective sweep",
}

@Article{Chen:2012:GHK,
  author =       "Zhen-Qing Chen and Panki Kim and Renming Song",
  title =        "Global heat kernel estimates for {$ \Delta +
                 \Delta^{\alpha / 2} $} in half-space-like domains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "32:1--32:32",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1751",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1751",
  abstract =     "Suppose that $ d \ge 1 $ and $ \alpha \in (0, 2) $. In
                 this paper, we establish by using probabilistic methods
                 sharp two-sided pointwise estimates for the Dirichlet
                 heat kernels of $ \{ \Delta + a^\alpha \Delta^{\alpha /
                 2}; \ a \in (0, 1] \} $ on half-space-like $ C^{1, 1} $
                 domains for all time $ t > 0 $. The large time
                 estimates for half-space-like domains are very
                 different from those for bounded domains. Our estimates
                 are uniform in $ a \in (0, 1] $ in the sense that the
                 constants in the estimates are independent of $ a \in
                 (0, 1] $. Thus they yield the Dirichlet heat kernel
                 estimates for Brownian motion in half-space-like
                 domains by taking $ a \to 0 $. Integrating the heat
                 kernel estimates with respect to the time variable $t$,
                 we obtain uniform sharp two-sided estimates for the
                 Green functions of $ \{ \Delta + a^\alpha
                 \Delta^{\alpha / 2}; \ a \in (0, 1] \} $ in
                 half-space-like $ C^{1, 1}$ domains in $ R^d$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "symmetric $\alpha$-stable process, heat kernel,
                 transition density, Green function, exit time, L{\'e}vy
                 system, harmonic function, fractional Laplacian,
                 Laplacian, Brownian motion",
}

@Article{Huber:2012:SRI,
  author =       "Mark Huber and Jenny Law",
  title =        "Simulation reduction of the {Ising} model to general
                 matchings",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "33:1--33:15",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1998",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1998",
  abstract =     "A distribution is tractable if it is possible to
                 approximately sample from the distribution in
                 polynomial time. Here the ferromagnetic Ising model
                 with unidrectional magnetic field is shown to be
                 reducible to a standard distribution on matchings that
                 is tractable. This provides an alternate method to the
                 original Jerrum and Sinclair approach to show that the
                 Ising distribution itself is tractable. Previous
                 reductions of the Ising model to perfect matchings on
                 different graphs exist, but these older distributions
                 are not tractable. Also, the older reductions did not
                 consider an external magnetic field, while the new
                 reduction explictly includes such a field. The new
                 reduction also helps to explain why the idea of
                 canonical paths is so useful in approximately sampling
                 from both problems. In addition, the reduction allows
                 any algorithm for matchings to immediately be applied
                 to the Ising model. For instance, this immediately
                 yields a fully polynomial time approximation scheme for
                 the Ising model on a bounded degree graph with
                 magnetization bounded away from 0, merely by invoking
                 an existing algorithm for matchings.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "canonical paths; fpras; Monte Carlo; simulation
                 reduction",
}

@Article{Ortmann:2012:LDN,
  author =       "Janosch Ortmann",
  title =        "Large deviations for non-crossing partitions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "34:1--34:25",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2007",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2007",
  abstract =     "We prove a large deviations principle for the
                 empirical law of the block sizes of a uniformly
                 distributed non-crossing partition. Using well-known
                 bijections we relate this to other combinatorial
                 objects, including Dyck paths, permutations and parking
                 functions. As an application we obtain a variational
                 formula for the maximum of the support of a compactly
                 supported probability measure in terms of its free
                 cumulants, provided these are all non negative. This is
                 useful in free probability theory, where sometimes the
                 R-transform is known but cannot be inverted explicitly
                 to yield the density.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "free probability; Large deviations; non-crossing
                 partitions",
}

@Article{Pinelis:2012:AGB,
  author =       "Iosif Pinelis",
  title =        "An asymptotically {Gaussian} bound on the {Rademacher}
                 tails",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "35:1--35:22",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2026",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2026",
  abstract =     "An explicit upper bound on the tail probabilities for
                 the normalized Rademacher sums is given. This bound,
                 which is best possible in a certain sense, is
                 asymptotically equivalent to the corresponding tail
                 probability of the standard normal distribution, thus
                 affirming a longstanding conjecture by Efron.
                 Applications to sums of general centered uniformly
                 bounded independent random variables and to the Student
                 test are presented.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Esscher--Cram{\'e}r tilt transform; generalized
                 moments; large deviations; probability inequalities;
                 Rade\-macher random variables; self-normalized sums;
                 Student's test; sums of independent random variables;
                 Tchebycheff--Markov systems",
}

@Article{Bass:2012:ULP,
  author =       "Richard Bass and Edwin Perkins",
  title =        "On uniqueness in law for parabolic {SPDEs} and
                 infinite-dimensional {SDEs}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "36:1--36:54",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2049",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2049",
  abstract =     "We give a sufficient conditions for uniqueness in law
                 for the stochastic partial differential equation

                  $$ \frac {\partial u}{\partial t}(x, t) = \frac 12
                 \frac {\partial^2 u}{\partial x^2}(x, t) + A(u(\cdot,
                 t)) \dot W_{x, t}, $$ where $A$ is an operator mapping
                 $ C[0, 1]$ into itself and $ \dot W$ is a space-time
                 white noise. The approach is to first prove
                 uniquenessfor the martingale problem for the
                 operator\par

                  $$ \mathcal {L} f(x) = \sum_{i, j = 1}^\infty
                 a_{ij}(x) \frac {\partial^2 f}{\partial x^2}(x) -
                 \sum_{i = 1}^\infty \lambda_i x_i \frac {\partial
                 f}{\partial x_i}(x), $$

                 where $ \lambda_i = c i^2$ and the $ a_{ij}$ is a
                 positive definite bounded operator in Toeplitz form.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Jaffard's theorem; perturbation; stochastic
                 differential equ ations; stochastic partial
                 differential equations; uniqueness",
}

@Article{Mimica:2012:HIS,
  author =       "Ante Mimica and Panki Kim",
  title =        "{Harnack} inequalities for subordinate {Brownian}
                 motions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "37:1--37:23",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1930",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1930",
  abstract =     "In this paper, we consider subordinate Brownian motion
                 $X$ in $ \mathbb {R}^d$, $ d \ge 1$, where the Laplace
                 exponent $ \phi $ of the corresponding subordinator
                 satisfies some mild conditions. The scale invariant
                 Harnack inequality is proved for $X$. We first give new
                 forms of asymptotical properties of the L{\'e}vy and
                 potential density of the subordinator near zero. Using
                 these results we find asymptotics of the L{\'e}vy
                 density and potential density of $X$ near the origin,
                 which is essential to our approach. The examples which
                 are covered by our results include geometric stable
                 processes and relativistic geometric stable processes,
                 i.e., the cases when the subordinator has the Laplace
                 exponent\par

                  $$ \phi (\lambda) = \log (1 + \lambda^{\alpha / 2}) \
                 (0 < \alpha \leq 2) $$

                 and\par

                  $$ \phi (\lambda) = \log (1 + (\lambda + m^{\alpha /
                 2})^{2 / \alpha } - m) \ (0 < \alpha < 2, \, m > 0) \,
                 . $$",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "geometric stable process, Green function, Harnack
                 inequality, Poisson kernel, harmonic function,
                 potential, subordinator, subordinate Brownian motion",
}

@Article{Patie:2012:EFE,
  author =       "Pierre Patie and Mladen Savov",
  title =        "Extended factorizations of exponential functionals of
                 {L{\'e}vy} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "38:1--38:22",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2057",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2057",
  abstract =     "Pardo, Patie, and Savov derived, under mild
                 conditions, a Wiener--Hopf type factorization for the
                 exponential functional of proper L{\'e}vy processes. In
                 this paper, we extend this factorization by relaxing a
                 finite moment assumption as well as by considering the
                 exponential functional for killed L{\'e}vy processes.
                 As a by-product, we derive some interesting fine
                 distributional properties enjoyed by a large class of
                 this random variable, such as the absolute continuity
                 of its distribution and the smoothness, boundedness or
                 complete monotonicity of its density. This type of
                 results is then used to derive similar properties for
                 the law of maxima and first passage time of some stable
                 L{\'e}vy processes. Thus, for example, we show that for
                 any stable process with $ \rho \in (0, \frac {1}{\alpha
                 } - 1] $, where $ \rho \in [0, 1] $ is the positivity
                 parameter and $ \alpha $ is the stable index, then the
                 first passage time has a bounded and non-increasing
                 density on $ \mathbb {R}_+ $. We also generate many
                 instances of integral or power series representations
                 for the law of the exponential functional of L{\'e}vy
                 processes with one or two-sided jumps. The proof of our
                 main results requires different devices from the one
                 developed by Pardo, Patie, Savov. It relies in
                 particular on a generalization of a transform recently
                 introduced by Chazal et al together with some
                 extensions to killed L{\'e}vy process of Wiener--Hopf
                 techniques. The factorizations developed here also
                 allow for further applications which we only indicate
                 here also allow for further applications which we only
                 indicate here.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Complete monotonicity; Exponential functional;
                 Infinite divisibility; L{\'e}vy processes; Special
                 functions; Stable L{\'e}vy processes; Wiener--Hopf
                 factorizations",
}

@Article{Hairer:2012:TSA,
  author =       "Martin Hairer and Marc Ryser and Hendrik Weber",
  title =        "Triviality of the {$2$D} stochastic {Allen--Cahn}
                 equation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "39:1--39:14",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1731",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1731",
  abstract =     "We consider the stochastic Allen--Cahn equation driven
                 by mollified space-time white noise. We show that, as
                 the mollifier is removed, the solutions converge weakly
                 to 0, independently of the initial condition. If the
                 intensity of the noise simultaneously converges to 0 at
                 a sufficiently fast rate, then the solutions converge
                 to those of the deterministic equation. At the critical
                 rate, the limiting solution is still deterministic, but
                 it exhibits an additional damping term.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Allen--Cahn equation; SPDEs; stochastic quantisation;
                 white noise",
}

@Article{Rozkosz:2012:SRE,
  author =       "Andrzej Rozkosz and Leszek Slominski",
  title =        "Stochastic representation of entropy solutions of
                 semilinear elliptic obstacle problems with measure
                 data",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "40:1--40:27",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2062",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2062",
  abstract =     "We consider semilinear obstacle problem with measure
                 data associated with uniformly elliptic divergence form
                 operator. We prove existence and uniqueness of entropy
                 solution of the problem and provide stochastic
                 representation of the solution in terms of some
                 generalized reflected backward stochastic differential
                 equations with random terminal time.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "backward stochastic differential equation; entropy
                 solution; measure data; semilinear elliptic obstacle
                 problem",
}

@Article{Lacoin:2012:EIP,
  author =       "Hubert Lacoin",
  title =        "Existence of an intermediate phase for oriented
                 percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "41:1--41:17",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1761",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1761",
  abstract =     "We consider the following oriented percolation model
                 of $ \mathbb {N} \times \mathbb {Z}^d $: we equip $
                 \mathbb {N} \times \mathbb {Z}^d $ with the edge set $
                 \{ [(n, x), (n + 1, y)] | n \in \mathbb {N}, x, y \in
                 \mathbb {Z}^d \} $, and we say that each edge is open
                 with probability $ p f(y - x) $ where $ f(y - x) $ is a
                 fixed non-negative compactly supported function on $
                 \mathbb {Z}^d $ with $ \sum_{z \in \mathbb {Z}^d} f(z)
                 = 1 $ and $ p \in [0, \inf f^{-1}] $ is the percolation
                 parameter. Let $ p_c $ denote the percolation threshold
                 ans $ Z_N $ the number of open oriented-paths of length
                 $N$ starting from the origin, and study the growth of $
                 Z_N$ when percolation occurs. We prove that for if $ d
                 \ge 5$ and the function $f$ is sufficiently spread-out,
                 then there exists a second threshold $ p_c^{(2)} > p_c$
                 such that $ Z_N / p^N$ decays exponentially fast for $
                 p \in (p_c, p_c^{(2)})$ and does not so when $ p >
                 p_c^{(2)}$. The result should extend to the nearest
                 neighbor-model for high-dimension, and for the
                 spread-out model when $ d = 3, 4$. It is known that
                 this phenomenon does not occur in dimension 1 and 2.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Directed Polymers; Percolation: Growth model; Phase
                 transition; Random media",
}

@Article{Samorodnitsky:2012:DSL,
  author =       "Gennady Samorodnitsky and Yi Shen",
  title =        "Distribution of the supremum location of stationary
                 processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "42:1--42:17",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2069",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2069",
  abstract =     "The location of the unique supremum of a stationary
                 process on an interval does not need to be uniformly
                 distributed over that interval. We describe all
                 possible distributions of the supremum location for a
                 broad class of such stationary processes. We show that,
                 in the strongly mixing case, this distribution does
                 tend to the uniform in a certain sense as the length of
                 the interval increases to infinity.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "bounded variation; global supremum location;
                 stationary process; strong mixing",
}

@Article{Fill:2012:NBC,
  author =       "James Fill and Svante Janson",
  title =        "The number of bit comparisons used by {Quicksort}: an
                 average-case analysis",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "43:1--43:22",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1812",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1812",
  abstract =     "The analyses of many algorithms and data structures
                 (such as digital search trees) for searching and
                 sorting are based on the representation of the keys
                 involved as bit strings and so count the number of bit
                 comparisons. On the other hand, the standard analyses
                 of many other algorithms (such as Quicksort) are
                 performed in terms of the number of key comparisons. We
                 introduce the prospect of a fair comparison between
                 algorithms of the two types by providing an
                 average-case analysis of the number of bit comparisons
                 required by Quicksort. Counting bit comparisons rather
                 than key comparisons introduces an extra logarithmic
                 factor to the asymptotic average total. We also provide
                 a new algorithm, ``BitsQuick'', that reduces this
                 factor to constant order by eliminating needless bit
                 comparisons.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "average-case analysis of algorithms; Poissonization;
                 Quicksort",
}

@Article{Ferrari:2012:NCB,
  author =       "Patrik Ferrari and B{\'a}lint Vet{\H{o}}",
  title =        "Non-colliding {Brownian} bridges and the asymmetric
                 tacnode process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "44:1--44:17",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1811",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1811",
  abstract =     "We consider non-colliding Brownian bridges starting
                 from two points and returning to the same position.
                 These positions are chosen such that, in the limit of
                 large number of bridges, the two families of bridges
                 just touch each other forming a tacnode. We obtain the
                 limiting process at the tacnode, the ``asymmetric
                 tacnode process''. It is a determinantal point process
                 with correlation kernel given by two parameters: (1)
                 the curvature's ratio $ \lambda > 0 $ of the limit
                 shapes of the two families of bridges, (2) a parameter
                 $ \sigma $ controlling the interaction on the
                 fluctuation scale. This generalizes the result for the
                 symmetric tacnode process ($ \lambda = 1 $ case).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "determinantal processes; limit processes;
                 Non-colliding walks; tacnode; universality",
}

@Article{Ding:2012:CTL,
  author =       "Jian Ding",
  title =        "On cover times for {$2$D} lattices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "45:1--45:18",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2089",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2089",
  abstract =     "We study the cover time $ \tau_{\mathrm {cov}} $ by
                 (continuous-time) random walk on the {$2$D} box of side
                 length $n$ with wired boundary or on the {$2$D} torus,
                 and show that in both cases with probability
                 approaching $1$ as $n$ increases, $ \sqrt
                 {\tau_{\mathrm {cov}}} = \sqrt {2n^2 [\sqrt {2 / \pi }
                 \log n + O(\log \log n)]}$. This improves a result of
                 Dembo, Peres, Rosen, and Zeitouni (2004) and makes
                 progress towards a conjecture of Bramson and Zeitouni
                 (2009).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Cover times; Gaussian free fields; random walks",
}

@Article{Kevei:2012:ADR,
  author =       "Peter Kevei and David Mason",
  title =        "The asymptotic distribution of randomly weighted sums
                 and self-normalized sums",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "46:1--46:21",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2092",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2092",
  abstract =     "We consider the self-normalized sums $ T_n = \sum_{i =
                 1}^n X_i Y_i / \sum_{i = 1}^n Y_i $, where $ \{ Y_i
                 \colon i \geq 1 \} $ are non-negative i.i.d. random
                 variables, and $ \{ X_i \colon i \geq 1 \} $ are i.i.d.
                 random variables, independent of $ \{ Y_i \colon i \geq
                 1 \} $. The main result of the paper is that each
                 subsequential limit law of $ T_n $ is continuous for
                 any non-degenerate $ X_1 $ with finite expectation, if
                 and only if $ Y_1 $ is in the centered Feller class.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Feller class; Self-normalized sums; stable
                 distributions",
}

@Article{Meleard:2012:NHS,
  author =       "Sylvie M{\'e}l{\'e}ard and Viet Chi Tran",
  title =        "Nonlinear historical superprocess approximations for
                 population models with past dependence",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "47:1--47:32",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2093",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2093",
  abstract =     "We are interested in the evolving genealogy of a birth
                 and death process with trait structure and ecological
                 interactions. Traits are hereditarily transmitted from
                 a parent to its offspring unless a mutation occurs. The
                 dynamics may depend on the trait of the ancestors and
                 on its past and allows interactions between individuals
                 through their lineages. We define an interacting
                 historical particle process describing the genealogies
                 of the living individuals; it takes values in the space
                 of point measures on an infinite dimensional
                 c{\`a}dl{\`a}g path space. This individual-based
                 process can be approximated by a nonlinear historical
                 superprocess, under the assumptions of large
                 populations, small individuals and allometric
                 demographies. Because of the interactions, the
                 branching property fails and we use martingale problems
                 and fine couplings between our population and
                 independent branching particles. Our convergence
                 theorem is illustrated by two examples of current
                 interest in biology. The first one relates the
                 biodiversity history of a population and its phylogeny,
                 while the second treats a spatial model where
                 individuals compete through their past trajectories.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Evolution models; Genealogical interacting particle
                 system; Limit theorem; Nonlinear historical
                 superprocess",
}

@Article{Peterson:2012:LDS,
  author =       "Jonathon Peterson",
  title =        "Large deviations and slowdown asymptotics for
                 one-dimensional excited random walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "48:1--48:24",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1726",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1726",
  abstract =     "We study the large deviations of excited random walks
                 on $ \mathbb {Z} $. We prove a large deviation
                 principle for both the hitting times and the position
                 of the random walk and give a qualitative description
                 of the respective rate functions. When the excited
                 random walk is transient with positive speed $ v_0 $,
                 then the large deviation rate function for the position
                 of the excited random walk is zero on the interval $
                 [0, v_0] $ and so probabilities such as $ P(X_n < n v)
                 $ for $ v \in (0, v_0) $ decay subexponentially. We
                 show that rate of decay for such slowdown probabilities
                 is polynomial of the order $ n^{1 - \delta / 2} $,
                 where $ \delta > 2 $ is the expected total drift per
                 site of the cookie environment.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "excited random walk; large deviations",
}

@Article{Gozlan:2012:TEI,
  author =       "Nathael Gozlan",
  title =        "Transport-Entropy inequalities on the line",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "49:1--49:18",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1864",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1864",
  abstract =     "We give a necessary and sucient condition for
                 transport entropy inequalities in dimension one. As an
                 application, we construct a new example of a
                 probability distribution verifying Talagrand's {\bf T}2
                 inequality and not the logarithmic Sobolev
                 inequality.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Optimal transport; Poincar{\'e} inequality;
                 Transport-entropy inequalities",
}

@Article{Kleptsyn:2012:ESA,
  author =       "Victor Kleptsyn and Aline Kurtzmann",
  title =        "Ergodicity of self-attracting motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "50:1--50:37",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2121",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2121",
  abstract =     "We study the asymptotic behaviour of a class of
                 self-attracting motions on $ \mathbb {R}^d $. We prove
                 the decrease of the free energy related to the system
                 and mix it together with stochastic approximation
                 methods. We finally obtain the (limit-quotient)
                 ergodicity of the self-attracting diffusion with a
                 speed of convergence.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "dynamical system; free energy; self-attracting
                 diffusion",
}

@Article{Baudoin:2012:TES,
  author =       "Fabrice Baudoin and Xuejing Zhang",
  title =        "{Taylor} expansion for the solution of a stochastic
                 differential equation driven by fractional {Brownian}
                 motions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "51:1--51:21",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2136",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2136",
  abstract =     "We study the Taylor expansion for the solution of a
                 differential equation driven by a multi-dimensional
                 H{\"o}lder path with exponent $ H > 1 / 2 $. We derive
                 a convergence criterion that enables us to write the
                 solution as an infinite sum of iterated integrals on a
                 non empty interval. We apply our deterministic results
                 to stochastic differential equations driven by
                 fractional Brownian motions with Hurst parameter $ H >
                 1 / 2 $. We also study the convergence in L2 of the
                 stochastic Taylor expansion by using L2 estimates of
                 iterated integrals and Borel--Cantelli type
                 arguments.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Taylor expansion, fractional Brownian motion",
}

@Article{Hairer:2012:SPM,
  author =       "Martin Hairer and David Kelly",
  title =        "Stochastic {PDEs} with multiscale structure",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "52:1--52:38",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1807",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1807",
  abstract =     "We study the spatial homogenisation of parabolic
                 linear stochastic PDEs exhibiting a two-scale structure
                 both at the level of the linear operator and at the
                 level of the Gaussian driving noise. We show that in
                 some cases, in particular when the forcing is given by
                 space time white noise, it may happen that the
                 homogenised SPDE is not what one would expect from
                 existing results for PDEs with more regular forcing
                 terms.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Nguyen:2012:LSV,
  author =       "Hoi Nguyen",
  title =        "On the least singular value of random symmetric
                 matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "53:1--53:19",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2165",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2165",
  abstract =     "Let $ F_n $ be an $n$ by $n$ symmetric matrix whose
                 entries are bounded by $ n^{\gamma }$ for some $ \gamma
                 > 0$. Consider a randomly perturbed matrix $ M_n = F_n
                 + X_n$, where $ X_n$ is a {\it random symmetric matrix}
                 whose upper diagonal entries $ x_{ij}, 1 \leq i \leq j,
                 $ are iid copies of a random variable $ \xi $. Under a
                 very general assumption on $ \xi $, we show that for
                 any $ B > 0$ there exists $ A > 0$ such that $ \mathbb
                 {P}(\sigma_n(M_n) \leq n^{-A}) \le n^{-B}$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random symmetric matrices, least singular values",
}

@Article{Faller:2012:ASB,
  author =       "Andreas Faller and Ludger R{\"u}schendorf",
  title =        "Approximative solutions of best choice problems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "54:1--54:22",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2172",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2172",
  abstract =     "We consider the full information best choice problem
                 from a sequence $ X_1, \dots, X_n $ of independent
                 random variables. Under the basic assumption of
                 convergence of the corresponding imbedded point
                 processes in the plane to a Poisson process we
                 establish that the optimal choice problem can be
                 approximated by the optimal choice problem in the
                 limiting Poisson process. This allows to derive
                 approximations to the optimal choice probability and
                 also to determine approximatively optimal stopping
                 times. An extension of this result to the best
                 $m$-choice problem is also given.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "best choice problem; optimal stopping; Poisson
                 process",
}

@Article{Riedler:2012:LTI,
  author =       "Martin Riedler and Mich{\`e}le Thieullen and Gilles
                 Wainrib",
  title =        "Limit theorems for infinite-dimensional piecewise
                 deterministic {Markov} processes. {Applications} to
                 stochastic excitable membrane models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "55:1--55:48",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1946",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1946",
  abstract =     "We present limit theorems for a sequence of Piecewise
                 Deterministic Markov Processes (PDMPs) taking values in
                 a separable Hilbert space. This class of processes
                 provides a rigorous framework for stochastic spatial
                 models in which discrete random events are globally
                 coupled with continuous space dependent variables
                 solving partial differential equations, e.g.,
                 stochastic hybrid models of excitable membranes. We
                 derive a law of large numbers which establishes a
                 connection to deterministic macroscopic models and a
                 martingale central limit theorem which connects the
                 stochastic fluctuations to diffusion processes. As a
                 prerequisite we carry out a thorough discussion of
                 Hilbert space valued martingales associated to the
                 PDMPs. Furthermore, these limit theorems provide the
                 basis for a general Langevin approximation to PDMPs,
                 i.e., stochastic partial differential equations that
                 are expected to be similar in their dynamics to PDMPs.
                 We apply these results to compartmental-type models of
                 spatially extended excitable membranes. Ultimately this
                 yields a system of stochastic partial differential
                 equations which models the internal noise of a
                 biological excitable membrane based on a theoretical
                 derivation from exact stochastic hybrid models.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "central limit theorem; excitable membrane models;
                 infinite-dimensional stochastic processes; law of large
                 numbers; Piecewise Deterministic Markov Processes;
                 random excitable media",
}

@Article{Brzezniak:2012:SPC,
  author =       "Zdzislaw Brzezniak and Mark Veraar",
  title =        "Is the stochastic parabolicity condition dependent on
                 $p$ and $q$ ?",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "56:1--56:24",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2186",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2186",
  abstract =     "In this paper we study well-posedness of a second
                 order SPDE with multiplicative noise on the torus $
                 \mathbb {T} = [0, 2 \pi] $. The equation is considered
                 in $ L^p((0, T) \times \Omega; L^q(\mathbb {T})) $ for
                 $ p, q \in (1, \infty) $. It is well-known that if the
                 noise is of gradient type, one needs a stochastic
                 parabolicity condition on the coefficients for
                 well-posedness with $ p = q = 2 $. In this paper we
                 investigate whether the well-posedness depends on $p$
                 and $q$. It turns out that this condition does depend
                 on $p$, but not on $q$. Moreover, we show that if $ 1 <
                 p < 2$ the classical stochastic parabolicity condition
                 can be weakened.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "blow-up; gradient noise; maximal regularity; mild
                 solution; multiplicative noise; parabolic stochastic
                 evolution; stochastic parabolicity condition;
                 stochastic partial differential equation; strong
                 solution",
}

@Article{Koval:2012:LRP,
  author =       "Vyacheslav Koval and Ronald Meester and Pieter
                 Trapman",
  title =        "Long-range percolation on the hierarchical lattice",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "57:1--57:21",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1977",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1977",
  abstract =     "We study long-range percolation on the hierarchical
                 lattice of order $N$, where any edge of length $k$ is
                 present with probability $ p_k = 1 - \exp ( -
                 \beta^{-k} \alpha)$, independently of all other edges.
                 For fixed $ \beta $, we show that $ \alpha_c(\beta)$
                 (the infimum of those $ \alpha $ for which an infinite
                 cluster exists a.s.) is non-trivial if and only if $ N
                 < \beta < N^2$. Furthermore, we show uniqueness of the
                 infinite component and continuity of the percolation
                 probability and of $ \alpha_c(\beta)$ as a function of
                 $ \beta $. This means that the phase diagram of this
                 model is well understood.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "ergodicity; long-range percolation; renormalisation",
}

@Article{Gayrard:2012:CCP,
  author =       "V{\'e}ronique Gayrard",
  title =        "Convergence of clock process in random environments
                 and aging in {Bouchaud}'s asymmetric trap model on the
                 complete graph",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "58:1--58:33",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2211",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2211",
  abstract =     "In this paper the celebrated arcsine aging scheme of
                 Ben Arous and {\v{C}}ern{\'y} is taken up. Using a
                 brand new approach based on point processes and weak
                 convergence techniques, this scheme is implemented in a
                 broad class of Markov jump processes in random
                 environments that includes Glauber dynamics of discrete
                 disordered systems. More specifically, conditions are
                 given for the underlying clock process (a partial sum
                 process that measures the total time elapsed along
                 paths of a given length) to converge to a subordinator,
                 and consequences for certain time correlation functions
                 are drawn. This approach is applied to Bouchaud's
                 asymmetric trap model on the complete graph for which
                 aging is for the first time proved, and the full,
                 optimal picture, obtained. Application to spin glasses
                 are carried out in follow up papers.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Aging; clock processes; random dynamics; random
                 environments; subordinators; trap models",
}

@Article{Hryniv:2012:NHR,
  author =       "Ostap Hryniv and Iain MacPhee and Mikhail Menshikov
                 and Andrew Wade",
  title =        "Non-homogeneous random walks with non-integrable
                 increments and heavy-tailed random walks on strips",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "59:1--59:28",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2216",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2216",
  abstract =     "We study asymptotic properties of spatially
                 non-homogeneous random walks with non-integrable
                 increments, including transience, almost-sure bounds,
                 and existence and non existence of moments for
                 first-passage and last-exit times. In our proofs we
                 also make use of estimates for hitting probabilities
                 and large deviations bounds. Our results are more
                 general than existing results in the literature, which
                 consider only the case of sums of independent
                 (typically, identically distributed) random variables.
                 We do not assume the Markov property. Existing results
                 that we generalize include a circle of ideas related to
                 the Marcinkiewicz--Zygmund strong law of large numbers,
                 as well as more recent work of Kesten and Maller. Our
                 proofs are robust and use martingale methods. We
                 demonstrate the benefit of the generality of our
                 results by applications to some non-classical models,
                 including random walks with heavy-tailed increments on
                 two-dimensional strips, which include, for instance,
                 certain generalized risk processes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Heavy-tailed random walks; last exit times;
                 non-homogeneous random walks; passage times; random
                 walks on strips; random walks with internal degrees of
                 freedom; rate of escape; risk process; semimartingales;
                 transience",
}

@Article{Breuer:2012:NPS,
  author =       "Jonathan Breuer and Maurice Duits",
  title =        "Nonintersecting paths with a staircase initial
                 condition",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "60:1--60:24",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1902",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1902",
  abstract =     "We consider an ensemble of $N$ discrete
                 nonintersecting paths starting from equidistant points
                 and ending at consecutive integers. Our first result is
                 an explicit formula for the correlation kernel that
                 allows us to analyze the process as $ N \to \infty $.
                 In that limit we obtain a new general class of kernels
                 describing the local correlations close to the
                 equidistant starting points. As the distance between
                 the starting points goes to infinity, the correlation
                 kernel converges to that of a single random walker. As
                 the distance to the starting line increases, however,
                 the local correlations converge to the sine kernel.
                 Thus, this class interpolates between the sine kernel
                 and an ensemble of independent particles. We also
                 compute the scaled simultaneous limit, with both the
                 distance between particles and the distance to the
                 starting line going to infinity, and obtain a process
                 with number variance saturation, previously studied by
                 Johansson.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random non-intersecting paths, Determinantal point
                 processes, random tilings",
}

@Article{Dumaz:2012:CSR,
  author =       "Laure Dumaz",
  title =        "A clever (self-repelling) burglar",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "61:1--61:17",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1758",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1758",
  abstract =     "We derive the following property of the ``true
                 self-repelling motion'', a continuous real-valued
                 self-interacting process $ (X_t, t \ge 0) $ introduced
                 by Balint Toth and Wendelin Werner. Conditionally on
                 its occupation time measure at time one (which is the
                 information about how much time it has spent where
                 before time one), the law of $ X_1 $ is uniform in a
                 certain admissible interval. This contrasts with the
                 corresponding conditional distribution for Brownian
                 motion that had been studied by Warren and Yor.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "local time; self-interacting processes",
}

@Article{Cohen:2012:QSA,
  author =       "Samuel Cohen",
  title =        "Quasi-sure analysis, aggregation and dual
                 representations of sublinear expectations in general
                 spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "62:1--62:15",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2224",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2224",
  abstract =     "We consider coherent sublinear expectations on a
                 measurable space, without assuming the existence of a
                 dominating probability measure. By considering a
                 decomposition of the space in terms of the supports of
                 the measures representing our sublinear expectation, we
                 give a simple construction, in a quasi-sure sense, of
                 the (linear) conditional expectations, and hence give a
                 representation for the conditional sublinear
                 expectation. We also show an aggregation property
                 holds, and give an equivalence between consistency and
                 a pasting property of measures.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "aggregation; capacity; dual representation; sublinear
                 expectation",
}

@Article{Champagnat:2012:DEN,
  author =       "Nicolas Champagnat and Persi Diaconis and Laurent
                 Miclo",
  title =        "On {Dirichlet} eigenvectors for neutral
                 two-dimensional {Markov} chains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "63:1--63:41",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1830",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1830",
  abstract =     "We consider a general class of discrete,
                 two-dimensional Markov chains modeling the dynamics of
                 a population with two types, without mutation or
                 immigration, and neutral in the sense that type has no
                 influence on each individual's birth or death
                 parameters. We prove that all the eigenvectors of the
                 corresponding transition matrix or infinitesimal
                 generator $ \Pi $ can be expressed as the product of
                 ``universal'' polynomials of two variables, depending
                 on each type's size but not on the specific transitions
                 of the dynamics, and functions depending only on the
                 total population size. These eigenvectors appear to be
                 Dirichlet eigenvectors for $ \Pi $ on the complement of
                 triangular subdomains, and as a consequence the
                 corresponding eigenvalues are ordered in a specific
                 way. As an application, we study the quasistationary
                 behavior of finite, nearly neutral, two-dimensional
                 Markov chains, absorbed in the sense that $0$ is an
                 absorbing state for each component of the process.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "coexistence; Dirichlet eigenvalue; Dirichlet
                 eigenvector; Hahn polynomials; multitype population
                 dynamics; neutral Markov chain; quasi-stationary
                 distribution; two-dimensional difference equation;
                 Yaglom limit",
}

@Article{Yang:2012:CED,
  author =       "Yanrong Yang and Guangming Pan",
  title =        "The convergence of the empirical distribution of
                 canonical correlation coefficients",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "64:1--64:13",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2239",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2239",
  abstract =     "Suppose that $ \{ X_{jk}, j = 1, \cdots, p_1; k = 1,
                 \cdots, n \} $ are independent and identically
                 distributed (i.i.d) real random variables with $ E
                 X_{11} = 0 $ and $ E X_{11}^2 = 1 $, and that $ \{
                 Y_{jk}, j = 1, \cdots, p_2; k = 1, \cdots, n \} $ are
                 i.i.d real random variables with $ E Y_{11} = 0 $ and $
                 E Y_{11}^2 = 1 $, and that $ \{ X_{jk}, j = 1, \cdots,
                 p_1; k = 1, \cdots, n \} $ are independent of $ \{
                 Y_{jk}, j = 1, \cdots, p_2; k = 1, \cdots, n \} $. This
                 paper investigates the canonical correlation
                 coefficients $ r_1 \geq r_2 \geq \cdots \geq r_{p_1} $,
                 whose squares $ \lambda_1 = r_1^2, \lambda_2 = r_2^2,
                 \cdots, \lambda_{p_1} = r_{p_1}^2 $ are the eigenvalues
                 of the matrix\par

                 \begin{equation*} S_{xy} = A_x^{-1} A_{xy} A_y^{-1}
                 A_{xy}^{T},
                 \end{equation*}\par

                 where\par

                 \begin{equation*}
                 A_x=\frac{1}{n}\sum^{n}_{k=1}x_kx_k^{T},\\
                 A_y=\frac{1}{n}\sum^{n}_{k=1}y_ky_k^{T},\\
                 A_{xy}=\frac{1}{n}\sum^{n}_{k=1}x_ky_k^{T},
                 \end{equation*}\par

                 and\par

                 \begin{equation*} x_k=(X_{1k}, \cdots,
                 X_{p_1k})^{T},\\
                 y_k=(Y_{1k}, \cdots, Y_{p_2k})^{T}, k=1, \cdots, n.
                 \end{equation*}\par

                 When $ p_1 \rightarrow \infty $, $ p_2 \rightarrow
                 \infty $ and $ n \rightarrow \infty $ with $ \frac
                 {p_1}{n} \rightarrow c_1 $, $ \frac {p_2}{n}
                 \rightarrow c_2 $, $ c_1, c_2 \in (0, 1) $, it is
                 proved that the empirical distribution of $ r_1, r_2,
                 \cdots, r_{p_1} $ converges, with probability one, to a
                 fixed distribution under the finite second moment
                 condition.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Canonical correlation coefficients; Empirical spectral
                 distribution; Lindeberg's method.; Random matrix;
                 Stieltjes transform",
}

@Article{Kruse:2012:ORS,
  author =       "Raphael Kruse and Stig Larsson",
  title =        "Optimal regularity for semilinear stochastic partial
                 differential equations with multiplicative noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "65:1--65:19",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2240",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2240",
  abstract =     "This paper deals with the spatial and temporal
                 regularity of the unique Hilbert space valued mild
                 solution to a semilinear stochastic parabolic partial
                 differential equation with nonlinear terms that satisfy
                 global Lipschitz conditions and certain linear growth
                 bounds. It is shown that the mild solution has the same
                 optimal regularity properties as the stochastic
                 convolution. The proof is elementary and makes use of
                 existing results on the regularity of the solution, in
                 particular, the H{\"o}lder continuity with a
                 non-optimal exponent.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "H{\"o}lder continuity; linear growth bound; Lipschitz
                 nonlinearities; multiplicative noise; SPDE; temporal
                 and spatial regularity",
}

@Article{Fulman:2012:SMH,
  author =       "Jason Fulman",
  title =        "{Stein}'s method, heat kernel, and traces of powers of
                 elements of compact {Lie} groups",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "66:1--66:16",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2251",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2251",
  abstract =     "Combining Stein's method with heat kernel techniques,
                 we show that the trace of the jth power of an element
                 of U(n, C), USp(n, C), or SO(n, R) has a normal limit
                 with error term C j/n, with C an absolute constant. In
                 contrast to previous works, here j may be growing with
                 n. The technique might prove useful in the study of the
                 value distribution of approximate eigenfunctions of
                 Laplacians.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "random matrix, Stein's method, heat kernel",
}

@Article{Fang:2012:BRW,
  author =       "Ming Fang and Ofer Zeitouni",
  title =        "Branching random walks in time inhomogeneous
                 environments",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "67:1--67:18",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2253",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2253",
  abstract =     "We study the maximal displacement of branching random
                 walks in a class of time inhomogeneous environments.
                 Specifically, binary branching random walks with
                 Gaussian increments will be considered, where the
                 variances of the increments change over time
                 macroscopically. We find the asymptotics of the maximum
                 up to an $ O_P(1) $ (stochastically bounded) error, and
                 focus on the following phenomena: the profile of the
                 variance matters, both to the leading (velocity) term
                 and to the logarithmic correction term, and the latter
                 exhibits a phase transition.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "branching random walks; time inhomogeneous
                 environments",
}

@Article{Hammond:2012:ETT,
  author =       "Alan Hammond and Elchanan Mossel and G{\'a}bor Pete",
  title =        "Exit time tails from pairwise decorrelation in hidden
                 {Markov} chains, with applications to dynamical
                 percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "68:1--68:16",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2229",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2229",
  abstract =     "Consider a Markov process $ \omega_t $ at stationarity
                 and some event $ \mathcal {C} $ (a subset of the
                 state-space of the process). A natural measure of
                 correlations in the process is the pairwise correlation
                 $ \mathbb {P}[\omega_0, \omega_t \in \mathcal {C}] -
                 \mathbb {P}[\omega_0 \in \mathcal {C}]^2 $. A second
                 natural measure is the probability of the continual
                 occurrence event $ \big \{ \omega_s \in \mathcal {C},
                 \, \forall \, s \in [0, t] \big \} $. We show that for
                 reversible Markov chains, and any event $ \mathcal {C}
                 $, pairwise decorrelation of the event $ \mathcal {C} $
                 implies a decay of the probability of the continual
                 occurrence event $ \big \{ \omega_s \in \mathcal {C} \,
                 \forall \, s \in [0, t] \big \} $ as $ t \to \infty $.
                 We provide examples showing that our results are often
                 sharp.\par

                 Our main applications are to dynamical critical
                 percolation. Let $ \mathcal {C} $ be the left-right
                 crossing event of a large box, and let us scale time so
                 that the expected number of changes to $ \mathcal {C} $
                 is order 1 in unit time. We show that the continual
                 connection event has superpolynomial decay.
                 Furthermore, on the infinite lattice without any time
                 scaling, the first exceptional time with an infinite
                 cluster appears with an exponential tail.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "decorrelation, hidden Markov chains, hitting and exit
                 times, spectral gap, dynamical percolation, exceptional
                 times, scaling limits",
}

@Article{Profeta:2012:PNR,
  author =       "Christophe Profeta",
  title =        "Penalizing null recurrent diffusions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "69:1--69:23",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2267",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2267",
  abstract =     "We present some limit theorems for the normalized laws
                 (with respect to functionals involving last passage
                 times at a given level $a$ up to time $t$) of a large
                 class of null recurrent diffusions. Our results rely on
                 hypotheses on the L{\'e}vy measure of the diffusion
                 inverse local time at 0. As a special case, we recover
                 some of the penalization results obtained by Najnudel,
                 Roynette and Yor in the (reflected) Brownian setting.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "inverse local time; last passage times; null recurrent
                 diffusions; Penalization",
}

@Article{Oliveira:2012:MHT,
  author =       "Roberto Oliveira",
  title =        "Mixing and hitting times for finite {Markov} chains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "70:1--70:12",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2274",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2274",
  abstract =     "Let $ 0 < \alpha < 1 / 2 $. We show that the mixing
                 time of a continuous-time Markov chain on a finite
                 state space is about as large as the largest expected
                 hitting time of a subset of the state space with
                 stationary measure $ \geq \alpha $. Suitably modified
                 results hold in discrete time and/or without the
                 reversibility assumption. The key technical tool in the
                 proof is the construction of random set $A$ such that
                 the hitting time of $A$ is a light-tailed stationary
                 time for the chain. We note that essentially the same
                 results were obtained independently by Peres and
                 Sousi.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "hitting times; Markov chains.; Mixing times",
}

@Article{Hutzenthaler:2012:IDT,
  author =       "Martin Hutzenthaler",
  title =        "Interacting diffusions and trees of excursions:
                 convergence and comparison",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "71:1--71:49",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2278",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2278",
  abstract =     "We consider systems of interacting diffusions with
                 local population regulation representing populations on
                 countably many islands. Our main result shows that the
                 total mass process of such a system is bounded above by
                 the total mass process of a tree of excursions with
                 appropriate drift and diffusion coefficients. As a
                 corollary, this entails a sufficient, explicit
                 condition for extinction of the total mass as time
                 tends to infinity. On the way to our comparison result,
                 we establish that systems of interacting diffusions
                 with uniform migration between finitely many islands
                 converge to a tree of excursions as the number of
                 islands tends to infinity. In the special case of
                 logistic branching, this leads to a duality between a
                 tree of excursions and the solution of a McKean--Vlasov
                 equation.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "excursion measure; extinction; Island model;
                 many-demes-limit; McKean--Vlasov limit; mean field
                 model; propagation of chaos; virgin island model",
}

@Article{Kobylanski:2012:OST,
  author =       "Magdalena Kobylanski and Marie-Claire Quenez",
  title =        "Optimal stopping time problem in a general framework",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "72:1--72:28",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2262",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2262",
  abstract =     "We study the optimal stopping time problem $ v(S) =
                 {\rm ess} \sup_{\theta \geq S} E[\phi (\theta)|
                 \mathcal {F}_S] $, for any stopping time $S$, where the
                 reward is given by a family $ (\phi (\theta), \theta
                 \in \mathcal {T}_0)$ \emph{of non negative random
                 variables} indexed by stopping times. We solve the
                 problem under weak assumptions in terms of
                 integrability and regularity of the reward family. More
                 precisely, we only suppose $ v(0) < + \infty $ and $
                 (\phi (\theta), \theta \in \mathcal {T}_0)$ upper
                 semicontinuous along stopping times in expectation. We
                 show the existence of an optimal stopping time and
                 obtain a characterization of the minimal and the
                 maximal optimal stopping times. We also provide some
                 local properties of the value function family. All the
                 results are written in terms of families of random
                 variables and are proven by only using classical
                 results of the Probability Theory",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "American options; optimal stopping; supermartingale",
}

@Article{Liu:2012:CSP,
  author =       "Huili Liu and Xiaowen Zhou",
  title =        "The compact support property for the {$ \Lambda
                 $}-{Fleming--Viot} process with underlying {Brownian}
                 motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "73:1--73:20",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1928",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1928",
  abstract =     "Using the lookdown construction of Donnelly and Kurtz
                 we prove that, at any fixed positive time, the $
                 \Lambda $-Fleming--Viot process with underlying
                 Brownian motion has a compact support provided that the
                 corresponding $ \Lambda $-coalescent comes down from
                 infinity not too slowly. We also find both upper bound
                 and lower bound on the Hausdorff dimension for the
                 support.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "$\Lambda$-coalescent; $\Lambda$-Fleming--Viot process;
                 compact support property; lookdown construction",
}

@Article{Basse-OConnor:2012:MPS,
  author =       "Andreas Basse-O'Connor and Svend-Erik Graversen and
                 Jan Pedersen",
  title =        "Multiparameter processes with stationary increments:
                 Spectral representation and integration",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "74:1--74:21",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2287",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2287",
  abstract =     "In this article, a class of multiparameter processes
                 with wide-sense stationary increments is studied. The
                 content is as follows. (1) The spectral representation
                 is derived; in particular, necessary and sufficient
                 conditions for a measure to be a spectral measure is
                 given. The relations to a commonly used class of
                 processes, studied e.g., by Yaglom, is discussed. (2)
                 Some classes of deterministic integrands, here referred
                 to as predomains, are studied in detail. These
                 predomains consist of functions or, more generally,
                 distributions. Necessary and sufficient conditions for
                 completeness of the predomains are given. (3) In a
                 framework covering the classical Walsh--Dalang theory
                 of a temporal-spatial process which is white in time
                 and colored in space, a class of predictable integrands
                 is considered. Necessary and sufficient conditions for
                 completeness of the class are given, and this property
                 is linked to a certain martingale representation
                 property.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "integration; Multiparameter processes; spectral
                 representation; stationary increments",
}

@Article{Dembo:2012:CLT,
  author =       "Amir Dembo and Nike Sun",
  title =        "Central limit theorem for biased random walk on
                 multi-type {Galton--Watson} trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "75:1--75:40",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2294",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2294",
  abstract =     "Let $ \mathcal {T} $ be a rooted supercritical
                 multi-type Galton--Watson (MGW) tree with types coming
                 from a finite alphabet, conditioned to non-extinction.
                 The $ \lambda $-biased random walk $ (X_t)_{t \ge 0}$
                 on $ \mathcal {T}$ is the nearest-neighbor random walk
                 which, when at a vertex $v$ with $ d_v$ offspring,
                 moves closer to the root with probability $ \lambda /
                 (\lambda + d_v)$, and to each of the offspring with
                 probability $ 1 / (\lambda + d_v)$. This walk is
                 recurrent for $ \lambda \ge \rho $ and transient for $
                 0 \leq \lambda < \rho $, with $ \rho $ the
                 Perron--Frobenius eigenvalue for the (assumed)
                 irreducible matrix of expected offspring numbers.
                 Subject to finite moments of order $ p > 4$ for the
                 offspring distributions, we prove the following
                 quenched CLT for $ \lambda $-biased random walk at the
                 critical value $ \lambda = \rho $: for almost every $
                 \mathcal {T}$, the process $ |X_{\lfloor nt \rfloor }|
                 / \sqrt {n}$ converges in law as $ n \to \infty $ to a
                 reflected Brownian motion rescaled by an explicit
                 constant. This result was proved under some stronger
                 assumptions by Peres--Zeitouni (2008) for single-type
                 Galton--Watson trees. Following their approach, our
                 proof is based on a new explicit description of a
                 reversing measure for the walk from the point of view
                 of the particle (generalizing the measure constructed
                 in the single-type setting by Peres--Zeitouni), and the
                 construction of appropriate harmonic coordinates. In
                 carrying out this program we prove moment and
                 conductance estimates for MGW trees, which may be of
                 independent interest. In addition, we extend our
                 construction of the reversing measure to a biased
                 random walk with random environment (RWRE) on MGW
                 trees, again at a critical value of the bias. We
                 compare this result against a transience-recurrence
                 criterion for the RWRE generalizing a result of Faraud
                 (2011) for Galton--Watson trees.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "biased random walk; central limit theorem; Multi-type
                 Galton--Watson tree; random walk with random
                 environment",
}

@Article{Tugaut:2012:EPM,
  author =       "Julian Tugaut",
  title =        "Exit problem of {McKean--Vlasov} diffusions in convex
                 landscapes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "76:1--76:26",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1914",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1914",
  abstract =     "The exit time and the exit location of a non-Markovian
                 diffusion is analyzed. More particularly, we focus on
                 the so-called self-stabilizing process. The question
                 has been studied by Herrmann, Imkeller and Peithmann
                 (in 2008) with results similar to those by Freidlin and
                 Wentzell. We aim to provide the same results by a more
                 intuitive approach and without reconstructing the
                 proofs of Freidlin and Wentzell. Our arguments are as
                 follows. In one hand, we establish a strong version of
                 the propagation of chaos which allows to link the exit
                 time of the McKean--Vlasov diffusion and the one of a
                 particle in a mean-field system. In the other hand, we
                 apply the Freidlin--Wentzell theory to the associated
                 mean field system, which is a Markovian diffusion.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Exit location; Exit time; Granular media equation;
                 Interacting particle systems; Large deviations;
                 Propagation of chaos; Self-stabilizing diffusion",
}

@Article{Gnedin:2012:RCC,
  author =       "Alexander Gnedin and Alexander Iksanov",
  title =        "Regenerative compositions in the case of slow
                 variation: A renewal theory approach",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "77:1--77:19",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2002",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2002",
  abstract =     "A regenerative composition structure is a sequence of
                 ordered partitions derived from the range of a
                 subordinator by a natural sampling procedure. In this
                 paper, we extend previous studies on the asymptotics of
                 the number of blocks $ K_n $ in the composition of
                 integer $n$, in the case when the L{\'e}vy measure of
                 the subordinator has a property of slow variation at
                 $0$. Using tools from the renewal theory the limit laws
                 for $ K_n$ are obtained in terms of integrals involving
                 the Brownian motion or stable processes. In other
                 words, the limit laws are either normal or other stable
                 distributions, depending on the behavior of the tail of
                 L{\'e}vy measure at $ \infty $. Similar results are
                 also derived for the number of singleton blocks.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "first passage time; number of blocks; regenerative
                 composition; renewal theory; weak convergence",
}

@Article{Guillotin-Plantard:2012:RTR,
  author =       "Nadine Guillotin-Plantard and Fran{\c{c}}oise
                 P{\`e}ne",
  title =        "Renewal theorems for random walk in random scenery",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "78:1--78:22",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1843",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1843",
  abstract =     "In this work, we establish renewal-type theorems, with
                 precise asymptotics, in the context of random walk in
                 random sceneries.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "local time; Random walk in random scenery; renewal
                 theory; stable distribution",
}

@Article{Sobieczky:2012:BAR,
  author =       "Florian Sobieczky",
  title =        "Bounds for the annealed return probability on large
                 finite percolation graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "79:1--79:17",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2329",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2329",
  abstract =     "Bounds for the expected return probability of the
                 delayed random walk on finite clusters of an invariant
                 percolation on transitive unimodular graphs are
                 derived. They are particularly suited for the case of
                 critical Bernoulli percolation and the associated
                 heavy-tailed cluster size distributions. The upper
                 bound relies on the fact that cartesian products of
                 finite graphs with cycles of a certain minimal size are
                 Hamiltonian. For critical Bernoulli bond percolation on
                 the homogeneous tree this bound is sharp. The
                 asymptotic type of the expected return probability for
                 large times $t$ in this case is of order $ t^{-3 /
                 4}$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Annealed Return Probability; Anomalous Diffusion;
                 Critical Invariant Percolation; Integrated Density of
                 States; Number of open clusters per vertex; Random
                 walks",
}

@Article{Athreya:2012:SBA,
  author =       "Siva Athreya and Jan Swart",
  title =        "Systems of branching, annihilating, and coalescing
                 particles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "80:1--80:32",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2003",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2003",
  abstract =     "This paper studies systems of particles following
                 independent random walks and subject to annihilation,
                 binary branching, coalescence, and deaths. In the case
                 without annihilation, such systems have been studied in
                 our 2005 paper ``Branching-coalescing particle
                 systems''. The case with annihilation is considerably
                 more difficult, mainly as a consequence of the non
                 monotonicity of such systems and a more complicated
                 duality. Nevertheless, we show that adding annihilation
                 does not significantly change the long-time behavior of
                 the process and in fact, systems with annihilation can
                 be obtained by thinning systems without annihilation.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Reaction-diffusion process, branching, coalescence,
                 annihilation, thinning, Poissonization",
}

@Article{Werness:2012:RSL,
  author =       "Brent Werness",
  title =        "Regularity of {Schramm--Loewner} evolutions, annular
                 crossings, and rough path theory",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "81:1--81:21",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2331",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2331",
  abstract =     "When studying stochastic processes, it is often
                 fruitful to understand several different notions of
                 regularity. One such notion is the optimal H{\"o}lder
                 exponent obtainable under reparametrization. In this
                 paper, we show that chordal $ \mathrm {SLE}_\kappa $ in
                 the unit disk for $ \kappa \leq 4 $ can be
                 reparametrized to be H{\"o}lder continuous of any order
                 up to $ 1 / (1 + \kappa / 8) $.\par

                 From this, we obtain that the Young integral is well
                 defined along such $ \mathrm {SLE}_\kappa $ paths with
                 probability one, and hence that $ \mathrm {SLE}_\kappa
                 $ admits a path-wise notion of integration. This allows
                 us to consider the expected signature of $ \mathrm
                 {SLE} $, as defined in rough path theory, and to give a
                 precise formula for its first three gradings.\par

                 The main technical result required is a uniform bound
                 on the probability that an $ \mathrm {SLE}_\kappa $
                 crosses an annulus $k$-distinct times.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "H{\"o}lder regularity; rough path theory;
                 Schramm--Loewner Evolutions; signature; Young
                 integral",
}

@Article{Basu:2012:JCS,
  author =       "Riddhipratim Basu and Arup Bose and Shirshendu Ganguly
                 and Rajat Hazra",
  title =        "Joint convergence of several copies of different
                 patterned random matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "82:1--82:33",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1970",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1970",
  abstract =     "We study the joint convergence of independent copies
                 of several patterned matrices in the non-commutative
                 probability setup. In particular, joint convergence
                 holds for the well known Wigner, Toeplitz, Hankel,
                 Reverse Circulant and Symmetric Circulant matrices. We
                 also study some properties of the limits. In
                 particular, we show that copies of Wigner becomes
                 asymptotically free with copies of any of the above
                 other matrices.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random matrices, free probability, joint convergence,
                 patterned matrices, Toeplitz matrix, Hankel matrix,
                 Reverse Circulant matrix, Symmetric Circulant matrix,
                 Wigner matrix",
}

@Article{Kwasnicki:2012:STS,
  author =       "Mateusz Kwa{\'s}nicki",
  title =        "Spectral theory for symmetric one-dimensional
                 {L{\'e}vy} processes killed upon hitting the origin",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "83:1--83:29",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2013",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2013",
  abstract =     "Spectral theory for transition operators of
                 one-dimensional symmetric L{\'e}vy process killed upon
                 hitting the origin is studied. Under very mild
                 assumptions, an integral-type formula for
                 eigenfunctions is obtained, and eigenfunction expansion
                 of transition operators and the generator is proved. As
                 an application, and the primary motivation, integral
                 fomulae for the transition density and the distribution
                 of the hitting time of the origin are given in terms of
                 the eigenfunctions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "first hitting time; L{\'e}vy process; spectral
                 theory",
}

@Article{Belaribi:2012:UFP,
  author =       "Nadia Belaribi and Francesco Russo",
  title =        "Uniqueness for {Fokker--Planck} equations with
                 measurable coefficients and applications to the fast
                 diffusion equation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "84:1--84:28",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2349",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2349",
  abstract =     "The object of this paper is the uniqueness for a
                 $d$-dimensional Fokker--Planck type equation with
                 inhomogeneous (possibly degenerated) measurable not
                 necessarily bounded coefficients. We provide an
                 application to the probabilistic representation of the
                 so-called Barenblatt's solution of the fast diffusion
                 equation which is the partial differential equation $
                 \partial_t u = \partial^2_{xx} u^m$ with $ m \in]0, 1
                 [$. Together with the mentioned Fokker--Planck
                 equation, we make use of small time density estimates
                 uniformly with respect to the initial condition.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "fast diffusion; Fokker--Planck; non-linear diffusion;
                 probabilistic representation; stochastic particle
                 algorithm",
}

@Article{Gallesco:2012:RWU,
  author =       "Christophe Gallesco and Serguei Popov",
  title =        "Random walks with unbounded jumps among random
                 conductances {I}: Uniform quenched {CLT}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "85:1--85:22",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1826",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1826",
  abstract =     "We study a one-dimensional random walk among random
                 conductances, with unbounded jumps. Assuming the
                 ergodicity of the collection of conductances and a few
                 other technical conditions (uniform ellipticity and
                 polynomial bounds on the tails of the jumps) we prove a
                 quenched {\em uniform} invariance principle for the
                 random walk. This means that the rescaled trajectory of
                 length $n$ is (in a certain sense) close enough to the
                 Brownian motion, uniformly with respect to the choice
                 of the starting location in an interval of length $
                 O(\sqrt {n}) $ around the origin.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "ergodic environment; exit distribution; hitting
                 probabilities; unbounded jumps",
}

@Article{Masse:2012:RNS,
  author =       "Bruno Mass{\'e} and Dominique Schneider",
  title =        "Random number sequences and the first digit
                 phenomenon",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "86:1--86:17",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1900",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/benfords-law.bib;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1900",
  abstract =     "The sequences of mantissa of positive integers and of
                 prime numbers are known not to be distributed as
                 Benford's law in the sense of the natural density. We
                 show that we can correct this defect by selecting the
                 integers or the primes by means of an adequate random
                 process and we investigate the rate of convergence. Our
                 main tools are uniform bounds for deterministic and
                 random trigonometric polynomials. We then adapt the
                 random process to prove the same result for logarithms
                 and iterated logarithms of integers. Finally we show
                 that, in many cases, the mantissa law of the $n$ th
                 randomly selected term converges weakly to the
                 Benford's law.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Benford's law; density; mantissa; weak convergence",
}

@Article{Ben-Ari:2012:PEB,
  author =       "Iddo Ben-Ari",
  title =        "Principal eigenvalue for {Brownian} motion on a
                 bounded interval with degenerate instantaneous jumps",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "87:1--87:13",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1791",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1791",
  abstract =     "We consider a model of Brownian motion on a bounded
                 open interval with instantaneous jumps. The jumps occur
                 at a spatially dependent rate given by a positive
                 parameter times a continuous function positive on the
                 interval and vanishing on its boundary. At each jump
                 event the process is redistributed uniformly in the
                 interval. We obtain sharp asymptotic bounds on the
                 principal eigenvalue for the generator of the process
                 as the parameter tends to infinity. Our work answers a
                 question posed by Arcusin and Pinsky.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "brownian motion; principal eigenvalue; random
                 space-dependent jumps",
}

@Article{Bao:2012:TWL,
  author =       "Zhigang Bao and Guangming Pan and Wang Zhou",
  title =        "{Tracy--Widom} law for the extreme eigenvalues of
                 sample correlation matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "88:1--88:32",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1962",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1962",
  abstract =     "Let the sample correlation matrix be $ W = Y Y^T $ ,
                 where $ Y = (y_{ij})_{p, n} $ with $ y_{ij} = x_{ij} /
                 \sqrt {\sum_{j = 1}^nx_{ij}^2} $. We assume $ \{ x_{ij}
                 \colon 1 \leq i \leq p, 1 \leq j \leq n \} $ to be a
                 collection of independent symmetrically distributed
                 random variables with sub-exponential tails. Moreover,
                 for any $i$, we assume $ x_{ij}, 1 \leq j \leq n$ to be
                 identically distributed. We assume $ 0 < p < n$ and $ p
                 / n \rightarrow y$ with some $ y \in (0, 1)$ as $ p, n
                 \rightarrow \infty $. In this paper, we provide the
                 Tracy--Widom law ($ T W_1$) for both the largest and
                 smallest eigenvalues of $W$. If $ x_{ij}$ are i.i.d.
                 standard normal, we can derive the $ T W_1$ for both
                 the largest and smallest eigenvalues of the matrix $
                 \mathcal {R} = R R^T$, where $ R = (r_{ij})_{p, n}$
                 with $ r_{ij} = (x_{ij} - \bar x_i) / \sqrt {\sum_{j =
                 1}^n(x_{ij} - \bar x_i)^2}$, $ \bar x_i = n^{-1}
                 \sum_{j = 1}^n x_{ij}$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "extreme eigenvalues; sample correlation matrices;
                 sample covariance matrices; Stieltjes transform;
                 Tracy--Widom law",
}

@Article{Leon:2012:ALS,
  author =       "Jorge Leon and David M{\'a}rquez-Carreras and Josep
                 Vives",
  title =        "Anticipating linear stochastic differential equations
                 driven by a {L{\'e}vy} process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "89:1--89:26",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1910",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1910",
  abstract =     "In this paper we study the existence of a unique
                 solution for linear stochastic differential equations
                 driven by a L{\'e}vy process, where the initial
                 condition and the coefficients are random and not
                 necessarily adapted to the underlying filtration.
                 Towards this end, we extend the method based on
                 Girsanov transformation on Wiener space and developed
                 by Buckdahn [7] to the canonical L{\'e}vy space, which
                 is introduced in [25].",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Canonical L{\'e}vy space; Girsanov transformations;
                 L{\'e}vy and Poisson measures; Malliavin calculus;
                 Pathwise integral; Skorohod integral",
}

@Article{Barbour:2012:CLA,
  author =       "Andrew Barbour and Malwina Luczak",
  title =        "Central limit approximations for {Markov} population
                 processes with countably many types",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "90:1--90:16",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1760",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1760",
  abstract =     "When modelling metapopulation dynamics, the influence
                 of a single patch on the metapopulation depends on the
                 number of individuals in the patch. Since there is
                 usually no obvious natural upper limit on the number of
                 individuals in a patch, this leads to systems in which
                 there are countably infinitely many possible types of
                 entity. Analogous considerations apply in the
                 transmission of parasitic diseases. In this paper, we
                 prove central limit theorems for quite general systems
                 of this kind, together with bounds on the rate of
                 convergence in an appropriately chosen weighted $
                 \ell_1 $ norm.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "central limit approximation; countably many types;
                 Epidemic models; Markov population processes;
                 metapopulation processes",
}

@Article{Schweinsberg:2012:DEB,
  author =       "Jason Schweinsberg",
  title =        "Dynamics of the evolving {Bolthausen--Sznitman}
                 coalescent",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "91:1--91:50",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2378",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2378",
  abstract =     "Consider a population of fixed size that evolves over
                 time. At each time, the genealogical structure of the
                 population can be described by a coalescent tree whose
                 branches are traced back to the most recent common
                 ancestor of the population. As time goes forward, the
                 genealogy of the population evolves, leading to what is
                 known as an evolving coalescent. We will study the
                 evolving coalescent for populations whose genealogy can
                 be described by the Bolthausen Sznitman coalescent. We
                 obtain the limiting behavior of the evolution of the
                 time back to the most recent common ancestor and the
                 total length of the branches in the tree. By similar
                 methods, we also obtain a new result concerning the
                 number of blocks in the Bolthausen--Sznitman
                 coalescent.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Bolthausen--Sznitman coalescent; most recent common
                 ancestor; total branch length",
}

@Article{Nagahata:2012:LBE,
  author =       "Yukio Nagahata",
  title =        "Lower bound estimate of the spectral gap for simple
                 exclusion process with degenerate rates",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "92:1--92:19",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1916",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1916",
  abstract =     "We consider exclusion process with degenerate rates in
                 a finite torus with size $n$. This model is a
                 simplified model for some peculiar phenomena of the
                 ``glassy'' dynamics. We prove that the spectral gap is
                 bounded below by $ C \rho^4 / n^2$, where $ \rho = k /
                 n$ denotes the density of particle and $C$ does not
                 depend on $n$ nor $ \rho $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "degenerate rate; exclusion process; spectral gap",
}

@Article{Benjamini:2012:ETS,
  author =       "Itai Benjamini and Nicolas Curien",
  title =        "Ergodic theory on stationary random graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "93:1--93:20",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2401",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2401",
  abstract =     "A stationary random graph is a random rooted graph
                 whose distribution is invariant under re-rooting along
                 the simple random walk. We adapt the entropy technique
                 developed for Cayley graphs and show in particular that
                 stationary random graphs of subexponential growth are
                 almost surely Liouville, that is, admit no non constant
                 bounded harmonic functions. Applications include the
                 uniform infinite planar quadrangulation and long-range
                 percolation clusters.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Entropy; Ergodic Theory; Liouville Property; Simple
                 random walk; Stationary random graph",
}

@Article{Doring:2012:JTS,
  author =       "Leif D{\"o}ring and Matyas Barczy",
  title =        "Jump type {SDEs} for self-similar processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "94:1--94:39",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2402",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2402",
  abstract =     "We present a new approach to positive self-similar
                 Markov processes (pssMps) by reformulating Lamperti's
                 transformation via jump type SDEs. As applications, we
                 give direct constructions of pssMps (re)started
                 continuously at zero if the Lamperti transformed
                 L{\'e}vy process is spectrally negative. Our paper can
                 be seen as a continuation of similar studies for
                 continuous state branching processes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "L{\'e}vy process, self-similar Markov process,
                 Lamperti's transformation, jump type SDEs",
}

@Article{Liu:2012:FER,
  author =       "Dangzheng Liu and Xin Sun and Zhengdong Wang",
  title =        "Fluctuations of eigenvalues for random {Toeplitz} and
                 related matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "95:1--95:22",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2006",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2006",
  abstract =     "Consider random symmetric Toeplitz matrices $ T_n =
                 (a_{i - j})_{i, j = 1}^n $ with matrix entries $ a_j, j
                 = 0, 1, 2, \cdots, $ being independent real random
                 variables such that\par

                  $$ \mathbb {E}[a_j] = 0, \ \ \mathbb {E} [|a_j|^2] = 1
                 \ \mathrm {for} \, \ \ j = 0, 1, 2, \cdots, $$

                 (homogeneity of 4-th moments)\par

                  $$ \kappa = \mathbb {E} [|a_j|^4], $$

                 and further (uniform boundedness)\par

                  $$ \sup \limits_{j \geq 0} \mathbb {E} [|a_j|^k] = C_k
                 < \infty \ \ \mathrm {for} \ \ \ k \geq 3. $$

                 Under the assumption of $ a_0 \equiv 0 $, we prove a
                 central limit theorem for linear statistics of
                 eigenvalues for a fixed polynomial with degree at least
                 2. Without this assumption, the CLT can be easily
                 modified to a possibly non-normal limit law. In a
                 special case where $ a_j $'s are Gaussian, the result
                 has been obtained by Chatterjee for some test
                 functions. Our derivation is based on a simple trace
                 formula for Toeplitz matrices and fine combinatorial
                 analysis. Our method can apply to other related random
                 matrix models, including Hermitian Toeplitz and
                 symmetric Hankel matrices. Since Toeplitz matrices are
                 quite different from Wigner and Wishart matrices, our
                 results enrich this topic.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Central limit theorem; Hankel matrix; Linear
                 statistics of eigenvalues; Random matrices; Toeplitz
                 (band) matrix",
}

@Article{Athreya:2012:PLF,
  author =       "Avanti Athreya and Tiffany Kolba and Jonathan
                 Mattingly",
  title =        "Propagating {Lyapunov} functions to prove
                 noise-induced stabilization",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "96:1--96:38",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2410",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2410",
  abstract =     "We investigate an example of noise-induced
                 stabilization in the plane that was also considered in
                 (Gawedzki, Herzog, Wehr 2010) and (Birrell, Herzog,
                 Wehr 2011). We show that despite the deterministic
                 system not being globally stable, the addition of
                 additive noise in the vertical direction leads to a
                 unique invariant probability measure to which the
                 system converges at a uniform, exponential rate. These
                 facts are established primarily through the
                 construction of a Lyapunov function which we generate
                 as the solution to a sequence of Poisson equations.
                 Unlike a number of other works, however, our Lyapunov
                 function is constructed in a systematic way, and we
                 present a meta-algorithm we hope will be applicable to
                 other problems. We conclude by proving positivity
                 properties of the transition density by using Malliavin
                 calculus via some unusually explicit calculations.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "SDEs, Lyapunov Functions, Invariant Measures,
                 Stochastic Stabilization",
}

@Article{Mourrat:2012:QCL,
  author =       "Jean-Christophe Mourrat",
  title =        "A quantitative central limit theorem for the random
                 walk among random conductances",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "97:1--97:17",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2414",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2414",
  abstract =     "We consider the random walk among random conductances
                 on $ \mathbb {Z}^d $. We assume that the conductances
                 are independent, identically distributed and uniformly
                 bounded away from $0$ and infinity. We obtain a
                 quantitative version of the central limit theorem for
                 this random walk, which takes the form of a
                 {Berry--Ess{\'e}en} estimate with speed $ t^{-1 / 10}$
                 for $ d \leq 2$, and speed $ t^{-1 / 5}$ for $ d \ge
                 3$, up to logarithmic corrections.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "central limit theorem; homogenization; Random walk
                 among random conductances; {Berry--Ess{\'e}en}
                 estimate",
}

@Article{Dolinsky:2012:NSE,
  author =       "Yan Dolinsky",
  title =        "Numerical schemes for {$G$}-Expectations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "98:1--98:15",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2284",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2284",
  abstract =     "We consider a discrete time analog of $G$-expectations
                 and we prove that in the case where the time step goes
                 to zero the corresponding values converge to the
                 original $G$-expectation. Furthermore we provide error
                 estimates for the convergence rate. This paper is
                 continuation of Dolinsky, Nutz, and Soner (2012). Our
                 main tool is a strong approximation theorem which we
                 derive for general discrete time martingales.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "$G$-expectations, volatility uncertainty, strong
                 approximation theorems",
}

@Article{Angel:2012:PTR,
  author =       "Omer Angel and Vadim Gorin and Alexander Holroyd",
  title =        "A pattern theorem for random sorting networks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "99:1--99:16",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2448",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2448",
  abstract =     "A sorting network is a shortest path from $ 12 \cdots
                 n $ to $ n \cdots 21 $ in the Cayley graph of the
                 symmetric group $ S_n $ generated by nearest-neighbor
                 swaps. A pattern is a sequence of swaps that forms an
                 initial segment of some sorting network. We prove that
                 in a uniformly random $n$-element sorting network, any
                 fixed pattern occurs in at least $ c n^2$ disjoint
                 space-time locations, with probability tending to $1$
                 exponentially fast as $ n \to \infty $. Here $c$ is a
                 positive constant which depends on the choice of
                 pattern. As a consequence, the probability that the
                 uniformly random sorting network is geometrically
                 realizable tends to $0$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "pattern; random sorting; reduced word; Sorting
                 network; Young tableau",
}

@Article{Shao:2012:HIS,
  author =       "Jinghai Shao and Feng-Yu Wang and Chenggui Yuan",
  title =        "{Harnack} inequalities for stochastic (functional)
                 differential equations with non-{Lipschitzian}
                 coefficients",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "100:1--100:18",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2140",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2140",
  abstract =     "By using coupling arguments, Harnack type inequalities
                 are established for a class of stochastic (functional)
                 differential equations with multiplicative noises and
                 non-Lipschitzian coefficients. To construct the
                 required couplings, two results on existence and
                 uniqueness of solutions on an open domain are
                 presented.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "existence and uniqueness; Harnack inequality;
                 log-Harnack inequality; stochastic (functional)
                 differential equation",
}

@Article{Adamczak:2012:MEC,
  author =       "Rados{\l}aw Adamczak and Olivier Gu{\'e}don and
                 Rafa{\l} Lata{\l}a and Alexander Litvak and Krzysztof
                 Oleszkiewicz and Alain Pajor and Nicole
                 Tomczak-Jaegermann",
  title =        "Moment estimates for convex measures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "101:1--101:19",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2150",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2150",
  abstract =     "Let $ p \geq 1 $, $ \varepsilon > 0 $, $ r \geq (1 +
                 \varepsilon) p $, and $X$ be a $ ( - 1 / r)$-concave
                 random vector in $ \mathbb {R}^n$ with Euclidean norm $
                 |X|$. We prove that\par

                  $$ (\mathbb {E} |X|^p)^{1 / {p}} \leq c \left
                 (C(\varepsilon) \mathbb {E} |X| + \sigma_p(X) \right),
                 $$

                 where\par

                  $$ \sigma_p(X) = \sup_{|z| \leq 1}(\mathbb {E} |
                 \langle z, X \rangle |^p)^{1 / p}, $$

                 $ C(\varepsilon)$ depends only on $ \varepsilon $ and
                 $c$ is a universal constant. Moreover, if in addition
                 $X$ is centered then\par

                  $$ (\mathbb {E} |X|^{-p})^{-1 / {p}} \geq
                 c(\varepsilon) \left (\mathbb {E} |X| - C \sigma_p(X)
                 \right) $$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "convex measures, $\kappa$-concave measure, tail
                 inequalities, small ball probability estimate",
}

@Article{Conus:2012:CLB,
  author =       "Daniel Conus and Mathew Joseph and Davar
                 Khoshnevisan",
  title =        "Correlation-length bounds, and estimates for
                 intermittent islands in parabolic {SPDEs}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "102:1--102:15",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2429",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2429",
  abstract =     "We consider the nonlinear stochastic heat equation in
                 one dimension. Under some conditions on the
                 nonlinearity, we show that the ``peaks'' of the
                 solution are rare, almost fractal like. We also provide
                 an upper bound on the length of the ``islands'', the
                 regions of large values. These results are obtained by
                 analyzing the correlation length of the solution.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "intermittency; islands; peaks; The stochastic heat
                 equation",
}

@Article{Barriere:2012:SRP,
  author =       "Olivier Barri{\`e}re and Antoine Echelard and Jacques
                 L{\'e}vy V{\'e}hel",
  title =        "Self-regulating processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "103:1--103:30",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2010",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2010",
  abstract =     "We construct functions and stochastic processes for
                 which a functional relation holds between amplitude and
                 local regularity, as measured by the pointwise or local
                 H{\"o}lder exponent. We consider in particular
                 functions and processes built by extending Weierstrass
                 function, multifractional Brownian motion and the
                 L{\'e}vy construction of Brownian motion. Such
                 processes have recently proved to be relevant models in
                 various applications. The aim of this work is to
                 provide a theoretical background to these studies and
                 to provide a first step in the development of a theory
                 for such self-regulating processes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "H{\"o}lder regularity; multifractional Brownian
                 motion; self-regulating processes; Weierstrass
                 function",
}

@Article{Gupta:2012:FVL,
  author =       "Ankit Gupta",
  title =        "The {Fleming--Viot} limit of an interacting spatial
                 population with fast density regulation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "104:1--104:55",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1964",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1964",
  abstract =     "We consider population models in which the individuals
                 reproduce, die and also migrate in space. The
                 population size scales according to some parameter $N$,
                 which can have different interpretations depending on
                 the context. Each individual is assigned a mass of $ 1
                 / N$ and the total mass in the system is called
                 population density. The dynamics has an intrinsic
                 density regulation mechanism that drives the population
                 density towards an equilibrium. We show that under a
                 timescale separation between the slow migration
                 mechanism and the fast density regulation mechanism,
                 the population dynamics converges to a Fleming--Viot
                 process as the scaling parameter $ N \to \infty $. We
                 first prove this result for a basic model in which the
                 birth and death rates can only depend on the population
                 density. In this case we obtain a neutral Fleming--Viot
                 process. We then extend this model by including
                 position-dependence in the birth and death rates, as
                 well as, offspring dispersal and immigration
                 mechanisms. We show how these extensions add mutation
                 and selection to the limiting Fleming--Viot process.
                 All the results are proved in a multi-type setting,
                 where there are $q$ types of individuals reproducing
                 each other. To illustrate the usefulness of our
                 convergence result, we discuss certain applications in
                 ecology and cell biology.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "carcinogenesis; cell polarity; density dependence;
                 Fleming--Viot process; site fidelity; spatial
                 population",
}

@Article{Bryc:2012:BQH,
  author =       "W{\l}odek Bryc and Jacek Weso{\l}owski",
  title =        "Bridges of quadratic harnesses",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "105:1--105:25",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1866",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1866",
  abstract =     "Quadratic harnesses are typically non-homogeneous
                 Markov processes with time-dependent state space.
                 Motivated by a question raised in {\'E}mery and Yor
                 (2004) we give explicit formulas for bridges of such
                 processes. Using an appropriately defined f
                 transformation we show that all bridges of a given
                 quadratic harness can be transformed into other
                 standard quadratic harnesses. Conversely, each such
                 bridge is anf-transformation of a standard quadratic
                 harness. We describe quadratic harnesses that
                 correspond to bridges of some L{\'e}vy processes. We
                 determine all quadratic harnesses that may arise from
                 stitching together a pair of q-Meixner processes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "bridges; harnesses; L{\'e}vy-Meixner processes;
                 quadratic conditional variances",
}

@Article{Aryasova:2012:PFG,
  author =       "Olga Aryasova and Andrey Pilipenko",
  title =        "On properties of a flow generated by an {SDE} with
                 discontinuous drift",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "106:1--106:20",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-2138",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2138",
  abstract =     "We consider a stochastic flow on $ \mathbb {R} $
                 generated by an SDE with its drift being a function of
                 bounded variation. We show that the flow is
                 differentiable with respect to the initial conditions.
                 Asymptotic properties of the flow are studied.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "differentiability with respect to initial data; local
                 times; stochastic flow",
}

@Article{Klimsiak:2012:RBM,
  author =       "Tomasz Klimsiak",
  title =        "Reflected {BSDEs} with monotone generator",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "17",
  pages =        "107:1--107:25",
  year =         "2012",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v17-1759",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1759",
  abstract =     "We give necessary and sufficient condition for
                 existence and uniqueness of $ \mathbb {L}^p$-solutions
                 of reflected BSDEs with continuous barrier, generator
                 monotone with respect to $y$ and Lipschitz continuous
                 with respect to $z$, and with data in $ \mathbb {L}^p$,
                 $ p \ge 1$. We also prove that the solutions maybe
                 approximated by the penalization method.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Lp-solutions; monotone generator; Reflected backward
                 stochastic differential equation",
}

@Article{Heil:2013:SMP,
  author =       "Hadrian Heil",
  title =        "A stationary, mixing and perturbative counterexample
                 to the $0$--$1$-law for random walk in random
                 environment in two dimensions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "1:1--1:33",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-1880",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1880",
  abstract =     "We construct a two-dimensional counterexample of a
                 random walk in random environment (RWRE). The
                 environment is stationary, mixing and perturbative, and
                 the corresponding RWRE has non trivial probability to
                 wander off to the upper right. This is in contrast to
                 the 0-1-law that holds for i.i.d. environments.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "0-1-Law; Counterexample; Random Walk in Random
                 Environment",
}

@Article{Chen:2013:CLT,
  author =       "Wei-Kuo Chen",
  title =        "Central limit theorems for cavity and local fields of
                 the {Sherrington--Kirkpatrick} model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "2:1--2:25",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-1763",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1763",
  abstract =     "One of the remarkable applications of the cavity
                 method in the mean field spin glasses is to prove the
                 validity of the Thouless--Anderson--Palmer (TAP) system
                 of equations in the Sherrington--Kirkpatrick (SK) model
                 in the high temperature regime. This naturally leads us
                 to the study of the limit laws for cavity and local
                 fields. The first quantitative results for both fields
                 were obtained by Chatterjee using Stein's method. In
                 this paper, we approach these problems using the
                 Gaussian interpolation technique and establish central
                 limit theorems for both fields by giving moment
                 estimates of all orders.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Sherrington--Kirkpatrick model; Stein's method; TAP
                 equations",
}

@Article{Deya:2013:SHE,
  author =       "Aur{\'e}lien Deya and Maria Jolis and Llu{\'\i}s
                 Quer-Sardanyons",
  title =        "The {Stratonovich} heat equation: a continuity result
                 and weak approximations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "3:1--3:34",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2004",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2004",
  abstract =     "We consider a Stratonovich heat equation in $ (0, 1) $
                 with a nonlinear multiplicative noise driven by a
                 trace-class Wiener process. First, the equation is
                 shown to have a unique mild solution. Secondly,
                 convolutional rough paths techniques are used to
                 provide an almost sure continuity result for the
                 solution with respect to the solution of the 'smooth'
                 equation obtained by replacing the noise with an
                 absolutely continuous process. This continuity result
                 is then exploited to prove weak convergence results
                 based on Donsker and Kac--Stroock type approximations
                 of the noise.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "convergence in law; convolutional rough paths theory;
                 stochastic heat equation; Stratonovich integral",
}

@Article{Rath:2013:ESQ,
  author =       "Bal{\'a}zs R{\'a}th and Art{\"e}m Sapozhnikov",
  title =        "The effect of small quenched noise on connectivity
                 properties of random interlacements",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "4:1--4:20",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2122",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2122",
  abstract =     "Random interlacements (at level $u$) is a one
                 parameter family of random subsets of $ \mathbb {Z}^d$
                 introduced by Sznitman. The vacant set at level $u$ is
                 the complement of the random interlacement at level
                 $u$. While the random interlacement induces a connected
                 subgraph of $ \mathbb {Z}^d$ for all levels $u$, the
                 vacant set has a non-trivial phase transition in
                 $u$.\par

                 In this paper, we study the effect of small quenched
                 noise on connectivity properties of the random
                 interlacement and the vacant set. For a positive $
                 \varepsilon $, we allow each vertex of the random
                 interlacement (referred to as occupied) to become
                 vacant, and each vertex of the vacant set to become
                 occupied with probability $ \varepsilon $,
                 independently of the randomness of the interlacement,
                 and independently for different vertices. We prove that
                 for any $ d \geq 3$ and $ u > 0$, almost surely, the
                 perturbed random interlacement percolates for small
                 enough noise parameter $ \varepsilon $. In fact, we
                 prove the stronger statement that Bernoulli percolation
                 on the random interlacement graph has a non-trivial
                 phase transition in wide enough slabs. As a byproduct,
                 we show that any electric network with i.i.d. positive
                 resistances on the interlacement graph is transient. As
                 for the vacant set, we show that for any $ d \geq 3$,
                 there is still a non trivial phase transition in $u$
                 when the noise parameter $ \varepsilon $ is small
                 enough, and we give explicit upper and lower bounds on
                 the value of the critical threshold, when $ \varepsilon
                 \to 0$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Bernoulli percolation; long-range correlations;
                 quenched noise; Random interlacements; slab;
                 transience; vacant set",
}

@Article{Alexander:2013:SCR,
  author =       "Kenneth Alexander and Nikolaos Zygouras",
  title =        "Subgaussian concentration and rates of convergence in
                 directed polymers",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "5:1--5:28",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2005",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2005",
  abstract =     "We consider directed random polymers in $ (d + 1) $
                 dimensions with nearly gamma i.i.d. disorder. We study
                 the partition function $ Z_{N, \omega } $ and establish
                 exponential concentration of $ \log Z_{N, \omega } $
                 about its mean on the subGaussian scale $ \sqrt {N /
                 \log N} $. This is used to show that $ \mathbb {E}[\log
                 Z_{N, \omega }] $ differs from $N$ times the free
                 energy by an amount which is also subGaussian (i.e., $
                 o(\sqrt {N})$), specifically $ O(\sqrt {\frac {N}{\log
                 N}} \log \log N)$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "directed polymers, concentration, modified
                 Poincar{\'e} inequalities, coarse graining",
}

@Article{Bassetti:2013:SCE,
  author =       "Federico Bassetti and Eleonora Perversi",
  title =        "Speed of convergence to equilibrium in {Wasserstein}
                 metrics for {Kac}-like kinetic equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "6:1--6:35",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2054",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2054",
  abstract =     "This work deals with a class of one-dimensional
                 measure-valued kinetic equations, which constitute
                 extensions of the Kac caricature. It is known that if
                 the initial datum belongs to the domain of normal
                 attraction of an $ \alpha $-stable law, the solution of
                 the equation converges weakly to a suitable scale
                 mixture of centered $ \alpha $-stable laws. In this
                 paper we present explicit exponential rates for the
                 convergence to equilibrium in Kantorovich--Wasserstein
                 distances of order $ p > \alpha $, under the natural
                 assumption that the distance between the initial datum
                 and the limit distribution is finite. For $ \alpha = 2$
                 this assumption reduces to the finiteness of the
                 absolute moment of order $p$ of the initial datum. On
                 the contrary, when $ \alpha < 2$, the situation is more
                 problematic due to the fact that both the limit
                 distribution and the initial datum have infinite
                 absolute moment of any order $ p > \alpha $. For this
                 case, we provide sufficient conditions for the
                 finiteness of the Kantorovich--Wasserstein distance.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Boltzmann-like equations, Kac caricature, smoothing
                 transformation, stable laws, rate of convergence to
                 equilibrium, Wasserstein distances",
}

@Article{Dombry:2013:RCD,
  author =       "Cl{\'e}ment Dombry and Fr{\'e}d{\'e}ric Eyi-Minko",
  title =        "Regular conditional distributions of continuous
                 max-infinitely divisible random fields",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "7:1--7:21",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-1991",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1991",
  abstract =     "This paper is devoted to the prediction problem in
                 extreme value theory. Our main result is an explicit
                 expression of the regular conditional distribution of a
                 max-stable (or max-infinitely divisible) process $ \{
                 \eta (t) \}_{t \in T} $ given observations $ \{ \eta
                 (t_i) = y_i, \ 1 \leq i \leq k \} $. Our starting point
                 is the point process representation of max-infinitely
                 divisible processes by Gin{\'e}, Hahn and Vatan (1990).
                 We carefully analyze the structure of the underlying
                 point process, introduce the notions of extremal
                 function, sub-extremal function and hitting scenario
                 associated to the constraints and derive the associated
                 distributions. This allows us to explicit the
                 conditional distribution as a mixture over all hitting
                 scenarios compatible with the conditioning constraints.
                 This formula extends a recent result by Wang and Stoev
                 (2011) dealing with the case of spectrally discrete
                 max-stable random fields. This paper offers new tools
                 and perspective or prediction in extreme value theory
                 together with numerous potential applications.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "max-infinitely divisible process; max-stable process;
                 point process representation; regular conditional
                 distribution",
}

@Article{Jordan:2013:GPA,
  author =       "Jonathan Jordan",
  title =        "Geometric preferential attachment in non-uniform
                 metric spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "8:1--8:15",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2271",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2271",
  abstract =     "We investigate the degree sequences of geometric
                 preferential attachment graphs in general compact
                 metric spaces. We show that, under certain conditions
                 on the attractiveness function, the behaviour of the
                 degree sequence is similar to that of the preferential
                 attachment with multiplicative fitness models
                 investigated by Borgs et al. When the metric space is
                 finite, the degree distribution at each point of the
                 space converges to a degree distribution which is an
                 asymptotic power law whose index depends on the chosen
                 point. For infinite metric spaces, we can show that for
                 vertices in a Borel subset of $S$ of positive measure
                 the degree distribution converges to a distribution
                 whose tail is close to that of a power law whose index
                 again depends on the set.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "geometric random graphs; preferential attachment",
}

@Article{Lin:2013:SDE,
  author =       "Yiqing Lin",
  title =        "Stochastic differential equations driven by
                 {$G$}-{Brownian} motion with reflecting boundary
                 conditions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "9:1--9:23",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2566",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2566",
  abstract =     "In this paper, we introduce the idea of stochastic
                 integrals with respect to an increasing process in the
                 $G$-framework and extend $G$-It{\^o}'s formula.
                 Moreover, we study the solvability of the scalar valued
                 stochastic differential equations driven by $G$
                 Brownian motion with reflecting boundary conditions
                 (RGSDEs).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "$G$-Brownian motion; $G$-expectation; $G$-It{\^o}'s
                 formula; $G$-stochastic differential equations;
                 increasing processes; reflecting boundary conditions",
}

@Article{Bardet:2013:TVE,
  author =       "Jean-Baptiste Bardet and Alejandra Christen and Arnaud
                 Guillin and Florent Malrieu and Pierre-Andr{\'e} Zitt",
  title =        "Total variation estimates for the {TCP} process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "10:1--10:21",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-1720",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1720",
  abstract =     "The TCP window size process appears in the modeling of
                 the famous Transmission Control Protocol used for data
                 transmission over the Internet. This continuous time
                 Markov process takes its values in $ [0, \infty) $, is
                 ergodic and irreversible. The sample paths are
                 piecewise linear deterministic and the whole randomness
                 of the dynamics comes from the jump mechanism. The aim
                 of the present paper is to provide quantitative
                 estimates for the exponential convergence to
                 equilibrium, in terms of the total variation and
                 Wasserstein distances.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Additive Increase Multiplicative Decrease Processes
                 (AIMD); Coupling; Exponential Ergodicity; Network
                 Protocols; Piecewise Deterministic Markov Processes
                 (PDMP); Queueing Theory",
}

@Article{Shkolnikov:2013:SUE,
  author =       "Mykhaylo Shkolnikov",
  title =        "Some universal estimates for reversible {Markov}
                 chains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "11:1--11:17",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-1749",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1749",
  abstract =     "We obtain universal estimates on the convergence to
                 equilibrium and the times of coupling for continuous
                 time irreducible reversible finite-state Markov chains,
                 both in the total variation and in the $ L^2 $ norms.
                 The estimates in total variation norm are obtained
                 using a novel identity relating the convergence to
                 equilibrium of a reversible Markov chain to the
                 increase in the entropy of its one-dimensional
                 distributions. In addition, we propose a universal way
                 of defining the ultrametric partition structure on the
                 state space of such Markov chains. Finally, for chains
                 reversible with respect to the uniform measure, we show
                 how the global convergence to equilibrium can be
                 controlled using the entropy accumulated by the
                 chain.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "convergence to equilibrium; entropy; Reversible Markov
                 chains; time of coupling",
}

@Article{Dawson:2013:PUS,
  author =       "Donald Dawson and Luis Gorostiza",
  title =        "Percolation in an ultrametric space",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "12:1--12:26",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-1789",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1789",
  abstract =     "We study percolation in the hierarchical lattice of
                 order $N$ where the probability of connection between
                 two points separated by distance $k$ is of the form $
                 c_k / N^{k(1 + \delta)}, \delta > - 1 $. Since the
                 distance is an ultrametric, there are significant
                 differences with percolation in the Euclidean lattice.
                 We consider three regimes: $ \delta < 1$, where
                 percolation occurs, $ \delta > 1$, where it does not
                 occur, and $ \delta = 1$ which is the critical case
                 corresponding to the phase transition. In the critical
                 case we use an approach in the spirit of the
                 renormalization group method of statistical physics,
                 and connectivity results of Erd{\H{o}}s--R{\'e}nyi
                 random graphs play a key role. We find sufficient
                 conditions on $ c_k$ such that percolation occurs, or
                 that it does not occur. An intermediate situation
                 called pre-percolation, which is necessary for
                 percolation, is also considered. In the cases of
                 percolation we prove uniqueness of the constructed
                 percolation clusters. In a previous paper we studied
                 percolation in the $ N \to \infty $ limit (mean field
                 percolation), which provided a simplification that
                 allowed finding a necessary and sufficient condition
                 for percolation. For fixed $N$ there are open
                 questions, in particular regarding the behaviour at the
                 critical values of parameters in the definition of $
                 c_k$. Those questions suggest the need to study {\em
                 ultrametric random graphs}.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "hierarchical graph; Percolation; renormalization;
                 ultrametric",
}

@Article{Lopker:2013:TRP,
  author =       "Andreas L{\"o}pker and Zbigniew Palmowski",
  title =        "On time reversal of piecewise deterministic {Markov}
                 processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "13:1--13:29",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-1958",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1958",
  abstract =     "We study the time reversal of a general Piecewise
                 Deterministic Markov Process (PDMP). The time reversed
                 process is defined as $ X_{(T - t)-} $, where $T$ is
                 some given time and $ X_t$ is a stationary PDMP. We
                 obtain the parameters of the reversed process, like the
                 jump intensity and the jump measure.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Piecewise Deterministic Markov Processes, time
                 reversal, Stationary distribution",
}

@Article{Abraham:2013:NGH,
  author =       "Romain Abraham and Jean-Fran{\c{c}}ois Delmas and
                 Patrick Hoscheit",
  title =        "A note on the {Gromov--Hausdorff--Prokhorov} distance
                 between (locally) compact metric measure spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "14:1--14:21",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2116",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2116",
  abstract =     "We present an extension of the Gromov--Hausdorff
                 metric on the set of compact metric spaces: the
                 Gromov--Hausdorff--Prokhorov metric on the set of
                 compact metric spaces endowed with a finite measure. We
                 then extend it to the non-compact case by describing a
                 metric on the set of rooted complete locally compact
                 length spaces endowed with a boundedly finite measure.
                 We prove that this space with the extended
                 Gromov--Hausdorff--Prokhorov metric is a Polish space.
                 This generalization is needed to define L{\'e}vy trees,
                 which are (possibly unbounded) random real trees
                 endowed with a boundedly finite measure.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "boundedly finite measure; Gromov--Hausdorff; length
                 space; L{\'e}vy tree; Prokhorov metric",
}

@Article{Tan:2013:SMF,
  author =       "Xiaolu Tan",
  title =        "A splitting method for fully nonlinear degenerate
                 parabolic {PDEs}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "15:1--15:24",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-1967",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1967",
  abstract =     "Motivated by applications in Asian option pricing,
                 optimal commodity trading etc., we propose a splitting
                 scheme for a fully nonlinear degenerate parabolic PDEs.
                 The splitting scheme generalizes the probabilistic
                 scheme of Fahim, Touzi and Warin to the degenerate
                 case. We also provide a simulation-regression method to
                 make the splitting scheme implementable. General
                 convergence as well as rate of convergence are obtained
                 under reasonable conditions. Finally, we give some
                 numerical tests in an Asian option pricing problem and
                 an optimal hydropower management problem.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "nonlinear degenerate PDE; Numerical scheme; splitting
                 method; viscosity solution",
}

@Article{Hwang:2013:ECL,
  author =       "Hsien-Kuei Hwang and Svante Janson",
  title =        "Erratum: {``A central limit theorem for random ordered
                 factorizations of integers''}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "16:1--16:3",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2297",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  note =         "See \cite{Hwang:2011:CLT}.",
  URL =          "http://ejp.ejpecp.org/article/view/2297",
  abstract =     "This is an erratum for {\bf
                 \url{https://doi.org/10.1214/EJP.v16-858} EJP volume
                 {\bf 16} paper 12}.\par

                 We fix a gap in the proof of our estimates for odd
                 moments.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Tauberian theorems, Ordered factorizations, central
                 limit theorem, method of moments, Dirichlet series",
}

@Article{Friesen:2013:PTL,
  author =       "Olga Friesen and Matthias L{\"o}we",
  title =        "A phase transition for the limiting spectral density
                 of random matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "17:1--17:17",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2118",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2118",
  abstract =     "We analyze the spectral distribution of symmetric
                 random matrices with correlated entries. While we
                 assume that the diagonals of these random matrices are
                 stochastically independent, the elements of the
                 diagonals are taken to be correlated. Depending on the
                 strength of correlation, the limiting spectral
                 distribution is either the famous semicircle
                 distribution, the distribution derived for Toeplitz
                 matrices by Bryc, Dembo and Jiang (2006), or the free
                 convolution of the two distributions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "random matrices, dependent random variables, Toeplitz
                 matrices, semicircle law, Curie--Weiss model",
}

@Article{Devulder:2013:RWR,
  author =       "Alexis Devulder and Fran{\c{c}}oise P{\`e}ne",
  title =        "Random walk in random environment in a two-dimensional
                 stratified medium with orientations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "18:1--18:23",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2459",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2459",
  abstract =     "We consider a model of random walk in $ {\mathbb Z}^2
                 $ with (fixed or random) orientation of the horizontal
                 lines (layers) and with non constant iid probability to
                 stay on these lines. We prove the transience of the
                 walk for any fixed orientations under general
                 hypotheses. This contrasts with the model of Campanino
                 and Petritis, in which probabilities to stay on these
                 lines are all equal. We also establish a result of
                 convergence in distribution for this walk with suitable
                 normalizations under more precise assumptions. In
                 particular, our model proves to be, in many cases, even
                 more superdiffusive than the random walks introduced by
                 Campanino and Petritis.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "functional limit theorem; random walk in random
                 environment; random walk in random scenery; random walk
                 on randomly oriented lattices; transience",
}

@Article{Alberts:2013:NCS,
  author =       "Tom Alberts and Marcel Ortgiese",
  title =        "The near-critical scaling window for directed polymers
                 on disordered trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "19:1--19:24",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2036",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2036",
  abstract =     "We study a directed polymer model in a random
                 environment on infinite binary trees. The model is
                 characterized by a phase transition depending on the
                 inverse temperature. We concentrate on the asymptotics
                 of the partition function in the near-critical regime,
                 where the inverse temperature is a small perturbation
                 away from the critical one with the perturbation
                 converging to zero as the system size grows large.
                 Depending on the speed of convergence we observe very
                 different asymptotic behavior. If the perturbation is
                 small then we are inside the critical window and
                 observe the same decay of the partition function as at
                 the critical temperature. If the perturbation is
                 slightly larger the near critical scaling leads to a
                 new range of asymptotic behaviors, which at the
                 extremes match up with the already known rates for the
                 sub- and super-critical regimes. We use our results to
                 identify the size of the fluctuations of the typical
                 energies under the critical Gibbs measure.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Directed polymers in random environment, branching
                 random walk, multiplicative cascades, critical
                 temperature, near critical scaling",
}

@Article{Subag:2013:LBM,
  author =       "Eliran Subag",
  title =        "A lower bound for the mixing time of the
                 random-to-random Insertions shuffle",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "20:1--20:20",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-1950",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1950",
  abstract =     "The best known lower and upper bounds on the mixing
                 time for the random to-random insertions shuffle are $
                 (1 / 2 - o(1))n \log n $ and $ (2 + o(1))n \log n $. A
                 long standing open problem is to prove that the mixing
                 time exhibits a cutoff. In particular, Diaconis
                 conjectured that the cutoff occurs at $ 3 / 4 n \log n
                 $. Our main result is a lower bound of $ t_n = (3 / 4 -
                 o(1))n \log n $, corresponding to this conjecture.

                 Our method is based on analysis of the positions of
                 cards yet-to-be removed. We show that for large $n$ and
                 $ t_n$ as above, there exists $ f(n) = \Theta (\sqrt {n
                 \log n})$ such that, with high probability, under both
                 the measure induced by the shuffle and the stationary
                 measure, the number of cards within a certain distance
                 from their initial position is $ f(n)$ plus a lower
                 order term. However, under the induced measure, this
                 lower order term is strongly influenced by the number
                 of cards yet-to-be-removed, and is of higher order than
                 for the stationary measure.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Mixing-time, card shuffling, random insertions, cutoff
                 phenomenon",
}

@Article{Sarkar:2013:BWS,
  author =       "Anish Sarkar and Rongfeng Sun",
  title =        "{Brownian} web in the scaling limit of supercritical
                 oriented percolation in dimension $ 1 + 1 $",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "21:1--21:23",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2019",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2019",
  abstract =     "We prove that, after centering and diffusively
                 rescaling space and time, the collection of rightmost
                 infinite open paths in a supercritical oriented
                 percolation configuration on the space-time lattice $
                 Z^2_{\rm even} := \{ (x, i) \in Z^2 \} $: $ x + i $
                 even, converges in distribution to the Brownian web.
                 This proves a conjecture of Wu and Zhang. Our key
                 observation is that each rightmost infinite open path
                 can be approximated by a percolation exploration
                 cluster, and different exploration clusters evolve
                 independently before they intersect.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian web; oriented percolation",
}

@Article{Nourdin:2013:ACC,
  author =       "Ivan Nourdin and David Nualart and Guillaume Poly",
  title =        "Absolute continuity and convergence of densities for
                 random vectors on {Wiener} chaos",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "22:1--22:19",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2181",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2181",
  abstract =     "The aim of this paper is to establish some new results
                 on the absolute continuity and the convergence in total
                 variation for a sequence of d-dimensional vectors whose
                 components belong to a finite sum of Wiener chaoses.
                 First we show that the probability that the determinant
                 of the Malliavin matrix of such vectors vanishes is
                 zero or one, and this probability equals to one is
                 equivalent to say that the vector takes values in the
                 set of zeros of a polynomial. We provide a bound for
                 the degree of this annihilating polynomial improving a
                 result by Kusuoka. On the other hand, we show that the
                 convergence in law implies the convergence in total
                 variation, extending to the multivariate case a recent
                 result by Nourdin and Poly. This follows from an
                 inequality relating the total variation distance with
                 the Fortet-Mourier distance. Finally, applications to
                 some particular cases are discussed.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Convergence in distribution; Convergence in total
                 variation; Malliavin calculus; multiple Wiener--It{\^o}
                 integral; Wiener chaos",
}

@Article{Foucart:2013:SCS,
  author =       "Cl{\'e}ment Foucart and Olivier H{\'e}nard",
  title =        "Stable continuous-state branching processes with
                 immigration and Beta-{Fleming--Viot} processes with
                 immigration",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "23:1--23:21",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2024",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2024",
  abstract =     "Branching processes and Fleming--Viot processes are
                 two main models in stochastic population theory.
                 Incorporating an immigration in both models, we
                 generalize the results of Shiga (1990) and Birkner
                 (2005) which respectively connect the Feller diffusion
                 with the classical Fleming--Viot process and the $
                 \alpha $-stable continuous state branching process with
                 the $ B e t a(2 - \alpha, \alpha)$-generalized
                 Fleming--Viot process. In a recent work, a new class of
                 probability-measure valued processes, called
                 $M$-generalized Fleming--Viot processes with
                 immigration, has been set up in duality with the
                 so-called $M$ coalescents. The purpose of this article
                 is to investigate the links between this new class of
                 processes and the continuous-state branching processes
                 with immigration. In the specific case of the $ \alpha
                 $-stable branching process conditioned to be never
                 extinct, we get that its genealogy is given, up to a
                 random time change, by a $ B e t a(2 - \alpha, \alpha -
                 1)$-coalescent.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Measure-valued processes, Continuous-state branching
                 processes, Fleming--Viot processes, Immigration,
                 Beta-Coalescent, Generators, Random time change",
}

@Article{Berglund:2013:SEM,
  author =       "Nils Berglund and Barbara Gentz",
  title =        "Sharp estimates for metastable lifetimes in parabolic
                 {SPDEs}: {Kramers}' law and beyond",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "24:1--24:58",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-1802",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1802",
  abstract =     "We prove a Kramers-type law for metastable transition
                 times for a class of one-dimensional parabolic
                 stochastic partial differential equations (SPDEs) with
                 bistable potential. The expected transition time
                 between local minima of the potential energy depends
                 exponentially on the energy barrier to overcome, with
                 an explicit prefactor related to functional
                 determinants. Our results cover situations where the
                 functional determinants vanish owing to a bifurcation,
                 thereby rigorously proving the results of formal
                 computations announced in a previous work. The proofs
                 rely on a spectral Galerkin approximation of the SPDE
                 by a finite-dimensional system, and on a
                 potential-theoretic approach to the computation of
                 transition times in finite dimension.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "capacities; exit problem; Galerkin approximation;
                 Kramers' law; large deviations; metastability;
                 pitchfork bifurcation; potential theory;
                 reaction-diffusion equations; SPDEs; subexponential
                 asymptotics; transition time; Wentzell--Freidlin
                 theory",
}

@Article{Barden:2013:CLT,
  author =       "Dennis Barden and Huiling Le and Megan Owen",
  title =        "Central limit theorems for {Fr{\'e}chet} means in the
                 space of phylogenetic trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "25:1--25:25",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2201",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2201",
  abstract =     "This paper studies the characterisation, and the
                 limiting distributions, of Fr{\'e}chet means in the
                 space of phylogenetic trees. This space is
                 topologically stratified, as well as being a CAT(0)
                 space. We use a generalised version of the Delta method
                 to demonstrate non-classical behaviour arising from the
                 global topological structure of the space. In
                 particular, we show that, for the space of trees with
                 four leaves, although they are related to the Gaussian
                 distribution, the forms taken by the limiting
                 distributions depend on the co-dimensions of the strata
                 in which the Fr{\'e}chet means lie.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "central limit theorem; Frechet mean; phylogenetic
                 trees; stratified manifold",
}

@Article{Cetin:2013:PPB,
  author =       "Umut Cetin and Hao Xing",
  title =        "Point process bridges and weak convergence of insider
                 trading models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "26:1--26:24",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2039",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2039",
  abstract =     "We construct explicitly a bridge process whose
                 distribution, in its own filtration, is the same as the
                 difference of two independent Poisson processes with
                 the same intensity and its time $1$ value satisfies a
                 specific constraint. This construction allows us to
                 show the existence of Glosten--Milgrom equilibrium and
                 its associated optimal trading strategy for the
                 insider. In the equilibrium the insider employs a mixed
                 strategy to randomly submit two types of orders: one
                 type trades in the same direction as noise trades while
                 the other cancels some of the noise trades by
                 submitting opposite orders when noise trades arrive.
                 The construction also allows us to prove that
                 Glosten--Milgrom equilibria converge weakly to
                 Kyle-Back equilibrium, without the additional
                 assumptions imposed in {\em K. Back and S. Baruch,
                 Econometrica, 72 (2004), pp. 433-465}, when the common
                 intensity of the Poisson processes tends to infinity.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "point process bridge, Glosten--Milgrom model, Kyle
                 model, insider trading, equilibrium, weak convergence",
}

@Article{Bartroff:2013:BEB,
  author =       "Jay Bartroff and Larry Goldstein",
  title =        "A {Berry--Ess{\'e}en} bound for the uniform
                 multinomial occupancy model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "27:1--27:29",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-1983",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1983",
  abstract =     "The inductive size bias coupling technique and Stein's
                 method yield a {Berry--Ess{\'e}en} theorem for the
                 number of urns having occupancy $ d \geq 2 $ when $n$
                 balls are uniformly distributed over $m$ urns. In
                 particular, there exists a constant $C$ depending only
                 on $d$ such that\par

                  $$ \sup_{z \in \mathbb {R}} \left |P \left (W_{n, m}
                 \leq z \right) - P(Z \leq z) \right | \le C \frac
                 {\sigma_{n, m}}{1 + (\frac {n}{m})^3} \quad \mbox {for
                 all $ n \ge d$ a n d $ m \ge 2$, } $$ \par

                 where $ W_{n, m}$ and $ \sigma_{n, m}^2$ are the
                 standardized count and variance, respectively, of the
                 number of urns with $d$ balls, and $Z$ is a standard
                 normal random variable. Asymptotically, the bound is
                 optimal up to constants if $n$ and $m$ tend to infinity
                 together in a way such that $ n / m$ stays bounded.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "coupling; size bias; Stein's method; urn models",
}

@Article{Pinsky:2013:DTR,
  author =       "Ross Pinsky",
  title =        "Detecting tampering in a random hypercube",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "28:1--28:12",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2290",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2290",
  abstract =     "Consider the random hypercube $ H_2^n(p_n) $ obtained
                 from the hypercube $ H_2^n $ by deleting any given edge
                 with probability $ 1 - p_n $, independently of all the
                 other edges. A diameter path in $ H_2^n $ is a longest
                 geodesic path in $ H_2^n $. Consider the following two
                 ways of tampering with the random graph $ H_2^n(p_n) $:
                 (i) choose a diameter path at random and adjoin all of
                 its edges to $ H_2^n(p_n) $; (ii) choose a diameter
                 path at random from among those that start at $ 0 = (0,
                 \cdots, 0) $, and adjoin all of its edges to $
                 H_2^n(p_n) $. We study the question of whether these
                 tamperings are detectable asymptotically as $ n \to
                 \infty $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "random graph, random hypercube, total variation norm,
                 detection",
}

@Article{Schuett:2013:ENR,
  author =       "Carsten Schuett and Stiene Riemer",
  title =        "On the expectation of the norm of random matrices with
                 non-identically distributed entries",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "29:1--29:13",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2103",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2103",
  abstract =     "Let $ X_{i, j} $, $ i, j = 1, \ldots {}, n $, be
                 independent, not necessarily identically distributed
                 random variables with finite first moments. We show
                 that the norm of the random matrix $ (X_{i, j})_{i, j =
                 1}^n $ is up to a logarithmic factor of the order of $
                 \mathbb {E} \max \limits_{i = 1, \ldots {}, n} \left
                 \Vert (X_{i, j})_{j = 1}^n \right \Vert_2 + \mathbb {E}
                 \max \limits_{i = 1, \ldots {}, n} \left \Vert (X_{i,
                 j})_{j = 1}^n \right \Vert_2 $. This extends (and
                 improves in most cases) the previous results of Seginer
                 and Latala.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Largest Singular Value; Orlicz Norm; Random Matrix",
}

@Article{Campi:2013:ECD,
  author =       "Luciano Campi and Umut Cetin and Albina Danilova",
  title =        "Explicit construction of a dynamic {Bessel} bridge of
                 dimension $3$",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "30:1--30:25",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-1907",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1907",
  abstract =     "Given a deterministically time-changed Brownian motion
                 $Z$ starting from $1$, whose time-change $ V(t)$
                 satisfies $ V(t) > t$ for all $ t > 0$, we perform an
                 explicit construction of a process $X$ which is
                 Brownian motion in its own filtration and that hits
                 zero for the first time at $ V(\tau)$, where $ \tau :=
                 \inf \{ t > 0 \colon Z_t = 0 \} $. We also provide the
                 semimartingale decomposition of $X$ under the
                 filtration jointly generated by $X$ and $Z$. Our
                 construction relies on a combination of enlargement of
                 filtration and filtering techniques. The resulting
                 process $X$ may be viewed as the analogue of a
                 $3$-dimensional Bessel bridge starting from $1$ at time
                 $0$ and ending at $0$ at the random time $ V(\tau)$. We
                 call this a {\em dynamic Bessel bridge} since $
                 V(\tau)$ is not known in advance. Our study is
                 motivated by insider trading models with default risk,
                 where the insider observes the firm's value
                 continuously on time. The financial application, which
                 uses results proved in the present paper, has been
                 developed in a companion paper.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "credit risk; Dynamic Bessel bridge; enlargement of
                 filtrations; filtering insider trading",
}

@Article{Ganguly:2013:WZT,
  author =       "Arnab Ganguly",
  title =        "{Wong--Zakai} type convergence in infinite
                 dimensions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "31:1--31:34",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2650",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2650",
  abstract =     "The paper deals with convergence of solutions of a
                 class of stochastic differential equations driven by
                 infinite-dimensional semimartingales. The infinite
                 dimensional semimartingales considered in the paper are
                 Hilbert-space valued. The theorems presented generalize
                 the convergence result obtained by Wong and Zakai for
                 stochastic differential equations driven by linear
                 interpolations of a finite-dimensional Brownian motion.
                 In particular, a general form of the correction factor
                 is derived. Examples are given illustrating the use of
                 the theorems to obtain other kinds of approximation
                 results.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "$H^{\#}$-semimartingales; Banach space-valued
                 semimartingales; infinite-dimensional semimartingales;
                 stochastic differential equation; Weak convergence;
                 Wong--Zakai, uniform tightness",
}

@Article{Lachieze-Rey:2013:FGF,
  author =       "Raphael Lachieze-Rey and Giovanni Peccati",
  title =        "Fine {Gaussian} fluctuations on the {Poisson} space,
                 {I}: contractions, cumulants and geometric random
                 graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "32:1--32:32",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2104",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2104",
  abstract =     "We study the normal approximation of functionals of
                 Poisson measures having the form of a finite sum of
                 multiple integrals. When the integrands are
                 nonnegative, our results yield necessary and sufficient
                 conditions for central limit theorems. These conditions
                 can always be expressed in terms of contraction
                 operators or, equivalently, fourth cumulants. Our
                 findings are specifically tailored to deal with the
                 normal approximation of the geometric $U$-statistics
                 introduced by Reitzner and Schulte (2011). In
                 particular, we shall provide a new analytic
                 characterization of geometric random graphs whose
                 edge-counting statistics exhibit asymptotic Gaussian
                 fluctuations, and describe a new form of Poisson
                 convergence for stationary random graphs with sparse
                 connections. In a companion paper, the above analysis
                 is extended to general $U$-statistics of marked point
                 processes with possibly rescaled kernels.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "$U$-statistics; Central Limit Theorems; Contractions;
                 Malliavin Calculus; Poisson Limit Theorems; Poisson
                 Space; Random Graphs; Stein's Method; Wasserstein
                 Distance; Wiener Chaos",
}

@Article{Ezanno:2013:SRA,
  author =       "Fran{\c{c}}ois Ezanno",
  title =        "Some results about ergodicity in shape for a crystal
                 growth model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "33:1--33:20",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2177",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2177",
  abstract =     "We study a crystal growth Markov model proposed by
                 Gates and Westcott. This is an aggregation process
                 where particles are packed in a square lattice
                 accordingly to prescribed deposition rates. This model
                 is parametrized by three values $ (\beta_i, i = 0, 1,
                 2) $ corresponding to depositions on three different
                 types of sites. The main problem is to determine, for
                 the shape of the crystal, when recurrence and when
                 ergodicity do occur. Sufficient conditions are known
                 both for ergodicity and transience. We establish some
                 improved conditions and give a precise description of
                 the asymptotic behavior in a special case.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Markov chain; positive recurrence; random deposition",
}

@Article{Lamberton:2013:OSO,
  author =       "Damien Lamberton and Mihail Zervos",
  title =        "On the optimal stopping of a one-dimensional
                 diffusion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "34:1--34:49",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2182",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2182",
  abstract =     "We consider the one-dimensional diffusion $X$ that
                 satisfies the stochastic differential equation\par

                  $$ d X_t = b(X_t) \, d t + \sigma (X_t) \, d W_t $$

                 in the interior $ {\rm int}(I) =] \alpha, \beta [$ of a
                 given interval $ I \subseteq [ - \infty, \infty]$,
                 where $ b, \sigma \colon \int (I) \rightarrow \mathbb
                 {R}$ are Borel-measurable functions and $W$ is a
                 standard one-dimensional Brownian motion. We allow for
                 the endpoints $ \alpha $ and $ \beta $ to be
                 inaccessible or absorbing.\par

                 Given a Borel-measurable function $ r \colon I
                 \rightarrow \mathbb {R}_+$ that is uniformly bounded
                 away from 0, we establish a new analytic representation
                 of the $ r(\cdot)$ potential of a continuous additive
                 functional of $X$. Furthermore, we derive a complete
                 characterisation of differences of two convex functions
                 in terms of appropriate $ r(\cdot)$-potentials, and we
                 show that a function $ F \colon I \rightarrow \mathbb
                 {R}_+$ is $ r(\cdot)$-excessive if and only if it is
                 the difference of two convex functions and $ - \bigl
                 (\frac {1}{2} \sigma^2 F'' + b F' - r F \bigr)$ is a
                 positive measure. We use these results to study the
                 optimal stopping problem that aims at maximising the
                 performance index\par

                  $$ \mathbb {E}_x \left [\exp \left ( - \int_0^\tau
                 r(X_t) \, d t \right) f(X_\tau) \\
                 {\bf 1}_{\{ \tau < \infty \} } \right] $$

                 over all stopping times $ \tau $, where $ f \colon I
                 \rightarrow \mathbb {R}_+$ is a Borel-measurable
                 function that may be unbounded. We derive a simple
                 necessary and sufficient condition for the value
                 function $v$ of this problem to be real valued. In the
                 presence of this condition, we show that $v$ is the
                 difference of two convex functions, and we prove that
                 it satisfies the variational inequality\par

                  $$ \max \left \{ \frac {1}{2} \sigma^2 v'' + b v' - r
                 v, \ \overline {f} - v \right \} = 0 $$

                 in the sense of distributions, where $ \overline {f}$
                 identifies wit the upper semicontinuous envelope of $f$
                 in the interior $ i n t(I)$ of $I$. Conversely, we
                 derive a simple necessary and sufficient condition for
                 a solution to the equation above to identify with the
                 value function $v$. Furthermore, we establish several
                 other characterisations of the solution to the optimal
                 stopping problem, including a generalisation of the
                 so-called ``principle of smooth fit''. In our analysis,
                 we also make a construction that is concerned with
                 pasting weak solutions to the SDE at appropriate
                 hitting times, which is an issue of fundamental
                 importance to dynamic programming.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "additive functionals; one-dimensional diffusions;
                 optimal stopping; potentials; variational
                 inequalities",
}

@Article{Levin:2013:CLT,
  author =       "Mordechay Levin",
  title =        "{Central Limit Theorem} for {$ \mathbb {Z}_+^d
                 $}-actions by toral endomorphisms",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "35:1--35:42",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-1904",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1904",
  abstract =     "In this paper we prove the central limit theorem for
                 the following multisequence\par

                  $$ \sum_{n_1 = 1}^{N_1} \ldots {} \sum_{n_d = 1}^{N_d}
                 f(A_1^{n_1} \ldots {}A_d^{n_d} {\bf x}) $$

                 where $f$ is a H{\"o}lder's continue function, $ A_1,
                 \ldots, A_d$ are $ s \times s$ partially hyperbolic
                 commuting integer matrices, and $ \bf x$ is a uniformly
                 distributed random variable in $ [0, 1]^s$. Next we
                 prove the functional central limit theorem, and the
                 almost sure central limit theorem. The main tool is the
                 $S$-unit theorem.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Central limit theorem, partially hyperbolic actions,
                 toral endomorphisms",
}

@Article{Werner:2013:CS,
  author =       "Wendelin Werner and Hao Wu",
  title =        "From CLE({$ \kappa $}) to SLE({$ \kappa, \rho $})'s",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "36:1--36:20",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2376",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2376",
  abstract =     "We show how to connect together the loops of a simple
                 Conformal Loop Ensemble (CLE) in order to construct
                 samples of chordal SLE$_{\kappa }$ processes and their
                 SLE$_{\kappa }(\rho)$ variants, and we discuss some
                 consequences of this construction.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "CLE; Conformal restriction; Hausdorff dimension; SLE",
}

@Article{Delmas:2013:WDS,
  author =       "Jean-Fran{\c{c}}ois Delmas and Olivier H{\'e}nard",
  title =        "A {Williams} decomposition for spatially dependent
                 superprocesses",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "37:1--37:43",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-1801",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1801",
  abstract =     "We present a genealogy for superprocesses with a
                 non-homogeneous quadratic branching mechanism, relying
                 on a weighted version of the superprocess introduced by
                 Engl{\"a}nder and Pinsky and a Girsanov theorem. We
                 then decompose this genealogy with respect to the last
                 individual alive (Williams' decomposition). Letting the
                 extinction time tend to infinity, we get the Q-process
                 by looking at the superprocess from the root, and
                 define another process by looking from the top.
                 Examples including the multitype Feller diffusion
                 (investigated by Champagnat and Roelly) and the
                 superdiffusion are provided.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Spatially dependent superprocess, Williams'
                 decomposition, genealogy, h-transform, Q-process",
}

@Article{Bloznelis:2013:ACS,
  author =       "Mindaugas Bloznelis and Jerzy Jaworski and Valentas
                 Kurauskas",
  title =        "Assortativity and clustering of sparse random
                 intersection graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "38:1--38:24",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2277",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2277",
  abstract =     "We consider sparse random intersection graphs with the
                 property that the clustering coefficient does not
                 vanish as the number of nodes tends to infinity. We
                 find explicit asymptotic expressions for the
                 correlation coefficient of degrees of adjacent nodes
                 (called the assortativity coefficient), the expected
                 number of common neighbours of adjacent nodes, and the
                 expected degree of a neighbour of a node of a given
                 degree k. These expressions are written in terms of the
                 asymptotic degree distribution and, alternatively, in
                 terms of the parameters defining the underlying random
                 graph model.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "assortativity; clustering; power law; random graph;
                 random intersection graph",
}

@Article{Zhang:2013:HDL,
  author =       "Liang Zhang",
  title =        "{Hausdorff} dimension of limsup random fractals",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "39:1--39:26",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2273",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2273",
  abstract =     "In this paper we find a critical condition for
                 nonempty intersection of a limsup random fractal and an
                 independent fractal percolation set defined on the
                 boundary of a spherically symmetric tree. We then use a
                 codimension argument to derive a formula for the
                 Hausdorff dimension of limsup random fractals.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Hausdorff dimension; Limsup random fractals",
}

@Article{Dhersin:2013:EBC,
  author =       "Jean-St{\'e}phane Dhersin and Martin M{\"o}hle",
  title =        "On the external branches of coalescents with multiple
                 collisions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "40:1--40:11",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2286",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2286",
  abstract =     "A recursion for the joint moments of the external
                 branch lengths for coalescents with multiple collisions
                 (Lambda-coalescents) is provided. This recursion is
                 used to derive asymptotic results as the sample size n
                 tends to infinity for the joint moments of the external
                 branch lengths and for the moments of the total
                 external branch length of the Bolthausen--Sznitman
                 coalescent. These asymptotic results are based on a
                 differential equation approach, which is as well useful
                 to obtain exact solutions for the joint moments of the
                 external branch lengths for the Bolthausen--Sznitman
                 coalescent. The results for example show that the
                 lengths of two randomly chosen external branches are
                 positively correlated for the Bolthausen--Sznitman
                 coalescent, whereas they are negatively correlated for
                 the Kingman coalescent provided that n > = 4.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Asymptotic expansions; Bolthausen--Sznitman
                 coalescent; external branches; joint moments; Kingman
                 coalescent; multiple collisions",
}

@Article{Doumas:2013:ARM,
  author =       "Aristides Doumas and Vassilis Papanicolaou",
  title =        "Asymptotics of the rising moments for the coupon
                 collector's problem",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "41:1--41:15",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-1746",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1746",
  abstract =     "We develop techniques of computing the asymptotics of
                 the moments of the number $ T_N $ of coupons that a
                 collector has to buy in order to find all $N$ existing
                 different coupons as $ N \rightarrow \infty $. The
                 probabilities (occurring frequencies) of the coupons
                 can be quite arbitrary. After mentioning the case where
                 the coupon probabilities are equal we consider the
                 general case (of unequal probabilities). For a large
                 class of distributions (after adopting a dichotomy) we
                 arrive at the leading behavior of the moments of $ T_N$
                 as $ N \rightarrow \infty $. We also present various
                 illustrative examples.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Coupon collector's problem, higher asymptotics",
}

@Article{Kondratiev:2013:SGG,
  author =       "Yuri Kondratiev and Tobias Kuna and Natascha
                 Ohlerich",
  title =        "Spectral gap for {Glauber} type dynamics for a special
                 class of potentials",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "42:1--42:18",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2260",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2260",
  abstract =     "We consider an equilibrium birth and death type
                 process for a particle system in infinite volume, the
                 latter is described by the space of all locally finite
                 point configurations on $ \mathbb {R}^d $. These
                 Glauber type dynamics are Markov processes constructed
                 for pre-given reversible measures. A representation for
                 the ``carr{\'e} du champ'' and ``second carr{\'e} du
                 champ'' for the associate infinitesimal generators $L$
                 are calculated in infinite volume and for a large class
                 of functions in a generalized sense. The corresponding
                 coercivity identity is derived and explicit sufficient
                 conditions for the appearance and bounds for the size
                 of the spectral gap of $L$ are given. These techniques
                 are applied to Glauber dynamics associated to Gibbs
                 measure and conditions are derived extending all
                 previous known results and, in particular, potentials
                 with negative parts can now be treated. The high
                 temperature regime is extended essentially and
                 potentials with non-trivial negative part can be
                 included. Furthermore, a special class of potentials is
                 defined for which the size of the spectral gap is as
                 least as large as for the free system and,
                 surprisingly, the spectral gap is independent of the
                 activity. This type of potentials should not show any
                 phase transition for a given temperature at any
                 activity.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "absence of phase transition; Birth-and-death process;
                 continuous system; Glauber dynamics; spectral gap",
}

@Article{Keller-Ressel:2013:RAP,
  author =       "Martin Keller-Ressel and Walter Schachermayer and
                 Josef Teichmann",
  title =        "Regularity of affine processes on general state
                 spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "43:1--43:17",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2043",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2043",
  abstract =     "We consider a stochastically continuous, affine Markov
                 process in the sense of Duffie, Filipovic and
                 Schachermayer, with c{\`a}dl{\`a}g paths, on a general
                 state space D, i.e., an arbitrary Borel subset of $ R^d
                 $. We show that such a process is always regular,
                 meaning that its Fourier--Laplace transform is
                 differentiable in time, with derivatives that are
                 continuous in the transform variable. As a consequence,
                 we show that generalized Riccati equations and
                 L{\'e}vy--Khintchine parameters for the process can be
                 derived, as in the case of $ D = R_+^m \times R^n $
                 studied in Duffie, Filipovic and Schachermayer (2003).
                 Moreover, we show that when the killing rate is zero,
                 the affine process is a semi -martingale with
                 absolutely continuous characteristics up to its time of
                 explosion. Our results generalize the results of
                 Keller-Ressel, Schachermayer and Teichmann (2011) for
                 the state space $ R_+^m \times R^n $ and provide a new
                 probabilistic approach to regularity.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "affine process, regularity, semimartingale,
                 generalized Riccati equation",
}

@Article{Cimasoni:2013:CTI,
  author =       "David Cimasoni and Hugo Duminil-Copin",
  title =        "The critical temperature for the {Ising} model on
                 planar doubly periodic graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "44:1--44:18",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2352",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2352",
  abstract =     "We provide a simple characterization of the critical
                 temperature for the Ising model on an arbitrary planar
                 doubly periodic weighted graph. More precisely, the
                 critical inverse temperature $ \beta $ for a graph $G$
                 with coupling constants $ (J_e)_{e \in E(G)}$ is
                 obtained as the unique solution of an algebraic
                 equation in the variables $ (\tanh (\beta J_e))_{e \in
                 E(G)}$. This is achieved by studying the
                 high-temperature expansion of the model using Kac--Ward
                 matrices.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "critical temperature; Harnack curves; Ising model;
                 Kac--Ward matrices; weighted periodic graph",
}

@Article{Bielecki:2013:IDB,
  author =       "Tomasz Bielecki and Jacek Jakubowski and Mariusz
                 Niew{\k{e}}g{\l}owski",
  title =        "Intricacies of dependence between components of
                 multivariate {Markov} chains: weak {Markov} consistency
                 and weak {Markov} copulae",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "45:1--45:21",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2238",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2238",
  abstract =     "In this paper we examine the problem of existence and
                 construction of multivariate Markov chains such that
                 their components are Markov chains with given laws.
                 Specifically, we provide sufficient and necessary
                 conditions, in terms of semimartingale characteristics,
                 for a component of a multivariate Markov chain to be a
                 Markov chain in its own filtration --- a property
                 called weak Markov consistency. Accordingly, we
                 introduce and discuss the concept of weak Markov
                 copulae. Finally, we examine relationship between the
                 concepts of weak Markov consistency and weak Markov
                 copulae, and the corresponding strong versions of these
                 concepts.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "compensator of random measure; dependence; marginal
                 law; Markov consistency; Markov copulae.; Multivariate
                 Markov chain",
}

@Article{Groeneboom:2013:EVL,
  author =       "Piet Groeneboom",
  title =        "Erratum: {``Vertices of the least concave majorant of
                 Brownian motion with parabolic drift''}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "46:1--46:1",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2697",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  note =         "See \cite{Groeneboom:2011:VLC}.",
  URL =          "http://ejp.ejpecp.org/article/view/2697",
  abstract =     "This corrects the scaling of (2.9) in {\bf
                 \url{https://doi.org/10.1214/EJP.v16-959} EJP volume
                 {\bf 16} paper 84 (2011)}.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Airy functions; Brownian motion, parabolic drift;
                 concave majorant; Grenander estimate; jump processes;
                 number of vertices",
}

@Article{Aldous:2013:FMW,
  author =       "David Aldous and Mykhaylo Shkolnikov",
  title =        "Fluctuations of martingales and winning probabilities
                 of game contestants",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "47:1--47:17",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2422",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2422",
  abstract =     "Within a contest there is some probability $ M_i(t) $
                 that contestant $i$ will be the winner, given
                 information available at time $t$, and $ M_i(t)$ must
                 be a martingale in $t$. Assume continuous paths, to
                 capture the idea that relevant information is acquired
                 slowly. Provided each contestant's initial winning
                 probability is at most b, one can easily calculate,
                 without needing further model specification, the
                 expectations of the random variables $ N_b$ = number of
                 contestants whose winning probability ever exceeds $b$,
                 and $ D_{ab} = $ total number of down-crossings of the
                 martingales over an interval $ [a, b]$. The
                 distributions of $ N_b$ and $ D_{ab}$ do depend on
                 further model details, and we study how concentrated or
                 spread out the distributions can be. The extremal
                 models for $ N_b$ correspond to two contrasting
                 intuitively natural methods for determining a winner:
                 progressively shorten a list of remaining candidates,
                 or sequentially examine candidates to be declared
                 winner or eliminated. We give less precise bounds on
                 the variability of $ D_{ab}$. We formalize the setting
                 of infinitely many contestants each with
                 infinitesimally small chance of winning, in which the
                 explicit results are more elegant. A canonical process
                 in this setting is the Wright--Fisher diffusion
                 associated with an infinite population of initially
                 distinct alleles; we show how this process fits our
                 setting and raise the problem of finding the
                 distributions of $ N_b$ and $ D_{ab}$ for this
                 process.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "entrance boundary, fluctuations, martingale;
                 up-crossing; Wright--Fisher diffusion",
}

@Article{Neufeld:2013:SUV,
  author =       "Ariel Neufeld and Marcel Nutz",
  title =        "Superreplication under volatility uncertainty for
                 measurable claims",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "48:1--48:14",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2358",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2358",
  abstract =     "We establish the duality-formula for the
                 superreplication price in a setting of volatility
                 uncertainty which includes the example of ``random
                 $G$-expectation''. In contrast to previous results, the
                 contingent claim is not assumed to be
                 quasi-continuous.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Nonlinear expectation; Superreplication; Volatility
                 uncertainty",
}

@Article{Matsumoto:2013:CFZ,
  author =       "Sho Matsumoto and Tomoyuki Shirai",
  title =        "Correlation functions for zeros of a {Gaussian} power
                 series and {Pfaffians}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "49:1--49:18",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2545",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2545",
  abstract =     "We show that the zeros of the random power series with
                 i.i.d. real Gaussian coefficients form a Pfaffian point
                 process. We also show that the product moments for
                 absolute values and signatures of the power series can
                 also be expressed by Pfaffians.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Gaussian power series; Pfaffian; point process;
                 zeros",
}

@Article{Richou:2013:NES,
  author =       "Adrien Richou and Federica Masiero",
  title =        "A note on the existence of solutions to {Markovian}
                 superquadratic {BSDEs} with an unbounded terminal
                 condition",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "50:1--50:15",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2124",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2124",
  abstract =     "In [Stochastc Process. Appl., 122(9):3173-3208], the
                 author proved the existence and the uniqueness of
                 solutions to Markovian superquadratic BSDEs with an
                 unbounded terminal condition when the generator and the
                 terminal condition are locally Lipschitz. In this
                 paper, we prove that the existence result remains true
                 for these BSDEs when the regularity assumption on the
                 terminal condition is weakened.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Backward stochastic differential equation; Existence
                 result; Generator of superquadratic growth; Unbounded
                 terminal condition",
}

@Article{Busic:2013:DCI,
  author =       "Ana Bu{\v{s}}i{\'c} and Nazim Fat{\`e}s and Jean
                 Mairesse and Ir{\`e}ne Marcovici",
  title =        "Density classification on infinite lattices and
                 trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "51:1--51:22",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2325",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2325",
  abstract =     "Consider an infinite graph with nodes initially
                 labeled by independent Bernoulli random variables of
                 parameter $p$. We address the density classification
                 problem, that is, we want to design a (probabilistic or
                 deterministic)cellular automaton or a finite-range
                 interacting particle system that evolves on this graph
                 and decides whether $p$ is smaller or larger than 1/2.
                 Precisely, the trajectories should converge to the
                 uniform configuration with only 0's if p < 1/2, and
                 only 1's if p > 1/2. We present solutions to the
                 problem on the regular grids of dimension d, for any d
                 > 1, and on the regular infinite trees. For the
                 bi-infinite line, we propose some candidates that
                 weback up with numerical simulations.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Cellular automata, interacting particle systems,
                 density classification",
}

@Article{DaiPra:2013:EDI,
  author =       "Paolo {Dai Pra} and Gustavo Posta",
  title =        "Entropy decay for interacting systems via the
                 {Bochner--Bakry--{\'E}mery} approach",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "52:1--52:21",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2041",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2041",
  abstract =     "We obtain estimates on the exponential rate of decay
                 of the relative entropy from equilibrium for Markov
                 processes with a non-local infinitesimal generator. We
                 adapt some of the ideas coming from the Bakry--Emery
                 approach to this setting. In particular, we obtain
                 volume-independent lower bounds for the Glauber
                 dynamics of interacting point particles and for various
                 classes of hardcore models.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Entropy decay, functional inequalities",
}

@Article{Arguin:2013:ETF,
  author =       "Louis-Pierre Arguin and Anton Bovier and Nicola
                 Kistler",
  title =        "An ergodic theorem for the frontier of branching
                 {Brownian} motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "53:1--53:25",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2082",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2082",
  abstract =     "We prove a conjecture of Lalley and Sellke [Ann.
                 Probab. 15 (1987)] asserting that the empirical
                 (time-averaged) distribution function of the maximum of
                 branching Brownian motion converges almost surely to a
                 double exponential, or Gumbel, distribtion with a
                 random shift. The method of proof is based on the
                 decorrelation of the maximal displacements for
                 appropriate time scales. A crucial input is the
                 localization of the paths of particles close to the
                 maximum that was previously established by the authors
                 [Comm. Pure Appl. Math. 64 (2011)].",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Branching Brownian motion, ergodicity, extreme value
                 theory, KPP equation and traveling waves",
}

@Article{Barbour:2013:AEC,
  author =       "Andrew Barbour and Gesine Reinert",
  title =        "Approximating the epidemic curve",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "54:1--54:30",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2557",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2557",
  abstract =     "Many models of epidemic spread have a common
                 qualitative structure. The numbers of infected
                 individuals during the initial stages of an epidemic
                 can be well approximated by a branching process, after
                 which the proportion of individuals that are
                 susceptible follows a more or less deterministic
                 course. In this paper, we show that both of these
                 features are consequences of assuming a locally
                 branching structure in the models, and that the
                 deterministic course can itself be determined from the
                 distribution of the limiting random variable associated
                 with the backward, susceptibility branching process.
                 Examples considered includea stochastic version of the
                 Kermack \& McKendrick model, the Reed--Frost model, and
                 the Volz configuration model.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Epidemics, Reed--Frost, configuration model,
                 deterministic approximation, branching processes",
}

@Article{Zhang:2013:DIS,
  author =       "Xicheng Zhang",
  title =        "Degenerate irregular {SDEs} with jumps and application
                 to integro-differential equations of {Fokker--Planck}
                 type",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "55:1--55:25",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2820",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2820",
  abstract =     "We investigate stochastic differential equations with
                 jumps and irregular coefficients, and obtain the
                 existence and uniqueness of generalized stochastic
                 flows. Moreover, we also prove the existence and
                 uniqueness of $ L^p$-solutions or measure-valued
                 solutions for second order integro-differential
                 equation of Fokker--Planck type.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "DiPerna--Lions theory, Generalized stochastic flows,
                 Poisson point processes, Fokker--Planck equations",
}

@Article{Bouleau:2013:CEL,
  author =       "Nicolas Bouleau and Laurent Denis",
  title =        "Chaotic extensions and the lent particle method for
                 {Brownian} motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "56:1--56:16",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-1838",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1838",
  abstract =     "In previous works, we have developed a new Malliavin
                 calculus on the Poisson space based on the {\em lent
                 particle formula}. The aim of this work is to prove
                 that, on the Wiener space for the standard
                 Ornstein--Uhlenbeck structure, we also have such a
                 formula which permits to calculate easily and
                 intuitively the Malliavin derivative of a functional.
                 Our approach uses chaos extensions associated to
                 stationary processes of rotations of normal
                 martingales.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Malliavin calculus, chaotic extensions, normal
                 martingales",
}

@Article{Brzezniak:2013:ULS,
  author =       "Zdzis{\l}aw Brze{\'z}niak and Erika Hausenblas and
                 El{\.z}bieta Motyl",
  title =        "Uniqueness in Law of the stochastic convolution
                 process driven by {L{\'e}vy} noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "57:1--57:15",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2807",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2807",
  abstract =     "We will give a proof of the following fact. If $
                 \mathfrak {A}_1 $ and $ \mathfrak {A}_2 $, $ \tilde
                 \eta_1 $ and $ \tilde \eta_2 $, $ \xi_1 $ and $ \xi_2 $
                 are two examples of filtered probability spaces, time
                 homogeneous compensated Poisson random measures, and
                 progressively measurable Banach space valued processes
                 such that the laws on $ L^p([0, T], {L}^p(Z, \nu; E))
                 \times \mathcal {M}_I([0, T] \times Z) $ of the pairs $
                 (\xi_1, \eta_1) $ and $ (\xi_2, \eta_2) $, are equal,
                 and $ u_1 $ and $ u_2 $ are the corresponding
                 stochastic convolution processes, then the laws on $
                 (\mathbb {D}([0, T]; X) \cap L^p([0, T]; B)) \times
                 L^p([0, T], {L}^p(Z, \nu; E)) \times \mathcal {M}_I([0,
                 T] \times Z) $, where $ B \subset E \subset X $, of the
                 triples $ (u_i, \xi_i, \eta_i) $, $ i = 1, 2 $, are
                 equal as well. By $ \mathbb {D}([0, T]; X) $ we denote
                 the Skorokhod space of $X$-valued processes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Poisson random measure, stochastic convolution
                 process, uniqueness in law, stochastic partial
                 differential equations",
}

@Article{Bouchet:2013:SBR,
  author =       "{\'E}lodie Bouchet",
  title =        "Sub-ballistic random walk in {Dirichlet} environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "58:1--58:25",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2109",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2109",
  abstract =     "We consider random walks in Dirichlet environment
                 (RWDE) on $ \mathbb {Z}^d $, for $ d \geq 3 $, in the
                 sub-ballistic case. We associate to any parameter $
                 (\alpha_1, \dots, \alpha_{2d}) $ of the Dirichlet law a
                 time-change to accelerate the walk. We prove that the
                 continuous-time accelerated walk has an absolutely
                 continuous invariant probability measure for the
                 environment viewed from the particle. This allows to
                 characterize directional transience for the initial
                 RWDE. It solves as a corollary the problem of Kalikow's
                 $ 0 - 1 $ law in the Dirichlet case in any dimension.
                 Furthermore, we find the polynomial order of the
                 magnitude of the original walk's displacement.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Dirichlet distribution; Invariant measure viewed from
                 the particle; Random walk in random environment;
                 Reinforced random walks",
}

@Article{Erdos:2013:LSL,
  author =       "L{\'a}szl{\'o} Erd{\H{o}}s and Antti Knowles and
                 Horng-Tzer Yau and Jun Yin",
  title =        "The local semicircle law for a general class of random
                 matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "59:1--59:58",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2473",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2473",
  abstract =     "We consider a general class of $ N \times N $ random
                 matrices whose entries $ h_{ij} $ are independent up to
                 a symmetry constraint, but not necessarily identically
                 distributed. Our main result is a local semicircle law
                 which improves previous results both in the bulk and at
                 the edge. The error bounds are given in terms of the
                 basic small parameter of the model, $ \max_{i, j}
                 \mathbb {E} \left |h_{ij} \right |^2 $. As a
                 consequence, we prove the universality of the local
                 $n$-point correlation functions in the bulk spectrum
                 for a class of matrices whose entries do not have
                 comparable variances, including random band matrices
                 with band width $ W \gg N^{1 - \varepsilon_n}$ with
                 some $ \varepsilon_n > 0$ and with a negligible
                 mean-field component. In addition, we provide a
                 coherent and pedagogical proof of the local semicircle
                 law, streamlining and strengthening previous
                 arguments.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "eigenvalue rigidity; local semicircle law; Random band
                 matrix; universality",
}

@Article{Caravenna:2013:IPR,
  author =       "Francesco Caravenna and Lo{\"\i}c Chaumont",
  title =        "An invariance principle for random walk bridges
                 conditioned to stay positive",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "60:1--60:32",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2362",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2362",
  abstract =     "We prove an invariance principle for the bridge of a
                 random walk conditioned to stay positive, when the
                 random walk is in the domain of attraction of a stable
                 law, both in the discrete and in the absolutely
                 continuous setting. This includes as a special case the
                 convergence under diffusive rescaling of random walk
                 excursions toward the normalized Brownian excursion,
                 for zero mean, finite variance random walks. The proof
                 exploits a suitable absolute continuity relation
                 together with some local asymptotic estimates for
                 random walks conditioned to stay positive, recently
                 obtained by Vatutin and Wachtel and by Doney. We review
                 and extend these relations to the absolutely continuous
                 setting.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random Walk, Bridge, Excursion, Stable Law, L{\'e}vy
                 Process, Conditioning to Stay Positive, Local Limit
                 Theorem, Invariance Principle",
}

@Article{Crane:2013:CRM,
  author =       "Harry Crane and Steven Lalley",
  title =        "Convergence rates of {Markov} chains on spaces of
                 partitions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "61:1--61:23",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2389",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2389",
  abstract =     "We study the convergence rate to stationarity for a
                 class of exchangeable partition-valued Markov chains
                 called cut-and-paste chains. The law governing the
                 transitions of a cut-and-paste chain are determined by
                 products of i.i.d. stochastic matrices, which describe
                 the chain induced on the simplex by taking asymptotic
                 frequencies. Using this representation, we establish
                 upper bounds for the mixing times of ergodic
                 cut-and-paste chains, and under certain conditions on
                 the distribution of the governing random matrices we
                 show that the ``cutoff phenomenon'' holds.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "cut-and-paste chain; cutoff phenomenon;
                 exchangeability; Lyapunov exponent; mixing time",
}

@Article{Allez:2013:DMM,
  author =       "Romain Allez and Alice Guionnet",
  title =        "A diffusive matrix model for invariant $ \beta
                 $-ensembles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "62:1--62:30",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2073",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2073",
  abstract =     "We define a new diffusive matrix model converging
                 towards the $ \beta $-Dyson Brownian motion for all $
                 \beta \in [0, 2]$ that provides an explicit
                 construction of $ \beta $-ensembles of random matrices
                 that is invariant under the orthogonal/unitary group.
                 We also describe the eigenvector dynamics of the
                 limiting matrix process; we show that when $ \beta < 1$
                 and that two eigenvalues collide, the eigenvectors of
                 these two colliding eigenvalues fluctuate very fast and
                 take the uniform measure on the orthocomplement of the
                 eigenvectors of the remaining eigenvalues.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Dyson Brownian motion; Interacting particles system;
                 random matrices; stochastic calculus",
}

@Article{Konig:2013:MAB,
  author =       "Wolfgang K{\"o}nig and Onur G{\"u}n and Ozren
                 Sekulovi{\'c}",
  title =        "Moment asymptotics for branching random walks in
                 random environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "63:1--63:18",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2212",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2212",
  abstract =     "We consider the long-time behaviour of a branching
                 random walk in random environment on the lattice $
                 \mathbb {Z}^d $. The migration of particles proceeds
                 according to simple random walk in continuous time,
                 while the medium is given as a random potential of
                 spatially dependent killing/branching rates. The main
                 objects of our interest are the annealed moments $
                 \langle m_n^p \rangle $, i.e., the $p$-th moments over
                 the medium of the $n$-th moment over the migration and
                 killing/branching, of the local and global population
                 sizes. For $ n = 1$, this is well-understood, as $ m_1$
                 is closely connected with the parabolic Anderson model.
                 For some special distributions, this was extended to $
                 n \geq 2$, but only as to the first term of the
                 asymptotics, using (a recursive version of) a
                 Feynman--Kac formula for $ m_n$.\par

                 In this work we derive also the second term of the
                 asymptotics, for a much larger class of distributions.
                 In particular, we show that $ \langle m_n^p \rangle $
                 and $ \langle m_1^{np} \rangle $ are asymptotically
                 equal, up to an error $ e^{o(t)}$. The cornerstone of
                 our method is a direct Feynman--Kac type formula for $
                 m_n$, which we establish using known spine
                 techniques.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "branching random walk, random potential, parabolic
                 Anderson model, Feynman--Kac-type formula, annealed
                 moments, large deviations",
}

@Article{Sanz-Sole:2013:SWE,
  author =       "Marta Sanz-Sol{\'e} and Andr{\'e} S{\"u}ss",
  title =        "The stochastic wave equation in high dimensions:
                 Malliavin differentiability and absolute continuity",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "64:1--64:28",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2341",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2341",
  abstract =     "We consider the class of non-linear stochastic partial
                 differential equations studied in [Conus-Dalang, 2008].
                 Equivalent formulations using integration with respect
                 to a cylindrical Brownian motion and also the Skorohod
                 integral are established. It is proved that the random
                 field solution to these equations at any fixed point $
                 (t, x) \in [0, T] \times \mathbb {R}^d $ is
                 differentiable in the Malliavin sense. For this, an
                 extension of the integration theory in [Conus-Dalang,
                 2008] to Hilbert space valued integrands is developed,
                 and commutation formulae of the Malliavin derivative
                 and stochastic and pathwise integrals are proved. In
                 the particular case of equations with additive noise,
                 we establish the existence of density for the law of
                 the solution at $ (t, x) \in]0, T] \times \mathbb {R}^d
                 $. The results apply to the stochastic wave equation in
                 spatial dimension $ d \ge 4 $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "densities.; Malliavin calculus; stochastic
                 integration; stochastic partial differential equations;
                 stochastic wave equation",
}

@Article{Joulin:2013:MCT,
  author =       "Ald{\'e}ric Joulin and Arnaud Guillin",
  title =        "Measure concentration through non-{Lipschitz}
                 observables and functional inequalities",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "65:1--65:26",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2425",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2425",
  abstract =     "Non-Gaussian concentration estimates are obtained for
                 invariant probability measures of reversible Markov
                 processes. We show that the functional inequalities
                 approach combined with a suitable Lyapunov condition
                 allows us to circumvent the classical Lipschitz
                 assumption of the observables. Our method is general
                 and offers an unified treatment of diffusions and
                 pure-jump Markov processes on unbounded spaces.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Concentration; diffusion process; functional
                 inequality; invariant measure; jump process; Lyapunov
                 condition; reversible Markov process",
}

@Article{Grosskinsky:2013:DCS,
  author =       "Stefan Grosskinsky and Frank Redig and Kiamars
                 Vafayi",
  title =        "Dynamics of condensation in the symmetric inclusion
                 process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "66:1--66:23",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2720",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2720",
  abstract =     "The inclusion process is a stochastic lattice gas,
                 which is a natural bosonic counterpart of the
                 well-studied exclusion process and has strong
                 connections to models of heat conduction and
                 applications in population genetics. Like the
                 zero-range process, due to attractive interaction
                 between the particles, the inclusion process can
                 exhibit a condensation transition. In this paper we
                 present first rigorous results on the dynamics of the
                 condensate formation for this class of models. We study
                 the symmetric inclusion process on a finite set $S$
                 with total number of particles $N$ in the regime of
                 strong interaction, i.e., with independent diffusion
                 rate $ m = m_N \to 0$. For the case $ N m_N \to \infty
                 $ we show that on the time scale $ 1 / m_N$ condensates
                 emerge from general homogeneous initial conditions, and
                 we precisely characterize their limiting dynamics. In
                 the simplest case of two sites or a fully connected
                 underlying random walk kernel, there is a single
                 condensate hopping over $S$ as a continuous-time random
                 walk. In the non fully connected case several
                 condensates can coexist and exchange mass via
                 intermediate sites in an interesting coarsening
                 process, which consists of a mixture of a diffusive
                 motion and a jump process, until a single condensate is
                 formed. Our result is based on a general two-scale form
                 of the generator, with a fast-scale neutral
                 Wright--Fisher diffusion and a slow-scale deterministic
                 motion. The motion of the condensates is described in
                 terms of the generator of the deterministic motion and
                 the harmonic projection corresponding to the absorbing
                 states of the Wright Fisher diffusion.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "coarsening dynamics; condensation; inclusion process;
                 Wright--Fisher diffusion",
}

@Article{Fathi:2013:TEI,
  author =       "Max Fathi and Noufel Frikha",
  title =        "Transport-Entropy inequalities and deviation estimates
                 for stochastic approximation schemes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "67:1--67:36",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2586",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2586",
  abstract =     "We obtain new transport-entropy inequalities and, as a
                 by-product, new deviation estimates for the laws of two
                 kinds of discrete stochastic approximation schemes. The
                 first one refers to the law of an Euler like
                 discretization scheme of a diffusion process at a fixed
                 deterministic date and the second one concerns the law
                 of a stochastic approximation algorithm at a given
                 time-step. Our results notably improve and complete
                 those obtained in [Frikha, Menozzi, 2012]. The key
                 point is to properly quantify the contribution of the
                 diffusion term to the concentration regime. We also
                 derive a general non-asymptotic deviation bound for the
                 difference between a function of the trajectory of a
                 continuous Euler scheme associated to a diffusion
                 process and its mean. Finally, we obtain non-asymptotic
                 bound for stochastic approximation with averaging of
                 trajectories, in particular we prove that averaging a
                 stochastic approximation algorithm with a slow
                 decreasing step sequence gives rise to optimal
                 concentration rate.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "deviation bounds; Euler scheme; stochastic
                 approximation algorithms; stochastic approximation with
                 averaging; transportation-entropy inequalities",
}

@Article{Azais:2013:CCR,
  author =       "Jean-Marc Aza{\"\i}s and Jos{\'e} Le{\'o}n",
  title =        "{CLT} for crossings of random trigonometric
                 polynomials",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "68:1--68:17",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2403",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2403",
  abstract =     "We establish a central limit theorem for the number of
                 roots of the equation $ X_N(t) = u $ when $ X_N(t) $ is
                 a Gaussian trigonometric polynomial of degree $N$. The
                 case $ u = 0$ was studied by Granville and Wigman. We
                 show that for some size of the considered interval, the
                 asymptotic behavior is different depending on whether
                 $u$ vanishes or not. Our mains tools are: (a) a
                 chaining argument with the stationary Gaussain process
                 with covariance $ \sin (t) / t$, (b) the use of Wiener
                 chaos decomposition that explains some singularities
                 that appear in the limit when $ u \neq 0$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Chaos expansion; Crossings of random trigonometric
                 polynomials; Rice formula",
}

@Article{Kozachenko:2013:CGW,
  author =       "Yuriy Kozachenko and Andriy Olenko and Olga
                 Polosmak",
  title =        "On convergence of general wavelet decompositions of
                 nonstationary stochastic processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "69:1--69:21",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2234",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2234",
  abstract =     "The paper investigates uniform convergence of wavelet
                 expansions of Gaussian random processes. The
                 convergence is obtained under simple general conditions
                 on processes and wavelets which can be easily verified.
                 Applications of the developed technique are shown for
                 several classes of stochastic processes. In particular,
                 the main theorem is adjusted to the fractional Brownian
                 motion case. New results on the rate of convergence of
                 the wavelet expansions in the space $ C([0, T]) $ are
                 also presented.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Convergence in probability; Convergence rate;
                 Fractional Brownian motion; Gaussian process; Uniform
                 convergence; Wavelets",
}

@Article{Assing:2013:SDS,
  author =       "Sigurd Assing and James Bichard",
  title =        "On the spatial dynamics of the solution to the
                 stochastic heat equation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "70:1--70:32",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2797",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2797",
  abstract =     "We consider the solution of $ \partial_t u =
                 \partial_x^2 u + \partial_x \partial_t B, \, (x, t) \in
                 \mathbb {R} \times (0, \infty) $, subject to $ u(x, 0)
                 = 0, \, x \in \mathbb {R} $, where $B$ is a Brownian
                 sheet. We show that $u$ also satisfies $ \partial_x^2 u
                 + [\, (\partial_t^2)^{1 / 2} + \sqrt {2}
                 \partial_x(\partial_t^2)^{1 / 4} \,] \, u^a =
                 \partial_x \partial_t{\tilde B}$ in $ \mathbb {R}
                 \times (0, \infty)$ where $ u^a$ stands for the
                 extension of $ u(x, t)$ to $ (x, t) \in \mathbb {R}^2$
                 which is antisymmetric in $t$ and $ \tilde {B}$ is
                 another Brownian sheet. The new SPDE allows us to prove
                 the strong Markov property of the pair $ (u, \partial_x
                 u)$ when seen as a process indexed by $ x \ge x_0$, $
                 x_0$ fixed, taking values in a state space of functions
                 in $t$. The method of proof is based on enlargement of
                 filtration and we discuss how our method could be
                 applied to other quasi-linear SPDEs.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "stochastic partial differential equation, enlargement
                 of filtration, Brownian sheet, Gaussian analysis",
}

@Article{Komjathy:2013:MRT,
  author =       "J{\'u}lia Komj{\'a}thy and Yuval Peres",
  title =        "Mixing and relaxation time for random walk on wreath
                 product graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "71:1--71:23",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2321",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2321",
  abstract =     "Suppose that $G$ and $H$ are finite, connected graphs,
                 $G$ regular, $X$ is a lazy random walk on $G$ and $Z$
                 is a reversible ergodic Markov chain on $H$. The
                 generalized lamplighter chain $ X*$ associated with $X$
                 and $Z$ is the random walk on the wreath product $ H
                 \wr G$, the graph whose vertices consist of pairs $ (f,
                 x)$ where $ f = (f_v)_{v \in V(G)}$ is a labeling of
                 the vertices of $G$ by elements of $H$ and $x$ is a
                 vertex in $G$. In each step, $ X*$ moves from a
                 configuration $ (f, x)$ by updating $x$ to $y$ using
                 the transition rule of $X$ and then independently
                 updating both $ f_x$ and $ f_y$ according to the
                 transition probabilities on $H$; $ f_z$ for $z$
                 different of $x$, $y$ remains unchanged. We estimate
                 the mixing time of $ X*$ in terms of the parameters of
                 $H$ and $G$. Further, we show that the relaxation time
                 of $ X*$ is the same order as the maximal expected
                 hitting time of $G$ plus $ |G|$ times the relaxation
                 time of the chain on $H$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random Walk, Wreath Product Graphs, Mixing Time,
                 Relaxation Time",
}

@Article{Blaszczyszyn:2013:CPP,
  author =       "Bartlomiej Blaszczyszyn and Dhandapani Yogeshwaran",
  title =        "Clustering and percolation of point processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "72:1--72:20",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2468",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2468",
  abstract =     "We are interested in phase transitions in certain
                 percolation models on point processes and their
                 dependence on clustering properties of the point
                 processes. We show that point processes with smaller
                 void probabilities and factorial moment measures than
                 the stationary Poisson point process exhibit
                 non-trivial phase transition in the percolation of some
                 coverage models based on level-sets of additive
                 functionals of the point process. Examples of such
                 point processes are determinantal point processes, some
                 perturbed lattices and more generally, negatively
                 associated point processes. Examples of such coverage
                 models are k-coverage in the Boolean model (coverage by
                 at least k grains), and SINR-coverage (coverage if the
                 signal to-interference-and-noise ratio is large). In
                 particular, we answer in affirmative the hypothesis of
                 existence of phase transition in the percolation of
                 k-faces in the Cech simplicial complex (called also
                 clique percolation) on point processes which cluster
                 less than the Poisson process.\par

                 We also construct a Cox point process, which is ``more
                 clustered'' than the Poisson point process and whose
                 Boolean model percolates for arbitrarily small radius.
                 This shows that clustering (at least, as detected by
                 our specific tools) does not always `worsen'
                 percolation, as well as that upper-bounding this
                 clustering by a Poisson process is a consequential
                 assumption for the phase transition to hold.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "point process, Boolean model, percolation, phase
                 transition, shot-noise fields, level-sets,
                 directionally convex ordering, perturbed lattices,
                 determinantal, sub-Poisson point processes",
}

@Article{Osekowski:2013:SIM,
  author =       "Adam Os{\k{e}}kowski",
  title =        "Sharp inequalities for martingales with values in {$
                 \ell_\infty^N $}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "73:1--73:19",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2667",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2667",
  abstract =     "The objective of the paper is to study sharp
                 inequalities for transforms of martingales taking
                 values in $ \ell_\infty^N $. Using Burkholder's method
                 combined with an intrinsic duality argument, we
                 identify, for each $ N \geq 2 $, the best constant $
                 C_N $ such that the following holds. If $f$ is a
                 martingale with values in $ \ell_\infty^N$ and $g$ is
                 its transform by a sequence of signs, then\par

                  $$ ||g||_1 \leq C_N ||f||_\infty $$.

                 This is closely related to the characterization of UMD
                 spaces in terms of the so-called $ \eta $ convexity,
                 studied in the eighties by Burkholder and Lee.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "best constants; Martingale; transform; UMD space",
}

@Article{Holroyd:2013:IDT,
  author =       "Alexander Holroyd and Terry Soo",
  title =        "Insertion and deletion tolerance of point processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "74:1--74:24",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2621",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2621",
  abstract =     "We develop a theory of insertion and deletion
                 tolerance for point processes. A process is
                 insertion-tolerant if adding a suitably chosen random
                 point results in a point process that is absolutely
                 continuous in law with respect to the original process.
                 This condition and the related notion of
                 deletion-tolerance are extensions of the so-called
                 finite energy condition for discrete random processes.
                 We prove several equivalent formulations of each
                 condition, including versions involving Palm processes.
                 Certain other seemingly natural variants of the
                 conditions turn out not to be equivalent. We illustrate
                 the concepts in the context of a number of examples,
                 including Gaussian zero processes and randomly
                 perturbed lattices, and we provide applications to
                 continuum percolation and stable matching.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "point process, finite energy condition, stable
                 matching, continuum percolation",
}

@Article{Borodin:2013:MDT,
  author =       "Alexei Borodin and Grigori Olshanski",
  title =        "{Markov} dynamics on the {Thoma} cone: a model of
                 time-dependent determinantal processes with infinitely
                 many particles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "75:1--75:43",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2729",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2729",
  abstract =     "The Thoma cone is an infinite-dimensional locally
                 compact space, which is closely related to the space of
                 extremal characters of the infinite symmetric group $
                 S_\infty $. In another context, the Thoma cone appears
                 as the set of parameters for totally positive, upper
                 triangular Toeplitz matrices of infinite size.\par

                 The purpose of the paper is to construct a family $ \{
                 X^{(z, z')} \} $ of continuous time Markov processes on
                 the Thoma cone, depending on two continuous parameters
                 $z$ and $ z'$. Our construction largely exploits
                 specific properties of the Thoma cone related to its
                 representation-theoretic origin, although we do not use
                 representations directly. On the other hand, we were
                 inspired by analogies with random matrix theory coming
                 from models of Markov dynamics related to orthogonal
                 polynomial ensembles.\par

                 We show that processes $ X^{(z, z')}$ possess a number
                 of nice properties, namely: (1) every $ X^{(z, z')}$ is
                 a Feller process; (2) the infinitesimal generator of $
                 X^{(z, z')}$, its spectrum, and the eigenfunctions
                 admit an explicit description; (3) in the equilibrium
                 regime, the finite-dimensional distributions of $
                 X^{(z, z')}$ can be interpreted as (the laws of)
                 infinite-particle systems with determinantal
                 correlations; (4) the corresponding time-dependent
                 correlation kernel admits an explicit expression, and
                 its structure is similar to that of time-dependent
                 correlation kernels appearing in random matrix
                 theory.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "determinantal processes; Feller processes; Laguerre
                 polynomials; Markov intertwiners; Meixner polynomials;
                 Thoma cone; Thoma simplex",
}

@Article{Feray:2013:ABS,
  author =       "Valentin F{\'e}ray",
  title =        "Asymptotic behavior of some statistics in {Ewens}
                 random permutations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "76:1--76:32",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2496",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2496",
  abstract =     "The purpose of this article is to present a general
                 method to find limiting laws for some renormalized
                 statistics on random permutations. The model of random
                 permutations considered here is Ewens sampling model,
                 which generalizes uniform random permutations. Under
                 this model, we describe the asymptotic behavior of some
                 statistics, including the number of occurrences of any
                 dashed pattern. Our approach is based on the method of
                 moments and relies on the following intuition: two
                 events involving the images of different integers are
                 almost independent.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "random permutations, cumulants, dashed patterns",
}

@Article{Rippl:2013:NRP,
  author =       "Thomas Rippl and Anja Sturm",
  title =        "New results on pathwise uniqueness for the heat
                 equation with colored noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "77:1--77:46",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2506",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2506",
  abstract =     "We consider strong uniqueness and thus also existence
                 of strong solutions for the stochastic heat equation
                 with a multiplicative colored noise term. Here, the
                 noise is white in time and colored in $q$ dimensional
                 space ($ q \geq 1$) with a singular correlation kernel.
                 The noise coefficient is H{\"o}lder continuous in the
                 solution. We discuss improvements of the sufficient
                 conditions obtained in Mytnik, Perkins and Sturm (2006)
                 that relate the H{\"o}lder coefficient with the
                 singularity of the correlation kernel of the noise. For
                 this we use new ideas of Mytnik and Perkins (2011) who
                 treat the case of strong uniqueness for the stochastic
                 heat equation with multiplicative white noise in one
                 dimension. Our main result on pathwise uniqueness
                 confirms a conjecture that was put forward in their
                 paper.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Heat equation, colored noise, stochastic partial
                 differential equation, pathwise uniqueness, existence",
}

@Article{Carrapatoso:2013:CEC,
  author =       "Kleber Carrapatoso and Amit Einav",
  title =        "Chaos and entropic chaos in {Kac}'s model without high
                 moments",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "78:1--78:38",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2683",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2683",
  abstract =     "In this paper we present a new local L{\'e}vy Central
                 Limit Theorem, showing convergence to stable states
                 that are not necessarily the Gaussian, and use it to
                 find new and intuitive entropically chaotic families
                 with underlying one-particle function that has moments
                 of order $ 2 \alpha $, with $ 1 < \alpha < 2 $. We also
                 discuss a lower semi continuity result for the relative
                 entropy with respect to our specific family of
                 functions, and use it to show a form of stability
                 property for entropic chaos in our settings.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Entropic Chaos; Entropic Stability; Entropy; Kac's
                 model; Local L{\'e}vy central theorem",
}

@Article{Zhao:2013:MLA,
  author =       "Minzhi Zhao and Huizeng Zhang",
  title =        "On the maximal length of arithmetic progressions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "79:1--79:21",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2018",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2018",
  abstract =     "This paper is a continuation of a paper by Benjamini,
                 Yadin and Zeitouni's on maximal arithmetic progressions
                 in random subsets. In this paper the asymptotic
                 distributions of the maximal arithmetic progressions
                 and arithmetic progressions modulo $n$ relative to an
                 independent Bernoulli sequence with parameter $p$ are
                 given. The errors are estimated by using the Chen-Stein
                 method. Then the almost sure limit behaviour of these
                 statistics is discussed. Our work extends the previous
                 results and gives an affirmative answer to the
                 conjecture raised at the end of that paper.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "arithmetic progression; Bernoulli sequence; Chen-Stein
                 method; limit distribution",
}

@Article{Birkner:2013:DRW,
  author =       "Matthias Birkner and Jiri Cerny and Andrej
                 Depperschmidt and Nina Gantert",
  title =        "Directed random walk on the backbone of an oriented
                 percolation cluster",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "80:1--80:35",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2302",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2302",
  abstract =     "We consider a directed random walk on the backbone of
                 the infinite cluster generated by supercritical
                 oriented percolation, or equivalently the space-time
                 embedding of the ``ancestral lineage'' of an individual
                 in the stationary discrete-time contact process. We
                 prove a law of large numbers and an annealed central
                 limit theorem (i.e., averaged over the realisations of
                 the cluster) using a regeneration approach.
                 Furthermore, we obtain a quenched central limit theorem
                 (i.e., for almost any realisation of the cluster) via
                 an analysis of joint renewals of two independent walks
                 on the same cluster.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random walk, dynamical random environment, oriented
                 percolation, supercritical cluster, central limit
                 theorem in random environment",
}

@Article{Gadat:2013:LDP,
  author =       "S{\'e}bastien Gadat and Fabien Panloup and Cl{\'e}ment
                 Pellegrini",
  title =        "Large deviation principle for invariant distributions
                 of memory gradient diffusions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "81:1--81:34",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2031",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2031",
  abstract =     "In this paper, we consider a class of diffusion
                 processes based on a memory gradient descent, i.e.
                 whose drift term is built as the average all along the
                 trajectory of the gradient of a coercive function U.
                 Under some classical assumptions on U, this type of
                 diffusion is ergodic and admits a unique invariant
                 distribution. In view to optimization applications, we
                 want to understand the behaviour of the invariant
                 distribution when the diffusion coefficient goes to 0.
                 In the non-memory case, the invariant distribution is
                 explicit and the so-called Laplace method shows that a
                 Large Deviation Principle (LDP) holds with an explicit
                 rate function, that leads to a concentration of the
                 invariant distribution around the global minimums of U.
                 Here, excepted in the linear case, we have no closed
                 formula for the invariant distribution but we show that
                 a LDP can be obtained. Then, in the one-dimensional
                 case, we get some bounds for the rate function that
                 lead to the concentration around the global minimum
                 under some assumptions on the second derivative of U.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Freidlin and Wentzell Theory; Hamilton--Jacobi
                 Equations; hypoelliptic diffusions.; Large Deviation
                 Principle; small stochastic perturbations",
}

@Article{Cioica:2013:RBS,
  author =       "Petru Cioica and Kyeong-Hun Kim and Kijung Lee and
                 Felix Lindner",
  title =        "On the {$ L_q(L_p) $}-regularity and {Besov}
                 smoothness of stochastic parabolic equations on bounded
                 {Lipschitz} domains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "82:1--82:41",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2478",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2478",
  abstract =     "We investigate the regularity of linear stochastic
                 parabolic equations with zero Dirichlet boundary
                 condition on bounded Lipschitz domains $ \mathcal {O}
                 \subset \mathbb {R}^d $ with both theoretical and
                 numerical purpose. We use N. V. Krylov's framework of
                 stochastic parabolic weighted Sobole spaces $ \mathfrak
                 {H}^{\gamma, q}_{p, \theta }(\mathcal {O}, T) $. The
                 summability parameters $p$ and $q$ in space and time
                 may differ. Existence and uniqueness of solutions in
                 these spaces is established and the H{\"o}lder
                 regularity in time is analysed. Moreover, we prove a
                 general embedding of weighte $ L_p(\mathcal
                 {O})$-Sobolev spaces into the scale o Besov spaces $
                 B^\alpha_{\tau, \tau }(\mathcal {O})$, $ 1 / \tau =
                 \alpha / d + 1 / p$, $ \alpha > 0$. This leads to a
                 H{\"o}lder-Besov regularity result for the solution
                 process. The regularity in this Besov scale determines
                 the order of convergence that can be achieved by
                 certain nonlinear approximation schemes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "$L_q(L_p)$-theory; adaptive numerical method; Besov
                 space; embedding theorem; Lipschitz domain; nonlinear
                 approximation; H{\"o}lder regularity in time;
                 quasi-Banach space; Stochastic partial differential
                 equation; wavelet; weighted Sobolev space",
}

@Article{Falgas-Ravry:2013:DCN,
  author =       "Victor Falgas-Ravry",
  title =        "Distribution of components in the $k$-nearest
                 neighbour random geometric graph for $k$ below the
                 connectivity threshold",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "83:1--83:22",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2465",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2465",
  abstract =     "Let $ S_{n, k} $ denote the random geometric graph
                 obtained by placing points inside a square of area $n$
                 according to a Poisson point process of intensity $1$
                 and joining each such point to the $ k = k(n)$ points
                 of the process nearest to it.\par

                 In this paper we show that if $ \mathbb {P}(S_{n, k}
                 \textrm { connected}) > n^{- \gamma_1}$ then the
                 probability that $ S_{n, k}$ contains a pair of `small'
                 components `close' to each other is $ o(n^{-c_1})$ (in
                 a precise sense of `small' and 'close'), for some
                 absolute constants $ \gamma_1 > 0$ and $ c_1 > 0$. This
                 answers a question of Walters. (A similar result was
                 independently obtained by Balister.)\par

                 As an application of our result, we show that the
                 distribution of the connected components of $ S_{n, k}$
                 below the connectivity threshold is asymptotically
                 Poisson.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random geometric graphs",
}

@Article{Depperschmidt:2013:PPT,
  author =       "Andrej Depperschmidt and Andreas Greven and Peter
                 Pfaffelhuber",
  title =        "Path-properties of the tree-valued {Fleming--Viot}
                 process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "84:1--84:47",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2514",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2514",
  abstract =     "We consider the tree-valued Fleming--Viot process, $
                 (X t) $, $ t \geq 0 $, with mutation and selection.
                 This process models the stochastic evolution of the
                 genealogies and (allelic) types under resampling,
                 mutation and selection in the population currently
                 alive in the limit of infinitely large populations.
                 Genealogies and types are described by (isometry
                 classes of) marked metric measure spaces. The long-time
                 limit of the neutral tree-valued Fleming--Viot dynamics
                 is an equilibrium given via the marked metric measure
                 space associated with the Kingman coalescent.\par

                 In the present paper we pursue two closely linked
                 goals. First, we show that two well-known properties of
                 the Fleming--Viot genealogies at fixed time t arising
                 from the properties of the dual, namely the Kingman
                 coalescent, hold for the whole path. These properties
                 are related to the geometry of the family tree close to
                 its leaves. In particular we consider the number and
                 the size of subfamilies whose individuals are not
                 further than ? apart in the limit ? ? 0. Second, we
                 answer two open questions about the sample paths of the
                 tree-valued Fleming--Viot process. We show that for all
                 t > 0 almost surely the marked metric measure space Xt
                 has no atoms and admits a mark function. The latter
                 property means that all individuals in the tree-valued
                 Fleming--Viot process can uniquely be assigned a type.
                 All main results are proven for the neutral case and
                 then carried over to selective cases via Girsanov's
                 formula giving absolute continuity.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Marked tree-valued Fleming--Viot process, path
                 properties, selection, mutation, Kingman coalescent",
}

@Article{Yao:2013:CWA,
  author =       "Changlong Yao",
  title =        "A {CLT} for winding angles of the arms for critical
                 planar percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "85:1--85:20",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2285",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2285",
  abstract =     "Consider critical percolation in two dimensions. Under
                 the condition that there are k disjoint alternating
                 open and closed arms crossing the annulus $ A(l, n) $,
                 we prove a central limit theorem and variance estimates
                 for the winding angles of the arms (as $ n \rightarrow
                 \infty $, $l$ fixed). This result confirms a prediction
                 of Beffara and Nolin (Ann. Probab. 39: 1286-1304,
                 2011). Using this theorem, we also get a CLT for the
                 multiple-armed incipient infinite cluster (IIC)
                 measures.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "arm events.; central limit theorem; critical
                 percolation; incipient infinite cluster; martingale;
                 winding angle",
}

@Article{Cipriani:2013:HPM,
  author =       "Alessandra Cipriani",
  title =        "High points for the membrane model in the critical
                 dimension",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "86:1--86:17",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2750",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2750",
  abstract =     "In this notice we study the fractal structure of the
                 set of high points for the membrane model in the
                 critical dimension $ d = 4 $. We are able to compute
                 the Hausdorff dimension of the set of points which are
                 atypically high, and also that of clusters, showing
                 that high points tend not to be evenly spread on the
                 lattice. We will see that these results follow closely
                 those obtained by O. Daviaud for the 2-dimensional
                 discrete Gaussian Free Field.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "biLaplacian; extrema of Gaussian fields; Hausdorff
                 dimension; Membrane Model; multiscale decomposition",
}

@Article{Berger:2013:DTR,
  author =       "Noam Berger and Yuval Peres",
  title =        "Detecting the trail of a random walker in a random
                 scenery",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "87:1--87:18",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2367",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2367",
  abstract =     "Suppose that the vertices of the lattice $ \mathbb
                 {Z}^d $ are endowed with a random scenery, obtained by
                 tossing a fair coin at each vertex. A random walker,
                 starting from the origin, replaces the coins along its
                 path by i.i.d. biased coins. For which walks and
                 dimensions can the resulting scenery be distinguished
                 from the original scenery? We find the answer for
                 simple random walk, where it does not depend on
                 dimension, and for walks with a nonzero mean, where a
                 transition occurs between dimensions three and four. We
                 also answer this question for other types of graphs and
                 walks, and raise several new questions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random walk, Random scenery, Relative entropy,
                 Branching number",
}

@Article{Kraaij:2013:SPM,
  author =       "Richard Kraaij",
  title =        "Stationary product measures for conservative particle
                 systems and ergodicity criteria",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "88:1--88:33",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2513",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2513",
  abstract =     "We study conservative particle systems on $ W^S $,
                 where $S$ is countable and $ W = \{ 0, \dots, N \} $ or
                 $ W = \mathbb {N}$, where the generator reads\par

                  $$ L f(\eta) = \sum_{x, y} p(x, y) b(\eta_x, \eta_y)
                 (f(\eta - \delta_x + \delta_y) - f(\eta)). $$
                 \par

                 Under assumptions on $b$ and the assumption that $p$ is
                 finite range, which allow for the exclusion, zero range
                 and misanthrope processes, we determine exactly what
                 the stationary product measures are. \par

                 Furthermore, under the condition that $ p + p^*$, $
                 p^*(x, y) := p(y, x)$, is irreducible, we show that a
                 stationary measure $ \mu $ is ergodic if and only if
                 the tail sigma algebra of the partial sums is trivial
                 under $ \mu $. This is a consequence of a more general
                 result on interacting particle systems that shows that
                 a stationary measure is ergodic if and only if the
                 sigma algebra of sets invariant under the
                 transformations of the process is trivial. We apply
                 this result combined with a coupling argument to the
                 stationary product measures to determine which product
                 measures are ergodic. For the case that $W$ is finite,
                 this gives a complete characterisation.\par

                 In the case that $ W = \mathbb {N}$, it holds for
                 nearly all functions $b$ that a stationary product
                 measure is ergodic if and only if it is supported by
                 configurations with an infinite amount of particles. We
                 show that this picture is not complete. We give an
                 example of a system where $b$ is such that there is a
                 stationary product measure which is not ergodic, even
                 though it concentrates on configurations with an
                 infinite number of particles.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Exclusion process; misanthrope process, stationary
                 product measures, ergodic measures, coupling;
                 zero-range process",
}

@Article{Normand:2013:RWV,
  author =       "Raoul Normand and B{\'a}lint Vir{\'a}g",
  title =        "Random walks veering left",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "89:1--89:25",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2523",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2523",
  abstract =     "We study coupled random walks in the plane such that,
                 at each step, the walks change direction by a uniform
                 random angle plus an extra deterministic angle $ \theta
                 $. We compute the Hausdorff dimension of the $ \theta $
                 for which the walk has an unusual behavior. This model
                 is related to a study of the spectral measure of some
                 random matrices. The same techniques allow to study the
                 boundary behavior of some Gaussian analytic
                 functions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "coupling; Gaussian analytic function; Hausdorff
                 dimension; random matrix; Random walk",
}

@Article{Rohan:2013:GEA,
  author =       "Neelabh Rohan and T. V. Ramanathan",
  title =        "Geometric ergodicity of asymmetric volatility models
                 with stochastic parameters",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "90:1--90:12",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-1871",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/1871",
  abstract =     "In this paper, we consider a general family of
                 asymmetric volatility models with stationary and
                 ergodic coefficients. This family can nest several
                 non-linear asymmetric GARCH models with stochastic
                 parameters into its ambit. It also generalizes
                 Markov-switching GARCH and GJR models. The geometric
                 ergodicity of the proposed process is established.
                 Sufficient conditions for stationarity and existence of
                 moments have also been investigated. Geometric
                 ergodicity of various volatility models with stochastic
                 parameters has been discussed as special cases.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Asymmetric volatility models; geometric ergodicity;
                 irreducibility; stationarity, stochastic parameter
                 GARCH model",
}

@Article{Privault:2013:PAC,
  author =       "Nicolas Privault and Giovanni Luca Torrisi",
  title =        "Probability approximation by {Clark--Ocone} covariance
                 representation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "91:1--91:25",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2787",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2787",
  abstract =     "Based on the Stein method and a general integration by
                 parts framework we derive various bounds on the
                 distance between probability measures. We show that
                 this framework can be implemented on the Poisson space
                 by covariance identities obtained from the Clark--Ocone
                 representation formula and derivation operators. Our
                 approach avoids the use of the inverse of the Ornstein
                 Uhlenbeck operator as in the existing literature, and
                 also applies to the Wiener space.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Poisson space, Stein--Chen method, Malliavin calculus,
                 Clark--Ocone formula",
}

@Article{Merkl:2013:PAV,
  author =       "Franz Merkl and Silke Rolles",
  title =        "Perturbation analysis of the {van den Berg Kesten}
                 inequality for determinantal probability measures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "92:1--92:20",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2339",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2339",
  abstract =     "This paper describes a second order perturbation
                 analysis of the BK property in the space of Hermitean
                 determinantal probability measures around the subspace
                 of product measures, showing that the second order
                 Taylor approximation of the BK inequality holds for
                 increasing events.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "BK inequality, determinantal probability measure,
                 negative association, Reimer's inequality",
}

@Article{Saloff-Coste:2013:LDS,
  author =       "Laurent Saloff-Coste and Tianyi Zheng",
  title =        "Large deviations for stable like random walks on {$
                 \mathbb Z^d $} with applications to random walks on
                 wreath products",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "93:1--93:35",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2439",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2439",
  abstract =     "We derive Donsker--Vardhan type results for
                 functionals of the occupation times when the underlying
                 random walk on $ \mathbb Z^d $ is in the domain of
                 attraction of an operator stable law on $ \mathbb R^d
                 $. Applications to random walks on wreath products
                 (also known as lamplighter groups) are given.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Large deviation; Operator-stable laws; Random walk",
}

@Article{Chen:2013:ASS,
  author =       "Wei-Kuo Chen",
  title =        "The {Aizenman--Sims--Starr} scheme and {Parisi}
                 formula for mixed $p$-spin spherical models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "94:1--94:14",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2580",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2580",
  abstract =     "The Parisi formula for the free energy in the
                 spherical models with mixed even p-spin interactions
                 was proven in Michel Talagrand. In this paper we study
                 the general mixed p-spin spherical models including
                 p-spin interactions for odd p. We establish the
                 Aizenman Sims-Starr scheme and from this together with
                 many well-known results and Dmitry Panchenko's recent
                 proof on the Parisi ultrametricity conjecture, we prove
                 the Parisi formula.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{OConnell:2013:WVR,
  author =       "Neil O'Connell and Yuchen Pei",
  title =        "A $q$-weighted version of the {Robinson--Schensted}
                 algorithm",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "95:1--95:25",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2930",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2930",
  abstract =     "We introduce a $q$-weighted version of the
                 Robinson--Schensted (column insertion) algorithm which
                 is closely connected to q Whittaker functions (or
                 Macdonald polynomials with t=0) and reduces to the
                 usual Robinson--Schensted algorithm when q=0. The
                 q-insertion algorithm is `randomised', or `quantum', in
                 the sense that when inserting a positive integer into a
                 tableau, the output is a distribution of weights on a
                 particular set of tableaux which includes the output
                 which would have been obtained via the usual column
                 insertion algorithm. There is also a notion of
                 recording tableau in this setting. We show that the
                 distribution of weights of the pair of tableaux
                 obtained when one applies the q-insertion algorithm to
                 a random word or permutation takes a particularly
                 simple form and is closely related to q-Whittaker
                 functions. In the case $ 0 \leq q < 1 $, the
                 q-insertion algorithm applied to a random word also
                 provides a new framework for solving the q-TASEP
                 interacting particle system introduced (in the language
                 of q-bosons) by Sasamoto and Wadati (1998) and yields
                 formulas which are equivalent to some of those recently
                 obtained by Borodin and Corwin (2011) via a stochastic
                 evolution on discrete Gelfand--Tsetlin patterns (or
                 semistandard tableaux) which is coupled to the q-TASEP.
                 We show that the sequence of P-tableaux obtained when
                 one applies the q-insertion algorithm to a random word
                 defines another, quite different, evolution on
                 semistandard tableaux which is also coupled to the
                 q-TASEP.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Macdonald polynomials; q-Whittaker functions",
}

@Article{Comets:2013:LDC,
  author =       "Francis Comets and Christophe Gallesco and Serguei
                 Popov and Marina Vachkovskaia",
  title =        "On large deviations for the cover time of
                 two-dimensional torus",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "96:1--96:18",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2856",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2856",
  abstract =     "Let $ \mathcal {T}_n $ be the cover time of
                 two-dimensional discrete torus $ \mathbb {Z}^2_n =
                 \mathbb {Z}^2 / n \mathbb {Z}^2 $. We prove that $
                 \mathbb {P}[\mathcal {T}_n \leq \frac {4}{\pi } \gamma
                 n^2 \ln^2 n] = \exp ( - n^{2(1 - \sqrt {\gamma }) +
                 o(1)}) $ for $ \gamma \in (0, 1) $. One of the main
                 methods used in the proofs is the decoupling of the
                 walker's trace into independent excursions by means of
                 soft local times.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "hitting time; simple random walk; soft local time",
}

@Article{Ioffe:2013:ASC,
  author =       "Dmitry Ioffe and Yvan Velenik",
  title =        "An almost sure {CLT} for stretched polymers",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "97:1--97:20",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2231",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2231",
  abstract =     "We prove an almost sure central limit theorem (CLT)
                 for spatial extension of stretched (meaning subject to
                 a non-zero pulling force) polymers at very weak
                 disorder in all dimensions $ d + 1 \geq 4 $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Polymers, random walk representation, random
                 environment, weak disorder, CLT",
}

@Article{Jerison:2013:IDH,
  author =       "David Jerison and Lionel Levine and Scott Sheffield",
  title =        "Internal {DLA} in higher dimensions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "98:1--98:14",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-3137",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3137",
  abstract =     "Let $ A(t) $ denote the cluster produced by internal
                 diffusion limited aggregation (internal DLA) with $t$
                 particles in dimension $ d \geq 3$. We show that $
                 A(t)$ is approximately spherical, up to an $ O(\sqrt
                 {\log t})$ error.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "discrete harmonic function; internal diffusion limited
                 aggregation; martingale; mean value property;
                 sublogarithmic fluctuations",
}

@Article{Eisenbaum:2013:IPP,
  author =       "Nathalie Eisenbaum",
  title =        "Inequalities for permanental processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "99:1--99:15",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2919",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2919",
  abstract =     "Permanental processes are a natural extension of the
                 definition of squared Gaussian processes. Each
                 one-dimensional marginal of a permanental process is a
                 squared Gaussian variable, but there is not always a
                 Gaussian structure for the entire process. The interest
                 to better know them is highly motivated by the
                 connection established by Eisenbaum and Kaspi, between
                 the infinitely divisible permanental processes and the
                 local times of Markov processes. Unfortunately the lack
                 of Gaussian structure for general permanental processes
                 makes their behavior hard to handle. We present here an
                 analogue for infinitely divisible permanental vectors,
                 of some well-known inequalities for Gaussian vectors.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Permanental process, Gaussian process, infinite
                 divisibility, Slepian lemma, concentration inequality",
}

@Article{Dirksen:2013:PSI,
  author =       "Sjoerd Dirksen and Jan Maas and Jan Neerven",
  title =        "{Poisson} stochastic integration in {Banach} spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "100:1--100:28",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2945",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2945",
  abstract =     "We prove new upper and lower bounds for Banach
                 space-valued stochastic integrals with respect to a
                 compensated Poisson random measure. Our estimates apply
                 to Banach spaces with non-trivial martingale (co)type
                 and extend various results in the literature. We also
                 develop a Malliavin framework to interpret Poisson
                 stochastic integrals as vector-valued Skorohod
                 integrals, and prove a Clark--Ocone representation
                 formula.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stochastic integration, Poisson random measure,
                 martingale type, UMD Banach spaces, stochastic
                 convolutions, Malliavin calculus, Clark--Ocone
                 representation theorem",
}

@Article{Stephenson:2013:GFT,
  author =       "Robin Stephenson",
  title =        "General fragmentation trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "101:1--101:45",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2703",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2703",
  abstract =     "We show that the genealogy of any self-similar
                 fragmentation process can be encoded in a compact
                 measured real tree. Under some Malthusian hypotheses,
                 we compute the fractal Hausdorff dimension of this tree
                 through the use of a natural measure on the set of its
                 leaves. This generalizes previous work of Haas and
                 Miermont which was restricted to conservative
                 fragmentation processes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "continuum random trees; fragmentation trees;
                 self-similar fragmentations",
}

@Article{Bahlali:2013:PMN,
  author =       "Khaled Bahlali and Lucian Maticiuc and Adrian
                 Zalinescu",
  title =        "Penalization method for a nonlinear {Neumann PDE} via
                 weak solutions of reflected {SDEs}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "102:1--102:19",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2467",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2467",
  abstract =     "In this paper we prove an approximation result for the
                 viscosity solution of a system of semi-linear partial
                 differential equations with continuous coefficients and
                 nonlinear Neumann boundary condition. The approximation
                 we use is based on a penalization method and our
                 approach is probabilistic. We prove the weak uniqueness
                 of the solution for the reflected stochastic
                 differential equation and we approximate it (in law) by
                 a sequence of solutions of stochastic differential
                 equations with penalized terms. Using then a suitable
                 generalized backward stochastic differential equation
                 and the uniqueness of the reflected stochastic
                 differential equation, we prove the existence of a
                 continuous function, given by a probabilistic
                 representation, which is a viscosity solution of the
                 considered partial differential equation. In addition,
                 this solution is approximated by the penalized partial
                 differential equation.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Backward stochastic differential equations; Jakubowski
                 S-topology; Penalization method; Reflecting stochastic
                 differential equation; Weak solution",
}

@Article{Mountford:2013:MDC,
  author =       "Thomas Mountford and Daniel Valesin and Qiang Yao",
  title =        "Metastable densities for the contact process on power
                 law random graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "103:1--103:36",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2512",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2512",
  abstract =     "We consider the contact process on a random graph with
                 fixed degree distribution given by a power law. We
                 follow the work of Chatterjee and Durrett (2009), who
                 showed that for arbitrarily small infection parameter $
                 \lambda $, the survival time of the process is larger
                 than a stretched exponential function of the number of
                 vertices, $n$. We obtain sharp bounds for the typical
                 density of infected sites in the graph, as $ \lambda $
                 is kept fixed and $n$ tends to infinity. We exhibit
                 three different regimes for this density, depending on
                 the tail of the degree law.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "contact process, random graphs",
}

@Article{Kunze:2013:CMP,
  author =       "Markus Kunze",
  title =        "On a class of martingale problems on {Banach} spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "104:1--104:30",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2924",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2924",
  abstract =     "We introduce the local martingale problem associated
                 to semilinear stochastic evolution equations driven by
                 a cylindrical Wiener process and establish a one-to-one
                 correspondence between solutions of the martingale
                 problem and (analytically) weak solutions of the
                 stochastic equation. We also prove that the solutions
                 of well-posed equations are strong Markov processes. We
                 apply our results to semilinear stochastic equations
                 with additive noise where the semilinear term is merely
                 measurable and to stochastic reaction-diffusion
                 equations with H{\"o}lder continuous multiplicative
                 noise.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "local Martingale problem, strong Markov property,
                 stochastic partial differential equations",
}

@Article{Damron:2013:FCD,
  author =       "Michael Damron and Hana Kogan and Charles Newman and
                 Vladas Sidoravicius",
  title =        "Fixation for coarsening dynamics in {$2$D} slabs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "105:1--105:20",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-3059",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3059",
  abstract =     "We study zero-temperature Ising Glauber Dynamics, on $
                 2 D $ slabs of thickness $ k \geq 2 $. In this model, $
                 \pm 1$-valued spins at integer sites update according
                 to majority vote dynamics with two opinions. We show
                 that all spins reaches a final state (that is, the
                 system fixates) for $ k = 2$ under free boundary
                 conditions and for $ k = 2$ or $3$ under periodic
                 boundary conditions. For thicker slabs there are sites
                 that fixate and sites that do not.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Coarsening, Glauber Dynamics, Ising model",
}

@Article{Bansaye:2013:ECS,
  author =       "Vincent Bansaye and Juan Carlos Pardo Millan and
                 Charline Smadi",
  title =        "On the extinction of continuous state branching
                 processes with catastrophes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "106:1--106:31",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2774",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2774",
  abstract =     "We consider continuous state branching processes
                 (CSBP's) with additional multiplicative jumps modeling
                 dramatic events in a random environment. These jumps
                 are described by a L{\'e}vy process with bounded
                 variation paths. We construct the associated class of
                 processes as the unique solution of a stochastic
                 differential equation. The quenched branching property
                 of the process allows us to derive quenched and
                 annealed results and make appear new asymptotic
                 behaviors. We characterize the Laplace exponent of the
                 process as the solution of a backward ordinary
                 differential equation and establish when it becomes
                 extinct. For a class of processes for which extinction
                 and absorption coincide (including the $ \alpha $
                 stable CSBP's plus a drift), we determine the speed of
                 extinction. Four regimes appear, as in the case of
                 branching processes in random environment in discrete
                 time and space. The proofs rely on a fine study of the
                 asymptotic behavior of exponential functionals of
                 L{\'e}vy processes. Finally, we apply these results to
                 a cell infection model and determine the mean speed of
                 propagation of the infection.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Continuous State Branching Processes, L{\'e}vy
                 processes, Poisson Point Processes, Random Environment,
                 Extinction, Long time behavior",
}

@Article{Youssef:2013:ECR,
  author =       "Pierre Youssef",
  title =        "Estimating the covariance of random matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "107:1--107:26",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2579",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2579",
  abstract =     "We extend to the matrix setting a recent result of
                 Srivastava--Vershynin about estimating the covariance
                 matrix of a random vector. The result can be
                 interpreted as a quantified version of the law of large
                 numbers for positive semi-definite matrices which
                 verify some regularity assumption. Beside giving
                 examples, we discuss the notion of log-concave matrices
                 and give estimates on the smallest and largest
                 eigenvalues of a sum of such matrices.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Riedel:2013:SPD,
  author =       "Sebastian Riedel and Weijun Xu",
  title =        "A simple proof of distance bounds for {Gaussian} rough
                 paths",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "108:1--108:18",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2387",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2387",
  abstract =     "We derive explicit distance bounds for Stratonovich
                 iterated integrals along two Gaussian processes (also
                 known as signatures of Gaussian rough paths) based on
                 the regularity assumption of their covariance
                 functions. Similar estimates have been obtained
                 recently in [Friz-Riedel, AIHP, to appear]. One
                 advantage of our argument is that we obtain the bound
                 for the third level iterated integrals merely based on
                 the first two levels, and this reflects the intrinsic
                 nature of rough paths. Our estimates are sharp when
                 both covariance functions have finite $1$-variation,
                 which includes a large class of Gaussian processes. Two
                 applications of our estimates are discussed. The first
                 one gives the a.s. convergence rates for approximated
                 solutions to rough differential equations driven by
                 Gaussian processes. In the second example, we show how
                 to recover the optimal time regularity for solutions of
                 some rough SPDEs.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Gaussian rough paths, iterated integrals, signatures",
}

@Article{Pham:2013:SNE,
  author =       "Triet Pham and Jianfeng Zhang",
  title =        "Some norm estimates for semimartingales",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "18",
  pages =        "109:1--109:25",
  year =         "2013",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v18-2406",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2406",
  abstract =     "In this paper we introduce a new type of norms for
                 semimartingales, under both linear and nonlinear
                 expectations. Our norm is defined in the spirit of
                 quasimartingales, and it characterizes square
                 integrable semimartingales. This work is motivated by
                 our study of zero-sum stochastic differential games,
                 whose value process is conjectured to be a
                 semimartingale under a class of probability measures.
                 As a by product, we establish some a priori estimates
                 for doubly reflected BSDEs without imposing the
                 Mokobodski's condition directly.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Semimartingale, quasimartingale, $G$-expectation,
                 second order backward SDEs, doubly reflected backward
                 SDEs, Doob--Meyer decomposition",
}

@Article{Gu:2014:IPB,
  author =       "Yu Gu and Guillaume Bal",
  title =        "An invariance principle for {Brownian} motion in
                 random scenery",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "1:1--1:19",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2894",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2894",
  abstract =     "We prove an invariance principle for Brownian motion
                 in Gaussian or Poissonian random scenery by the method
                 of characteristic functions. Annealed asymptotic limits
                 are derived in all dimensions, with a focus on the case
                 of dimension $ d = 2 $, which is the main new
                 contribution of the paper.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "weak convergence, random media, central limit
                 theorem",
}

@Article{Abraham:2014:LLCa,
  author =       "Romain Abraham and Jean-Fran{\c{c}}ois Delmas",
  title =        "Local limits of conditioned {Galton--Watson} trees:
                 the infinite spine case",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "2:1--2:19",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2747",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2747",
  abstract =     "We give a necessary and sufficient condition for the
                 convergence in distribution of a conditioned
                 Galton--Watson tree to Kesten's tree. This yields
                 elementary proofs of Kesten's result as well as other
                 known results on local limit of conditioned
                 Galton--Watson trees. We then apply this condition to
                 get new results, in the critical and sub-critical
                 cases, on the limit in distribution of a Galton--Watson
                 tree conditioned on having a large number of
                 individuals with out-degree in a given set.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Conditioned Galton--Watson tree, Kesten's tree",
}

@Article{Sulzbach:2014:GLP,
  author =       "Henning Sulzbach and Ralph Neininger and Michael
                 Drmota",
  title =        "A {Gaussian} limit process for optimal {FIND}
                 algorithms",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "3:1--3:28",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2933",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2933",
  abstract =     "We consider versions of the FIND algorithm where the
                 pivot element used is the median of a subset chosen
                 uniformly at random from the data. For the median
                 selection we assume that subsamples of size asymptotic
                 to $ c \cdot n^\alpha $ are chosen, where $ 0 < \alpha
                 \leq \frac {1}{2} $, $ c > 0 $ and $n$ is the size of
                 the data set to be split. We consider the complexity of
                 FIND as a process in the rank to be selected and
                 measured by the number of key comparisons required.
                 After normalization we show weak convergence of the
                 complexity to a centered Gaussian process as $ n \to
                 \infty $, which depends on $ \alpha $. The proof relies
                 on a contraction argument for probability distributions
                 on c{\`a}dl{\`a}g functions. We also identify the
                 covariance function of the Gaussian limit process and
                 discuss path and tail properties.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "FIND algorithm, Quickselect, complexity, key
                 comparisons, functional limit theorem, contraction
                 method, Gaussian process",
}

@Article{Sheffield:2014:TPR,
  author =       "Scott Sheffield and Ariel Yadin",
  title =        "Tricolor percolation and random paths in {$3$D}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "4:1--4:23",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3073",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3073",
  abstract =     "We study ``tricolor percolation'' on the regular
                 tessellation of $ \mathbb {R}^3 $ by truncated
                 octahedra, which is the three-dimensional analog of the
                 hexagonal tiling of the plane. We independently assign
                 one of three colors to each cell according to a
                 probability vector $ p = (p_1, p_2, p_3) $ and define a
                 ``tricolor edge'' to be an edge incident to one cell of
                 each color. The tricolor edges form disjoint loops
                 and/or infinite paths. These loops and paths have been
                 studied in the physics literature, but little has been
                 proved mathematically.\par

                 We show that each $p$ belongs to either the {\em
                 compact phase} (in which the length of the tricolor
                 loop passing through a fixed edge is a.s. finite, with
                 exponentially decaying law) or the {\em extended phase}
                 (in which the probability that an $ (n \times n \times
                 n)$ box intersects a tricolor path of diameter at least
                 $n$ exceeds a positive constant, independent of $n$).
                 We show that both phases are non-empty and the extended
                 phase is a closed subset of the probability
                 simplex.\par

                 We also survey the physics literature and discuss open
                 questions, including the following: Does $ p = (1 / 3,
                 1 / 3, 1 / 3) $ belong to the extended phase? Is there
                 a.s. an infinite tricolor path for this $p$ ? Are there
                 infinitely many? Do they scale to Brownian motion? If
                 $p$ lies on the boundary of the extended phase, do the
                 long paths have a scaling limit analogous to SLE6 in
                 two dimensions? What can be shown for the higher
                 dimensional analogs of this problem?",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "tricolor percolation, vortex models, truncated
                 octahedron, body centered cubic lattice,
                 permutahedron",
}

@Article{Holroyd:2014:SDC,
  author =       "Alexander Holroyd and James Martin",
  title =        "Stochastic domination and comb percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "5:1--5:16",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2806",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2806",
  abstract =     "There exists a Lipschitz embedding of a d-dimensional
                 comb graph (consisting of infinitely many parallel
                 copies of $ \mathbb {Z}^{d - 1} $ joined by a
                 perpendicular copy) into the open set of site
                 percolation on $ \mathbb {Z}^d $, whenever the
                 parameter $p$ is close enough to 1 or the Lipschitz
                 constant is sufficiently large. This is proved using
                 several new results and techniques involving stochastic
                 domination, in contexts that include a process of
                 independent overlapping intervals on $ \mathbb {Z} $,
                 and first-passage percolation on general graphs.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "stochastic domination, percolation, comb graph,
                 Lipschitz embedding, first-passage percolation",
}

@Article{Duquesne:2014:EPC,
  author =       "Thomas Duquesne and Cyril Labb{\'e}",
  title =        "On the {Eve} property for {CSBP}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "6:1--6:31",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2831",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2831",
  abstract =     "We consider the population model associated to
                 continuous state branching processes and we are
                 interested in the so-called Eve property that asserts
                 the existence of an ancestor with an overwhelming
                 progeny at large times, and more generally, in the
                 possible behaviours of the frequencies among the
                 population at large times. In this paper, we classify
                 all the possible behaviours according to the branching
                 mechanism of the continuous state branching process.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Continuous state branching process; dust; Eve;
                 frequency distribution; Grey martingale",
}

@Article{Mijatovic:2014:MCA,
  author =       "Aleksandar Mijatovic and Matija Vidmar and Saul
                 Jacka",
  title =        "{Markov} chain approximations for transition densities
                 of {L{\'e}vy} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "7:1--7:37",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2208",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2208",
  abstract =     "We consider the convergence of a continuous-time
                 Markov chain approximation $ X^h $, $ h > 0 $, to an $
                 \mathbb {R}^d$-valued L{\'e}vy process $X$. The state
                 space of $ X^h$ is an equidistant lattice and its
                 $Q$-matrix is chosen to approximate the generator of
                 $X$. In dimension one ($ d = 1$), and then under a
                 general sufficient condition for the existence of
                 transition densities of $X$, we establish sharp
                 convergence rates of the normalised probability mass
                 function of $ X^h$ to the probability density function
                 of $X$. In higher dimensions ($ d > 1$), rates of
                 convergence are obtained under a technical condition,
                 which is satisfied when the diffusion matrix is
                 non-degenerate.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Levy process, continuous-time Markov chain, spectral
                 representation, convergence rates for semi-groups and
                 transition densities",
}

@Article{Graf:2014:FFM,
  author =       "Robert Graf",
  title =        "A forest-fire model on the upper half-plane",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "8:1--8:27",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2625",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2625",
  abstract =     "We consider a discrete forest-fire model on the upper
                 half-plane of the two-dimensional square lattice. Each
                 site can have one of the following two states:
                 ``vacant'' or ``occupied by a tree''. At the starting
                 time all sites are vacant. Then the process is governed
                 by the following random dynamics: Trees grow at rate 1,
                 independently for all sites. If an occupied cluster
                 reaches the boundary of the upper half plane or if it
                 is about to become infinite, the cluster is
                 instantaneously destroyed, i.e., all of its sites turn
                 vacant. Additionally, we demand that the model is
                 invariant under translations along the x-axis. We prove
                 that such a model exists and arises naturally as a
                 subseqential limit of forest-fire processes in finite
                 boxes when the box size tends to infinity. Moreover,
                 the model exhibits a phase transition in the following
                 sense: There exists a critical time $ t_c $ (which
                 corresponds with the critical probability $ p_c $ in
                 ordinary site percolation by $ 1 - e^{-t_c} = p_c$)
                 such that before $ t_c$, only sites close to the
                 boundary have been affected by destruction, whereas
                 after $ t_c$, sites on the entire half-plane have been
                 affected by destruction.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "forest-fire model, upper half-plane, self-organized
                 criticality, phase transition",
}

@Article{Dedecker:2014:SAE,
  author =       "J{\'e}r{\^o}me Dedecker and Emmanuel Rio and Florence
                 Merlev{\`e}de",
  title =        "Strong approximation of the empirical distribution
                 function for absolutely regular sequences in {$
                 {\mathbb R}^d $}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "9:1--9:56",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2658",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2658",
  abstract =     "We prove a strong approximation result with rates for
                 the empirical process associated to an absolutely
                 regular stationary sequence of random variables with
                 values in $ {\mathbb R}^d $. As soon as the absolute
                 regular coefficients of the sequence decrease more
                 rapidly than $ n^{1 - p} $ for some $ p \in]2, 3] $, we
                 show that the error of approximation between the
                 empirical process and a two-parameter Gaussian process
                 is of order $ n^{1 / p} (\log n)^{\lambda (d)} $ for
                 some positive $ \lambda (d) $ depending on $d$, both in
                 $ {\mathbb L}^1$ and almost surely. The power of $n$
                 being independent of the dimension, our results are
                 even new in the independent setting, and improve
                 earlier results. In addition, for absolutely regular
                 sequences, we show that the rate of approximation is
                 optimal up to the logarithmic term.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Strong approximation, Kiefer process, empirical
                 process, stationary sequences, absolutely regular
                 sequences",
}

@Article{Lochowski:2014:ILL,
  author =       "Rafa{\l} Marcin {\L}ochowski and Raouf Ghomrasni",
  title =        "Integral and local limit theorems for level crossings
                 of diffusions and the {Skorohod} problem",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "10:1--10:33",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2644",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2644",
  abstract =     "Using a new technique, based on the regularisation of
                 a c{\`a}dl{\`a}g process via the double Skorohod map,
                 we obtain limit theorems for integrated numbers of
                 level crossings of diffusions. This result is related
                 to the recent results on the limit theorems for the
                 truncated variation. We also extend to diffusions the
                 classical result of Kasahara on the ``local'' limit
                 theorem for the number of crossings of a Wiener
                 process. We establish the correspondence between the
                 truncated variation and the double Skorohod map.
                 Additionally, we prove some auxiliary formulas for the
                 Skorohod map with time-dependent boundaries.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "level crossings, interval crossings, the Skorohod
                 problem, diffusions; local time; semimartingales;
                 truncated variation",
}

@Article{Applebaum:2014:SQS,
  author =       "David Applebaum and Jan Neerven",
  title =        "Second quantisation for skew convolution products of
                 measures in {Banach} spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "11:1--11:17",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3031",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3031",
  abstract =     "We study measures in Banach space which arise as the
                 skew convolution product of two other measures where
                 the convolution is deformed by a skew map. This is the
                 structure that underlies both the theory of Mehler
                 semigroups and operator self-decomposable measures. We
                 show how that given such a set-up the skew map can be
                 lifted to an operator that acts at the level of
                 function spaces and demonstrate that this is an example
                 of the well known functorial procedure of second
                 quantisation. We give particular emphasis to the case
                 where the product measure is infinitely divisible and
                 study the second quantisation process in some detail
                 using chaos expansions when this is either Gaussian or
                 is generated by a Poisson random measure.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Second quantisation, skew convolution family,
                 infinitely divisible measure, Wiener--It{\^o}
                 decomposition, Poisson random measure",
}

@Article{Hajri:2014:SFM,
  author =       "Hatem Hajri and Olivier Raimond",
  title =        "Stochastic flows on metric graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "12:1--12:20",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2773",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2773",
  abstract =     "We study a simple stochastic differential equation
                 driven by one Brownian motion on a general oriented
                 metric graph whose solutions are stochastic flows of
                 kernels. Under some condition, we describe the laws of
                 all solutions. This work is a natural continuation of
                 previous works by Hajri, Hajri--Raimond and Le
                 Jan--Raimond where some particular graphs have been
                 considered.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "metric graphs; Skew Brownian motion; stochastic flows
                 of kernels; stochastic flows of mappings",
}

@Article{Bollobas:2014:BPG,
  author =       "B{\'e}la Bollob{\'a}s and Karen Gunderson and Cecilia
                 Holmgren and Svante Janson and Micha{\l} Przykucki",
  title =        "Bootstrap percolation on {Galton--Watson} trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "13:1--13:27",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2758",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2758",
  abstract =     "Bootstrap percolation is a type of cellular automaton
                 which has been used to model various physical
                 phenomena, such as ferromagnetism. For each natural
                 number $r$, the $r$-neighbour bootstrap process is an
                 update rule for vertices of a graph in one of two
                 states: `infected' or `healthy'. In consecutive rounds,
                 each healthy vertex with at least $r$ infected
                 neighbours becomes itself infected. Percolation is said
                 to occur if every vertex is eventually infected.
                 Usually, the starting set of infected vertices is
                 chosen at random, with all vertices initially infected
                 independently with probability $p$. In that case, given
                 a graph $G$ and infection threshold $r$, a quantity of
                 interest is the critical probability, $ p_c(G, r)$, at
                 which percolation becomes likely to occur. In this
                 paper, we look at infinite trees and, answering a
                 problem posed by Balogh, Peres and Pete, we show that
                 for any $ b \geq r$ and for any $ \epsilon > 0$ there
                 exists a tree $T$ with branching number $ \operatorname
                 {br}(T) = b$ and critical probability $ p_c(T, r) <
                 \epsilon $. However, this is false if we limit
                 ourselves to the well studied family of Galton--Watson
                 trees. We show that for every $ r \geq 2$ there exists
                 a constant $ c_r > 0$ such that if $T$ is a Galton-
                 Watson tree with branching number $ \operatorname
                 {br}(T) = b \geq r$ then\par

                  $$ p_c(T, r) > \frac {c_r}{b} e^{- \frac {b}{r - 1}}.
                 $$

                 We also show that this bound is sharp up to a factor of
                 $ O(b)$ by giving an explicit family of Galton--Watson
                 trees with critical probability bounded from above by $
                 C_r e^{- \frac {b}{r - 1}}$ for some constant $ C_r >
                 0$.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "bootstrap percolation; branching number;
                 Galton--Watson trees; infinite trees",
}

@Article{Jahnel:2014:SDM,
  author =       "Benedikt Jahnel and Christof K{\"u}lske",
  title =        "Synchronization for discrete mean-field rotators",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "14:1--14:26",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2948",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2948",
  abstract =     "We analyze a non-reversible mean-field jump dynamics
                 for discrete q-valued rotators and show in particular
                 that it exhibits synchronization. The dynamics is the
                 mean-field analogue of the lattice dynamics
                 investigated by the same authors which provides an
                 example of a non-ergodic interacting particle system on
                 the basis of a mechanism suggested by Maes and
                 Shlosman.\par

                 Based on the correspondence to an underlying model of
                 continuous rotators via a discretization transformation
                 we show the existence of a locally attractive periodic
                 orbit of rotating measures. We also discuss global
                 attractivity, using a free energy as a Lyapunov
                 function and the linearization of the ODE which
                 describes typical behavior of the empirical
                 distribution vector.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "attractive limit cycle; clock model; discretization;
                 Interacting particle systems; mean-field systems;
                 non-equilibrium; rotation dynamics; synchronization; XY
                 model",
}

@Article{Aldous:2014:SIR,
  author =       "David Aldous",
  title =        "Scale-invariant random spatial networks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "15:1--15:41",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2920",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2920",
  abstract =     "Real-world road networks have an approximate
                 scale-invariance property; can one devise mathematical
                 models of random networks whose distributions are
                 exactly invariant under Euclidean scaling? This
                 requires working in the continuum plane. We introduce
                 an axiomatization of a class of processes we call
                 ``scale-invariant random spatial networks'', whose
                 primitives are routes between each pair of points in
                 the plane. We prove that one concrete model, based on
                 minimum-time routes in a binary hierarchy of roads with
                 different speed limits, satisfies the axioms, and note
                 informally that two other constructions (based on
                 Poisson line processes and on dynamic proximity graphs)
                 are expected also to satisfy the axioms. We initiate
                 study of structure theory and summary statistics for
                 general processes in this class.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Poisson process, scale invariance, spatial network",
}

@Article{Simon:2014:CFP,
  author =       "Thomas Simon",
  title =        "Comparing {Fr{\'e}chet} and positive stable laws",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "16:1--16:25",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3058",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3058",
  abstract =     "Let $ {\bf L} $ be the unit exponential random
                 variable and $ {\bf Z}_\alpha $ the standard positive $
                 \alpha $-stable random variable. We prove that $ \{ (1
                 - \alpha) \alpha^{\gamma_\alpha } {\bf Z}_\alpha^{-
                 \gamma_\alpha }, 0 < \alpha < 1 \} $ is decreasing for
                 the optimal stochastic order and that $ \{ (1 -
                 \alpha){\bf Z}_\alpha^{ \gamma_\alpha }, 0 < \alpha < 1
                 \} $ is increasing for the convex order, with $
                 \gamma_\alpha = \alpha / (1 - \alpha).$ We also show
                 that $ \{ \Gamma (1 + \alpha) {\bf Z}_\alpha^{- \alpha
                 }, 1 / 2 \leq \alpha \leq 1 \} $ is decreasing for the
                 convex order, that $ {\bf Z}_\alpha^{ \alpha } \,
                 \prec_{st} \, \Gamma (1 - \alpha) {\bf L}$ and that $
                 \Gamma (1 + \alpha){\bf Z}_\alpha^{- \alpha } \,
                 \prec_{cx} \, {\bf L}.$ This allows to compare $ {\bf
                 Z}_\alpha $ with the two extremal Fr{\'e}chet
                 distributions corresponding to the behaviour of its
                 density at zero and at infinity. We also discuss the
                 applications of these bounds to the strange behaviour
                 of the median of $ {\bf Z}_\alpha $ and $ {\bf
                 Z}_\alpha^{- \alpha }$ and to some uniform estimates on
                 the classical Mittag-Leffler function. Along the way,
                 we obtain a canonical factorization of $ {\bf Z}_\alpha
                 $ for $ \alpha $ rational in terms of Beta random
                 variables. The latter extends to the one-sided branches
                 of real strictly stable densities.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Convex order; Fr{\'e}chet distribution; Median;
                 Mittag-Leffler distribution; Mittag-Leffler function;
                 stable distribution; stochastic order",
}

@Article{Li:2014:LBD,
  author =       "Xinyi Li and Alain-Sol Sznitman",
  title =        "A lower bound for disconnection by random
                 interlacements",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "17:1--17:26",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3067",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3067",
  abstract =     "We consider the vacant set of random interlacements on
                 $ \mathbb {Z}^d $, with $d$ bigger or equal to 3, in
                 the percolative regime. Motivated by the large
                 deviation principles obtained in our recent work
                 arXiv:1304.7477, we investigate the asymptotic behavior
                 of the probability that a large body gets disconnected
                 from infinity by the random interlacements. We derive
                 an asymptotic lower bound, which brings into play
                 tilted interlacements, and relates the problem to some
                 of the large deviations of the occupation-time profile
                 considered in arXiv:1304.7477.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "disconnection; large deviations; random
                 interlacements",
}

@Article{Bovier:2014:EPT,
  author =       "Anton Bovier and Lisa Hartung",
  title =        "The extremal process of two-speed branching {Brownian}
                 motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "18:1--18:28",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2982",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2982",
  abstract =     "We construct and describe the extremal process for
                 variable speed branching Brownian motion, studied
                 recently by Fang and Zeitouni, for the case of
                 piecewise constant speeds; in fact for simplicity we
                 concentrate on the case when the speed is $ \sigma_1 $
                 for $ s \leq b t $ and $ \sigma_2 $ when $ b t \leq s
                 \leq t $. In the case $ \sigma_1 > \sigma_2 $, the
                 process is the concatenation of two BBM extremal
                 processes, as expected. In the case $ \sigma_1 <
                 \sigma_2 $, a new family of cluster point processes
                 arises, that are similar, but distinctively different
                 from the BBM process. Our proofs follow the strategy of
                 Arguin, Bovier, and Kistler.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "branching Brownian motion, extremal processes, extreme
                 values, F-KPP equation, cluster point processes",
}

@Article{Haggstrom:2014:FRC,
  author =       "Olle H{\"a}ggstr{\"o}m and Timo Hirscher",
  title =        "Further results on consensus formation in the
                 {Deffuant} model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "19:1--19:26",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3116",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3116",
  abstract =     "The so-called Deffuant model describes a pattern for
                 social interaction, in which two neighboring
                 individuals randomly meet and share their opinions on a
                 certain topic, if their discrepancy is not beyond a
                 given threshold $ \theta $. The major focus of the
                 analyses, both theoretical and based on simulations,
                 lies on whether these single interactions lead to a
                 global consensus in the long run or not. First, we
                 generalize a result of Lanchier for the Deffuant model
                 on $ \mathbb {Z} $, determining the critical value for
                 $ \theta $ at which a phase transition of the long term
                 behavior takes place, to other distributions of the
                 initial opinions than i.i.d. uniform on $ [0, 1] $.
                 Then we shed light on the situations where the
                 underlying line graph $ \mathbb {Z} $ is replaced by
                 higher-dimensional lattices $ \mathbb {Z}^d, \ d \geq 2
                 $, or the infinite cluster of supercritical i.i.d. bond
                 percolation on these lattices.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Deffuant model, consensus formation, percolation",
}

@Article{Bordenave:2014:EPT,
  author =       "Charles Bordenave",
  title =        "Extinction probability and total progeny of
                 predator-prey dynamics on infinite trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "20:1--20:33",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2361",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2361",
  abstract =     "We consider the spreading dynamics of two nested
                 invasion clusters on an infinite tree. This model was
                 defined as the chase-escape model by Kordzakhia and it
                 admits a limit process, the birth-and-assassination
                 process, previously introduced by Aldous and Krebs. On
                 both models, we prove an asymptotic equivalent of the
                 extinction probability near criticality. In the
                 subcritical regime, we give a tail bound on the total
                 progeny of the preys before extinction.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "SIR models, predator-prey dynamics, branching
                 processes",
}

@Article{Favaro:2014:ANB,
  author =       "Stefano Favaro and Shui Feng",
  title =        "Asymptotics for the number of blocks in a conditional
                 {Ewens--Pitman} sampling model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "21:1--21:15",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2881",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2881",
  abstract =     "The study of random partitions has been an active
                 research area in probability over the last twenty
                 years. A quantity that has attracted a lot of attention
                 is the number of blocks in the random partition.
                 Depending on the area of applications this quantity
                 could represent the number of species in a sample from
                 a population of individuals or he number of cycles in a
                 random permutation, etc. In the context of Bayesian
                 nonparametric inference such a quantity is associated
                 with the exchangeable random partition induced by
                 sampling from certain prior models, for instance the
                 Dirichlet process and the two parameter
                 Poisson--Dirichlet process. In this paper we generalize
                 some existing asymptotic results from this prior
                 setting to the so-called posterior, or conditional,
                 setting. Specifically, given an initial sample from a
                 two parameter Poisson--Dirichlet process, we establish
                 conditional fluctuation limits and conditional large
                 deviation principles for the number of blocks generated
                 by a large additional sample.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Bayesian nonparametrics; Dirichlet process;
                 Ewens--Pitman sampling model; exchangeable random
                 partition; fluctuation limit; large deviations; two
                 parameter Poisson--Dirichlet process",
}

@Article{Berard:2014:LPP,
  author =       "Jean B{\'e}rard and Pascal Maillard",
  title =        "The limiting process of {$N$}-particle branching
                 random walk with polynomial tails",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "22:1--22:17",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3111",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3111",
  abstract =     "We consider a system of $N$ particles on the real line
                 that evolves through iteration of the following steps:
                 (1) every particle splits into two, (2) each particle
                 jumps according to a prescribed displacement
                 distribution supported on the positive reals and (3)
                 only the $N$ right most particles are retained, the
                 others being removed from the system. This system has
                 been introduced in the physics literature as an example
                 of a microscopic stochastic model describing the
                 propagation of a front. Its behavior for large $N$ is
                 now well understood --- both from a physical and
                 mathematical viewpoint --- in the case where the
                 displacement distribution admits exponential moments.
                 Here, we consider the case of displacements with
                 regularly varying tails, where the relevant space and
                 time scales are markedly different. We characterize the
                 behavior of the system for two distinct asymptotic
                 regimes. First, we prove convergence in law of the
                 rescaled positions of the particles on a time scale of
                 order $ \log N$ and give a construction of the limit
                 based on the records of a space time Poisson point
                 process. Second, we determine the appropriate scaling
                 when we let first the time horizon, then $N$ go to
                 infinity.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "branching random walk; heavy-tailed distribution;
                 selection",
}

@Article{Otto:2014:IMS,
  author =       "Felix Otto and Hendrik Weber and Maria
                 Westdickenberg",
  title =        "Invariant measure of the stochastic {Allen--Cahn}
                 equation: the regime of small noise and large system
                 size",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "23:1--23:76",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2813",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2813",
  abstract =     "We study the invariant measure of the one-dimensional
                 stochastic Allen Cahn equation for a small noise
                 strength and a large but finite system with so-called
                 Dobrushin boundary conditions, i.e., inhomogeneous $
                 \pm 1 $ Dirichlet boundary conditions that enforce at
                 least one transition layer from $ - 1 $ to $1$. (Our
                 methods can be applied to other boundary conditions as
                 well.) We are interested in the competition between the
                 ``energy'' that should be minimized due to the small
                 noise strength and the ``entropy'' that is induced by
                 the large system size.\par

                 Specifically, in the context of system sizes that are
                 exponential with respect to the inverse noise
                 strength---up to the ``critical'' exponential size
                 predicted by the heuristics---we study the extremely
                 strained large deviation event of seeing \emph{more
                 than the one transition layer} between $ \pm 1$ that is
                 forced by the boundary conditions. We capture the
                 competition between energy and entropy through upper
                 and lower bounds on the probability of these unlikely
                 extra transition layers. Our bounds are sharp on the
                 exponential scale and imply in particular that the
                 probability of having one and only one transition from
                 $ - 1$ to $ + 1$ is exponentially close to one. Our
                 second result then studies the distribution of the
                 transition layer. In particular, we establish that, on
                 a super-logarithmic scale, the position of the
                 transition layer is approximately uniformly
                 distributed.\par

                 In our arguments we use local large deviation bounds,
                 the strong Markov property, the symmetry of the
                 potential, and measure-preserving reflections.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "invariant measure; large deviations; stochastic
                 partial differential equation",
}

@Article{Bertoin:2014:NGF,
  author =       "Jean Bertoin",
  title =        "On the non-{Gaussian} fluctuations of the giant
                 cluster for percolation on random recursive trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "24:1--24:15",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2822",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2822",
  abstract =     "We consider a Bernoulli bond percolation on a random
                 recursive tree of size $ n \gg 1 $, with supercritical
                 parameter $ p_n = 1 - c / \ln n $ for some $ c > 0 $
                 fixed. It is known that with high probability, there
                 exists then a unique giant cluster of size $ G_n \sim
                 e^{-c}n $, and it follows from a recent result of
                 Schweinsberg that $ G_n $ has non-Gaussian
                 fluctuations. We provide an explanation of this by
                 analyzing the effect of percolation on different phases
                 of the growth of recursive trees. This alternative
                 approach may be useful for studying percolation on
                 other classes of trees, such as for instance regular
                 trees.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random recursive tree, giant cluster, fluctuations,
                 super-critical percolation",
}

@Article{Kosygina:2014:EER,
  author =       "Elena Kosygina and Martin Zerner",
  title =        "Excursions of excited random walks on integers",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "25:1--25:25",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2940",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2940",
  abstract =     "Several phase transitions for excited random walks on
                 the integers are known to be characterized by a certain
                 drift parameter $ \delta \in \mathbb R $. For
                 recurrence/transience the critical threshold is $ |
                 \delta | = 1 $, for ballisticity it is $ | \delta | = 2
                 $ and for diffusivity $ | \delta | = 4 $. In this paper
                 we establish a phase transition at $ | \delta | = 3 $.
                 We show that the expected return time of the walker to
                 the starting point, conditioned on return, is finite
                 iff $ | \delta | > 3 $. This result follows from an
                 explicit description of the tail behaviour of the
                 return time as a function of $ \delta $, which is
                 achieved by diffusion approximation of related
                 branching processes by squared Bessel processes.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "branching process, cookie walk, diffusion
                 approximation, excited random walk, excursion, squared
                 Bessel process, return time, strong transience",
}

@Article{Basdevant:2014:SLB,
  author =       "Anne-Laure Basdevant and Nathana{\"e}l Enriquez and
                 Lucas Gerin and Jean-Baptiste Gou{\'e}r{\'e}",
  title =        "The shape of large balls in highly supercritical
                 percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "26:1--26:14",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3062",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3062",
  abstract =     "We exploit a connection between distances in the
                 infinite percolation cluster, when the parameter is
                 close to one, and the discrete-time TASEP on Z. This
                 shows that when the parameter goes to one, large balls
                 in the cluster are asymptotically shaped near the axes
                 like arcs of parabola.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "first-passage percolation; supercritical percolation;
                 TASEP",
}

@Article{Tropp:2014:SMP,
  author =       "Joel Tropp and Richard Chen",
  title =        "Subadditivity of matrix phi-entropy and concentration
                 of random matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "27:1--27:30",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2964",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2964",
  abstract =     "This paper considers a class of entropy functionals
                 defined for random matrices, and it demonstrates that
                 these functionals satisfy a subadditivity property.
                 Several matrix concentration inequalities are derived
                 as an application of this result.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Entropy; inequalities; large deviations; random
                 matrices",
}

@Article{Durrett:2014:CPF,
  author =       "Rick Durrett and Thomas Liggett and Yuan Zhang",
  title =        "The contact process with fast voting",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "28:1--28:19",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3021",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3021",
  abstract =     "Consider a combination of the contact process and the
                 voter model in which deaths occur at rate 1 per site,
                 and across each edge between nearest neighbors births
                 occur at rate $ \lambda $ and voting events occur at
                 rate $ \theta $. We are interested in the asymptotics
                 as $ \theta \to \infty $ of the critical value $
                 \lambda_c(\theta) $ for the existence of a nontrivial
                 stationary distribution. In $ d \ge 3 $, $
                 \lambda_c(\theta) \to 1 / (2 d \rho_d) $ where $ \rho_d
                 $ is the probability a $d$ dimensional simple random
                 walk does not return to its starting point. In $ d =
                 2$, $ \lambda_c(\theta) / \log (\theta) \to 1 / 4 \pi
                 $, while in $ d = 1$, $ \lambda_c(\theta) / \theta^{1 /
                 2}$ has $ \liminf \ge 1 / \sqrt {2}$ and $ \limsup <
                 \infty $. The lower bound might be the right answer,
                 but proving this, or even getting a reasonable upper
                 bound, seems to be a difficult problem.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "contact process, voter model, block construction",
}

@Article{Jourdain:2014:SNL,
  author =       "Benjamin Jourdain and Julien Reygner",
  title =        "The small noise limit of order-based diffusion
                 processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "29:1--29:36",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2906",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2906",
  abstract =     "In this article, we introduce and study order-based
                 diffusion processes. They are the solutions to
                 multidimensional stochastic differential equations with
                 constant diffusion matrix, proportional to the
                 identity, and drift coefficient depending only on the
                 ordering of the coordinates of the process. These
                 processes describe the evolution of a system of
                 Brownian particles moving on the real line with
                 piecewise constant drifts, and are the natural
                 generalization of the rank-based diffusion processes
                 introduced in stochastic portfolio theory or in the
                 probabilistic interpretation of nonlinear evolution
                 equations. Owing to the discontinuity of the drift
                 coefficient, the corresponding ordinary differential
                 equations are ill-posed. Therefore, the small noise
                 limit of order-based diffusion processes is not covered
                 by the classical Freidlin--Wentzell theory. The
                 description of this limit is the purpose of this
                 article.\par

                 We first give a complete analysis of the two-particle
                 case. Despite its apparent simplicity, the small noise
                 limit of such a system already exhibits various
                 behaviours. In particular, depending on the drift
                 coefficient, the particles can either stick into a
                 cluster, the velocity of which is determined by
                 elementary computations, or drift away from each other
                 at constant velocity, in a random ordering. The
                 persistence of randomness in the small noise limit is
                 of the very same nature as in the pioneering works by
                 Veretennikov (Mat. Zametki, 1983) and Bafico and Baldi
                 (Stochastics, 1981) concerning the so-called Peano
                 phenomenon.\par

                 In the case of rank-based processes, we use a simple
                 convexity argument to prove that the small noise limit
                 is described by the sticky particle dynamics introduced
                 by Brenier and Grenier (SIAM J. Numer. Anal., 1998),
                 where particles travel at constant velocity between
                 collisions, at which they stick together. In the
                 general case of order-based processes, we give a
                 sufficient condition on the drift for all the particles
                 to aggregate into a single cluster, and compute the
                 velocity of this cluster. Our argument consists in
                 turning the study of the small noise limit into the
                 study of the long time behaviour of a suitably rescaled
                 process, and then exhibiting a Lyapunov functional for
                 this rescaled process.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Lyapunov functional; Order-based diffusion process;
                 Peano phenomenon; small noise; sticky particle
                 dynamics",
}

@Article{Kuznetsov:2014:HTZ,
  author =       "Alexey Kuznetsov and Andreas Kyprianou and Juan Carlos
                 Pardo and Alexander Watson",
  title =        "The hitting time of zero for a stable process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "30:1--30:26",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2647",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2647",
  abstract =     "For any two-sided jumping $ \alpha $-stable process,
                 where $ 1 < \alpha < 2$, we find an explicit identity
                 for the law of the first hitting time of the origin.
                 This complements existing work in the symmetric case
                 and the spectrally one-sided case; cf. Yano--Yano--Yor
                 (2009) and Cordero (2010), and Peskir (2008)
                 respectively. We appeal to the Lamperti--Kiu
                 representation of Chaumont--Panti--Rivero (2011) for
                 real-valued self similar Markov processes. Our main
                 result follows by considering a vector-valued
                 functional equation for the Mellin transform of the
                 integrated exponential Markov additive process in the
                 Lamperti--Kiu representation. We conclude our
                 presentation with some applications.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Levy processes, stable processes, positive
                 self-similar Markov processes",
}

@Article{Bjornberg:2014:RBP,
  author =       "Jakob Bj{\"o}rnberg and Sigurdur Stef{\'a}nsson",
  title =        "Recurrence of bipartite planar maps",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "31:1--31:40",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3102",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3102",
  abstract =     "This paper concerns random bipartite planar maps which
                 are defined by assigning weights to their faces. The
                 paper presents a threefold contribution to the theory.
                 Firstly, we prove the existence of the local limit for
                 all choices of weights and describe it in terms of an
                 infinite mobile. Secondly, we show that the local limit
                 is in all cases almost surely recurrent. And thirdly,
                 we show that for certain choices of weights the local
                 limit has exactly one face of infinite degree and has
                 in that case spectral dimension 4/3 (the latter
                 requires a mild moment condition).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "local limits; Planar maps; random walk; simply
                 generated trees",
}

@Article{Bass:2014:SDE,
  author =       "Richard Bass",
  title =        "A stochastic differential equation with a sticky
                 point",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "32:1--32:22",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2350",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2350",
  abstract =     "We consider a degenerate stochastic differential
                 equation that has a sticky point in the Markov process
                 sense. We prove that weak existence and weak uniqueness
                 hold, but that pathwise uniqueness does not hold nor
                 does a strong solution exist.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion; diffusions; sticky point; stochastic
                 differential equations",
}

@Article{Alex:2014:ILL,
  author =       "Bloemendal Alex and L{\'a}szl{\'o} Erd{\H{o}}s and
                 Antti Knowles and Horng-Tzer Yau and Jun Yin",
  title =        "Isotropic local laws for sample covariance and
                 generalized {Wigner} matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "33:1--33:53",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3054",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3054",
  abstract =     "We consider sample covariance matrices of the form $
                 X^*X $, where $X$ is an $ M \times N$ matrix with
                 independent random entries. We prove the isotropic
                 local Marchenko--Pastur law, i.e., we prove that the
                 resolvent $ (X^* X - z)^{-1}$ converges to a multiple
                 of the identity in the sense of quadratic forms. More
                 precisely, we establish sharp high-probability bounds
                 on the quantity $ \langle v, (X^* X - z)^{-1}w \rangle
                 - \langle v, w \rangle m(z)$, where $m$ is the
                 Stieltjes transform of the Marchenko--Pastur law and $
                 v, w \in \mathbb {C}^N$. We require the logarithms of
                 the dimensions $M$ and $N$ to be comparable. Our result
                 holds down to scales $ \Im z \geq N^{-1 + \varepsilon
                 }$ and throughout the entire spectrum away from 0. We
                 also prove analogous results for generalized Wigner
                 matrices.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Sosoe:2014:CED,
  author =       "Philippe Sosoe and Percy Wong",
  title =        "Convergence of the eigenvalue density for {Laguerre}
                 beta ensembles on short scales",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "34:1--34:18",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2638",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2638",
  abstract =     "In this note, we prove that the normalized trace of
                 the resolvent of the beta-Laguerre ensemble eigenvalues
                 is close to the Stieltjes transform of the
                 Marchenko--Pastur (MP) distribution with very high
                 probability, for values of the imaginary part greater
                 than $ m^{1 + \varepsilon } $. As an immediate
                 corollary, we obtain convergence of the one-point
                 density to the MP law on short scales. The proof serves
                 to illustrate some simplifications of the method
                 introduced in our previous work to prove a local
                 semi-circle law for Gaussian beta-ensembles.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Ranbom Matrices, Beta Ensembles, Marchenko--Pastur
                 law",
}

@Article{Coupier:2014:CPQ,
  author =       "David Coupier and David Dereudre",
  title =        "Continuum percolation for {Quermass} model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "35:1--35:19",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2298",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2298",
  abstract =     "The continuum percolation for Markov (or Gibbs)
                 germ-grain models is investigated. The grains are
                 assumed circular with random radii on a compact
                 support. The morphological interaction is the so-called
                 Quermass interaction defined by a linear combination of
                 the classical Minkowski functionals (area, perimeter
                 and Euler--Poincar{\'e} characteristic). We show that
                 the percolation occurs for any coefficient of this
                 linear combination and for a large enough activity
                 parameter. An application to the phase transition of
                 the multi-type quermass model is given.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stochastic geometry, Gibbs point process, germ-grain
                 model, Quermass interaction, percolation, phase
                 transition",
}

@Article{Alili:2014:MLT,
  author =       "Larbi Alili and Ching-Tang Wu",
  title =        "{M{\"u}ntz} linear transforms of {Brownian} motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "36:1--36:15",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2424",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2424",
  abstract =     "We consider a class of Volterra linear transforms of
                 Brownian motion associated to a sequence of M{\"u}ntz
                 Gaussian spaces and determine explicitly their kernels;
                 the kernels take a simple form when expressed in terms
                 of M{\"u}ntz-Legendre polynomials. These are new
                 explicit examples of progressive Gaussian enlargement
                 of a Brownian filtration. We give a necessary and
                 sufficient condition for the existence of kernels of
                 infinite order associated to an infinite dimensional
                 M{\"u}ntz Gaussian space; we also examine when the
                 transformed Brownian motion remains a semimartingale in
                 the filtration of the original process. This completes
                 some already obtained partial answers to the
                 aforementioned problems in the infinite dimensional
                 case.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Enlargement of filtration; Gaussian process;
                 noncanonical representation; self-reproducing kernel;
                 M{\"u}ntz polynomials; Volterra representation",
}

@Article{Elie:2014:ENB,
  author =       "Romuald Elie and Mathieu Rosenbaum and Marc Yor",
  title =        "On the expectation of normalized {Brownian}
                 functionals up to first hitting times",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "37:1--37:23",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3049",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3049",
  abstract =     "Let $B$ be a Brownian motion and $ T_1$ its first
                 hitting time of the level $1$. For $U$ a uniform random
                 variable independent of $B$, we study in depth the
                 distribution of $ B_{UT_1} / \sqrt {T_1}$, that is the
                 rescaled Brownian motion sampled at uniform time. In
                 particular, we show that this variable is centered.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion, hitting times, scaling, random
                 sampling, Bessel process, Brownian meander, Ray--Knight
                 theorem, Feynman--Kac formula",
}

@Article{Gaunt:2014:VGA,
  author =       "Robert Gaunt",
  title =        "Variance-{Gamma} approximation via {Stein}'s method",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "38:1--38:33",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3020",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3020",
  abstract =     "Variance-Gamma distributions are widely used in
                 financial modelling and contain as special cases the
                 normal, Gamma and Laplace distributions. In this paper
                 we extend Stein's method to this class of
                 distributions. In particular, we obtain a Stein
                 equation and smoothness estimates for its solution.
                 This Stein equation has the attractive property of
                 reducing to the known normal and Gamma Stein equations
                 for certain parameter values. We apply these results
                 and local couplings to bound the distance between sums
                 of the form $ \sum_{i, j, k = 1}^{m, n, r}X_{ik}Y_{jk}
                 $, where the $ X_{ik} $ and $ Y_{jk} $ are independent
                 and identically distributed random variables with zero
                 mean, by their limiting Variance-Gamma distribution.
                 Through the use of novel symmetry arguments, we obtain
                 a bound on the distance that is of order $ m^{-1} +
                 n^{-1} $ for smooth test functions. We end with a
                 simple application to binary sequence comparison.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "rates of convergence; Stein's method; Variance-Gamma
                 approximation",
}

@Article{Chazottes:2014:TFL,
  author =       "Jean-Ren{\'e} Chazottes and Frank Redig",
  title =        "Thermodynamic formalism and large deviations for
                 multiplication-invariant potentials on lattice spin
                 systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "39:1--39:19",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3189",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3189",
  abstract =     "We introduce the multiplicative Ising model and prove
                 basic properties of its thermodynamic formalism such as
                 existence of pressure and entropies. We generalize to
                 one-dimensional `layer-unique' Gibbs measures for which
                 the same results can be obtained. For more general
                 models associated to a $d$-dimensional multiplicative
                 invariant potential, we prove a large deviation theorem
                 in the uniqueness regime for averages of multiplicative
                 shifts of general local functions. This thermodynamic
                 formalism is motivated by the statistical properties of
                 multiple ergodic averages.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Monter:2014:IDF,
  author =       "Sergio Almada Monter and Amarjit Budhiraja",
  title =        "Infinite dimensional forward--backward stochastic
                 differential equations and the {KPZ} equation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "40:1--40:21",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2709",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2709",
  abstract =     "Kardar-Parisi-Zhang (KPZ) equation is a quasilinear
                 stochastic partial differential equation (SPDE) driven
                 by a space-time white noise. In recent years there have
                 been several works directed towards giving a rigorous
                 meaning to a solution of this equation. Bertini,
                 Cancrini and Giacomin have proposed a notion of a
                 solution through a limiting procedure and a certain
                 renormalization of the nonlinearity. In this work we
                 study connections between the KPZ equation and certain
                 infinite dimensional forward--backward stochastic
                 differential equations. Forward-backward equations with
                 a finite dimensional noise have been studied
                 extensively, mainly motivated by problems in
                 mathematical finance. Equations considered here differ
                 from the classical works in that, in addition to having
                 an infinite dimensional driving noise, the associated
                 SPDE involves a non-Lipschitz (specifically, a
                 quadratic) function of the gradient. Existence and
                 uniqueness of solutions of such infinite dimensional
                 forward--backward equations is established and the
                 terminal values of the solutions are then used to give
                 a new probabilistic representation for the solution of
                 the KPZ equation.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "KPZ Equation, Backward SDE, Feynman--Kac",
}

@Article{Su:2014:BRW,
  author =       "Wei Su",
  title =        "Branching random walks and contact processes on
                 {Galton--Watson} trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "41:1--41:12",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3118",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3118",
  abstract =     "We consider branching random walks and contact
                 processes on infinite, connected, locally finite graphs
                 whose reproduction and infectivity rates across edges
                 are inversely proportional to vertex degree. We show
                 that when the ambient graph is a Galton--Watson tree
                 then, in certain circumstances, the branching random
                 walks and contact processes will have weak survival
                 phases. We also provide bounds on critical values.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Branching Random Walk; Contact Process; Galton--Watson
                 Tree; Phase Transition",
}

@Article{Andreoletti:2014:SVS,
  author =       "Pierre Andreoletti and Pierre Debs",
  title =        "Spread of visited sites of a random walk along the
                 generations of a branching process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "42:1--42:22",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2790",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2790",
  abstract =     "In this paper we consider a null recurrent random walk
                 in random environment on a super-critical
                 Galton--Watson tree. We consider the case where the
                 log-Laplace transform $ \psi $ of the branching process
                 satisfies $ \psi (1) = \psi '(1) = 0 $ for which G.
                 Faraud, Y. Hu and Z. Shi have shown that, with
                 probability one, the largest generation visited by the
                 walk, until the instant $n$, is of the order of $ (\log
                 n)^3$. We already proved that the largest generation
                 entirely visited behaves almost surely like $ \log n$
                 up to a constant. Here we study how the walk visits the
                 generations $ \ell = (\log n)^{1 + \zeta }$, with $ 0 <
                 \zeta < 2$. We obtain results in probability giving the
                 asymptotic logarithmic behavior of the number of
                 visited sites at a given generation. We prove that
                 there is a phase transition at generation $ (\log n)^2$
                 for the mean of visited sites until $n$ returns to the
                 root. Also we show that the visited sites spread all
                 over the tree until generation $ \ell $.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "random walks, random environment, trees, branching
                 random walk",
}

@Article{ORourke:2014:LRP,
  author =       "Sean O'Rourke and David Renfrew",
  title =        "Low rank perturbations of large elliptic random
                 matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "43:1--43:65",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3057",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3057",
  abstract =     "We study the asymptotic behavior of outliers in the
                 spectrum of bounded rank perturbations of large random
                 matrices. In particular, we consider perturbations of
                 elliptic random matrices which generalize both Wigner
                 random matrices and non-Hermitian random matrices with
                 iid entries. As a consequence, we recover the results
                 of Capitaine, Donati-Martin, and F{\'e}ral for
                 perturbed Wigner matrices as well as the results of Tao
                 for perturbed random matrices with iid entries. Along
                 the way, we prove a number of interesting results
                 concerning elliptic random matrices whose entries have
                 finite fourth moment; these results include a bound on
                 the least singular value and the asymptotic behavior of
                 the spectral radius.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "elliptic random matrix; low rank perturbation; Wigner
                 matrix",
}

@Article{Denis:2014:MPQ,
  author =       "Laurent Denis and Anis Matoussi and Jing Zhang",
  title =        "Maximum principle for quasilinear stochastic {PDEs}
                 with obstacle",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "44:1--44:32",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2716",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2716",
  abstract =     "We prove a maximum principle for local solutions of
                 quasi linear stochastic PDEs with obstacle (in short
                 OSPDE). The proofs are based on a version of It{\^o}'s
                 formula and estimates for the positive part of a local
                 solution which is non-positive on the lateral
                 boundary.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Stochastic PDE's, Obstacle problems, It{\^o}'s
                 formula, $L^p-$estimate, Local solution, Comparison
                 theorem, Maximum principle, Moser iteration",
}

@Article{Eldan:2014:VPC,
  author =       "Ronen Eldan",
  title =        "Volumetric properties of the convex hull of an
                 $n$-dimensional {Brownian} motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "45:1--45:34",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2571",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2571",
  abstract =     "Let $K$ be the convex hull of the path of a standard
                 brownian motion $ B(t)$ in $ R^n$, taken at time $ 0 <
                 t < 1$. We derive formulas for the expected volume and
                 surface area of $K$. Moreover, we show that in order to
                 approximate $K$ by a discrete version of $K$, namely by
                 the convex hull of a random walk attained by taking $
                 B(t_n)$ at discrete (random) times, the number of steps
                 that one should take in order for the volume of the
                 difference to be relatively small is of order $ n^3$.
                 Next, we show that the distribution of facets of $K$ is
                 in some sense scale invariant: for any given family of
                 simplices (satisfying some compactness condition), one
                 expects to find in this family a constant number of
                 facets of $ t K$ as $t$ approaches infinity. Finally,
                 we discuss some possible extensions of our methods and
                 suggest some further research.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Vollering:2014:VIG,
  author =       "Florian V{\"o}llering",
  title =        "A variance inequality for {Glauber} dynamics
                 applicable to high and low temperature regimes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "46:1--46:21",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2791",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2791",
  abstract =     "A variance inequality for spin-flip systems is
                 obtained using comparatively weaker knowledge of
                 relaxation to equilibrium based on coupling estimates
                 for single site disturbances. We obtain variance
                 inequalities interpolating between the Poincar{\'e}
                 inequality and the uniform variance inequality, and a
                 general weak Poincar{\'e} inequality. For monotone
                 dynamics the variance inequality can be obtained from
                 decay of the autocorrelation of the spin at the origin
                 i.e., from that decay we conclude decay for general
                 functions. This method is then applied to the low
                 temperature Ising model, where the time-decay of the
                 autocorrelation of the origin is extended to arbitrary
                 quasi-local functions.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Glauber dynamics, weak Poincare inequality, relaxation
                 to equilibrium, coupling",
}

@Article{Ray:2014:GPH,
  author =       "Gourab Ray",
  title =        "Geometry and percolation on half planar
                 triangulations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "47:1--47:28",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3238",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3238",
  abstract =     "We analyze the geometry of domain Markov half planar
                 triangulations. In [5] it is shown that there exists a
                 one-parameter family of measures supported on half
                 planar triangulations satisfying translation invariance
                 and domain Markov property. We study the geometry of
                 these maps and show that they exhibit a sharp
                 phase-transition in view of their geometry at $ \alpha
                 = 2 / 3 $. For $ \alpha < 2 / 3 $, the maps form a
                 tree-like stricture with infinitely many small
                 cut-sets. For $ \alpha > 2 / 3 $, we obtain maps of
                 hyperbolic nature with exponential growth and anchored
                 expansion. Some results about the geometry of
                 percolation clusters on such maps and random walk on
                 them are also obtained.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "half planar maps, volume growth, anchored expansion,
                 percolation",
}

@Article{Li:2014:MDC,
  author =       "Zhongyang Li",
  title =        "1-2 model, dimers and clusters",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "48:1--48:28",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2563",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2563",
  abstract =     "The 1-2 model is a probability measure on subgraphs of
                 the hexagonal lattice, satisfying the condition that
                 the degree of present edges at each vertex is either 1
                 or 2. We prove that for any translation-invariant Gibbs
                 measure of the 1-2 model on the plane, almost surely
                 there are no infinite paths. Using a measure-preserving
                 correspondence between 1-2 model configurations on the
                 hexagonal lattice and perfect matchings on a decorated
                 graph, we construct an explicit translation-invariant
                 measure $P$ for 1-2 model configurations on the
                 bi-periodic hexagonal lattice embedded into the whole
                 plane. We prove that the behavior of infinite clusters
                 is different for small and large local weights, which
                 shows the existence of a phase transition.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{dosSantos:2014:NTL,
  author =       "Renato Soares dos Santos",
  title =        "Non-trivial linear bounds for a random walk driven by
                 a simple symmetric exclusion process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "49:1--49:18",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3159",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3159",
  abstract =     "Linear bounds are obtained for the displacement of a
                 random walk in a dynamic random environment given by a
                 one-dimensional simple symmetric exclusion process in
                 equilibrium. The proof uses an adaptation of multiscale
                 renormalization methods of Kesten and Sidoravicius.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random walk, dynamic random environment, exclusion
                 process, linear bounds, multiscale analysis,
                 percolation",
}

@Article{Luschgy:2014:CQF,
  author =       "Harald Luschgy and Gilles Pag{\`e}s",
  title =        "Constructive quadratic functional quantization and
                 critical dimension",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "50:1--50:19",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3010",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3010",
  abstract =     "We propose a constructive proof for the sharp rate of
                 optimal quadratic functional quantization and we tackle
                 the asymptotics of the critical dimension for quadratic
                 functional quantization of Gaussian stochastic
                 processes as the quantization level goes to infinity,
                 i.e., the smallest dimensional truncation of an optimal
                 quantization of the process which is `fully' quantized.
                 We first establish a lower bound for this critical
                 dimension based on the regular variation index of the
                 eigenvalues of the Karhunen--Lo{\`e}ve expansion of the
                 process. This lower bound is consistent with the
                 commonly shared sharp rate conjecture (and supported by
                 extensive numerical experiments). Moreover, we show
                 that, conversely, optimized quadratic functional
                 quantizations based on this critical dimension rate are
                 always asymptotically optimal (strong admissibility
                 result).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "asymptotically optimal quantizer; Gaussian process;
                 Karhunen--Lo{\`e}ve expansion; optimal quantizer;
                 quadratic functional quantization; Shannon's entropy",
}

@Article{Filipovic:2014:IMB,
  author =       "Damir Filipovi{\'c} and Stefan Tappe and Josef
                 Teichmann",
  title =        "Invariant manifolds with boundary for
                 jump-diffusions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "51:1--51:28",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2882",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2882",
  abstract =     "We provide necessary and sufficient conditions for
                 stochastic invariance of finite dimensional
                 submanifolds with boundary in Hilbert spaces for
                 stochastic partial differential equations driven by
                 Wiener processes and Poisson random measures.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Spinka:2014:RWL,
  author =       "Yinon Spinka and Ron Peled",
  title =        "Random walk with long-range constraints",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "52:1--52:54",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3060",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3060",
  abstract =     "We consider a model of a random height function with
                 long-range constraints on a discrete segment. This
                 model was suggested by Benjamini, Yadin and Yehudayoff
                 and is a generalization of simple random walk. The
                 random function is uniformly sampled from all graph
                 homomorphisms from the graph $ P_{n, d} $ to the
                 integers $ \mathbb {Z} $, where the graph $ P_{n, d} $
                 is the discrete segment $ \{ 0, 1, \ldots, n \} $ with
                 edges between vertices of different parity whose
                 distance is at most $ 2 d + 1 $. Such a graph
                 homomorphism can be viewed as a height function whose
                 values change by exactly one along edges of the graph $
                 P_{n, d} $. We also consider a similarly defined model
                 on the discrete torus.\par

                 Benjamini, Yadin and Yehudayoff conjectured that this
                 model undergoes a phase transition from a delocalized
                 to a localized phase when $d$ grows beyond a threshold
                 $ c \log n$. We establish this conjecture with the
                 precise threshold $ \log_2 n$. Our results provide
                 information on the typical range and variance of the
                 height function for every given pair of $n$ and $d$,
                 including the critical case when $ d - \log_2 n$ tends
                 to a constant.\par

                 In addition, we identify the local limit of the model,
                 when $d$ is constant and $n$ tends to infinity, as an
                 explicitly defined Markov chain.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random walk, random graph homomorphism, phase
                 transition, Lipschitz function",
}

@Article{Sturm:2014:SCP,
  author =       "Anja Sturm and Jan Swart",
  title =        "Subcritical contact processes seen from a typical
                 infected site",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "53:1--53:46",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2904",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2904",
  abstract =     "What is the long-time behavior of the law of a contact
                 process started with a single infected site,
                 distributed according to counting measure on the
                 lattice? This question is related to the configuration
                 as seen from a typical infected site and gives rise to
                 the definition of so-called eigenmeasures, which are
                 possibly infinite measures on the set of nonempty
                 configurations that are preserved under the dynamics up
                 to a time-dependent exponential factor. In this paper,
                 we study eigenmeasures of contact processes on general
                 countable groups in the subcritical regime. We prove
                 that in this regime, the process has a unique spatially
                 homogeneous eigenmeasure. As an application, we show
                 that the law of the process as seen from a typical
                 infected site, chosen according to a Campbell law,
                 converges to a long-time limit. We also show that the
                 exponential decay rate of the expected number of
                 infected sites is continuously differentiable and
                 strictly increasing as a function of the recovery rate,
                 and we give a formula for the derivative in terms of
                 the long time limit law of the process as seen from a
                 typical infected site.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Contact process, exponential growth rate,
                 eigenmeasure, Campbell law, Palm law, quasi-invariant
                 law",
}

@Article{Benaych-Georges:2014:CLT,
  author =       "Florent Benaych-Georges and Alice Guionnet",
  title =        "Central limit theorem for eigenvectors of heavy tailed
                 matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "54:1--54:27",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3093",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3093",
  abstract =     "We consider the eigenvectors of symmetric matrices
                 with independent heavy tailed entries, such as matrices
                 with entries in the domain of attraction of $ \alpha
                 $-stable laws, or adjacency matrices of
                 Erd{\H{o}}s--R{\'e}nyi graphs. We denote by $ U =
                 [u_{ij}]$ the eigenvectors matrix (corresponding to
                 increasing eigenvalues) and prove that the bivariate
                 process\par

                  $$ B^n_{s, t} := n^{-1 / 2} \sum_{1 \leq i \leq ns, 1
                 \leq j \leq nt}(|u_{ij}|^2 - n^{-1}), $$

                 indexed by $ s, t \in [0, 1]$, converges in law to a
                 non trivial Gaussian process. An interesting part of
                 this result is the $ n^{-1 / 2}$ rescaling, proving
                 that from this point of view, the eigenvectors matrix
                 $U$ behaves more like a permutation matrix (as it was
                 proved by Chapuy that for $U$ a permutation matrix, $
                 n^{-1 / 2}$ is the right scaling) than like a
                 Haar-distributed orthogonal or unitary matrix (as it
                 was proved by Rouault and Donati-Martin that for $U$
                 such a matrix, the right scaling is $1$).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random matrices, heavy tailed random variables,
                 eigenvectors, central limit theorem",
}

@Article{Labbe:2014:FFV,
  author =       "Cyril Labb{\'e}",
  title =        "From flows of {$ \Lambda $}-{Fleming--Viot} processes
                 to lookdown processes via flows of partitions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "55:1--55:49",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3192",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3192",
  abstract =     "The goal of this paper is to unify the lookdown
                 representation and the stochastic flow of bridges,
                 which are two approaches to construct the $ \Lambda
                 $-Fleming--Viot process along with its genealogy. First
                 we introduce the stochastic flow of partitions and show
                 that it provides a new formulation of the lookdown
                 representation. Second we study the asymptotic
                 behaviour of the $ \Lambda $-Fleming--Viot process and
                 we provide sufficient conditions for the existence of
                 an infinite sequence of Eves that generalise the
                 primitive Eve of Bertoin and Le Gall. Finally under the
                 condition that this infinite sequence of Eves does
                 exist, we construct the lookdown representation
                 pathwise from a flow of bridges.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Coalescent; Exchangeable bridge; Fleming--Viot
                 process; Lookdown process; Partition; Stochastic flow",
}

@Article{Abraham:2014:LLCb,
  author =       "Romain Abraham and Jean-Fran{\c{c}}ois Delmas",
  title =        "Local limits of conditioned {Galton--Watson} trees:
                 the condensation case",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "56:1--56:29",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3164",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3164",
  abstract =     "We provide a complete picture of the local convergence
                 of critical or subcritical Galton--Watson tree
                 conditioned on having a large number of individuals
                 with out-degree in a given set. The generic case, where
                 the limit is a random tree with an infinite spine has
                 been treated in a previous paper. We focus here on the
                 non-generic case, where the limit is a random tree with
                 a node with infinite out-degree. This case corresponds
                 to the so-called condensation phenomenon.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Galton--Watson, random tree, condensation,
                 non-extinction, branching process",
}

@Article{Eckhoff:2014:VRP,
  author =       "Maren Eckhoff and Peter M{\"o}rters",
  title =        "Vulnerability of robust preferential attachment
                 networks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "57:1--57:47",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2974",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2974",
  abstract =     "Scale-free networks with small power law exponent are
                 known to be robust, meaning that their qualitative
                 topological structure cannot be altered by random
                 removal of even a large proportion of nodes. By
                 contrast, it has been argued in the science literature
                 that such networks are highly vulnerable to a targeted
                 attack, and removing a small number of key nodes in the
                 network will dramatically change the topological
                 structure. Here we analyse a class of preferential
                 attachment networks in the robust regime and prove four
                 main results supporting this claim: After removal of an
                 arbitrarily small proportion $ \varepsilon > 0 $ of the
                 oldest nodes (1) the asymptotic degree distribution has
                 exponential instead of power law tails; (2) the largest
                 degree in the network drops from being of the order of
                 a power of the network size $n$ to being just
                 logarithmic in $n$; (3) the typical distances in the
                 network increase from order $ \log \log n$ to order $
                 \log n$; and (4) the network becomes vulnerable to
                 random removal of nodes. Importantly, all our results
                 explicitly quantify the dependence on the proportion $
                 \varepsilon $ of removed vertices. For example, we show
                 that the critical proportion of nodes that have to be
                 retained for survival of the giant component undergoes
                 a steep increase as $ \varepsilon $ moves away from
                 zero, and a comparison of this result with similar ones
                 for other networks reveals the existence of two
                 different universality classes of robust network
                 models. The key technique in our proofs is a local
                 approximation of the network by a branching random walk
                 with two killing boundaries, and an understanding of
                 the particle genealogies in this process, which enters
                 into estimates for the spectral radius of an associated
                 operator.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Power law, small world, scale-free network,
                 preferential attachment, Barab{\'a}si-Albert model,
                 percolation, maximal degree, diameter, network
                 distance, robustness, vulnerability, multitype
                 branching process, killed branching random walk",
}

@Article{Fiodorov:2014:CLE,
  author =       "Artiom Fiodorov and Stephen Muirhead",
  title =        "Complete localisation and exponential shape of the
                 parabolic {Anderson} model with {Weibull} potential
                 field",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "58:1--58:27",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3203",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3203",
  abstract =     "We consider the parabolic Anderson model with Weibull
                 potential field, for all values of the Weibull
                 parameter. We prove that the solution is eventually
                 localised at a single site with overwhelming
                 probability (complete localisation) and, moreover, that
                 the solution has exponential shape around the
                 localisation site. We determine the localisation site
                 explicitly, and derive limit formulae for its distance,
                 the profile of the nearby potential field and its
                 ageing behaviour. We also prove that the localisation
                 site is determined locally, that is, by maximising a
                 certain time-dependent functional that depends only on:
                 (i) the value of the potential field in a neighbourhood
                 of fixed radius around a site; and (ii) the distance of
                 that site to the origin. Our results extend the class
                 of potential field distributions for which the
                 parabolic Anderson model is known to completely
                 localise; previously, this had only been established in
                 the case where the potential field distribution has
                 sub-Gaussian tail decay, corresponding to a Weibull
                 parameter less than two.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Anderson Hamiltonian; intermittency; localisation;
                 Parabolic Anderson model; random Schrodinger operator;
                 spectral gap; Weibull tail",
}

@Article{Gupta:2014:SAS,
  author =       "Ankit Gupta and Mustafa Khammash",
  title =        "Sensitivity analysis for stochastic chemical reaction
                 networks with multiple time-scales",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "59:1--59:53",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3246",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3246",
  abstract =     "Stochastic models for chemical reaction networks have
                 become very popular in recent years. For such models,
                 the estimation of parameter sensitivities is an
                 important and challenging problem. Sensitivity values
                 help in analyzing the network, understanding its
                 robustness properties and also in identifying the key
                 reactions for a given outcome. Most of the methods that
                 exist in the literature for the estimation of parameter
                 sensitivities, rely on Monte Carlo simulations using
                 Gillespie's stochastic simulation algorithm or its
                 variants. It is well-known that such simulation methods
                 can be prohibitively expensive when the network
                 contains reactions firing at different time-scales,
                 which is a feature of many important biochemical
                 networks. For such networks, it is often possible to
                 exploit the time-scale separation and approximately
                 capture the original dynamics by simulating a `reduced'
                 model, which is obtained by eliminating the fast
                 reactions in a certain way. The aim of this paper is to
                 tie these model reduction techniques with sensitivity
                 analysis. We prove that under some conditions, the
                 sensitivity values for the reduced model can be used to
                 approximately recover the sensitivity values for the
                 original model. Through an example we illustrate how
                 our result can help in sharply reducing the
                 computational costs for the estimation of parameter
                 sensitivities for reaction networks with multiple
                 time-scales. To prove our result, we use coupling
                 arguments based on the random time change
                 representation of Kurtz. We also exploit certain
                 connections between the distributions of the occupation
                 times of Markov chains and multi-dimensional wave
                 equations.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "chemical reaction network; coupling; multiscale
                 network; parameter sensitivity; random time change;
                 reduced models; time-scale separation",
}

@Article{Fitzsimmons:2014:MLS,
  author =       "Patrick Fitzsimmons and Jay Rosen",
  title =        "{Markovian} loop soups: permanental processes and
                 isomorphism theorems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "60:1--60:30",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3255",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3255",
  abstract =     "We construct loop soups for general Markov processes
                 without transition densities and show that the
                 associated permanental process is equal in distribution
                 to the loop soup local time. This is used to establish
                 isomorphism theorems connecting the local time of the
                 original process with the associated permanental
                 process. Further properties of the loop measure are
                 studied.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "local times; loop soups; Markov processes; permanental
                 processes",
}

@Article{DOvidio:2014:MFA,
  author =       "Mirko D'Ovidio and Roberto Garra",
  title =        "Multidimensional fractional advection-dispersion
                 equations and related stochastic processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "61:1--61:31",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2854",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2854",
  abstract =     "In this paper we study multidimensional fractional
                 advection-dispersion equations involving fractional
                 directional derivatives both from a deterministic and a
                 stochastic point of view. For such equations we show
                 the connection with a class of multidimensional
                 L{\'e}vy processes. We introduce a novel
                 L{\'e}vy-Khinchine formula involving fractional
                 gradients and study the corresponding infinitesimal
                 generator of multi-dimensional random processes. We
                 also consider more general fractional transport
                 equations involving Frobenius--Perron operators and
                 their stochastic solutions. Finally, some results about
                 fractional power of second order directional
                 derivatives and their applications are also provided.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "directional derivatives; fractional advection
                 equation; Fractional vector calculus",
}

@Article{Bi:2014:PMN,
  author =       "Hongwei Bi and Jean-Fran{\c{c}}ois Delmas",
  title =        "A population model with non-neutral mutations using
                 branching processes with immigration",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "62:1--62:23",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2939",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2939",
  abstract =     "We consider a stationary continuous model of random
                 size population with non-neutral mutations using a
                 continuous state branching process with non-homogeneous
                 immigration. We assume the type (or mutation) of the
                 immigrants is random given by a constant mutation rate
                 measure. We determine some genealogical properties of
                 this process such as: distribution of the time to the
                 most recent common ancestor (MRCA), bottleneck effect
                 at the time to the MRCA (which might be drastic for
                 some mutation rate measures), favorable type for the
                 MRCA, asymptotics of the number of ancestors.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "bottleneck; branching process; genealogical tree;
                 immigration; MRCA; non-neutral mutation; population
                 model",
}

@Article{Garbit:2014:ETC,
  author =       "Rodolphe Garbit and Kilian Raschel",
  title =        "On the exit time from a cone for {Brownian} motion
                 with drift",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "63:1--63:27",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3169",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3169",
  abstract =     "We investigate the tail distribution of the first exit
                 time of Brownian motion with drift from a cone and find
                 its exact asymptotics for a large class of cones. Our
                 results show in particular that its exponential
                 decreasing rate is a function of the distance between
                 the drift and the cone, whereas the polynomial part in
                 the asymptotics depends on the position of the drift
                 with respect to the cone and its polar cone, and
                 reflects the local geometry of the cone at the points
                 that minimize the distance to the drift.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Brownian motion with drift; Cone; Exit time; Heat
                 kernel",
}

@Article{Kersting:2014:EBC,
  author =       "G{\"o}tz Kersting and Jason Schweinsberg and Anton
                 Wakolbinger",
  title =        "The evolving beta coalescent",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "64:1--64:27",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3332",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3332",
  abstract =     "In mathematical population genetics, it is well known
                 that one can represent the genealogy of a population by
                 a tree, which indicates how the ancestral lines of
                 individuals in the population coalesce as they are
                 traced back in time. As the population evolves over
                 time, the tree that represents the genealogy of the
                 population also changes, leading to a tree-valued
                 stochastic process known as the evolving coalescent.
                 Here we will consider the evolving coalescent for
                 populations whose genealogy can be described by a beta
                 coalescent, which is known to give the genealogy of
                 populations with very large family sizes. We show that
                 as the size of the population tends to infinity, the
                 evolution of certain functionals of the beta
                 coalescent, such as the total number of mergers, the
                 total branch length, and the total length of external
                 branches, converges to a stationary stable process. Our
                 methods also lead to new proofs of known asymptotic
                 results for certain functionals of the non-evolving
                 beta coalescent.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "beta coalescent, evolving coalescent, total branch
                 length, total external length, number of mergers,
                 stable moving average processes",
}

@Article{Handa:2014:EPC,
  author =       "Kenji Handa",
  title =        "Ergodic properties for $ \alpha $-CIR models and a
                 class of generalized {Fleming--Viot} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "65:1--65:25",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2928",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2928",
  abstract =     "We discuss a Markov jump process regarded as a variant
                 of the CIR (Cox--Ingersoll--Ross) model and its
                 infinite-dimensional extension. These models belong to
                 a class of measure-valued branching processes with
                 immigration, whose jump mechanisms are governed by
                 certain stable laws. The main result gives a lower
                 spectral gap estimate for the generator. As an
                 application, a certain ergodic property is shown for
                 the generalized Fleming--Viot process obtained as the
                 time-changed ratio process.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "CIR model; generalized Fleming--Viot process;
                 measure-valued branching process; spectral gap",
}

@Article{Bourguin:2014:PIP,
  author =       "Solesne Bourguin and Giovanni Peccati",
  title =        "Portmanteau inequalities on the {Poisson} space: mixed
                 regimes and multidimensional clustering",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "66:1--66:42",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2879",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2879",
  abstract =     "Using Malliavin operators together with an
                 interpolation technique inspired by Arratia, Goldstein
                 and Gordon (1989), we prove a new inequality on the
                 Poisson space, allowing one to measure the distance
                 between the laws of a general random vector, and of a
                 target random element composed of Gaussian and Poisson
                 random variables. Several consequences are deduced from
                 this result, in particular: (1) new abstract criteria
                 for multidimensional stable convergence on the Poisson
                 space, (2) a class of mixed limit theorems, involving
                 both Poisson and Gaussian limits, (3) criteria for the
                 asymptotic independence of U-statistics following
                 Gaussian and Poisson asymptotic regimes. Our results
                 generalize and unify several previous findings in the
                 field. We provide an application to joint sub-graph
                 counting in random geometric graphs.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Chen--Stein Method; Contractions; Malliavin Calculus;
                 Poisson Limit Theorems; Poisson Space; Random Graphs;
                 Total Variation Distance; Wiener Chaos",
}

@Article{Panchenko:2014:RSS,
  author =       "Dmitry Panchenko",
  title =        "On the replica symmetric solution of the {K-sat}
                 model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "67:1--67:17",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2963",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2963",
  abstract =     "In this paper we translate Talagrand's solution of the
                 K-sat model at high temperature into the language of
                 asymptotic Gibbs measures. Using exact cavity equations
                 in the infinite volume limit allows us to remove many
                 technicalities of the inductions on the system size,
                 which clarifies the main ideas of the proof. This
                 approach also yields a larger region of parameters
                 where the system is in a pure state and, in particular,
                 for small connectivity parameter one can prove the
                 replica symmetric formula for the free energy at any
                 temperature.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "spin glasses, random K-sat model, replica symmetric
                 solution",
}

@Article{Paulin:2014:CDI,
  author =       "Daniel Paulin",
  title =        "The convex distance inequality for dependent random
                 variables, with applications to the stochastic
                 travelling salesman and other problems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "68:1--68:34",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3261",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3261",
  abstract =     "We prove concentration inequalities for general
                 functions of weakly dependent random variables
                 satisfying the Dobrushin condition. In particular, we
                 show Talagrand's convex distance inequality for this
                 type of dependence. We apply our bounds to a version of
                 the stochastic salesman problem, the Steiner tree
                 problem, the total magnetisation of the Curie--Weiss
                 model with external field, and exponential random graph
                 models. Our proof uses the exchangeable pair method for
                 proving concentration inequalities introduced by
                 Chatterjee (2005). Another key ingredient of the proof
                 is a subclass of $ (a, b)$-self-bounding functions,
                 introduced by Boucheron, Lugosi and Massart (2009).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "concentration inequalities; Dobrushin condition;
                 exchangeable pairs; exponential random graph;
                 reversible Markov chains; sampling without replacement;
                 Stein's method; Steiner tree; stochastic travelling
                 salesman problem",
}

@Article{Alm:2014:FCP,
  author =       "Sven Erick Alm and Svante Janson and Svante
                 Linusson",
  title =        "First critical probability for a problem on random
                 orientations in {$ G(n, p) $}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "69:1--69:14",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2725",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2725",
  abstract =     "We study the random graph $ G(n, p) $ with a random
                 orientation. For three fixed vertices $ s, a, b $ in $
                 G(n, p) $ we study the correlation of the events $ \{ a
                 \to s \} $ (there exists a directed path from $a$ to
                 $s$) and $ \{ s \to b \} $. We prove that
                 asymptotically the correlation is negative for small
                 $p$, $ p < \frac {C_1}n$, where $ C_1 \approx 0.3617$,
                 positive for $ \frac {C_1}n < p < \frac 2 n$ and up to
                 $ p = p_2 (n)$. Computer aided computations suggest
                 that $ p_2 (n) = \frac {C_2}n$, with $ C_2 \approx
                 7.5$. We conjecture that the correlation then stays
                 negative for $p$ up to the previously known zero at $
                 \frac 12$; for larger $p$ it is positive.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Random directed graph, correlation, directed paths",
}

@Article{Pitman:2014:RTG,
  author =       "Jim Pitman and Douglas Rizzolo and Matthias Winkel",
  title =        "Regenerative tree growth: structural results and
                 convergence",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "70:1--70:27",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3040",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3040",
  abstract =     "We introduce regenerative tree growth processes as
                 consistent families of random trees with n labelled
                 leaves, n > =1, with a regenerative property at branch
                 points. This framework includes growth processes for
                 exchangeably labelled Markov branching trees, as well
                 as non-exchangeable models such as the alpha-theta
                 model, the alpha-gamma model and all restricted
                 exchangeable models previously studied. Our main
                 structural result is a representation of the growth
                 rule by a sigma-finite dislocation measure kappa on the
                 set of partitions of the natural numbers extending
                 Bertoin's notion of exchangeable dislocation measures
                 from the setting of homogeneous fragmentations. We use
                 this representation to establish necessary and
                 sufficient conditions on the growth rule under which we
                 can apply results by Haas and Miermont for unlabelled
                 and not necessarily consistent trees to establish
                 self-similar random trees and residual mass processes
                 as scaling limits. While previous studies exploited
                 some form of exchangeability, our scaling limit results
                 here only require a regularity condition on the
                 convergence of asymptotic frequencies under kappa, in
                 addition to a regular variation condition.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "regenerative composition, Markov branching model,
                 fragmentation, self-similar tree, continuum random
                 tree, R-tree, weighted R-tree, recursive random tree",
}

@Article{Heilman:2014:EPO,
  author =       "Steven Heilman",
  title =        "{Euclidean} partitions optimizing noise stability",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "71:1--71:37",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3083",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3083",
  abstract =     "The Standard Simplex Conjecture of Isaksson and Mossel
                 asks for the partition $ \{ A_i \}_{i = 1}^k $ of $
                 \mathbb {R}^n $ into $ k \leq n + 1 $ pieces of equal
                 Gaussian measure of optimal noise stability. That is,
                 for $ \rho > 0 $, we maximize\par

                  $$ \sum_{i = 1}^k \int_{\mathbb {R}^n} \int_{\mathbb
                 {R}^n}1_{A_i}(x)1_{A_i}(x \rho + y \sqrt {1 -
                 \rho^2})e^{-(x_1^2 + \cdots + x_n^2) / 2}e^{-(y_1^2 +
                 \cdots + y_n^2) / 2}d x d y. $$

                 Isaksson and Mossel guessed the best partition for this
                 problem and proved some applications of their
                 conjecture. For example, the Standard Simplex
                 Conjecture implies the Plurality is Stablest
                 Conjecture. For $ k = 3, n \geq 2 $ and $ 0 < \rho <
                 \rho_0 (k, n) $, we prove the Standard Simplex
                 Conjecture. The full conjecture has applications to
                 theoretical computer science and to geometric
                 multi-bubble problems (after Isaksson and Mossel).",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Standard simplex, plurality, optimization, MAX-k-CUT,
                 Unique Games Conjecture",
}

@Article{Kuan:2014:GFF,
  author =       "Jeffrey Kuan",
  title =        "The {Gaussian} free field in interlacing particle
                 systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "72:1--72:31",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3732",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3732",
  abstract =     "We show that if an interlacing particle system in a
                 two-dimensional lattice is a determinantal point
                 process, and the correlation kernel can be expressed as
                 a double integral with certain technical assumptions,
                 then the moments of the fluctuations of the height
                 function converge to that of the Gaussian free field.
                 In particular, this shows that a previously studied
                 random surface growth model with a reflecting wall has
                 Gaussian free field fluctuations.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Gaussian free field, determinantal point process,
                 interlacing particles",
}

@Article{Dong:2014:MMD,
  author =       "Zhao Dong and Xuhui Peng",
  title =        "{Malliavin} matrix of degenerate {SDE} and gradient
                 estimate",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "73:1--73:26",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3120",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3120",
  abstract =     "In this article, we prove that the inverse of
                 Malliavin matrix belongs to $ L^p(\Omega, \mathbb {P})
                 $ for a class of degenerate stochastic differential
                 equation (SDE). The conditions required are similar to
                 H{\"o}rmander's bracket condition, but we don't need
                 all coefficients of the SDE are smooth. Furthermore, we
                 obtain a locally uniform estimate for the Malliavin
                 matrix and a gradient estimate. We also prove that the
                 semigroup generated by the SDE is strong Feller. These
                 results are illustrated through examples.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "H{\"o}rmander condition; Degenerate stochastic
                 differential equation; Gradient estimate; Malliavin
                 calculus; Strong Feller",
}

@Article{Bettinelli:2014:SLU,
  author =       "J{\'e}r{\'e}mie Bettinelli and Emmanuel Jacob and
                 Gr{\'e}gory Miermont",
  title =        "The scaling limit of uniform random plane maps, via
                 the {Ambj{\o}rn--Budd} bijection",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "74:1--74:16",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3213",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3213",
  abstract =     "We prove that a uniform rooted plane map with n edges
                 converges in distribution after asuitable normalization
                 to the Brownian map for the Gromov--Hausdorff topology.
                 A recent bijection due to Ambj{\o}rn and Budd allows to
                 derive this result by a direct coupling with a uniform
                 random quadrangulation with n faces.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "bijections; Brownian map; Gromov--Hausdorff topology;
                 random maps; random metric spaces; scaling limits",
}

@Article{Evilsizor:2014:EGL,
  author =       "Stephen Evilsizor and Nicolas Lanchier",
  title =        "Evolutionary games on the lattice: best-response
                 dynamics",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "75:1--75:12",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-3126",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3126",
  abstract =     "The best-response dynamics is an example of an
                 evolutionary game where players update their strategy
                 in order to maximize their payoff. The main objective
                 of this paper is to study a stochastic spatial version
                 of this game based on the framework of interacting
                 particle systems in which players are located on an
                 infinite square lattice. In the presence of two
                 strategies, and calling a strategy selfish or
                 altruistic depending on a certain ordering of the
                 coefficients of the underlying payoff matrix, a simple
                 analysis of the nonspatial mean-field approximation of
                 the spatial model shows that a strategy is evolutionary
                 stable if and only if it is selfish, making the system
                 bistable when both strategies are selfish. The spatial
                 and nonspatial models agree when at least one strategy
                 is altruistic. In contrast, we prove that in the
                 presence of two selfish strategies and in any spatial
                 dimension, only the most selfish strategy remains
                 evolutionary stable. The main ingredients of the proof
                 are monotonicity results and a coupling between the
                 best-response dynamics properly rescaled in space with
                 bootstrap percolation to compare the infinite time
                 limits of both systems.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Interacting particle systems, evolutionary game,
                 evolutionary stable strategy",
}

@Article{Torres:2014:QVF,
  author =       "Soledad Torres and Ciprian Tudor and Frederi Viens",
  title =        "Quadratic variations for the fractional-colored
                 stochastic heat equation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "76:1--76:51",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2698",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2698",
  abstract =     "Using multiple stochastic integrals and Malliavin
                 calculus, we analyze the quadratic variations of a
                 class of Gaussian processes that contains the linear
                 stochastic heat equation on $ \mathbf {R}^d $ driven by
                 a non-white noise which is fractional Gaussian with
                 respect to the time variable (Hurst parameter $H$) and
                 has colored spatial covariance of $ \alpha
                 $-Riesz-kernel type. The processes in this class are
                 self-similar in time with a parameter $K$ distinct from
                 $H$, and have path regularity properties which are very
                 close to those of fractional Brownian motion (fBm) with
                 Hurst parameter $K$ (in the heat equation case, $ K = H
                 - (d - \alpha) / 4$ ). However the processes exhibit
                 marked inhomogeneities which cause naive heuristic
                 renormalization arguments based on $K$ to fail, and
                 require delicate computations to establish the
                 asymptotic behavior of the quadratic variation. A phase
                 transition between normal and non-normal asymptotics
                 appears, which does not correspond to the familiar
                 threshold $ K = 3 / 4$ known in the case of fBm. We
                 apply our results to construct an estimator for $H$ and
                 to study its asymptotic behavior.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "fractional Brownian motion; Hurst parameter; Malliavin
                 calculus; multiple stochastic integral; non-central
                 limit theorem; quadratic variation; selfsimilarity;
                 statistical estimation; stochastic heat equation",
}

@Article{Hayashi:2014:HCP,
  author =       "Masafumi Hayashi and Arturo Kohatsu and Go Yuki",
  title =        "{H{\"o}lder} continuity property of the densities of
                 {SDEs} with singular drift coefficients",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "77:1--77:22",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2609",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2609",
  abstract =     "We prove that the solution of stochastic differential
                 equations with deterministic diffusion coefficient
                 admits a H{\"o}lder continuous density via a condition
                 on the integrability of the Fourier transform of the
                 drift coefficient. In our result, the integrability is
                 an important factor to determine the order of
                 H{\"o}lder continuity of the density. Explicit examples
                 and some applications are given.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "Malliavin Calculus, non-smooth drift, density
                 function, Fourier analysis",
}

@Article{Menz:2014:BLT,
  author =       "Georg Menz",
  title =        "A {Brascamp--Lieb} type covariance estimate",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  pages =        "78:1--78:15",
  year =         "2014",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/EJP.v19-2997",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Sep 1 19:06:47 2014",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2997",
  abstract =     "In this article, we derive a new covariance estimate.
                 The estimate has a similar structure as the
                 Brascamp--Lieb inequality and is optimal for
                 ferromagnetic Gaussian measures. It can be naturally
                 applied to deduce decay of correlations of lattice
                 systems of continuous spins. We also discuss the
                 relation of the new estimate with known estimates like
                 a weighted estimate due to Helffer \& Ledoux. The main
                 ingredient of the proof of the new estimate is a
                 directional Poincar{\'e} inequality which seems to be
                 unknown.",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
  keywords =     "decay of correlations, Brascamp--Lieb, lattice
                 systems, continuous spin",
}

@Article{Menard:2014:PUI,
  author =       "Laurent M{\'e}nard and Pierre Nolin",
  title =        "Percolation on uniform infinite planar maps",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "79:1--79:27",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2675",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Boutillier:2014:HRX,
  author =       "C{\'e}dric Boutillier and B{\'e}atrice de
                 Tili{\`e}re",
  title =        "Height representation of {XOR--Ising} loops via
                 bipartite dimers",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "80:1--80:33",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2449",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Hasebe:2014:FID,
  author =       "Takahiro Hasebe",
  title =        "Free infinite divisibility for beta distributions and
                 related ones",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "81:1--81:33",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3448",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Ercolani:2014:RPS,
  author =       "Nicholas M. Ercolani and Sabine Jansen and Daniel
                 Ueltschi",
  title =        "Random partitions in statistical mechanics",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "82:1--82:37",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3244",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Darling:2014:RDS,
  author =       "Richard W. R. Darling and Mathew D. Penrose and Andrew
                 R. Wade and Sandy L. Zabell",
  title =        "Rank deficiency in sparse random {$ {\rm GF}[2][2] $}
                 matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "83:1--83:36",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2458",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Wang:2014:SAD,
  author =       "Ruodu Wang",
  title =        "Sum of arbitrarily dependent random variables",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "84:1--84:18",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3373",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Dobbs:2014:SDT,
  author =       "Daniel Dobbs and Tai Melcher",
  title =        "Small deviations for time-changed {Brownian} motions
                 and applications to second-order chaos",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "85:1--85:23",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2993",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Zhang:2014:GPA,
  author =       "Lixin Zhang",
  title =        "A {Gaussian} process approximation for two-color
                 randomly reinforced urns",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "86:1--86:19",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3432",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Dehling:2014:SEC,
  author =       "Herold Dehling and Olivier Durieu and Marco Tusche",
  title =        "A sequential empirical {CLT} for multiple mixing
                 processes with application to {$ B \mathcal {B}
                 $}-geometrically ergodic {Markov} chains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "87:1--87:26",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3216",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Denisov:2014:LPR,
  author =       "Denis Denisov and Vladimir Vatutin and Vitali
                 Wachtel",
  title =        "Local probabilities for random walks with negative
                 drift conditioned to stay nonnegative",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "88:1--88:17",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3426",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Flores:2014:FED,
  author =       "Gregorio R. Moreno Flores and Timo Sepp{\"a}l{\"a}inen
                 and Benedek Valk{\'o}",
  title =        "Fluctuation exponents for directed polymers in the
                 intermediate disorder regime",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "89:1--89:28",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3307",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Acosta:2014:TRM,
  author =       "Javier Acosta",
  title =        "Tightness of the recentered maximum of log-correlated
                 {Gaussian} fields",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "90:1--90:25",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3170",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Chen:2014:SCC,
  author =       "Xin Chen and Xue-Mei Li",
  title =        "Strong completeness for a class of stochastic
                 differential equations with irregular coefficients",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "91:1--91:34",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3293",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Hillion:2014:IPM,
  author =       "Erwan Hillion",
  title =        "{$ W_{1, +} $}-interpolation of probability measures
                 on graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "92:1--92:29",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3336",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Gouezel:2014:MBC,
  author =       "S{\'e}bastien Gou{\"e}zel and Ian Melbourne",
  title =        "Moment bounds and concentration inequalities for
                 slowly mixing dynamical systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "93:1--93:30",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3427",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Berard:2014:LCL,
  author =       "Jean B{\'e}rard and Pierre {Del Moral} and Arnaud
                 Doucet",
  title =        "A lognormal central limit theorem for particle
                 approximations of normalizing constants",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "94:1--94:28",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3428",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Beiglbock:2014:MID,
  author =       "Mathias Beiglb{\"o}ck and Marcel Nutz",
  title =        "Martingale inequalities and deterministic
                 counterparts",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "95:1--95:15",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3270",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Rhodes:2014:HKD,
  author =       "R{\'e}mi Rhodes and Christophe Garban and Vincent
                 Vargas",
  title =        "On the heat kernel and the {Dirichlet} form of
                 {Liouville} {Brownian} motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "96:1--96:25",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2950",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Kliem:2014:CCR,
  author =       "Sandra Kliem",
  title =        "A compact containment result for nonlinear historical
                 superprocess approximations for population models with
                 trait-dependence",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "97:1--97:13",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3506",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Lin:2014:HMB,
  author =       "Shen Lin",
  title =        "The harmonic measure of balls in critical
                 {Galton--Watson} trees with infinite variance offspring
                 distribution",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "98:1--98:35",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3498",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Nourdin:2014:ITF,
  author =       "Ivan Nourdin and Raghid Zeineddine",
  title =        "An {It{\^o}} type formula for the fractional
                 {Brownian} motion in {Brownian} time",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "99:1--99:15",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3184",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Hansen:2014:CIS,
  author =       "Niels Richard Hansen and Alexander Sokol",
  title =        "Causal interpretation of stochastic differential
                 equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "100:1--100:24",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2891",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Balanca:2014:FRL,
  author =       "Paul Balan{\c{c}}a",
  title =        "Fine regularity of {L{\'e}vy} processes and linear
                 (multi)fractional stable motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "101:1--101:37",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3393",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Eichelsbacher:2014:NBE,
  author =       "Peter Eichelsbacher and Christoph Th{\"a}le",
  title =        "New {Berry--Ess{\'e}en} bounds for non-linear
                 functionals of {Poisson} random measures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "102:1--102:25",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3061",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Qinwen:2014:JCS,
  author =       "Wang Qinwen and Su Zhonggen and Yao Jianfeng",
  title =        "Joint {CLT} for several random sesquilinear forms with
                 applications to large-dimensional spiked population
                 models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "103:1--103:28",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3339",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Huang:2014:CER,
  author =       "Chunmao Huang and Quansheng Liu",
  title =        "Convergence in {$ L^p $} and its exponential rate for
                 a branching process in a random environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "104:1--104:22",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3388",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Dick:2014:DEV,
  author =       "Josef Dick and Daniel Rudolf",
  title =        "Discrepancy estimates for variance bounding {Markov}
                 chain quasi-{Monte Carlo}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "105:1--105:24",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3132",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Dembo:2014:WWG,
  author =       "Amir Dembo and Ruojun Huang and Vladas Sidoravicius",
  title =        "Walking within growing domains: recurrence versus
                 transience",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "106:1--106:20",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3272",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Menz:2014:AOR,
  author =       "Georg Menz",
  title =        "The approach of {Otto--Reznikoff} revisited",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "107:1--107:27",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3418",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Curien:2014:RSL,
  author =       "Nicolas Curien and Igor Kortchemski",
  title =        "Random stable looptrees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "108:1--108:35",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2732",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Damron:2014:SCF,
  author =       "Michael Damron and Jack Hanson and Philippe Sosoe",
  title =        "Subdiffusive concentration in first passage
                 percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "109:1--109:27",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3680",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Bally:2014:DBP,
  author =       "Vlad Bally and Lucia Caramellino",
  title =        "On the distances between probability density
                 functions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "110:1--110:33",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3175",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Heydenreich:2014:SBR,
  author =       "Markus Heydenreich and Franz Merkl and Silke W. W.
                 Rolles",
  title =        "Spontaneous breaking of rotational symmetry in the
                 presence of defects",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "111:1--111:17",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2971",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Khandwawala:2014:BPM,
  author =       "Mustafa Khandwawala",
  title =        "Belief propagation for minimum weight many-to-one
                 matchings in the random complete graph",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "112:1--112:40",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3491",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Chen:2014:TPR,
  author =       "Jun Chen",
  title =        "Two particles' repelling random walks on the complete
                 graph",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "113:1--113:17",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2669",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Allez:2014:SKP,
  author =       "Romain Allez and Laure Dumaz",
  title =        "From sine kernel to {Poisson} statistics",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "114:1--114:25",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3742",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Baumdicker:2014:IMG,
  author =       "Franz Baumdicker and Peter Pfaffelhuber",
  title =        "The infinitely many genes model with horizontal gene
                 transfer",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "115:1--115:27",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2642",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Rios-Zertuche:2014:PDN,
  author =       "Rodolfo Rios-Zertuche",
  title =        "The pillowcase distribution and near-involutions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "116:1--116:22",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3626",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Gamlin:2014:ABB,
  author =       "Samuel L. Gamlin and Antal A. J{\'a}rai",
  title =        "Anchored burning bijections on finite and infinite
                 graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "117:1--117:23",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3542",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Slominski:2014:WZT,
  author =       "Leszek Slominski",
  title =        "On {Wong--Zakai} type approximations of reflected
                 diffusions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "118:1--118:15",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3425",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Graczyk:2014:SSN,
  author =       "Piotr Graczyk and Jacek Ma{\l}ecki",
  title =        "Strong solutions of non-colliding particle systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "119:1--119:21",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3842",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Hsiau:2014:LRF,
  author =       "Shoou-Ren Hsiau and Yi-Shen Lin and Yi-Ching Yao",
  title =        "Logconcave reward functions and optimal stopping rules
                 of threshold form",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "120:1--120:18",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3745",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Durrett:2014:SEG,
  author =       "Rick Durrett",
  title =        "Spatial evolutionary games with small selection
                 coefficients",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "121:1--121:64",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3621",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Beghin:2014:FPP,
  author =       "Luisa Beghin and Mirko D'Ovidio",
  title =        "Fractional {Poisson} process with random drift",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "19",
  number =       "??",
  pages =        "122:1--122:26",
  month =        "????",
  year =         "2014",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:18 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/19;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3258",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Fan:2015:EIM,
  author =       "Xiequan Fan and Ion Grama and Quansheng Liu",
  title =        "Exponential inequalities for martingales with
                 applications",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "1:1--1:22",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:22 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3496",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Chang:2015:LCD,
  author =       "Yinshan Chang",
  title =        "Loop cluster on discrete circles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "2:1--2:32",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:22 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3176",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Mountford:2015:RWG,
  author =       "Thomas S. Mountford and Maria Eulalia Vares",
  title =        "Random walks generated by equilibrium contact
                 processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "3:1--3:17",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:22 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3439",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Holmgren:2015:LLF,
  author =       "Cecilia Holmgren and Svante Janson",
  title =        "Limit laws for functions of fringe trees for binary
                 search trees and random recursive trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "4:1--4:51",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:22 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3627",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Ayyer:2015:MJP,
  author =       "Arvind Ayyer and J{\'e}r{\'e}mie Bouttier and Sylvie
                 Corteel and Fran{\c{c}}ois Nunzi",
  title =        "Multivariate juggling probabilities",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "5:1--5:29",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:22 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3495",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Alexander:2015:DPR,
  author =       "Kenneth S. Alexander and G{\"o}khan
                 Y{\i}ld{\i}r{\i}m",
  title =        "Directed polymers in a random environment with a
                 defect line",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "6:1--6:20",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:22 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3379",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Rebeschini:2015:PTN,
  author =       "Patrick Rebeschini and Ramon van Handel",
  title =        "Phase transitions in nonlinear filtering",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "7:1--7:46",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:22 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3281",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Caputo:2015:MLP,
  author =       "Pietro Caputo and Fabio Martinelli and Fabio Lucio
                 Toninelli",
  title =        "Multi-level pinning problems for random walks and
                 self-avoiding lattice paths",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "8:1--8:29",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:22 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3849",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Holmgren:2015:ADT,
  author =       "Cecilia Ingrid Holmgren and Svante Janson",
  title =        "Asymptotic distribution of two-protected nodes in
                 ternary search trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "9:1--9:20",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Feb 10 12:30:22 MST 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3577",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Field:2015:EPT,
  author =       "Laurence S. Field and Gregory F. Lawler",
  title =        "Escape probability and transience for {SLE}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "10:1--10:14",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3714",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Travers:2015:ILI,
  author =       "Nicholas Travers",
  title =        "Inversions and longest increasing subsequence for
                 $k$-card-minimum random permutations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "11:1--11:27",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3602",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Diomande:2015:MPO,
  author =       "Bakarime Diomande and Adrian Zalinescu",
  title =        "Maximum principle for an optimal control problem
                 associated to a stochastic variational inequality with
                 delay",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "12:1--12:35",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2741",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Burdzy:2015:STG,
  author =       "Krzysztof Burdzy",
  title =        "Stirring two grains of sand",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "13:1--13:29",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3845",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Merlevede:2015:SAA,
  author =       "Florence Merlev{\`e}de and Emmanuel Rio",
  title =        "Strong approximation for additive functionals of
                 geometrically ergodic {Markov} chains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "14:1--14:27",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3746",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Spiliopoulos:2015:QLD,
  author =       "Konstantinos Spiliopoulos",
  title =        "Quenched large deviations for multiscale diffusion
                 processes in random environments",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "15:1--15:29",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3729",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Goldschmidt:2015:LBC,
  author =       "Christina Goldschmidt and B{\'e}n{\'e}dicte Haas",
  title =        "A line-breaking construction of the stable trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "16:1--16:24",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3690",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Lacoin:2015:MPM,
  author =       "Hubert Lacoin and Augusto Teixeira",
  title =        "A mathematical perspective on metastable wetting",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "17:1--17:23",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3241",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Louidor:2015:LDE,
  author =       "Oren Louidor and Will Perkins",
  title =        "Large deviations for the empirical distribution in the
                 branching random walk",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "18:1--18:19",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2147",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Levajkovic:2015:SEE,
  author =       "Tijana Levajkovi{\'c} and Stevan Pilipovi{\'c} and
                 Dora Sele{\v{s}}i and Milica {\v{Z}}igi{\'c}",
  title =        "Stochastic evolution equations with multiplicative
                 noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "19:1--19:23",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3696",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Deligiannidis:2015:AVS,
  author =       "George Deligiannidis and Magda Peligrad and Sergey
                 Utev",
  title =        "Asymptotic variance of stationary reversible and
                 normal {Markov} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "20:1--20:26",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3183",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Song:2015:RDS,
  author =       "Yulin Song and Xicheng Zhang",
  title =        "Regularity of density for {SDEs} driven by degenerate
                 {L{\'e}vy} noises",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "21:1--21:27",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3287",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Buraczewski:2015:RCK,
  author =       "Dariusz Buraczewski and Ewa Damek and Tomasz
                 Przebinda",
  title =        "On the rate of convergence in the {Kesten} renewal
                 theorem",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "22:1--22:35",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3708",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Alishahi:2015:SEU,
  author =       "Kasra Alishahi and Mohammadsadegh Zamani",
  title =        "The spherical ensemble and uniform distribution of
                 points on the sphere",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "23:1--23:27",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3733",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Guerra:2015:AED,
  author =       "Enrique Guerra and Alejandro F. Ramirez",
  title =        "Almost exponential decay for the exit probability from
                 slabs of ballistic {RWRE}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "24:1--24:17",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3655",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{OConnell:2015:TWA,
  author =       "Neil O'Connell and Janosch Ortmann",
  title =        "{Tracy--Widom} asymptotics for a random polymer model
                 with gamma-distributed weights",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "25:1--25:18",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3787",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Can:2015:MCP,
  author =       "Van Hao Can and Bruno Schapira",
  title =        "Metastability for the contact process on the
                 configuration model with infinite mean degree",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "26:1--26:22",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3859",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Demichel:2015:DEC,
  author =       "Yann Demichel and Ana-Karina Fermin and Philippe
                 Soulier",
  title =        "The diameter of an elliptical cloud",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "27:1--27:32",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3777",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Roberts:2015:FAC,
  author =       "Matthew Iain Roberts",
  title =        "Fine asymptotics for the consistent maximal
                 displacement of branching {Brownian} motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "28:1--28:26",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2912",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Sarantsev:2015:TSC,
  author =       "Andrey Sarantsev",
  title =        "Triple and simultaneous collisions of competing
                 {Brownian} particles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "29:1--29:28",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3279",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Villemonais:2015:MQS,
  author =       "Denis Villemonais",
  title =        "Minimal quasi-stationary distribution approximation
                 for a birth and death process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "30:1--30:18",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3482",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Valle:2015:SLR,
  author =       "Glauco Valle and Luiz Renato Fontes and Leon Alexander
                 Valencia",
  title =        "Scaling limit of the radial {Poissonian} web",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "31:1--31:40",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3395",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Andjel:2015:SCP,
  author =       "Enrique Andjel and Fran{\c{c}}ois Ezanno and Pablo
                 Groisman and Leonardo T. Rolla",
  title =        "Subcritical contact process seen from the edge:
                 Convergence to quasi-equilibrium",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "32:1--32:16",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3881",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Rousselle:2015:QIP,
  author =       "Arnaud Rousselle",
  title =        "Quenched invariance principle for random walks on
                 {Delaunay} triangulations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "33:1--33:32",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4006",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Berti:2015:TVF,
  author =       "Patrizia Berti and Luca Pratelli and Pietro Rigo",
  title =        "Two versions of the fundamental theorem of asset
                 pricing",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "34:1--34:21",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3321",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Aldous:2015:CGP,
  author =       "David Aldous and Daniel Lanoue and Justin Salez",
  title =        "The compulsive gambler process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "35:1--35:18",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3582",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Latala:2015:NSC,
  author =       "Rafa{\l} Lata{\l}a and Tomasz Tkocz",
  title =        "A note on suprema of canonical processes based on
                 random variables with regular moments",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "36:1--36:17",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3625",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Grubel:2015:RRT,
  author =       "Rudolf Gr{\"u}bel and Igor Michailow",
  title =        "Random recursive trees: a boundary theory approach",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "37:1--37:22",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3832",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Jacka:2015:CTR,
  author =       "Saul Jacka and Aleksandar Mijatovic",
  title =        "Coupling and tracking of regime-switching
                 martingales",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "38:1--38:39",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2307",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Chouk:2015:SSI,
  author =       "Khalil Chouk and Samy Tindel",
  title =        "{Skorohod} and {Stratonovich} integration in the
                 plane",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "39:1--39:39",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3041",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Favaro:2015:LDP,
  author =       "Stefano Favaro and Shui Feng",
  title =        "Large deviation principles for the {Ewens--Pitman}
                 sampling model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "40:1--40:26",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3668",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Broman:2015:PCH,
  author =       "Erik Ivar Broman and Johan Tykesson",
  title =        "{Poisson} cylinders in hyperbolic space",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "41:1--41:25",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3645",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Adamczak:2015:COU,
  author =       "Rados{\l}aw Adamczak and Piotr Mi{\l}o{\'s}",
  title =        "{CLT} for {Ornstein--Uhlenbeck} branching particle
                 system",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "42:1--42:35",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4233",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Berzunza:2015:YPR,
  author =       "Gabriel Berzunza",
  title =        "{Yule} processes with rare mutation and their
                 applications to percolation on $b$-ary trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "43:1--43:23",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3789",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Matic:2015:EDW,
  author =       "Ivan Matic and David Sivakoff",
  title =        "Excited deterministic walk in a random environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "44:1--44:19",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3874",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Limic:2015:DLS,
  author =       "Vlada Limic and Anna Talarczyk",
  title =        "Diffusion limits at small times for {$ \Lambda
                 $}-coalescents with a {Kingman} component",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "45:1--45:20",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3818",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Perkowski:2015:LTT,
  author =       "Nicolas Perkowski and David J. Pr{\"o}mel",
  title =        "Local times for typical price paths and pathwise
                 {Tanaka} formulas",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "46:1--46:15",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3534",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Drewitz:2015:HDA,
  author =       "Alexander Drewitz and Pierre-Fran{\c{c}}ois
                 Rodriguez",
  title =        "High-dimensional asymptotics for percolation of
                 {Gaussian} free field level sets",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "47:1--47:39",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3416",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Juszczyszyn:2015:HTP,
  author =       "Tomasz Juszczyszyn and Mateusz Kwa{\'s}nicki",
  title =        "Hitting times of points for symmetric {L{\'e}vy}
                 processes with completely monotone jumps",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "48:1--48:24",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3440",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Mountford:2015:LER,
  author =       "Thomas Mountford and Jean-Christophe Mourrat",
  title =        "{Lyapunov} exponents of random walks in small random
                 potential: the upper bound",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "49:1--49:18",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3489",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Turkedjiev:2015:TAD,
  author =       "Plamen Turkedjiev",
  title =        "Two algorithms for the discrete time approximation of
                 {Markovian} backward stochastic differential equations
                 under local conditions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "50:1--50:49",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3022",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Lupu:2015:VTB,
  author =       "Titus Lupu and Jim Pitman and Wenpin Tang",
  title =        "The {Vervaat} transform of {Brownian} bridges and
                 {Brownian} motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "51:1--51:31",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3744",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Kolesko:2015:FPM,
  author =       "Konrad Kolesko and Sebastian Mentemeier",
  title =        "Fixed points of the multivariate smoothing transform:
                 the critical case",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "52:1--52:24",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4022",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Dirksen:2015:TBG,
  author =       "Sjoerd Dirksen",
  title =        "Tail bounds via generic chaining",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "53:1--53:29",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3760",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Balan:2015:SAM,
  author =       "Raluca M. Balan and Maria Jolis and Lluis
                 Quer-Sardanyons",
  title =        "{SPDEs} with affine multiplicative fractional noise in
                 space with index {$ \frac {1}{4} < H < \frac {1}{2}
                 $}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "54:1--54:36",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3719",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Hu:2015:SHE,
  author =       "Yaozhong Hu and Jingyu Huang and David Nualart and
                 Samy Tindel",
  title =        "Stochastic heat equations with general multiplicative
                 {Gaussian} noises: {H{\"o}lder} continuity and
                 intermittency",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "55:1--55:50",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3316",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Andreoletti:2015:LNV,
  author =       "Pierre Andreoletti and Alexis Devulder",
  title =        "Localization and number of visited valleys for a
                 transient diffusion in random environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "56:1--56:58",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3173",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Lecue:2015:MRC,
  author =       "Guillaume Lecu{\'e} and Shahar Mendelson",
  title =        "Minimax rate of convergence and the performance of
                 empirical risk minimization in phase recovery",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "57:1--57:29",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3525",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Fearnhead:2015:TDC,
  author =       "Paul Fearnhead and Paul Jenkins and Yun Song",
  title =        "Tractable diffusion and coalescent processes for
                 weakly correlated loci",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "58:1--58:25",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3564",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Arguin:2015:PDS,
  author =       "Louis-Pierre Arguin and Olivier Zindy",
  title =        "{Poisson--Dirichlet} Statistics for the extremes of
                 the two-dimensional discrete {Gaussian} free field",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "59:1--59:19",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3077",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Larsson:2015:MVB,
  author =       "Martin Larsson",
  title =        "Matrix-valued {Bessel} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "60:1--60:29",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3785",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Pitman:2015:SZS,
  author =       "Jim Pitman and Wenpin Tang",
  title =        "The {Slepian} zero set, and {Brownian} bridge embedded
                 in {Brownian} motion by a spacetime shift",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "61:1--61:28",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3911",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Hu:2015:MVS,
  author =       "Yueyun Hu and Zhan Shi",
  title =        "The most visited sites of biased random walks on
                 trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "62:1--62:14",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4051",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Shao:2015:CTR,
  author =       "Jinghai Shao",
  title =        "Criteria for transience and recurrence of
                 regime-switching diffusion processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "63:1--63:15",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4018",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Lanoue:2015:IM,
  author =       "Daniel Parmet Lanoue",
  title =        "The {iPod} Model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "64:1--64:20",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3559",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Kazi-Tani:2015:SOB,
  author =       "Nabil Kazi-Tani and Dylan Possama{\"\i} and Chao
                 Zhou",
  title =        "Second order {BSDEs} with jumps: existence and
                 probabilistic representation for fully-nonlinear
                 {PIDEs}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "65:1--65:31",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3569",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Possamai:2015:QBJ,
  author =       "Dylan Possamai and Nabil Kazi-Tani and Chao Zhou",
  title =        "Quadratic {BSDEs} with jumps: a fixed-point approach",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "66:1--66:28",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3363",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Costantini:2015:VMG,
  author =       "Cristina Costantini and Thomas Gordon Kurtz",
  title =        "Viscosity methods giving uniqueness for martingale
                 problems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "67:1--67:27",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3624",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Mallein:2015:MDB,
  author =       "Bastien Mallein",
  title =        "Maximal displacement in a branching random walk
                 through interfaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "68:1--68:40",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2828",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Ferrari:2015:BMO,
  author =       "Patrik Lino Ferrari and Herbert Spohn and Thomas
                 Weiss",
  title =        "{Brownian} motions with one-sided collisions: the
                 stationary case",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "69:1--69:41",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4177",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Alfonsi:2015:OTB,
  author =       "Aur{\'e}lien Alfonsi and Benjamin Jourdain and Arturo
                 Kohatsu-Higa",
  title =        "Optimal transport bounds between the time-marginals of
                 a multidimensional diffusion and its {Euler} scheme",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "70:1--70:31",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4195",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Berger:2015:CCP,
  author =       "Quentin Berger and Julien Poisat",
  title =        "On the critical curves of the pinning and copolymer
                 models in correlated {Gaussian} environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "71:1--71:35",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3514",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Pham:2015:MRS,
  author =       "Cong Dan Pham",
  title =        "Monotonicity and regularity of the speed for excited
                 random walks in higher dimensions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "72:1--72:25",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3522",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Kliem:2015:EMF,
  author =       "Sandra Kliem and Wolfgang Loehr",
  title =        "Existence of mark functions in marked metric measure
                 spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "73:1--73:24",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3969",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Murugan:2015:ATB,
  author =       "Mathav Kishore Murugan and Laurent Saloff-Coste",
  title =        "Anomalous threshold behavior of long range random
                 walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "74:1--74:21",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3989",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Bansaye:2015:SLG,
  author =       "Vincent Bansaye and Florian Simatos",
  title =        "On the scaling limits of {Galton--Watson} processes in
                 varying environments",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "75:1--75:36",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3812",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Chen:2015:CCT,
  author =       "Guan-Yu Chen and Laurent Saloff-Coste",
  title =        "Computing cutoff times of birth and death chains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "76:1--76:47",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4077",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Towsner:2015:LSM,
  author =       "Henry Piers Towsner",
  title =        "Limits of sequences of {Markov} chains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "77:1--77:23",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4188",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Huckemann:2015:SCL,
  author =       "Stephan Huckemann and Jonathan Mattingly and Ezra
                 Miller and James Nolen",
  title =        "Sticky central limit theorems at isolated hyperbolic
                 planar singularities",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "78:1--78:34",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3887",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Paulin:2015:CIM,
  author =       "Daniel Paulin",
  title =        "Concentration inequalities for {Markov} chains by
                 {Marton} couplings and spectral methods",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "79:1--79:32",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4039",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Budhiraja:2015:LRE,
  author =       "Amarjit Budhiraja and Paul Dupuis and Markus Fischer
                 and Kavita Ramanan",
  title =        "Limits of relative entropies associated with weakly
                 interacting particle systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "80:1--80:22",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4003",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Budhiraja:2015:LSK,
  author =       "Amarjit Budhiraja and Paul Dupuis and Markus Fischer
                 and Kavita Ramanan",
  title =        "Local stability of {Kolmogorov} forward equations for
                 finite state nonlinear {Markov} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "81:1--81:30",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Aug 7 10:50:36 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4004",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Trutnau:2015:CSB,
  author =       "Gerald Trutnau and Youssef Ouknine and Francesco
                 Russo",
  title =        "On countably skewed {Brownian} motion with
                 accumulation point",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "82:1--82:27",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Sep 24 12:07:31 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3640",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Hobson:2015:ISS,
  author =       "David Hobson",
  title =        "Integrability of solutions of the {Skorokhod}
                 embedding problem for diffusions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "83:1--83:26",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Sep 24 12:07:31 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4121",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Balazs:2015:DDB,
  author =       "Marton Balazs and Attila Laszlo Nagy",
  title =        "Dependent double branching annihilating random walk",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "84:1--84:32",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Sep 24 12:07:31 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4045",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Jiao:2015:GDA,
  author =       "Ying Jiao and Shanqiu Li",
  title =        "Generalized density approach in progressive
                 enlargement of filtrations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "85:1--85:21",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Sep 24 12:07:31 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3296",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Wieczorek:2015:SPM,
  author =       "Rados{\l}aw Wieczorek",
  title =        "A stochastic particles model of fragmentation process
                 with shattering",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "86:1--86:17",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Sep 24 12:07:31 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4060",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Spohn:2015:PIB,
  author =       "Herbert Spohn and Tomohiro Sasamoto",
  title =        "Point-interacting {Brownian} motions in the {KPZ}
                 universality class",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "87:1--87:28",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Sep 24 12:07:31 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3926",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Maller:2015:SLZ,
  author =       "Ross A. Maller",
  title =        "Strong laws at zero for trimmed {L{\'e}vy} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "88:1--88:24",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Sep 24 12:07:31 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3839",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Bassetti:2015:IES,
  author =       "Federico Bassetti and Lucia Ladelli and Daniel
                 Matthes",
  title =        "Infinite energy solutions to inelastic homogeneous
                 {Boltzmann} equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "89:1--89:34",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Sep 24 12:07:31 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3531",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Assaf:2015:QTS,
  author =       "Sami Assaf and Noah Mills Forman and Jim Pitman",
  title =        "The quantile transform of simple walks and {Brownian}
                 motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "90:1--90:39",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Sep 24 12:07:31 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3479",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Doney:2015:ABF,
  author =       "Ronald Arthur Doney and Victor Rivero",
  title =        "Asymptotic behaviour of first passage time
                 distributions for subordinators",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "91:1--91:28",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Sep 24 12:07:31 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3879",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Delarue:2015:LEM,
  author =       "Fran{\c{c}}ois Delarue and St{\'e}phane Menozzi and
                 Eulalia Nualart",
  title =        "The {Landau} equation for {Maxwellian} molecules and
                 the {Brownian} motion on {$ {\rm SO}_R(N) $}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "92:1--92:39",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Sep 24 12:07:31 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4012",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Bao:2015:HFS,
  author =       "Jianhai Bao and Feng-Yu Wang and Chenggui Yuan",
  title =        "Hypercontractivity for functional stochastic partial
                 differential equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "93:1--93:15",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Sep 24 12:07:31 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4108",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Depperschmidt:2015:MTV,
  author =       "Andrej Depperschmidt and {\'E}tienne Pardoux and Peter
                 Pfaffelhuber",
  title =        "A mixing tree-valued process arising under neutral
                 evolution with recombination",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "94:1--94:22",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Sep 24 12:07:31 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4286",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Hilario:2015:RWR,
  author =       "Marcelo Hil{\'a}rio and Frank den Hollander and Vladas
                 Sidoravicius and Renato Soares dos Santos and Augusto
                 Teixeira",
  title =        "Random walk on random walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "95:1--95:35",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Sep 24 12:07:31 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4437",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Ceci:2015:LRM,
  author =       "Claudia Ceci and Alessandra Cretarola and Katia
                 Colaneri",
  title =        "Local risk-minimization under restricted information
                 on asset prices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "96:1--96:30",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Sep 24 12:07:31 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3204",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Junge:2015:CIE,
  author =       "Matthew Junge",
  title =        "Choices, intervals and equidistribution",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "97:1--97:18",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Sep 24 12:07:31 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4191",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Baur:2015:FPI,
  author =       "Erich Baur and Jean Bertoin",
  title =        "The fragmentation process of an infinite recursive
                 tree and {Ornstein--Uhlenbeck} type processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "98:1--98:20",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Sep 24 12:07:31 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3866",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Benjamini:2015:FPP,
  author =       "Itai Benjamini and Romain Tessera",
  title =        "First passage percolation on nilpotent {Cayley} graphs
                 and beyond",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "99:1--99:20",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Sep 24 12:07:31 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3940",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Eon:2015:GAN,
  author =       "Richard Eon and Mihai Gradinaru",
  title =        "{Gaussian} asymptotics for a non-linear {Langevin}
                 type equation driven by an $ \alpha $-stable {L{\'e}vy}
                 noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "100:1--100:19",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Sep 24 12:07:31 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4068",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Crane:2015:CGD,
  author =       "Edward Crane and Nic Freeman and B{\'a}lint
                 T{\'o}th",
  title =        "Cluster growth in the dynamical
                 {Erd{\H{o}}s--R{\'e}nyi} process with forest fires",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "101:1--101:33",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Sep 24 12:07:31 MDT 2015",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4035",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Veto:2015:TWL,
  author =       "B{\'a}lint Vet{\H{o}}",
  title =        "{Tracy--Widom} limit of $q$-{Hahn} {TASEP}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "102:1--102:22",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4241",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Tarrago:2015:AIL,
  author =       "Pierre Tarrago",
  title =        "Asymptotic independence in large random permutations
                 with fixed descent set",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "103:1--103:33",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4196",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Webb:2015:CPR,
  author =       "Christian Webb",
  title =        "The characteristic polynomial of a random unitary
                 matrix and {Gaussian} multiplicative chaos --- The {$
                 L^2 $}-phase",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "104:1--104:21",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4296",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Huveneers:2015:RWD,
  author =       "Fran{\c{c}}ois Huveneers and Fran{\c{c}}ois
                 Simenhaus",
  title =        "Random walk driven by simple exclusion process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "105:1--105:42",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3906",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Lamacz:2015:MBC,
  author =       "Agnes Lamacz and Stefan Neukamm and Felix Otto",
  title =        "Moment bounds for the corrector in stochastic
                 homogenization of a percolation model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "106:1--106:30",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3618",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Bhamidi:2015:IST,
  author =       "Shankar Bhamidi and Jan Hannig and Chia Ying Lee and
                 James Nolen",
  title =        "The importance sampling technique for understanding
                 rare events in {Erd{\H{o}}s--R{\'e}nyi} random graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "107:1--107:30",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/2696",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Chhaibi:2015:BGA,
  author =       "Reda Chhaibi",
  title =        "Beta-gamma algebra identities and {Lie}-theoretic
                 exponential functionals of {Brownian} motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "108:1--108:20",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3666",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Dobler:2015:SME,
  author =       "Christian D{\"o}bler",
  title =        "{Stein}'s method of exchangeable pairs for the Beta
                 distribution and generalizations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "109:1--109:34",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3933",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Angst:2015:KBM,
  author =       "J{\"u}rgen Angst and Isma{\"e}l Bailleul and Camille
                 Tardif",
  title =        "Kinetic {Brownian} motion on {Riemannian} manifolds",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "110:1--110:40",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4054",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Herzog:2015:NISa,
  author =       "David P. Herzog and Jonathan C. Mattingly",
  title =        "Noise-induced stabilization of planar flows {I}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "111:1--111:43",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4047",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Chiarini:2015:LCL,
  author =       "Alberto Chiarini and Jean-Dominique Deuschel",
  title =        "Local central limit theorem for diffusions in a
                 degenerate and unbounded random medium",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "112:1--112:30",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4190",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Herzog:2015:NISb,
  author =       "David P. Herzog and Jonathan C. Mattingly",
  title =        "Noise-induced stabilization of planar flows {II}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "113:1--113:37",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4048",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Wintenberger:2015:WTI,
  author =       "Olivier Wintenberger",
  title =        "Weak transport inequalities and applications to
                 exponential and oracle inequalities",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "114:1--114:27",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3558",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Hulshof:2015:OAE,
  author =       "Tim Hulshof",
  title =        "The one-arm exponent for mean-field long-range
                 percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "115:1--115:26",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3935",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Baroni:2015:FSC,
  author =       "Enrico Baroni and Remco van der Hofstad and Julia
                 Komjathy",
  title =        "Fixed speed competition on the configuration model
                 with infinite variance degrees: unequal speeds",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "116:1--116:48",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3749",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Drewitz:2015:ALP,
  author =       "Alexander Drewitz and Michael Scheutzow and Maite
                 Wilke-Berenguer",
  title =        "Asymptotics for {Lipschitz} percolation above tilted
                 planes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "117:1--117:23",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4251",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Lalley:2015:CBB,
  author =       "Steven P. Lalley and Bowei Zheng",
  title =        "Critical branching {Brownian} motion with killing",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "118:1--118:29",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4466",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Zanella:2015:BSP,
  author =       "Giacomo Zanella and Sergei Zuyev",
  title =        "Branching-stable point processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "119:1--119:26",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4158",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Venker:2015:ESU,
  author =       "Martin Venker and Kristina Schubert",
  title =        "Empirical spacings of unfolded eigenvalues",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "120:1--120:37",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4436",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Kargin:2015:LTL,
  author =       "Vladislav Kargin",
  title =        "Limit theorems for linear eigenvalue statistics of
                 overlapping matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "121:1--121:30",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3937",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Fernandez:2015:AEH,
  author =       "Roberto Fernandez and Francesco Manzo and Francesca
                 Romana Nardi and Elisabetta Scoppola",
  title =        "Asymptotically exponential hitting times and
                 metastability: a pathwise approach without
                 reversibility",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "122:1--122:37",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3656",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Eichelsbacher:2015:MSM,
  author =       "Peter Eichelsbacher and Christoph Th{\"a}le",
  title =        "{Malliavin--Stein} method for variance-gamma
                 approximation on {Wiener} space",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "123:1--123:28",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4136",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Ding:2015:PAS,
  author =       "Jian Ding and Subhajit Goswami",
  title =        "Percolation of averages in the stochastic mean field
                 model: the near-supercritical regime",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "124:1--124:21",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4111",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Dereudre:2015:IVC,
  author =       "David Dereudre and Pierre Houdebert",
  title =        "Infinite volume continuum random cluster model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "125:1--125:24",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4718",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Storm:2015:OLR,
  author =       "Julia Storm and Dirk Zeindler",
  title =        "The order of large random permutations with cycle
                 weights",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "126:1--126:34",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4331",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Fromm:2015:FAS,
  author =       "Alexander Fromm and Peter Imkeller and David J.
                 Pr{\"o}mel",
  title =        "An {FBSDE} approach to the {Skorokhod} embedding
                 problem for {Gaussian} processes with non-linear
                 drift",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "127:1--127:38",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3758",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Monmarche:2015:ECC,
  author =       "Pierre Monmarch{\'e}",
  title =        "On {$ \mathcal {H}^1 $} and entropic convergence for
                 contractive {PDMP}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "128:1--128:30",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/3581",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Richier:2015:UAC,
  author =       "Lo{\"\i}c Richier",
  title =        "Universal aspects of critical percolation on random
                 half-planar maps",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "20",
  number =       "??",
  pages =        "129:1--129:45",
  month =        "????",
  year =         "2015",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sun Jan 10 11:11:03 MST 2016",
  bibsource =    "http://ejp.ejpecp.org/index.php/ejp/issue/view/20;
                 https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "http://ejp.ejpecp.org/article/view/4041",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "http://ejp.ejpecp.org/",
}

@Article{Hachem:2016:LCC,
  author =       "Walid Hachem and Adrien Hardy and Jamal Najim",
  title =        "Large complex correlated {Wishart} matrices: the
                 {Pearcey} kernel and expansion at the hard edge",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "1:1--1:36",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1454514661",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Gubinelli:2016:FAA,
  author =       "Massimiliano Gubinelli and Peter Imkeller and Nicolas
                 Perkowski",
  title =        "A {Fourier} analytic approach to pathwise stochastic
                 integration",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "2:1--2:37",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1454514662",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Dereich:2016:PAF,
  author =       "Steffen Dereich",
  title =        "Preferential attachment with fitness: unfolding the
                 condensate",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "3:1--3:38",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1454514663",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Ahlberg:2016:IFP,
  author =       "Daniel Ahlberg and Michael Damron and Vladas
                 Sidoravicius",
  title =        "Inhomogeneous first-passage percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "4:1--4:19",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1454514664",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Chelkak:2016:CPT,
  author =       "Dmitry Chelkak and Hugo Duminil-Copin and Cl{\'e}ment
                 Hongler",
  title =        "Crossing probabilities in topological rectangles for
                 the critical planar {FK-Ising} model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "5:1--5:28",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1454682886",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bachmann:2016:CBG,
  author =       "Sascha Bachmann and Giovanni Peccati",
  title =        "Concentration bounds for geometric {Poisson}
                 functionals: Logarithmic {Sobolev} inequalities
                 revisited",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "6:1--6:44",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1454682887",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Busani:2016:AUC,
  author =       "Ofer Busani",
  title =        "Aging uncoupled continuous time random walk limits",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "7:1--7:17",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1454682888",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Gilch:2016:AER,
  author =       "Lorenz A. Gilch",
  title =        "Asymptotic entropy of random walks on regular
                 languages over a finite alphabet",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "8:1--8:42",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1454682889",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bhatnagar:2016:DCH,
  author =       "Nayantara Bhatnagar and Allan Sly and Prasad Tetali",
  title =        "Decay of correlations for the hardcore model on the
                 $d$-regular random graph",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "9:1--9:42",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1454682890",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Geiss:2016:MDR,
  author =       "Christel Geiss and Alexander Steinicke",
  title =        "{Malliavin} derivative of random functions and
                 applications to {L{\'e}vy} driven {BSDEs}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "10:1--10:28",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1455026806",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Kortchemski:2016:TSL,
  author =       "Igor Kortchemski and Cyril Marzouk",
  title =        "Triangulating stable laminations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "11:1--11:31",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1455559938",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bally:2016:AMS,
  author =       "Vlad Bally and Cl{\'e}ment Rey",
  title =        "Approximation of {Markov} semigroups in total
                 variation distance",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "12:1--12:44",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1455717196",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Taggi:2016:ASP,
  author =       "Lorenzo Taggi",
  title =        "Absorbing-state phase transition in biased activated
                 random walk",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "13:1--13:15",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1456246244",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Engelke:2016:LDP,
  author =       "Sebastian Engelke and Jevgenijs Ivanovs",
  title =        "A {L{\'e}vy}-derived process seen from its supremum
                 and max-stable processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "14:1--14:19",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1456246245",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bhattacharjee:2016:SES,
  author =       "Chinmoy Bhattacharjee and Larry Goldstein",
  title =        "On strong embeddings by {Stein}'s method",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "15:1--15:30",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1456412955",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Ahn:2016:OQS,
  author =       "Sung Won Ahn and Jonathon Peterson",
  title =        "Oscillations of quenched slowdown asymptotics for
                 ballistic one-dimensional random walk in a random
                 environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "16:1--16:27",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1456412956",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Evilsizor:2016:EGL,
  author =       "Stephen Evilsizor and Nicolas Lanchier",
  title =        "Evolutionary games on the lattice: death--birth
                 updating process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "17:1--17:29",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1456412957",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Berglund:2016:RSR,
  author =       "Nils Berglund and Christian Kuehn",
  title =        "Regularity structures and renormalisation of
                 {FitzHugh--Nagumo} {SPDEs} in three space dimensions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "18:1--18:48",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  note =         "See corrigendum \cite{Berglund:2019:CRS}.",
  URL =          "https://projecteuclid.org/euclid.ejp/1456412958",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Asselah:2016:DLD,
  author =       "Amine Asselah and Emilio N. M. Cirillo and Benedetto
                 Scoppola and Elisabetta Scoppola",
  title =        "On diffusion limited deposition",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "19:1--19:29",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1456499641",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Pinelis:2016:OBP,
  author =       "Iosif Pinelis",
  title =        "Optimal binomial, {Poisson}, and normal left-tail
                 domination for sums of nonnegative random variables",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "20:1--20:19",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1457706456",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Mossel:2016:CTP,
  author =       "Elchanan Mossel and Joe Neeman and Allan Sly",
  title =        "Consistency thresholds for the planted bisection
                 model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "21:1--21:24",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1457706457",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Trevisan:2016:WPM,
  author =       "Dario Trevisan",
  title =        "Well-posedness of multidimensional diffusion processes
                 with weakly differentiable coefficients",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "22:1--22:41",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1458325000",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Kyprianou:2016:DFS,
  author =       "Andreas E. Kyprianou",
  title =        "Deep factorisation of the stable process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "23:1--23:28",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1459880111",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Auffinger:2016:TCH,
  author =       "Antonio Auffinger and Si Tang",
  title =        "On the time constant of high dimensional first passage
                 percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "24:1--24:23",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1459880112",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Webb:2016:LSC,
  author =       "Christian Webb",
  title =        "Linear statistics of the circular $ \beta $-ensemble,
                 {Stein}'s method, and circular {Dyson} {Brownian}
                 motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "25:1--25:16",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1459960919",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Ferrario:2016:CLS,
  author =       "Benedetta Ferrario",
  title =        "Characterization of the law for {$3$D} stochastic
                 hyperviscous fluids",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "26:1--26:22",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1459960920",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Disertori:2016:CNS,
  author =       "Margherita Disertori and Franz Merkl and Silke W. W.
                 Rolles",
  title =        "A comparison of a nonlinear sigma model with general
                 pinning and pinning at one point",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "27:1--27:16",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1460141798",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Pain:2016:VBB,
  author =       "Michel Pain",
  title =        "Velocity of the {$L$}-branching {Brownian} motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "28:1--28:28",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1460652929",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Caputo:2016:DLT,
  author =       "Pietro Caputo and Fabio Martinelli and Alistair
                 Sinclair and Alexandre Stauffer",
  title =        "Dynamics of lattice triangulations on thin
                 rectangles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "29:1--29:22",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1460652930",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Lin:2016:NAP,
  author =       "Jeff Lin",
  title =        "A negative answer to a problem of {Aldous} on
                 determination of exchangeable sequences",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "30:1--30:26",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1460652931",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Mourrat:2016:PTC,
  author =       "Jean-Christophe Mourrat and Daniel Valesin",
  title =        "Phase transition of the contact process on random
                 regular graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "31:1--31:17",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1460652932",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Augeri:2016:LDP,
  author =       "Fanny Augeri",
  title =        "Large deviations principle for the largest eigenvalue
                 of {Wigner} matrices without {Gaussian} tails",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "32:1--32:49",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1461007173",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Andres:2016:HKE,
  author =       "Sebastian Andres and Jean-Dominique Deuschel and
                 Martin Slowik",
  title =        "Heat kernel estimates for random walks with degenerate
                 weights",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "33:1--33:21",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1461007174",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Inahama:2016:STK,
  author =       "Yuzuru Inahama",
  title =        "Short time kernel asymptotics for rough differential
                 equation driven by fractional {Brownian} motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "34:1--34:29",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1461332875",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Sznitman:2016:CAL,
  author =       "Alain-Sol Sznitman",
  title =        "Coupling and an application to level-set percolation
                 of the {Gaussian} free field",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "35:1--35:26",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1461332876",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bouchard:2016:GDM,
  author =       "Bruno Bouchard and Dylan Possama{\"\i} and Xiaolu
                 Tan",
  title =        "A general {Doob--Meyer--Mertens} decomposition for
                 $g$-supermartingale systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "36:1--36:21",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1462192627",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bakhtin:2016:IBE,
  author =       "Yuri Bakhtin",
  title =        "Inviscid {Burgers} equation with random kick forcing
                 in noncompact setting",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "37:1--37:50",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1463683782",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Birkner:2016:RWD,
  author =       "Matthias Birkner and Ji{\v{r}}{\'\i} {\v{C}}ern{\'y}
                 and Andrej Depperschmidt",
  title =        "Random walks in dynamic random environments and
                 ancestry under local population regulation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "38:1--38:43",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1464269713",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Dolgopyat:2016:LLT,
  author =       "Dmitry Dolgopyat",
  title =        "A {Local Limit Theorem} for sums of independent random
                 vectors",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "39:1--39:15",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1465991837",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Mukherjee:2016:FPC,
  author =       "Sumit Mukherjee",
  title =        "Fixed points and cycle structure of random
                 permutations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "40:1--40:18",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1465991838",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Drapeau:2016:SMP,
  author =       "Samuel Drapeau and Christoph Mainberger",
  title =        "Stability and {Markov} property of forward backward
                 minimal supersolutions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "41:1--41:15",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Mon Jun 20 10:21:16 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1466166072",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Addario-Berry:2016:RWC,
  author =       "Louigi Addario-Berry and Roberto I. Oliveira and Yuval
                 Peres and Perla Sousi",
  title =        "Random walks colliding before getting trapped",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "42:1--42:19",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Nov 5 09:05:31 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1469199632",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Durieu:2016:IUS,
  author =       "Olivier Durieu and Yizao Wang",
  title =        "From infinite urn schemes to decompositions of
                 self-similar {Gaussian} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "43:1--43:23",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Nov 5 09:05:31 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1469557136",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Hermon:2016:TVS,
  author =       "Jonathan Hermon and Hubert Lacoin and Yuval Peres",
  title =        "Total variation and separation cutoffs are not
                 equivalent and neither one implies the other",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "44:1--44:36",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Nov 5 09:05:31 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1469557137",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Forsstrom:2016:MPE,
  author =       "Malin Pal{\"o} Forsstr{\"o}m",
  title =        "Monotonicity properties of exclusion sensitivity",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "45:1--45:22",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Nov 5 09:05:31 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1469557138",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Pinsky:2016:TRG,
  author =       "Ross G. Pinsky",
  title =        "Transience\slash recurrence and growth rates for
                 diffusion processes in time-dependent regions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "46:1--46:24",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Nov 5 09:05:31 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1469557139",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Jansen:2016:CPG,
  author =       "Sabine Jansen",
  title =        "Continuum percolation for {Gibbsian} point processes
                 with attractive interactions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "47:1--47:22",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Nov 5 09:05:31 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1469720442",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Baurdoux:2016:OPP,
  author =       "Erik J. Baurdoux and Andreas E. Kyprianou and Curdin
                 Ott",
  title =        "Optimal prediction for positive self-similar {Markov}
                 processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "48:1--48:24",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Nov 5 09:05:31 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1469720443",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Carmona:2016:IPD,
  author =       "Philippe Carmona and Nicolas P{\'e}tr{\'e}lis",
  title =        "Interacting partially directed self avoiding walk:
                 scaling limits",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "49:1--49:52",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Nov 5 09:05:31 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1469720444",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Jagannath:2016:ODB,
  author =       "Aukosh Jagannath",
  title =        "On the overlap distribution of Branching Random
                 Walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "50:1--50:16",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Nov 5 09:05:31 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1470316405",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Haji-Mirsadeghi:2016:STB,
  author =       "Mir-Omid Haji-Mirsadeghi and Ali Khezeli",
  title =        "Stable transports between stationary random measures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "51:1--51:25",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Nov 5 09:05:31 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1470414022",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Donati-Martin:2016:NEE,
  author =       "Catherine Donati-Martin and Alain Rouault",
  title =        "Near-extreme eigenvalues in the beta-ensembles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "52:1--52:17",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Nov 5 09:05:31 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1472142775",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Champagnat:2016:MFS,
  author =       "Nicolas Champagnat and Henry Benoit",
  title =        "Moments of the frequency spectrum of a splitting tree
                 with neutral {Poissonian} mutations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "53:1--53:34",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Nov 5 09:05:31 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1472830615",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Dieuleveut:2016:USP,
  author =       "Daphn{\'e} Dieuleveut",
  title =        "The {UIPQ} seen from a point at infinity along its
                 geodesic ray",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "54:1--54:44",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Nov 5 09:05:31 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1473188081",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Piaggio:2016:EZE,
  author =       "Mat{\'\i}as Carrasco Piaggio and Pablo Lessa",
  title =        "Equivalence of zero entropy and the {Liouville}
                 property for stationary random graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "55:1--55:24",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Nov 5 09:05:31 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1473188082",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Duse:2016:CAP,
  author =       "Erik Duse and Kurt Johansson and Anthony Metcalfe",
  title =        "The Cusp-{Airy} process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "57:1--57:50",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Nov 5 09:05:31 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1473424498",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Veraar:2016:CCM,
  author =       "Mark Veraar and Ivan Yaroslavtsev",
  title =        "Cylindrical continuous martingales and stochastic
                 integration in infinite dimensions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "59:1--59:53",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Nov 5 09:05:31 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1475266507",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Fajfrova:2016:IMM,
  author =       "Lucie Fajfrov{\'a} and Thierry Gobron and Ellen
                 Saada",
  title =        "Invariant measures of mass migration processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "60:1--60:52",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Nov 5 09:05:31 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1475266508",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Greven:2016:FTS,
  author =       "Andreas Greven and Peter Pfaffelhuber and Cornelia
                 Pokalyuk and Anton Wakolbinger",
  title =        "The fixation time of a strongly beneficial allele in a
                 structured population",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "61:1--61:42",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Nov 5 09:05:31 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1475586182",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Iksanov:2016:LUR,
  author =       "Alexander Iksanov and Zakhar Kabluchko and Alexander
                 Marynych",
  title =        "Local universality for real roots of random
                 trigonometric polynomials",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "63:1--63:19",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Nov 5 09:05:31 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1476706888",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Dumitrescu:2016:GDG,
  author =       "Roxana Dumitrescu and Marie-Claire Quenez and
                 Agn{\`e}s Sulem",
  title =        "Generalized {Dynkin} games and doubly reflected
                 {BSDEs} with jumps",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "64:1--64:32",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Nov 5 09:05:31 MDT 2016",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1477395747",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Damron:2016:ERE,
  author =       "Michael Damron and Xuan Wang",
  title =        "Entropy reduction in {Euclidean} first-passage
                 percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "65:1--65:23",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:12 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1479524422",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Alexander:2016:LLT,
  author =       "Kenneth S. Alexander and Quentin Berger",
  title =        "Local limit theorems and renewal theory with no
                 moments",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "66:1--66:18",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:12 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1480129233",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Englander:2016:BDP,
  author =       "J{\'a}nos Engl{\"a}nder and Liang Zhang",
  title =        "Branching diffusion with particle interactions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "67:1--67:25",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:12 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1480388424",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Alexander:2016:LAF,
  author =       "Kenneth S. Alexander and Quentin Berger",
  title =        "Local asymptotics for the first intersection of two
                 independent renewals",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "68:1--68:20",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:12 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1480561217",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Blondel:2016:CSB,
  author =       "Oriane Blondel and Patr{\'\i}cia Gon{\c{c}}alves and
                 Marielle Simon",
  title =        "Convergence to the stochastic {Burgers} equation from
                 a degenerate microscopic dynamics",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "69:1--69:25",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:12 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1480561218",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Kosygina:2016:FLL,
  author =       "Elena Kosygina and Jonathon Peterson",
  title =        "Functional limit laws for recurrent excited random
                 walks with periodic cookie stacks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "70:1--70:24",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:12 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1480688087",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bethuelsen:2016:ACW,
  author =       "Stein Andreas Bethuelsen and Florian V{\"o}llering",
  title =        "Absolute continuity and weak uniform mixing of random
                 walk in dynamic random environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "71:1--71:32",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:12 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1480688088",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Matzavinos:2016:RWS,
  author =       "Anastasios Matzavinos and Alexander Roitershtein and
                 Youngsoo Seol",
  title =        "Random walks in a sparse random environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "72:1--72:20",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:12 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1480993226",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Butez:2016:LDE,
  author =       "Rapha{\"e}l Butez",
  title =        "Large deviations for the empirical measure of random
                 polynomials: revisit of the {Zeitouni--Zelditch}
                 theorem",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "21",
  number =       "??",
  pages =        "73:1--73:37",
  month =        "????",
  year =         "2016",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:12 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1481079628",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Jarvenpaa:2017:HPR,
  author =       "Esa J{\"a}rvenp{\"a}{\"a} and Maarit
                 J{\"a}rvenp{\"a}{\"a} and Henna Koivusalo and Bing Li
                 and Ville Suomala and Yimin Xiao",
  title =        "Hitting probabilities of random covering sets in tori
                 and metric spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "1:1--1:18",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:13 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1483585523",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Dobler:2017:QJT,
  author =       "Christian D{\"o}bler and Giovanni Peccati",
  title =        "Quantitative {de Jong} theorems in any dimension",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "2:1--2:35",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:13 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1483585524",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Kouritzin:2017:ENF,
  author =       "Michael A. Kouritzin and Wei Sun and Jie Xiong",
  title =        "Erratum: Nonlinear filtering for reflecting diffusions
                 in random environments via nonparametric estimation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "3:1--3:2",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:13 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  note =         "See \cite{Kouritzin:2004:NFR}.",
  URL =          "https://projecteuclid.org/euclid.ejp/1483585525",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Ortgiese:2017:OPL,
  author =       "Marcel Ortgiese and Matthew I. Roberts",
  title =        "One-point localization for branching random walk in
                 {Pareto} environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "6:1--6:20",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:13 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1484622023",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Grothaus:2017:SDE,
  author =       "Martin Grothaus and Robert Vo{\ss}hall",
  title =        "Stochastic differential equations with sticky
                 reflection and boundary diffusion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "7:1--7:37",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:13 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1485486107",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Budhiraja:2017:UTI,
  author =       "Amarjit Budhiraja and Wai-Tong Louis Fan",
  title =        "Uniform in time interacting particle approximations
                 for nonlinear equations of {Patlak--Keller--Segel}
                 type",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "8:1--8:37",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:13 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1485831704",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Morris:2017:MTF,
  author =       "Ben Morris and Anastasia Raymer",
  title =        "Mixing time of the fifteen puzzle",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "9:1--9:29",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:13 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1485831705",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Feldheim:2017:DRR,
  author =       "Ohad N. Feldheim and Arnab Sen",
  title =        "Double roots of random polynomials with integer
                 coefficients",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "10:1--10:23",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:13 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1486090890",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Junnila:2017:UCG,
  author =       "Janne Junnila and Eero Saksman",
  title =        "Uniqueness of critical {Gaussian} chaos",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "11:1--11:31",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:13 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1486090891",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Peres:2017:IMT,
  author =       "Yuval Peres and Thomas Sauerwald and Perla Sousi and
                 Alexandre Stauffer",
  title =        "Intersection and mixing times for reversible chains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "12:1--12:16",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:13 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1486090892",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Corwin:2017:IDD,
  author =       "Ivan Corwin and Mihai Nica",
  title =        "Intermediate disorder directed polymers and the
                 multi-layer extension of the stochastic heat equation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "13:1--13:49",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:13 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1486090893",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Kolb:2017:CSD,
  author =       "Martin Kolb and Mladen Savov",
  title =        "Conditional survival distributions of {Brownian}
                 trajectories in a one dimensional {Poissonian}
                 environment in the critical case",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "14:1--14:29",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:13 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1487127642",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Shi:2017:GFP,
  author =       "Quan Shi",
  title =        "Growth-fragmentation processes and bifurcators",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "15:1--15:25",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:13 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1487127643",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Dhara:2017:CWC,
  author =       "Souvik Dhara and Remco van der Hofstad and Johan S. H.
                 van Leeuwaarden and Sanchayan Sen",
  title =        "Critical window for the configuration model: finite
                 third moment degrees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "16:1--16:33",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:13 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1487127644",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Owada:2017:FCL,
  author =       "Takashi Owada",
  title =        "Functional central limit theorem for subgraph counting
                 processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "17:1--17:38",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:13 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1487127645",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Johnson:2017:LLF,
  author =       "Tobias Johnson and Anne Schilling and Erik Slivken",
  title =        "Local limit of the fixed point forest",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "18:1--18:26",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:13 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1487127646",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Konarovskyi:2017:ABM,
  author =       "Vitalii Konarovskyi",
  title =        "On asymptotic behavior of the modified {Arratia}
                 flow",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "19:1--19:31",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:13 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1487386997",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Haas:2017:AHR,
  author =       "B{\'e}n{\'e}dicte Haas",
  title =        "Asymptotics of heights in random trees constructed by
                 aggregation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "21:1--21:25",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:13 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1487646307",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Nemish:2017:LLP,
  author =       "Yuriy Nemish",
  title =        "Local law for the product of independent
                 non-{Hermitian} random matrices with independent
                 entries",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "22:1--22:35",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:13 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1487991681",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Kifer:2017:FER,
  author =       "Yuri Kifer",
  title =        "Functional {Erd{\H{o}}s--R{\'e}nyi} law of large
                 numbers for nonconventional sums under weak
                 dependence",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "23:1--23:17",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:13 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1488337348",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Riedel:2017:TCI,
  author =       "Sebastian Riedel",
  title =        "Transportation-cost inequalities for diffusions driven
                 by {Gaussian} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "24:1--24:26",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:13 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1488596710",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Alt:2017:LLR,
  author =       "Johannes Alt and L{\'a}szl{\'o} Erd{\H{o}}s and Torben
                 Kr{\"u}ger",
  title =        "Local law for random {Gram} matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "25:1--25:41",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 11 16:32:13 MST 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1488942016",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Mailler:2017:MVP,
  author =       "C{\'e}cile Mailler and Jean-Fran{\c{c}}ois Marckert",
  title =        "Measure-valued {P{\'o}lya} urn processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "26:1--26:33",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1490061796",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Dadoun:2017:ASS,
  author =       "Benjamin Dadoun",
  title =        "Asymptotics of self-similar growth-fragmentation
                 processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "27:1--27:30",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1490061797",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Gu:2017:GGF,
  author =       "Yu Gu and Jean-Christophe Mourrat",
  title =        "On generalized {Gaussian} free fields and stochastic
                 homogenization",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "28:1--28:21",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1490320844",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Gravner:2017:BPP,
  author =       "Janko Gravner and David Sivakoff",
  title =        "Bootstrap percolation on products of cycles and
                 complete graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "29:1--29:20",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1490320845",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Che:2017:URM,
  author =       "Ziliang Che",
  title =        "Universality of random matrices with correlated
                 entries",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "30:1--30:38",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1490320846",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Arnaudon:2017:RBM,
  author =       "Marc Arnaudon and Xue-Mei Li",
  title =        "Reflected {Brownian} motion: selection, approximation
                 and linearization",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "31:1--31:55",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1490407496",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Levy:2017:FDI,
  author =       "Avi Levy",
  title =        "Finitely dependent insertion processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "32:1--32:19",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1491962643",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Sidoravicius:2017:AST,
  author =       "Vladas Sidoravicius and Augusto Teixeira",
  title =        "Absorbing-state transition for {Stochastic Sandpiles}
                 and {Activated Random Walks}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "33:1--33:35",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1492070448",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Newman:2017:PVM,
  author =       "C. M. Newman and K. Ravishankar and E. Schertzer",
  title =        "Perturbations of {Voter} model in one-dimension",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "34:1--34:42",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1492502428",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Budd:2017:GIP,
  author =       "Timothy Budd and Nicolas Curien",
  title =        "Geometry of infinite planar maps with high degrees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "35:1--35:37",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1492588824",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Carmesin:2017:LHS,
  author =       "Johannes Carmesin and Bruno Federici and Agelos
                 Georgakopoulos",
  title =        "A {Liouville} hyperbolic souvlaki",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "36:1--36:19",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1493085635",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Schweinsberg:2017:RRPa,
  author =       "Jason Schweinsberg",
  title =        "Rigorous results for a population model with selection
                 {I}: evolution of the fitness distribution",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "37:1--37:94",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1493258436",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Schweinsberg:2017:RRPb,
  author =       "Jason Schweinsberg",
  title =        "Rigorous results for a population model with selection
                 {II}: genealogy of the population",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "38:1--38:54",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1493258437",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Erbar:2017:RCB,
  author =       "Matthias Erbar and Christopher Henderson and Georg
                 Menz and Prasad Tetali",
  title =        "{Ricci} curvature bounds for weakly interacting
                 {Markov} chains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "40:1--40:23",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1493345027",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Berglund:2017:EKL,
  author =       "Nils Berglund and Giacomo {Di Ges{\`u}} and Hendrik
                 Weber",
  title =        "An {Eyring--Kramers} law for the stochastic
                 {Allen--Cahn} equation in dimension two",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "41:1--41:27",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1493345028",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Chevallier:2017:FMF,
  author =       "Julien Chevallier",
  title =        "Fluctuations for mean-field interacting age-dependent
                 {Hawkes} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "42:1--42:49",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1493777018",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Pitman:2017:EGS,
  author =       "Jim Pitman and Yuri Yakubovich",
  title =        "Extremes and gaps in sampling from a {GEM} random
                 discrete distribution",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "44:1--44:26",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1493777020",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Gwynne:2017:SLC,
  author =       "Ewain Gwynne and Xin Sun",
  title =        "Scaling limits for the critical {Fortuin--Kasteleyn}
                 model on a random planar map {II}: local estimates and
                 empty reduced word exponent",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "45:1--45:56",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1494036159",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Konakov:2017:WEE,
  author =       "Valentin Konakov and St{\'e}phane Menozzi",
  title =        "Weak error for the {Euler} scheme approximation of
                 diffusions with non-smooth coefficients",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "46:1--46:47",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1494489631",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Seuret:2017:MAO,
  author =       "St{\'e}phane Seuret and Xiaochuan Yang",
  title =        "Multifractal analysis for the occupation measure of
                 stable-like processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "47:1--47:36",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1496109646",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Fedrizzi:2017:RSK,
  author =       "Ennio Fedrizzi and Franco Flandoli and Enrico Priola
                 and Julien Vovelle",
  title =        "Regularity of stochastic kinetic equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "48:1--48:42",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1496196076",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Gouere:2017:PTC,
  author =       "Jean-Baptiste Gou{\'e}r{\'e} and Marie Th{\'e}ret",
  title =        "Positivity of the time constant in a continuous model
                 of first passage percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "49:1--49:21",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1496196077",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Aldous:2017:EPU,
  author =       "David Aldous and Russell Lyons",
  title =        "Errata to ``{Processes on unimodular random
                 networks}''",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "51:1--51:4",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  note =         "See \cite{Aldous:2007:PUR,Aldous:2019:SEP}.",
  URL =          "https://projecteuclid.org/euclid.ejp/1498010464",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Groux:2017:AFR,
  author =       "Benjamin Groux",
  title =        "Asymptotic freeness for rectangular random matrices
                 and large deviations for sample covariance matrices
                 with sub-{Gaussian} tails",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "53:1--53:40",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1498010466",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Forrester:2017:MBE,
  author =       "Peter J. Forrester and Dong Wang",
  title =        "{Muttalib--Borodin} ensembles in random matrix theory
                 --- realisations and correlation functions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "54:1--54:43",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1498183245",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Hu:2017:HML,
  author =       "Wenqing Hu and Konstantinos Spiliopoulos{\"\i}",
  title =        "Hypoelliptic multiscale {Langevin} diffusions: large
                 deviations, invariant measures and small mass
                 asymptotics",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "55:1--55:38",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 4 09:55:45 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1498809677",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Sarantsev:2017:SGD,
  author =       "Andrey Sarantsev and Li-Cheng Tsai",
  title =        "Stationary gap distributions for infinite systems of
                 competing {Brownian} particles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "56:1--56:20",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Aug 24 18:58:04 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1499220068",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Rassoul-Agha:2017:AVQ,
  author =       "Firas Rassoul-Agha and Timo Sepp{\"a}l{\"a}inen and
                 Atilla Yilmaz",
  title =        "Averaged vs. quenched large deviations and entropy for
                 random walk in a dynamic random environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "57:1--57:47",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Aug 24 18:58:04 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1499306456",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Chen:2017:LBB,
  author =       "Xinxin Chen and Gr{\'e}gory Miermont",
  title =        "Long {Brownian} bridges in hyperbolic spaces converge
                 to {Brownian} trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "58:1--58:15",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Aug 24 18:58:04 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1500516020",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Angst:2017:WCC,
  author =       "J{\"u}rgen Angst and Guillaume Poly",
  title =        "A weak {Cram{\'e}r} condition and application to
                 {Edgeworth} expansions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "59:1--59:24",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Aug 24 18:58:04 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1500516021",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Xi:2017:LCL,
  author =       "Haokai Xi and Fan Yang and Jun Yin",
  title =        "Local circular law for the product of a deterministic
                 matrix with a random matrix",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "60:1--60:77",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Aug 24 18:58:04 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1500602612",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Auffinger:2017:DPS,
  author =       "Antonio Auffinger and Wei-Kuo Chen",
  title =        "A duality principle in spin glasses",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "61:1--61:17",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Aug 24 18:58:04 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1500689052",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Samson:2017:TEI,
  author =       "Paul-Marie Samson",
  title =        "Transport-entropy inequalities on locally acting
                 groups of permutations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "62:1--62:33",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Aug 24 18:58:04 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1502244025",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Fehrman:2017:ELI,
  author =       "Benjamin Fehrman",
  title =        "Exit laws of isotropic diffusions in random
                 environment from large domains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "63:1--63:37",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Aug 24 18:58:04 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1502330523",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bourgade:2017:ESS,
  author =       "Paul Bourgade and Jiaoyang Huang and Horng-Tzer Yau",
  title =        "Eigenvector statistics of sparse random matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "64:1--64:38",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Aug 24 18:58:04 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1502417019",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Chen:2017:SAP,
  author =       "Xia Chen and Yaozhong Hu and David Nualart and Samy
                 Tindel",
  title =        "Spatial asymptotics for the parabolic {Anderson} model
                 driven by a {Gaussian} rough noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "65:1--65:38",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Aug 24 18:58:04 MDT 2017",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1503367245",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Petrelis:2017:SLU,
  author =       "Nicolas P{\'e}tr{\'e}lis and Rongfeng Sun and
                 Niccol{\`o} Torri",
  title =        "Scaling limit of the uniform prudent walk",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "66:1--66:19",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1504749661",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Gantert:2017:BRW,
  author =       "Nina Gantert and Stefan Junk",
  title =        "A branching random walk among disasters",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "67:1--67:34",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1504922530",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Chandra:2017:MBS,
  author =       "Ajay Chandra and Hao Shen",
  title =        "Moment bounds for {SPDEs} with non-{Gaussian} fields
                 and application to the {Wong-Zakai} problem",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "68:1--68:32",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1504922531",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Kotani:2017:PSD,
  author =       "Shinichi Kotani and Fumihiko Nakano",
  title =        "{Poisson} statistics for $1$ d {Schr{\"o}dinger}
                 operators with random decaying potentials",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "69:1--69:31",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1504922532",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bianchi:2017:MRI,
  author =       "Alessandra Bianchi and Sander Dommers and Cristian
                 Giardin{\`a}",
  title =        "Metastability in the reversible inclusion process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "70:1--70:34",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1505268101",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Deng:2017:HIS,
  author =       "Chang-Song Deng and Ren{\'e} L. Schilling",
  title =        "{Harnack} inequalities for {SDEs} driven by
                 time-changed fractional {Brownian} motions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "71:1--71:23",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1505268102",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Gomez:2017:UBP,
  author =       "Alejandro Gomez and Jong Jun Lee and Carl Mueller and
                 Eyal Neuman and Michael Salins",
  title =        "On uniqueness and blowup properties for a class of
                 second order {SDEs}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "72:1--72:17",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1505268103",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Kumar:2017:EAL,
  author =       "Chaman Kumar and Sotirios Sabanis",
  title =        "On explicit approximations for {L{\'e}vy} driven
                 {SDEs} with super-linear diffusion coefficients",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "73:1--73:19",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1505268104",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Reddy:2017:LED,
  author =       "Tulasi Ram Reddy",
  title =        "Limiting empirical distribution of zeros and critical
                 points of random polynomials agree in general",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "74:1--74:18",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1505268105",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Damron:2017:CDC,
  author =       "Michael Damron and Jack Hanson and Philippe Sosoe",
  title =        "On the chemical distance in critical percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "75:1--75:43",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1505354464",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Muller:2017:PLD,
  author =       "Patrick E. M{\"u}ller",
  title =        "Path large deviations for interacting diffusions with
                 local mean-field interactions in random environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "76:1--76:56",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1505527232",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Dereich:2017:DSF,
  author =       "Steffen Dereich and Christian M{\"o}nch and Peter
                 M{\"o}rters",
  title =        "Distances in scale free networks at criticality",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "77:1--77:38",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1506931227",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Garet:2017:CTI,
  author =       "Olivier Garet and R{\'e}gine Marchand and Eviatar B.
                 Procaccia and Marie Th{\'e}ret",
  title =        "Continuity of the time and isoperimetric constants in
                 supercritical percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "78:1--78:35",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1506931228",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Ferrari:2017:HET,
  author =       "Patrik L. Ferrari and B{\'a}lint Vet{\H{o}}",
  title =        "The hard-edge tacnode process for {Brownian} motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "79:1--79:32",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1506931229",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Broutin:2017:RCT,
  author =       "Nicolas Broutin and Minmin Wang",
  title =        "Reversing the cut tree of the {Brownian} continuum
                 random tree",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "80:1--80:23",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1507255394",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Holmes:2017:CBI,
  author =       "Mark Holmes and Thomas S. Salisbury",
  title =        "Conditions for ballisticity and invariance principle
                 for random walk in non-elliptic random environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "81:1--81:18",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1507536148",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Croydon:2017:TCS,
  author =       "David Croydon and Ben Hambly and Takashi Kumagai",
  title =        "Time-changes of stochastic processes associated with
                 resistance forms",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "82:1--82:41",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1507795233",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Martin:2017:RRM,
  author =       "James B. Martin and Bal{\'a}zs R{\'a}th",
  title =        "Rigid representations of the multiplicative coalescent
                 with linear deletion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "83:1--83:47",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1507946758",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Gwynne:2017:SLU,
  author =       "Ewain Gwynne and Jason Miller",
  title =        "Scaling limit of the uniform infinite half-plane
                 quadrangulation in the
                 {Gromov--Hausdorff--Prokhorov}-uniform topology",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "84:1--84:47",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1507946759",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Dhara:2017:PTE,
  author =       "Souvik Dhara and Debankur Mukherjee and Subhabrata
                 Sen",
  title =        "Phase transitions of extremal cuts for the
                 configuration model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "86:1--86:29",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1507946761",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Krokowski:2017:MCL,
  author =       "Kai Krokowski and Christoph Th{\"a}le",
  title =        "Multivariate central limit theorems for {Rademacher}
                 functionals with applications",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "87:1--87:30",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1508292258",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Berger:2017:NPL,
  author =       "Noam Berger and Ran J. Tessler",
  title =        "No percolation in low temperature spin glass",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "88:1--88:19",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1508292259",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Wu:2017:BAE,
  author =       "Hao Wu and Dapeng Zhan",
  title =        "Boundary arm exponents for {SLE}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "89:1--89:26",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1508292260",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Hough:2017:MCC,
  author =       "Robert Hough",
  title =        "Mixing and cut-off in cycle walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "90:1--90:49",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1508292261",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Miclo:2017:DHO,
  author =       "Laurent Miclo",
  title =        "Duality and hypoellipticity: one-dimensional case
                 studies",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "91:1--91:32",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1508464837",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Guerra:2017:ADR,
  author =       "Enrique Guerra and Alejandro F. Ram{\'\i}rez",
  title =        "Asymptotic direction for random walks in mixing random
                 environments",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "92:1--92:41",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1508810545",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{David:2017:RLQ,
  author =       "Fran{\c{c}}ois David and Antti Kupiainen and R{\'e}mi
                 Rhodes and Vincent Vargas",
  title =        "Renormalizability of {Liouville} quantum field theory
                 at the {Seiberg} bound",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "93:1--93:26",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1509501716",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Gao:2017:LTA,
  author =       "Fuqing Gao",
  title =        "Long time asymptotics of unbounded additive
                 functionals of {Markov} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "94:1--94:21",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1509501717",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Pagnard:2017:LLM,
  author =       "Camille Pagnard",
  title =        "Local limits of {Markov} branching trees and their
                 volume growth",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "95:1--95:53",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1510110478",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Dobler:2017:ITB,
  author =       "Christian D{\"o}bler and Robert E. Gaunt and Sebastian
                 J. Vollmer",
  title =        "An iterative technique for bounding derivatives of
                 solutions of {Stein} equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "96:1--96:39",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1510802250",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Furlan:2017:TCR,
  author =       "Marco Furlan and Jean-Christophe Mourrat",
  title =        "A tightness criterion for random fields, with
                 application to the {Ising} model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "97:1--97:29",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1510802251",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Butkovsky:2017:IMS,
  author =       "Oleg Butkovsky and Michael Scheutzow",
  title =        "Invariant measures for stochastic functional
                 differential equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "98:1--98:23",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1510802252",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Grama:2017:HML,
  author =       "Ion Grama and Quansheng Liu and Eric Miqueu",
  title =        "Harmonic moments and large deviations for a
                 supercritical branching process in a random
                 environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "99:1--99:23",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1510802253",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Hutchcroft:2017:BPG,
  author =       "Tom Hutchcroft and Yuval Peres",
  title =        "Boundaries of planar graphs: a unified approach",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "100:1--100:20",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1511578855",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Nguyen:2017:ESN,
  author =       "Gia Bao Nguyen and Daniel Remenik",
  title =        "Extreme statistics of non-intersecting {Brownian}
                 paths",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "102:1--102:40",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1511773232",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Etheridge:2017:BBM,
  author =       "Alison Etheridge and Nic Freeman and Sarah
                 Penington",
  title =        "Branching {Brownian} motion, mean curvature flow and
                 the motion of hybrid zones",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "103:1--103:40",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1512615692",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Hoshino:2017:SCG,
  author =       "Masato Hoshino and Yuzuru Inahama and Nobuaki
                 Naganuma",
  title =        "Stochastic complex {Ginzburg--Landau} equation with
                 space-time white noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "104:1--104:68",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1513349792",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Hirsch:2017:PCP,
  author =       "Christian Hirsch and Tim Brereton and Volker
                 Schmidt",
  title =        "Percolation and convergence properties of graphs
                 related to minimal spanning forests",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "105:1--105:21",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1514430041",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Beringer:2017:PCP,
  author =       "Dorottya Beringer and G{\'a}bor Pete and {\'A}d{\'a}m
                 Tim{\'a}r",
  title =        "On percolation critical probabilities and unimodular
                 random graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "22",
  number =       "??",
  pages =        "106:1--106:26",
  month =        "????",
  year =         "2017",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:57 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1514430042",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Janson:2018:CPP,
  author =       "Svante Janson and Lutz Warnke",
  title =        "On the critical probability in percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "1:1--1:25",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Fri Jan 12 16:29:59 MST 2018",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1515726029",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bouguet:2018:FEM,
  author =       "Florian Bouguet and Bertrand Cloez",
  title =        "Fluctuations of the empirical measure of freezing
                 {Markov} chains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "2:1--2:31",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1516093310",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Pinsky:2018:SDA,
  author =       "Ross G. Pinsky",
  title =        "On the strange domain of attraction to generalized
                 {Dickman} distributions for sums of independent random
                 variables",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "3:1--3:17",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1516093311",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Privault:2018:SAF,
  author =       "Nicolas Privault and Grzegorz Serafin",
  title =        "{Stein} approximation for functionals of independent
                 random sequences",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "4:1--4:34",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1517367680",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Ross:2018:SLS,
  author =       "Nathan Ross and Yuting Wen",
  title =        "Scaling limits for some random trees constructed
                 inhomogeneously",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "5:1--5:35",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1517626965",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Alexander:2018:PRQ,
  author =       "Kenneth S. Alexander and Quentin Berger",
  title =        "Pinning of a renewal on a quenched renewal",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "6:1--6:48",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1518426053",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Lambert:2018:MFU,
  author =       "Gaultier Lambert",
  title =        "Mesoscopic fluctuations for unitary invariant
                 ensembles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "7:1--7:33",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1518426054",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Juillet:2018:MAP,
  author =       "Nicolas Juillet",
  title =        "Martingales associated to peacocks using the curtain
                 coupling",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "8:1--8:29",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1518426055",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Grote:2018:ASC,
  author =       "Julian Grote and Elisabeth Werner",
  title =        "Approximation of smooth convex bodies by random
                 polytopes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "9:1--9:21",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1518426057",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Kuznetsov:2018:SAS,
  author =       "Alexey Kuznetsov and Mateusz Kwa{\'s}nicki",
  title =        "Spectral analysis of stable processes on the positive
                 half-line",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "10:1--10:29",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1518426058",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bogdan:2018:YLS,
  author =       "Krzysztof Bogdan and Zbigniew Palmowski and Longmin
                 Wang",
  title =        "{Yaglom} limit for stable processes in cones",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "11:1--11:19",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1518426059",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{denHollander:2018:EED,
  author =       "F. den Hollander and M. Mandjes and A. Roccaverde and
                 N. J. Starreveld",
  title =        "Ensemble equivalence for dense graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "12:1--12:26",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1518426060",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Kuhn:2018:MPF,
  author =       "Franziska K{\"u}hn",
  title =        "On martingale problems and {Feller} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "13:1--13:18",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1518426061",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Chen:2018:TAF,
  author =       "Xia Chen and Yaozhong Hu and Jian Song and Xiaoming
                 Song",
  title =        "Temporal asymptotics for fractional parabolic
                 {Anderson} model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "14:1--14:39",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1519182022",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Dette:2018:URM,
  author =       "Holger Dette and Dominik Tomecki and Martin Venker",
  title =        "Universality in Random Moment Problems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "15:1--15:23",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1519354944",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Mossel:2018:NSC,
  author =       "Elchanan Mossel and Joe Neeman",
  title =        "Noise stability and correlation with half spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "16:1--16:17",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1519354945",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Hermon:2018:FT,
  author =       "Jonathan Hermon",
  title =        "Frogs on trees?",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "17:1--17:40",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1519354946",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Banerjee:2018:CNR,
  author =       "Debapratim Banerjee",
  title =        "Contiguity and non-reconstruction results for planted
                 partition models: the dense case",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "18:1--18:28",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1519354947",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Baccelli:2018:PSF,
  author =       "Fran{\c{c}}ois Baccelli and Mir-Omid
                 Haji-Mirsadeghi",
  title =        "Point-shift foliation of a point process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "19:1--19:25",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1519354948",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Cheng:2018:ESM,
  author =       "Li-Juan Cheng and Anton Thalmaier",
  title =        "Evolution systems of measures and semigroup properties
                 on evolving manifolds",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "20:1--20:27",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1519722149",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Collet:2018:PSM,
  author =       "Francesca Collet and Richard C. Kraaij",
  title =        "Path-space moderate deviation principles for the
                 random field {Curie--Weiss} model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "21:1--21:45",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1519722150",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Hambly:2018:EST,
  author =       "Ben Hambly and Weiye Yang",
  title =        "Existence and space-time regularity for stochastic
                 heat equations on p.c.f. fractals",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "22:1--22:30",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1519722151",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Ren:2018:WDS,
  author =       "Yan-Xia Ren and Renming Song and Rui Zhang",
  title =        "{Williams} decomposition for superprocesses",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "23:1--23:33",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1519722152",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Banerjee:2018:CPS,
  author =       "Sayan Banerjee and Wilfrid Kendall",
  title =        "Coupling polynomial {Stratonovich} integrals: the
                 two-dimensional {Brownian} case",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "24:1--24:43",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1519722153",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Hermon:2018:SMT,
  author =       "Jonathan Hermon and Yuval Peres",
  title =        "On sensitivity of mixing times and cutoff",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "25:1--25:34",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1521079338",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bernstein:2018:RWS,
  author =       "Megan Bernstein",
  title =        "A random walk on the symmetric group generated by
                 random involutions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "26:1--26:28",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1521079339",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Zerner:2018:RTC,
  author =       "Martin P. W. Zerner",
  title =        "Recurrence and transience of contractive
                 autoregressive processes and related {Markov} chains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "27:1--27:24",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1521079340",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Debussche:2018:SES,
  author =       "Arnaud Debussche and Hendrik Weber",
  title =        "The {Schr{\"o}dinger} equation with spatial white
                 noise potential",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "28:1--28:16",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1522375268",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Kruhner:2018:APC,
  author =       "Paul Kr{\"u}hner and Martin Larsson",
  title =        "Affine processes with compact state space",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "29:1--29:23",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1522375269",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bates:2018:LDP,
  author =       "Erik Bates",
  title =        "Localization of directed polymers with general
                 reference walk",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "30:1--30:45",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1522375270",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Powell:2018:CGC,
  author =       "Ellen Powell",
  title =        "Critical {Gaussian} chaos: convergence and uniqueness
                 in the derivative normalisation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "31:1--31:26",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1522375271",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Zhai:2018:ECC,
  author =       "Alex Zhai",
  title =        "Exponential concentration of cover times",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "32:1--32:22",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1523325625",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Basak:2018:CLS,
  author =       "Anirban Basak and Nicholas Cook and Ofer Zeitouni",
  title =        "Circular law for the sum of random permutation
                 matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "33:1--33:51",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1524880977",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Janson:2018:MCB,
  author =       "Svante Janson and Nicolas Pouyanne",
  title =        "Moment convergence of balanced {P{\'o}lya} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "34:1--34:13",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1524880978",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Eldan:2018:DMF,
  author =       "Ronen Eldan and Renan Gross",
  title =        "Decomposition of mean-field {Gibbs} distributions into
                 product measures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "35:1--35:24",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1524880979",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Dobler:2018:FMT,
  author =       "Christian D{\"o}bler and Anna Vidotto and Guangqu
                 Zheng",
  title =        "Fourth moment theorems on the {Poisson} space in any
                 dimension",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "36:1--36:27",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1525312960",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Coupier:2018:SNS,
  author =       "David Coupier",
  title =        "Sublinearity of the number of semi-infinite branches
                 for geometric random trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "37:1--37:33",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1525852814",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Chaumont:2018:CSD,
  author =       "Hans Chaumont and Christian Noack",
  title =        "Characterizing stationary $ 1 + 1 $ dimensional
                 lattice polymer models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "38:1--38:19",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1525852815",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{LeGoff:2018:VRN,
  author =       "Line C. {Le Goff} and Olivier Raimond",
  title =        "Vertex reinforced non-backtracking random walks: an
                 example of path formation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "39:1--39:38",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1525852816",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Abe:2018:ELT,
  author =       "Yoshihiro Abe",
  title =        "Extremes of local times for simple random walks on
                 symmetric trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "40:1--40:41",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1525852817",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Gufler:2018:REC,
  author =       "Stephan Gufler",
  title =        "A representation for exchangeable coalescent trees and
                 generalized tree-valued {Fleming--Viot} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "41:1--41:42",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1525852818",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Gufler:2018:PCT,
  author =       "Stephan Gufler",
  title =        "Pathwise construction of tree-valued {Fleming--Viot}
                 processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "42:1--42:58",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1525852819",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Travers:2018:ERW,
  author =       "Nicholas F. Travers",
  title =        "Excited random walk in a {Markovian} environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "43:1--43:60",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1525852820",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bahadoran:2018:QEF,
  author =       "C. Bahadoran and T. Bodineau",
  title =        "Quantitative estimates for the flux of {TASEP} with
                 dilute site disorder",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "44:1--44:44",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1525852821",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bally:2018:CDN,
  author =       "Vlad Bally and Lucia Caramellino and Guillaume Poly",
  title =        "Convergence in distribution norms in the {CLT} for non
                 identical distributed random variables",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "45:1--45:51",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1527213726",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Rousselin:2018:IMH,
  author =       "Pierre Rousselin",
  title =        "Invariant measures, {Hausdorff} dimension and
                 dimension drop of some harmonic measures on
                 {Galton--Watson} trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "46:1--46:31",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1527213727",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Fan:2018:NSC,
  author =       "Wai-Tong (Louis) Fan and Sebastien Roch",
  title =        "Necessary and sufficient conditions for consistent
                 root reconstruction in {Markov} models on trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "47:1--47:24",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1527213728",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Birkner:2018:CRD,
  author =       "Matthias Birkner and Huili Liu and Anja Sturm",
  title =        "Coalescent results for diploid exchangeable population
                 models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "49:1--49:44",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1527818427",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Ferrari:2018:UGT,
  author =       "Patrik L. Ferrari and Alessandra Occelli",
  title =        "Universality of the {GOE} {Tracy--Widom} distribution
                 for {TASEP} with arbitrary particle density",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "51:1--51:24",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1527818429",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Chen:2018:RGB,
  author =       "Dayue Chen and Yueyun Hu and Shen Lin",
  title =        "Resistance growth of branching random networks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "52:1--52:17",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1527818430",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Gold:2018:IIG,
  author =       "Julian Gold",
  title =        "Intrinsic isoperimetry of the giant component of
                 supercritical bond percolation in dimension two",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "53:1--53:41",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1527818431",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Baur:2018:UIH,
  author =       "Erich Baur and Lo{\"\i}c Richier",
  title =        "Uniform infinite half-planar quadrangulations with
                 skewness",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "54:1--54:43",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1528358488",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Cuneo:2018:NES,
  author =       "No{\'e} Cuneo and Jean-Pierre Eckmann and Martin
                 Hairer and Luc Rey-Bellet",
  title =        "Non-equilibrium steady states for networks of
                 oscillators",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "55:1--55:28",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1528358489",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Chevyrev:2018:SDT,
  author =       "Ilya Chevyrev and Marcel Ogrodnik",
  title =        "A support and density theorem for {Markovian} rough
                 paths",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "56:1--56:16",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1528704074",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Gheissari:2018:EBC,
  author =       "Reza Gheissari and Eyal Lubetzky",
  title =        "The effect of boundary conditions on mixing of {$2$D}
                 {Potts} models at discontinuous phase transitions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "57:1--57:30",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1528704075",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Marcus:2018:SPP,
  author =       "Michael B. Marcus and Jay Rosen",
  title =        "Sample path properties of permanental processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "58:1--58:47",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1528704076",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Cortines:2018:DFS,
  author =       "Aser Cortines and Julian Gold and Oren Louidor",
  title =        "Dynamical freezing in a spin glass system with
                 logarithmic correlations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "59:1--59:31",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1528704077",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Pitman:2018:APR,
  author =       "Jim Pitman and Wenpin Tang",
  title =        "The argmin process of random walks, {Brownian} motion
                 and {L{\'e}vy} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "60:1--60:35",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1529460158",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Aru:2018:TVL,
  author =       "Juhan Aru and Avelio Sep{\'u}lveda",
  title =        "Two-valued local sets of the {$2$D} continuum
                 {Gaussian} free field: connectivity, labels, and
                 induced metrics",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "61:1--61:35",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1529460159",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Kim:2018:EDH,
  author =       "Panki Kim and Ante Mimica",
  title =        "Estimates of {Dirichlet} heat kernels for subordinate
                 {Brownian} motions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "64:1--64:45",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1532570592",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Crisan:2018:PRS,
  author =       "Dan Crisan and Christopher Janjigian and Thomas G.
                 Kurtz",
  title =        "Particle representations for stochastic partial
                 differential equations with boundary conditions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "65:1--65:29",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1532570593",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Schertzer:2018:HCP,
  author =       "Emmanuel Schertzer and Florian Simatos",
  title =        "Height and contour processes of {Crump-Mode-Jagers}
                 forests ({I}): general distribution and scaling limits
                 in the case of short edges",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "67:1--67:43",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1532570595",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Flegel:2018:LPD,
  author =       "Franziska Flegel",
  title =        "Localization of the principal {Dirichlet} eigenvector
                 in the heavy-tailed random conductance model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "68:1--68:43",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1532570596",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Maller:2018:MNS,
  author =       "Ross A. Maller and David M. Mason",
  title =        "Matrix normalised stochastic compactness for a
                 {L{\'e}vy} process at zero",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "69:1--69:37",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1532570597",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{vonSoosten:2018:PTU,
  author =       "Per von Soosten and Simone Warzel",
  title =        "The phase transition in the ultrametric ensemble and
                 local stability of {Dyson} {Brownian} motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "70:1--70:24",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1532570598",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Chetwynd-Diggle:2018:SMS,
  author =       "Jonathan A. Chetwynd-Diggle and Alison M. Etheridge",
  title =        "{SuperBrownian} motion and the spatial
                 {Lambda--Fleming--Viot} process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "71:1--71:36",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1532570599",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Baar:2018:PES,
  author =       "Martina Baar and Anton Bovier",
  title =        "The polymorphic evolution sequence for populations
                 with phenotypic plasticity",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "72:1--72:27",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1532678635",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Dembo:2018:CLC,
  author =       "Amir Dembo and Takashi Kumagai and Chikara Nakamura",
  title =        "Cutoff for lamplighter chains on fractals",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "73:1--73:21",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1532678636",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Dolinsky:2018:NSD,
  author =       "Yan Dolinsky and Benjamin Gottesman",
  title =        "Numerical scheme for {Dynkin} games under model
                 uncertainty",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "74:1--74:20",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1532678637",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Patie:2018:BGF,
  author =       "Pierre Patie and Mladen Savov",
  title =        "{Bernstein}-gamma functions and exponential
                 functionals of {L{\'e}vy} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "75:1--75:101",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1532678638",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Au:2018:TDR,
  author =       "Benson Au",
  title =        "Traffic distributions of random band matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "77:1--77:48",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1536717736",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Joyner:2018:RWA,
  author =       "Christopher H. Joyner and Uzy Smilansky",
  title =        "A random walk approach to linear statistics in random
                 tournament ensembles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "80:1--80:37",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1536717739",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{vandeBrug:2018:SSL,
  author =       "Tim van de Brug and Federico Camia and Marcin Lis",
  title =        "Spin systems from loop soups",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "81:1--81:17",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1536717740",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Galanis:2018:USA,
  author =       "Andreas Galanis and Leslie Ann Goldberg and Kuan
                 Yang",
  title =        "Uniqueness for the $3$-state antiferromagnetic {Potts}
                 model on the tree",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "82:1--82:43",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1536717741",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Georgiou:2018:DRT,
  author =       "Nicos Georgiou and Davar Khoshnevisan and Kunwoo Kim
                 and Alex D. Ramos",
  title =        "The dimension of the range of a transient random
                 walk",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "83:1--83:31",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1536717742",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Costantini:2018:EUR,
  author =       "Cristina Costantini and Thomas G. Kurtz",
  title =        "Existence and uniqueness of reflecting diffusions in
                 cusps",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "84:1--84:21",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1536717743",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Holcomb:2018:RMH,
  author =       "Diane Holcomb",
  title =        "The random matrix hard edge: rare events and a
                 transition",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "85:1--85:20",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1536717744",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Collevecchio:2018:SOR,
  author =       "Andrea Collevecchio and Mark Holmes and Daniel
                 Kious",
  title =        "On the speed of once-reinforced biased random walk on
                 trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "86:1--86:32",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1536717745",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Delmas:2018:CFL,
  author =       "Jean-Fran{\c{c}}ois Delmas and Jean-St{\'e}phane
                 Dhersin and Marion Sciauveau",
  title =        "Cost functionals for large (uniform and simply
                 generated) random trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "87:1--87:36",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1536717746",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Richier:2018:IIC,
  author =       "Lo{\"\i}c Richier",
  title =        "The incipient infinite cluster of the uniform infinite
                 half-planar triangulation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "89:1--89:38",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1536717748",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Devulder:2018:CSW,
  author =       "Alexis Devulder and Nina Gantert and Fran{\c{c}}oise
                 P{\`e}ne",
  title =        "Collisions of several walkers in recurrent random
                 environments",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "90:1--90:34",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1536717749",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{DelMoral:2018:SCE,
  author =       "Pierre {Del Moral} and Aline Kurtzmann and Julian
                 Tugaut",
  title =        "On the stability and the concentration of extended
                 {Kalman--Bucy} filters",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "91:1--91:30",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1536717750",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bobkov:2018:BEB,
  author =       "S. G. Bobkov and G. P. Chistyakov and F. G{\"o}tze",
  title =        "{Berry--Esseen} bounds for typical weighted sums",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "92:1--92:22",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1536976980",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Feray:2018:WDG,
  author =       "Valentin F{\'e}ray",
  title =        "Weighted dependency graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "93:1--93:65",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1537257885",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Blancas:2018:TWT,
  author =       "Airam Blancas and Jean-Jil Duchamps and Amaury Lambert
                 and Arno Siri-J{\'e}gousse",
  title =        "Trees within trees: simple nested coalescents",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "94:1--94:27",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1537257886",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Landim:2018:MMC,
  author =       "Claudio Landim and Michail Loulakis and Mustapha
                 Mourragui",
  title =        "Metastable {Markov} chains: from the convergence of
                 the trace to the convergence of the finite-dimensional
                 distributions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "95:1--95:34",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1537322680",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Duminil-Copin:2018:URC,
  author =       "Hugo Duminil-Copin and Jhih-Huang Li and Ioan
                 Manolescu",
  title =        "Universality for the random-cluster model on isoradial
                 graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "96:1--96:70",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1537322681",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{denHollander:2018:MHC,
  author =       "Frank den Hollander and Francesca R. Nardi and Siamak
                 Taati",
  title =        "Metastability of hard-core dynamics on bipartite
                 graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "97:1--97:65",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1537495434",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Felipe:2018:BPS,
  author =       "Miraine D{\'a}vila Felipe and Amaury Lambert",
  title =        "Branching processes seen from their extinction time
                 via path decompositions of reflected {L{\'e}vy}
                 processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "98:1--98:30",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1537841130",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Rossignol:2018:ECF,
  author =       "Rapha{\"e}l Rossignol and Marie Th{\'e}ret",
  title =        "Existence and continuity of the flow constant in first
                 passage percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "99:1--99:42",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1537927580",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Goldstein:2018:NAD,
  author =       "Larry Goldstein",
  title =        "Non-asymptotic distributional bounds for the {Dickman}
                 approximation of the running time of the {Quickselect}
                 algorithm",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "100:1--100:13",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1538445816",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Arizmendi:2018:LTF,
  author =       "Octavio Arizmendi and Takahiro Hasebe",
  title =        "Limit theorems for free {L{\'e}vy} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "101:1--101:36",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1538618571",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Basak:2018:DLP,
  author =       "Anirban Basak and Rick Durrett and Eric Foxall",
  title =        "Diffusion limit for the partner model at the critical
                 value",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "102:1--102:42",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1539309901",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Benoist:2018:NPS,
  author =       "St{\'e}phane Benoist",
  title =        "Natural parametrization of {SLE}: the {Gaussian} free
                 field point of view",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "103:1--103:16",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1539828067",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Beckman:2018:ABB,
  author =       "Erin Beckman and Emily Dinan and Rick Durrett and Ran
                 Huo and Matthew Junge",
  title =        "Asymptotic behavior of the {Brownian} frog model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "104:1--104:19",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1540000928",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Nitzschner:2018:DLS,
  author =       "Maximilian Nitzschner",
  title =        "Disconnection by level sets of the discrete {Gaussian}
                 free field and entropic repulsion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "105:1--105:21",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1540260051",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Assiotis:2018:RSG,
  author =       "Theodoros Assiotis",
  title =        "Random surface growth and {Karlin--McGregor}
                 polynomials",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "106:1--106:81",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1540260052",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Durieu:2018:FRS,
  author =       "Olivier Durieu and Yizao Wang",
  title =        "A family of random sup-measures with long-range
                 dependence",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "107:1--107:24",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1540260053",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Ahlberg:2018:NSV,
  author =       "Daniel Ahlberg and Rangel Baldasso",
  title =        "Noise sensitivity and {Voronoi} percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "108:1--108:21",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1540865371",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Hong:2018:RLT,
  author =       "Jieliang Hong",
  title =        "Renormalization of local times of super-{Brownian}
                 motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "109:1--109:45",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1540865372",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Cook:2018:NHR,
  author =       "Nicholas Cook and Walid Hachem and Jamal Najim and
                 David Renfrew",
  title =        "Non-{Hermitian} random matrices with a variance
                 profile ({I}): deterministic equivalents and limiting
                 {ESDs}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "110:1--110:61",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1540865373",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Dubach:2018:PGE,
  author =       "Guillaume Dubach",
  title =        "Powers of {Ginibre} eigenvalues",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "111:1--111:31",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1540865374",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Budhiraja:2018:LDS,
  author =       "Amarjit Budhiraja and Paul Dupuis and Arnab Ganguly",
  title =        "Large deviations for small noise diffusions in a fast
                 {Markovian} environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "112:1--112:33",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1540951492",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Romito:2018:SME,
  author =       "Marco Romito",
  title =        "A simple method for the existence of a density for
                 stochastic evolutions with rough coefficients",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "113:1--113:43",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1542942364",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Buraczewski:2018:PLD,
  author =       "Dariusz Buraczewski and Piotr Dyszewski",
  title =        "Precise large deviations for random walk in random
                 environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "114:1--114:26",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1542942365",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Levajkovic:2018:SEE,
  author =       "Tijana Levajkovi{\'c} and Stevan Pilipovi{\'c} and
                 Dora Sele{\v{s}}i and Milica {\v{Z}}igi{\'c}",
  title =        "Stochastic evolution equations with {Wick}-polynomial
                 nonlinearities",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "116:1--116:25",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1543028704",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Muller:2018:RAC,
  author =       "Noela M{\"u}ller and Ralph Neininger",
  title =        "Refined asymptotics for the composition of cyclic
                 urns",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "117:1--117:20",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1543028707",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Kammoun:2018:MSD,
  author =       "Mohamed Slim Kammoun",
  title =        "Monotonous subsequences and the descent process of
                 invariant random permutations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "118:1--118:31",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1543287754",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Daletskii:2018:SDE,
  author =       "Alexei Daletskii",
  title =        "Stochastic differential equations in a scale of
                 {Hilbert} spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "119:1--119:15",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1544843299",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Lambert:2018:TOM,
  author =       "Amaury Lambert and Ger{\'o}nimo Uribe Bravo",
  title =        "Totally ordered measured trees and splitting trees
                 with infinite variation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "120:1--120:41",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1544843300",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Papapantoleon:2018:EUR,
  author =       "Antonis Papapantoleon and Dylan Possama{\"\i} and
                 Alexandros Saplaouras",
  title =        "Existence and uniqueness results for {BSDE} with
                 jumps: the whole nine yards",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "121:1--121:68",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1545102139",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Barbour:2018:CLT,
  author =       "A. D. Barbour and Adrian R{\"o}llin",
  title =        "A central limit theorem for the gossip process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "123:1--123:37",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1545102141",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Marx:2018:NAC,
  author =       "Victor Marx",
  title =        "A new approach for the construction of a {Wasserstein}
                 diffusion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "124:1--124:54",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1545188691",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Criens:2018:ACS,
  author =       "David Criens and Kathrin Glau",
  title =        "Absolute continuity of semimartingales",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "125:1--125:28",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1545188692",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Foxall:2018:NGC,
  author =       "Eric Foxall",
  title =        "The naming game on the complete graph",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "126:1--126:42",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1545188693",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Hartung:2018:PDC,
  author =       "Lisa Hartung and Anton Klimovsky",
  title =        "The phase diagram of the complex branching {Brownian}
                 motion energy model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "127:1--127:27",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1545188694",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Qian:2018:LPP,
  author =       "Wei Qian and Wendelin Werner",
  title =        "The law of a point process of {Brownian} excursions in
                 a domain is determined by the law of its trace",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "128:1--128:23",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1545210235",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Sethuraman:2018:HLL,
  author =       "Sunder Sethuraman and Doron Shahar",
  title =        "Hydrodynamic limits for long-range asymmetric
                 interacting particle systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "130:1--130:54",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1545361594",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{McRedmond:2018:CHP,
  author =       "James McRedmond and Andrew R. Wade",
  title =        "The convex hull of a planar random walk: perimeter,
                 diameter, and shape",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "131:1--131:24",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1545447916",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bauer:2018:SSM,
  author =       "Martin Bauer and Thilo Meyer-Brandis and Frank
                 Proske",
  title =        "Strong solutions of mean-field stochastic differential
                 equations with irregular drift",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "23",
  number =       "??",
  pages =        "132:1--132:35",
  month =        "????",
  year =         "2018",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:29 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1545447917",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Blondel:2019:FEF,
  author =       "Oriane Blondel and Aurelia Deshayes and Cristina
                 Toninelli",
  title =        "Front evolution of the {Fredrickson--Andersen} one
                 spin facilitated model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "1:1--1:32",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:33 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1546571126",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Devroye:2019:HSG,
  author =       "Luc Devroye and Cecilia Holmgren and Henning
                 Sulzbach",
  title =        "Heavy subtrees of {Galton--Watson} trees with an
                 application to {Apollonian} networks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "2:1--2:44",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:33 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1549357219",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Imkeller:2019:DSD,
  author =       "Peter Imkeller and Gon{\c{c}}alo dos Reis and William
                 Salkeld",
  title =        "Differentiability of {SDEs} with drifts of
                 super-linear growth",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "3:1--3:43",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:33 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1549616424",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Harter:2019:SAS,
  author =       "Jonathan Harter and Adrien Richou",
  title =        "A stability approach for solving multidimensional
                 quadratic {BSDEs}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "4:1--4:51",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:33 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1549616425",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Ged:2019:PSS,
  author =       "Fran{\c{c}}ois Gaston Ged",
  title =        "Profile of a self-similar growth-fragmentation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "7:1--7:21",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:33 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1550199785",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Safikhani:2019:SCE,
  author =       "Abolfazl Safikhani and Yimin Xiao",
  title =        "Spectral conditions for equivalence of {Gaussian}
                 random fields with stationary increments",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "8:1--8:19",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:33 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1550199786",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Che:2019:ULS,
  author =       "Ziliang Che and Patrick Lopatto",
  title =        "Universality of the least singular value for sparse
                 random matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "9:1--9:53",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:33 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1550221265",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Jaramillo:2019:CES,
  author =       "Arturo Jaramillo and Juan Carlos Pardo and Jos{\'e}
                 Luis P{\'e}rez",
  title =        "Convergence of the empirical spectral distribution of
                 {Gaussian} matrix-valued processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "10:1--10:22",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:33 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1550286034",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Habermann:2019:STF,
  author =       "Karen Habermann",
  title =        "Small-time fluctuations for the bridge in a model
                 class of hypoelliptic diffusions of weak
                 {H{\"o}rmander} type",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "11:1--11:19",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:33 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1550480425",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Jourdain:2019:NAE,
  author =       "Benjamin Jourdain and Ahmed Kebaier",
  title =        "Non-asymptotic error bounds for the multilevel {Monte
                 Carlo} {Euler} method applied to {SDEs} with constant
                 diffusion coefficient",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "12:1--12:34",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:33 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1550653271",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Tanguy:2019:NAV,
  author =       "Kevin Tanguy",
  title =        "Non asymptotic variance bounds and deviation
                 inequalities by optimal transport",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "13:1--13:18",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:33 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1550653272",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Lin:2019:CSW,
  author =       "Kevin Lin and Carl Mueller",
  title =        "Can the stochastic wave equation with strong drift hit
                 zero?",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "14:1--14:26",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:33 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1550653273",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Abraham:2019:APE,
  author =       "Romain Abraham and Jean-Fran{\c{c}}ois Delmas",
  title =        "Asymptotic properties of expansive {Galton--Watson}
                 trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "15:1--15:51",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:33 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1550826098",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Olla:2019:ELD,
  author =       "Stefano Olla and Li-Cheng Tsai",
  title =        "Exceedingly large deviations of the totally asymmetric
                 exclusion process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "16:1--16:71",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:33 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1550826099",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Profeta:2019:CES,
  author =       "Christophe Profeta and Thomas Simon",
  title =        "{Cram{\'e}r}'s estimate for stable processes with
                 power drift",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "17:1--17:21",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:33 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1551150461",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Lugosi:2019:FSU,
  author =       "G{\'a}bor Lugosi and Alan S. Pereira",
  title =        "Finding the seed of uniform attachment trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "18:1--18:15",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:33 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1551323285",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bansaye:2019:SLP,
  author =       "Vincent Bansaye and Maria-Emilia Caballero and Sylvie
                 M{\'e}l{\'e}ard",
  title =        "Scaling limits of population and evolution processes
                 in random environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "19:1--19:38",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Sat Mar 16 10:33:33 MDT 2019",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1552013626",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Coupier:2019:DCR,
  author =       "David Coupier and Jean-Fran{\c{c}}ois Marckert and
                 Viet Chi Tran",
  title =        "Directed, cylindric and radial {Brownian} webs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "20:1--20:48",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1553133829",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Unterberger:2019:GFL,
  author =       "Jeremie Unterberger",
  title =        "Global fluctuations for {$1$D} log-gas dynamics.
                 Covariance kernel and support",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "21:1--21:28",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1553155301",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Schmid:2019:MTS,
  author =       "Dominik Schmid",
  title =        "Mixing times for the simple exclusion process in
                 ballistic random environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "22:1--22:25",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1553155302",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Lubbers:2019:SCB,
  author =       "Jan-Erik L{\"u}bbers and Matthias Meiners",
  title =        "The speed of critically biased random walk in a
                 one-dimensional percolation model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "23:1--23:29",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1553306439",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Hug:2019:STS,
  author =       "Daniel Hug and Christoph Th{\"a}le",
  title =        "Splitting tessellations in spherical spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "24:1--24:60",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1553565775",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Aldous:2019:SEP,
  author =       "David Aldous and Russell Lyons",
  title =        "Second Errata to {``Processes on Unimodular Random
                 Networks''}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "25:1--25:2",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  note =         "See \cite{Aldous:2007:PUR,Aldous:2017:EPU}.",
  URL =          "https://projecteuclid.org/euclid.ejp/1553565776",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Eberle:2019:QCR,
  author =       "Andreas Eberle and Mateusz B. Majka",
  title =        "Quantitative contraction rates for {Markov} chains on
                 general state spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "26:1--26:36",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1553565777",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Barbour:2019:MAT,
  author =       "A. D. Barbour and A. Xia",
  title =        "Multivariate approximation in total variation using
                 local dependence",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "27:1--27:35",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1553565778",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Ben-Ari:2019:RWC,
  author =       "Iddo Ben-Ari and Alexander Roitershtein and Rinaldo B.
                 Schinazi",
  title =        "A random walk with catastrophes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "28:1--28:21",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1553565779",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Arras:2019:SMMa,
  author =       "Benjamin Arras and Christian Houdr{\'e}",
  title =        "On {Stein}'s method for multivariate self-decomposable
                 laws with finite first moment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "29:1--29:33",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1553565780",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Cuchiero:2019:PMV,
  author =       "Christa Cuchiero and Martin Larsson and Sara
                 Svaluto-Ferro",
  title =        "Probability measure-valued polynomial diffusions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "30:1--30:32",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1553565781",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Michelen:2019:IPG,
  author =       "Marcus Michelen and Robin Pemantle and Josh
                 Rosenberg",
  title =        "Invasion percolation on {Galton--Watson} trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "31:1--31:35",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1554256913",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Benjamini:2019:RSC,
  author =       "Itai Benjamini and Jonathan Hermon",
  title =        "Rapid social connectivity",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "32:1--32:33",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1554775411",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Foucart:2019:CSB,
  author =       "Cl{\'e}ment Foucart",
  title =        "Continuous-state branching processes with competition:
                 duality and reflection at infinity",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "33:1--33:38",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1554775412",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Kabluchko:2019:DBZ,
  author =       "Zakhar Kabluchko and Hauke Seidel",
  title =        "Distances between zeroes and critical points for
                 random polynomials with i.i.d. zeroes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "34:1--34:25",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1554775413",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Fang:2019:WBN,
  author =       "Xiao Fang",
  title =        "{Wasserstein}-2 bounds in normal approximation under
                 local dependence",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "35:1--35:14",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1554775414",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Chen:2019:RWD,
  author =       "Yu-Ting Chen",
  title =        "Rescaled {Whittaker} driven stochastic differential
                 equations converge to the additive stochastic heat
                 equation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "36:1--36:33",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1554775415",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Caputo:2019:CBP,
  author =       "Pietro Caputo and Dmitry Ioffe and Vitali Wachtel",
  title =        "Confinement of {Brownian} polymers under geometric
                 area tilts",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "37:1--37:21",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1554775416",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Avena:2019:RWC,
  author =       "Luca Avena and Yuki Chino and Conrado da Costa and
                 Frank den Hollander",
  title =        "Random walk in cooling random environment: ergodic
                 limits and concentration inequalities",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "38:1--38:35",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1554775418",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Vanneuville:2019:ASR,
  author =       "Hugo Vanneuville",
  title =        "Annealed scaling relations for {Voronoi} percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "39:1--39:71",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1554861841",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Kwasnicki:2019:FTL,
  author =       "Mateusz Kwa{\'s}nicki",
  title =        "Fluctuation theory for {L{\'e}vy} processes with
                 completely monotone jumps",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "40:1--40:40",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1555034439",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Marcovici:2019:ESC,
  author =       "Ir{\`e}ne Marcovici and Mathieu Sablik and Siamak
                 Taati",
  title =        "Ergodicity of some classes of cellular automata
                 subject to noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "41:1--41:44",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1555034440",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Adamczak:2019:NCP,
  author =       "Rados{\l}aw Adamczak and Micha{\l} Kotowski and
                 Bart{\l}omiej Polaczyk and Micha{\l} Strzelecki",
  title =        "A note on concentration for polynomials in the {Ising}
                 model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "42:1--42:22",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1555466612",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Meliot:2019:ART,
  author =       "Pierre-Lo{\"\i}c M{\'e}liot",
  title =        "Asymptotic representation theory and the spectrum of a
                 random geometric graph on a compact {Lie} group",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "43:1--43:85",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1555466613",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Adhikari:2019:EUC,
  author =       "Arka Adhikari and Ziliang Che",
  title =        "Edge universality of correlated {Gaussians}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "44:1--44:25",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1556179228",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Sun:2019:ALU,
  author =       "Wen Sun and Robert Philippe",
  title =        "Analysis of large urn models with local mean-field
                 interactions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "45:1--45:33",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1557453644",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Berger:2019:SRT,
  author =       "Quentin Berger",
  title =        "Strong renewal theorems and local large deviations for
                 multivariate random walks and renewals",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "46:1--46:47",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1557453645",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Schertzer:2019:HCP,
  author =       "Emmanuel Schertzer and Florian Simatos",
  title =        "Height and contour processes of {Crump--Mode--Jagers}
                 forests {(II)}: the {Bellman--Harris} universality
                 class",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "47:1--47:38",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1558145015",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Georgiou:2019:IPN,
  author =       "Nicholas Georgiou and Aleksandar Mijatovi{\'c} and
                 Andrew R. Wade",
  title =        "Invariance principle for non-homogeneous random
                 walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "48:1--48:38",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1558145016",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Hammond:2019:SAP,
  author =       "Alan Hammond",
  title =        "On self-avoiding polygons and walks: the snake method
                 via polygon joining",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "49:1--49:43",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1558404407",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Delarue:2019:MEM,
  author =       "Fran{\c{c}}ois Delarue and Daniel Lacker and Kavita
                 Ramanan",
  title =        "From the master equation to mean field game limit
                 theory: a central limit theorem",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "51:1--51:54",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1558576902",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Glode:2019:BTC,
  author =       "Patric Gl{\"o}de and Andreas Greven and Thomas
                 Rippl",
  title =        "Branching trees {I}: concatenation and infinite
                 divisibility",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "52:1--52:55",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1559354444",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Hughes:2019:BLT,
  author =       "Thomas Hughes",
  title =        "A boundary local time for one-dimensional
                 super-{Brownian} motion and applications",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "54:1--54:58",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1559700304",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Doring:2019:LPF,
  author =       "Leif D{\"o}ring and Alexander R. Watson and Philip
                 Weissmann",
  title =        "{L{\'e}vy} processes with finite variance conditioned
                 to avoid an interval",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "55:1--55:32",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1559700305",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Hong:2019:ABH,
  author =       "Wenming Hong and Xiaoyue Zhang",
  title =        "Asymptotic behaviour of heavy-tailed branching
                 processes in random environments",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "56:1--56:17",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1559700306",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Forien:2019:SSM,
  author =       "Rapha{\"e}l Forien",
  title =        "The stepping stone model in a random environment and
                 the effect of local heterogeneities on isolation by
                 distance patterns",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "57:1--57:35",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1560391565",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Gwynne:2019:HFM,
  author =       "Ewain Gwynne and Jason Miller and Scott Sheffield",
  title =        "Harmonic functions on mated-{CRT} maps",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "58:1--58:55",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1561082667",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Brault:2019:NLS,
  author =       "Antoine Brault and Antoine Lejay",
  title =        "The non-linear sewing lemma {I}: weak formulation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "59:1--59:24",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1561082668",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Dalang:2019:RFS,
  author =       "Robert C. Dalang and Thomas Humeau",
  title =        "Random field solutions to linear {SPDEs} driven by
                 symmetric pure jump {L{\'e}vy} space-time white
                 noises",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "60:1--60:28",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1561082669",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Olvera-Cravioto:2019:CPD,
  author =       "Mariana Olvera-Cravioto",
  title =        "Convergence of the population dynamics algorithm in
                 the {Wasserstein} metric",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "61:1--61:27",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1561082670",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Georgiou:2019:MCH,
  author =       "Nicholas Georgiou and Mikhail V. Menshikov and Dimitri
                 Petritis and Andrew R. Wade",
  title =        "{Markov} chains with heavy-tailed increments and
                 asymptotically zero drift",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "62:1--62:28",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1561082671",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{DeMasi:2019:NLB,
  author =       "Anna {De Masi} and Pablo A. Ferrari and Errico
                 Presutti and Nahuel Soprano-Loto",
  title =        "Non local branching {Brownian} motions with
                 annihilation and free boundary problems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "63:1--63:30",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1561082672",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Milos:2019:EPT,
  author =       "Piotr Mi{\l}o{\'s} and Bat{\i} {\c{S}}eng{\"u}l",
  title =        "Existence of a phase transition of the interchange
                 process on the {Hamming} graph",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "64:1--64:21",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1561169148",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Sakai:2019:SMH,
  author =       "Akira Sakai and Gordon Slade",
  title =        "Spatial moments for high-dimensional critical contact
                 process, oriented percolation and lattice trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "65:1--65:18",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1561169149",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Ankirchner:2019:SEC,
  author =       "Stefan Ankirchner and Nabil Kazi-Tani and Maike Klein
                 and Thomas Kruse",
  title =        "Stopping with expectation constraints: 3 points
                 suffice",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "66:1--66:16",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1561687599",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Fill:2019:QIR,
  author =       "James Allen Fill and Wei-Chun Hung",
  title =        "{QuickSort}: improved right-tail asymptotics for the
                 limiting distribution, and large deviations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "67:1--67:13",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1561687600",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Hilario:2019:STS,
  author =       "Marcelo Hilario and Xinyi Li and Petr Panov",
  title =        "Shape theorem and surface fluctuation for {Poisson}
                 cylinders",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "68:1--68:16",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1561687601",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Buraczewski:2019:RWM,
  author =       "Dariusz Buraczewski and Piotr Dyszewski and Alexander
                 Iksanov and Alexander Marynych and Alexander
                 Roitershtein",
  title =        "Random walks in a moderately sparse random
                 environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "69:1--69:44",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1561687602",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Lupu:2019:ICS,
  author =       "Titus Lupu and Christophe Sabot and Pierre
                 Tarr{\`e}s",
  title =        "Inverting the coupling of the signed {Gaussian} free
                 field with a loop-soup",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "70:1--70:28",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1561687603",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Dalmao:2019:PSC,
  author =       "Federico Dalmao and Ivan Nourdin and Giovanni Peccati
                 and Maurizia Rossi",
  title =        "Phase singularities in complex arithmetic random
                 waves",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "71:1--71:45",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1561687604",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Caravenna:2019:LLD,
  author =       "Francesco Caravenna and Ron Doney",
  title =        "Local large deviations and the strong renewal
                 theorem",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "72:1--72:48",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1561687605",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Connor:2019:MTE,
  author =       "Stephen B. Connor and Richard J. Pymar",
  title =        "Mixing times for exclusion processes on hypergraphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "73:1--73:48",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1561687606",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Betz:2019:SLB,
  author =       "Volker Betz and Lorenzo Taggi",
  title =        "Scaling limit of ballistic self-avoiding walk
                 interacting with spatial random permutations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "74:1--74:37",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1562119474",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Venet:2019:NFB,
  author =       "Nil Venet",
  title =        "Nonexistence of fractional {Brownian} fields indexed
                 by cylinders",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "75:1--75:26",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1562119475",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Can:2019:FPT,
  author =       "Van Hao Can and Shuta Nakajima",
  title =        "First passage time of the frog model has a sublinear
                 variance",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "76:1--76:27",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1562292237",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Baumler:2019:UNU,
  author =       "Johannes B{\"a}umler",
  title =        "Uniqueness and non-uniqueness for spin-glass ground
                 states on trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "77:1--77:17",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1563264040",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Shi:2019:PTC,
  author =       "Quan Shi and Alexander R. Watson",
  title =        "Probability tilting of compensated fragmentations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "78:1--78:39",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1565057003",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Basse-OConnor:2019:LTF,
  author =       "Andreas Basse-O'Connor and Claudio Heinrich and Mark
                 Podolskij",
  title =        "On limit theory for functionals of stationary
                 increments {L{\'e}vy} driven moving averages",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "79:1--79:42",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1567648850",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Blondel:2019:RWR,
  author =       "Oriane Blondel and Marcelo R. Hil{\'a}rio and Renato
                 S. dos Santos and Vladas Sidoravicius and Augusto
                 Teixeira",
  title =        "Random walk on random walks: higher dimensions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "80:1--80:33",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1567670466",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bandini:2019:BRR,
  author =       "Elena Bandini and Fulvia Confortola and Andrea
                 Cosso",
  title =        "{BSDE} representation and randomized dynamic
                 programming principle for stochastic control problems
                 of infinite-dimensional jump-diffusions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "81:1--81:37",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1568080857",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Pinsky:2019:ODD,
  author =       "Ross G. Pinsky",
  title =        "Optimizing the drift in a diffusive search for a
                 random stationary target",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "82:1--82:22",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1568080861",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bishop:2019:SMV,
  author =       "Adrian N. Bishop and Pierre {Del Moral}",
  title =        "On the stability of matrix-valued {Riccati}
                 diffusions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "84:1--84:40",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1568080863",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Gotze:2019:HOC,
  author =       "Friedrich G{\"o}tze and Holger Sambale and Arthur
                 Sinulis",
  title =        "Higher order concentration for functions of weakly
                 dependent random variables",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "85:1--85:19",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1568080865",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Budzinski:2019:SCM,
  author =       "Thomas Budzinski",
  title =        "Supercritical causal maps: geodesics and simple random
                 walk",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "86:1--86:43",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1568080866",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Biskup:2019:IPO,
  author =       "Marek Biskup",
  title =        "An invariance principle for one-dimensional random
                 walks among dynamical random conductances",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "87:1--87:29",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1568080867",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Dorsch:2019:RPH,
  author =       "Florian Dorsch and Hermann Schulz-Baldes",
  title =        "Random perturbations of hyperbolic dynamics",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "89:1--89:23",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1568080869",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Christoph:2019:DPH,
  author =       "Hofer-Temmel Christoph",
  title =        "Disagreement percolation for the hard-sphere model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "91:1--91:22",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1568080871",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Denisov:2019:ACH,
  author =       "Denis Denisov and Vitali Wachtel",
  title =        "Alternative constructions of a harmonic function for a
                 random walk in a cone",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "92:1--92:26",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1568253841",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Versendaal:2019:LDG,
  author =       "Rik Versendaal",
  title =        "Large deviations for geodesic random walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "93:1--93:39",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1568361634",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Johnston:2019:GGW,
  author =       "Samuel G. G. Johnston",
  title =        "The genealogy of {Galton--Watson} trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "94:1--94:35",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1568361635",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Frikha:2019:IPF,
  author =       "Noufel Frikha and Arturo Kohatsu-Higa and Libo Li",
  title =        "Integration by parts formula for killed processes: a
                 point of view from approximation theory",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "95:1--95:44",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1568793788",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bourgade:2019:GFD,
  author =       "Paul Bourgade and Krishnan Mody",
  title =        "{Gaussian} fluctuations of the determinant of {Wigner}
                 matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "96:1--96:28",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1568793789",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bartl:2019:SID,
  author =       "Daniel Bartl and Michael Kupper and Ariel Neufeld",
  title =        "Stochastic integration and differential equations for
                 typical paths",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "97:1--97:21",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1568793790",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Laruelle:2019:NRU,
  author =       "Sophie Laruelle and Gilles Pag{\`e}s",
  title =        "Nonlinear randomized urn models: a stochastic
                 approximation viewpoint",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "98:1--98:47",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1568793792",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Boutaud:2019:RPS,
  author =       "Pierre Boutaud and Pascal Maillard",
  title =        "A revisited proof of the {Seneta--Heyde} norming for
                 branching random walks under optimal assumptions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "99:1--99:22",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1568793793",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Devulder:2019:AMW,
  author =       "Alexis Devulder and Nina Gantert and Fran{\c{c}}oise
                 P{\`e}ne",
  title =        "Arbitrary many walkers meet infinitely often in a
                 subballistic random environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "100:1--100:25",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1568793794",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Caravenna:2019:DSR,
  author =       "Francesco Caravenna and Rongfeng Sun and Nikos
                 Zygouras",
  title =        "The {Dickman} subordinator, renewal theorems, and
                 disordered systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "101:1--101:40",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1568793795",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Suzuki:2019:CBM,
  author =       "Kohei Suzuki",
  title =        "Convergence of {Brownian} motions on metric measure
                 spaces under {Riemannian} Curvature--Dimension
                 conditions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "102:1--102:36",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1569463328",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Foucart:2019:CCS,
  author =       "Cl{\'e}ment Foucart and Chunhua Ma and Bastien
                 Mallein",
  title =        "Coalescences in continuous-state branching processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "103:1--103:52",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1569895472",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Henning:2019:GGM,
  author =       "Florian Henning and Christof K{\"u}lske and Arnaud {Le
                 Ny} and Utkir A. Rozikov",
  title =        "Gradient {Gibbs} measures for the {SOS} model with
                 countable values on a {Cayley} tree",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "104:1--104:23",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1569895473",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Hu:2019:HCS,
  author =       "Yaozhong Hu and David Nualart and Panqiu Xia",
  title =        "{H{\"o}lder} continuity of the solutions to a class of
                 {SPDE's} arising from branching particle systems in a
                 random environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "105:1--105:52",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1569895474",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Balan:2019:EDS,
  author =       "Raluca M. Balan and Llu{\'\i}s Quer-Sardanyons and
                 Jian Song",
  title =        "Existence of density for the stochastic wave equation
                 with space-time homogeneous {Gaussian} noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "106:1--106:43",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1569895475",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Strzelecka:2019:ENL,
  author =       "Marta Strzelecka",
  title =        "Estimates of norms of log-concave random matrices with
                 dependent entries",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "107:1--107:15",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1569981822",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bjornberg:2019:IPR,
  author =       "Jakob E. Bj{\"o}rnberg and Micha{\l} Kotowski and
                 Benjamin Lees and Piotr Mi{\l}o{\'s}",
  title =        "The interchange process with reversals on the complete
                 graph",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "108:1--108:43",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1569981823",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Eisenbaum:2019:DID,
  author =       "Nathalie Eisenbaum",
  title =        "Decompositions of infinitely divisible nonnegative
                 processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "109:1--109:25",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1569981824",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Alves:2019:DIS,
  author =       "Caio Alves and Artem Sapozhnikov",
  title =        "Decoupling inequalities and supercritical percolation
                 for the vacant set of random walk loop soup",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "110:1--110:34",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1570068174",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Li:2019:OPF,
  author =       "Xinyi Li and Daisuke Shiraishi",
  title =        "One-point function estimates for loop-erased random
                 walk in three dimensions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "111:1--111:46",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1570586691",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Hoffman:2019:ISF,
  author =       "Christopher Hoffman and Tobias Johnson and Matthew
                 Junge",
  title =        "Infection spread for the frog model on trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "112:1--112:29",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1570586692",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Berglund:2019:CRS,
  author =       "Nils Berglund and Christian Kuehn",
  title =        "Corrigendum to {``Regularity structures and
                 renormalisation of FitzHugh--Nagumo SPDEs in three
                 space dimensions''}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "113:1--113:22",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  note =         "See \cite{Berglund:2016:RSR}.",
  URL =          "https://projecteuclid.org/euclid.ejp/1570672858",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Adams:2019:WRM,
  author =       "Stefan Adams and Michael Eyers",
  title =        "The {Widom--Rowlinson} model on the {Delaunay} graph",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "114:1--114:41",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1570759239",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Schiavo:2019:CFD,
  author =       "Lorenzo Dello Schiavo",
  title =        "Characteristic functionals of {Dirichlet} measures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "115:1--115:38",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1570759240",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Flint:2019:FIM,
  author =       "Ian Flint and Nicolas Privault and Giovanni Luca
                 Torrisi",
  title =        "Functional inequalities for marked point processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "116:1--116:40",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1570759241",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Perkowski:2019:KER,
  author =       "Nicolas Perkowski and Tommaso Cornelis Rosati",
  title =        "The {KPZ} equation on the real line",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "117:1--117:56",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1572314777",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Chen:2019:DBP,
  author =       "Le Chen and Jingyu Huang and Davar Khoshnevisan and
                 Kunwoo Kim",
  title =        "Dense blowup for parabolic {SPDEs}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "118:1--118:33",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1572314778",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Nualart:2019:AES,
  author =       "David Nualart and Nakahiro Yoshida",
  title =        "Asymptotic expansion of {Skorohod} integrals",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "119:1--119:64",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1572508843",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Baccelli:2019:DT,
  author =       "Fran{\c{c}}ois Baccelli and Mir-Omid Haji-Mirsadeghi
                 and James T. {Murphy III}",
  title =        "{Doeblin} trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "120:1--120:36",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1573009611",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Collevecchio:2019:BRN,
  author =       "Andrea Collevecchio and Cong Bang Huynh and Daniel
                 Kious",
  title =        "The branching-ruin number as critical parameter of
                 random processes on trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "121:1--121:29",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1573030842",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Aleandri:2019:ODL,
  author =       "Michele Aleandri and Ida G. Minelli",
  title =        "Opinion dynamics with {Lotka--Volterra} type
                 interactions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "122:1--122:31",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1573030843",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Yang:2019:EUS,
  author =       "Fan Yang",
  title =        "Edge universality of separable covariance matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "123:1--123:57",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1573030844",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Varvenne:2019:CIS,
  author =       "Maylis Varvenne",
  title =        "Concentration inequalities for Stochastic Differential
                 Equations with additive fractional noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "124:1--124:22",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1573268588",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Janson:2019:HPR,
  author =       "Svante Janson",
  title =        "The hiring problem with rank-based strategies",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "125:1--125:35",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1573268589",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Hillion:2019:PSO,
  author =       "Erwan Hillion and Oliver Johnson",
  title =        "A proof of the {Shepp--Olkin} entropy monotonicity
                 conjecture",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "126:1--126:14",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1573268590",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Ramirez:2019:NEB,
  author =       "Alejandro F. Ram{\'\i}rez and Santiago Saglietti",
  title =        "New examples of ballistic {RWRE} in the low disorder
                 regime",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "127:1--127:20",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1573268591",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Arras:2019:SMMb,
  author =       "Benjamin Arras and Christian Houdr{\'e}",
  title =        "On {Stein}'s method for multivariate self-decomposable
                 laws",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "128:1--128:63",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1573268592",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Shang:2019:TCI,
  author =       "Shijie Shang and Tusheng Zhang",
  title =        "{Talagrand} concentration inequalities for stochastic
                 heat-type equations under uniform distance",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "129:1--129:15",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1573527858",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Schulte:2019:MSO,
  author =       "Matthias Schulte and J. E. Yukich",
  title =        "Multivariate second order {Poincar{\'e}} inequalities
                 for {Poisson} functionals",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "130:1--130:42",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1573527859",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Zhang:2019:DVK,
  author =       "Xicheng Zhang",
  title =        "A discretized version of {Krylov}'s estimate and its
                 applications",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "131:1--131:17",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1573527860",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Gerasimovics:2019:HTS,
  author =       "Andris Gerasimovi{\v{c}}s and Martin Hairer",
  title =        "{H{\"o}rmander's} theorem for semilinear {SPDEs}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "132:1--132:56",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1573614084",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Minsker:2019:MIM,
  author =       "Stanislav Minsker and Xiaohan Wei",
  title =        "Moment inequalities for matrix-valued {$U$}-statistics
                 of order 2",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "133:1--133:32",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1573614085",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Costantini:2019:MSC,
  author =       "Cristina Costantini and Thomas G. Kurtz",
  title =        "{Markov} selection for constrained martingale
                 problems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "135:1--135:31",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1573700462",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Beck:2019:SOS,
  author =       "Lisa Beck and Franco Flandoli and Massimiliano
                 Gubinelli and Mario Maurelli",
  title =        "Stochastic {ODEs} and stochastic linear {PDEs} with
                 critical drift: regularity, duality and uniqueness",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "136:1--136:72",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1574996477",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Collevecchio:2019:DWR,
  author =       "Andrea Collevecchio and Kais Hamza and Laurent
                 Tournier",
  title =        "A deterministic walk on the randomly oriented
                 {Manhattan} lattice",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "137:1--137:20",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1575342532",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Baccelli:2019:SGU,
  author =       "Fran{\c{c}}ois Baccelli and Eliza O'Reilly",
  title =        "The stochastic geometry of unconstrained one-bit data
                 compression",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "138:1--138:27",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1575342533",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Benes:2019:TPI,
  author =       "Christian Bene{\v{s}} and Gregory F. Lawler and
                 Fredrik Viklund",
  title =        "Transition probabilities for infinite two-sided
                 loop-erased random walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "139:1--139:22",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1575428689",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Zervos:2019:DSS,
  author =       "Mihail Zervos and Neofytos Rodosthenous and Pui Chan
                 Lon and Thomas Bernhardt",
  title =        "Discretionary stopping of stochastic differential
                 equations with generalised drift",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "140:1--140:39",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1575514915",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Ren:2019:SCL,
  author =       "Yan-Xia Ren and Renming Song and Zhenyao Sun and
                 Jianjie Zhao",
  title =        "Stable central limit theorems for super
                 {Ornstein--Uhlenbeck} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "141:1--141:42",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1576638110",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Fontes:2019:ABA,
  author =       "Luiz Renato Fontes and V{\'e}ronique Gayrard",
  title =        "Asymptotic behavior and aging of a low temperature
                 cascading $2$-{GREM} dynamics at extreme time scales",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "142:1--142:50",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1576638111",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Erignoux:2019:EFD,
  author =       "Cl{\'e}ment Erignoux and Marielle Simon",
  title =        "Equilibrium fluctuations for the disordered harmonic
                 chain perturbed by an energy conserving noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "143:1--143:52",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1576810975",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Baverez:2019:MBA,
  author =       "Guillaume Baverez",
  title =        "Modular bootstrap agrees with the path integral in the
                 large moduli limit",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "144:1--144:22",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1576810976",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Barhoumi-Andreani:2019:BFN,
  author =       "Yacine Barhoumi-Andr{\'e}ani and Christoph Koch and
                 Hong Liu",
  title =        "Bivariate fluctuations for the number of arithmetic
                 progressions in random sets",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "145:1--145:32",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1577502322",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Barnes:2019:BMR,
  author =       "Clayton Barnes and Krzysztof Burdzy and Carl-Erik
                 Gauthier",
  title =        "Billiards with {Markovian} reflection laws",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "24",
  number =       "??",
  pages =        "147:1--147:32",
  month =        "????",
  year =         "2019",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:17 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1577761457",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Liu:2020:PIQ,
  DOI =          "https://doi.org/10.1214/19-EJP403",
  author =       "Yuan Liu",
  title =        "The {Poincar{\'e}} inequality and quadratic
                 transportation-variance inequalities",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1:1--1:16",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1578020644",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bellingeri:2020:ITF,
  DOI =          "https://doi.org/10.1214/19-EJP404",
  author =       "Carlo Bellingeri",
  title =        "An {It{\^o}} type formula for the additive stochastic
                 heat equation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "2:1--2:52",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1578366206",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Englander:2020:CTW,
  DOI =          "https://doi.org/10.1214/19-EJP406",
  author =       "J{\'a}nos Engl{\"a}nder and Stanislav Volkov and
                 Zhenhua Wang",
  title =        "The coin-turning walk and its scaling limit",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "3:1--3:38",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1578452592",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Durrett:2020:SCP,
  DOI =          "https://doi.org/10.1214/19-EJP402",
  author =       "Rick Durrett and Dong Yao",
  title =        "The symbiotic contact process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "4:1--4:21",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1579143695",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Su:2020:PSH,
  DOI =          "https://doi.org/10.1214/20-EJP415",
  author =       "Weicong Su",
  title =        "On the peaks of a stochastic heat equation on a sphere
                 with a large radius",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "5:1--5:38",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1579835021",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Miclo:2020:CMV,
  DOI =          "https://doi.org/10.1214/20-EJP419",
  author =       "Laurent Miclo",
  title =        "On the construction of measure-valued dual processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "6:1--6:64",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1580202285",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Shen:2020:EID,
  DOI =          "https://doi.org/10.1214/20-EJP411",
  author =       "Yandi Shen and Fang Han and Daniela Witten",
  title =        "Exponential inequalities for dependent
                 {$V$}-statistics via random {Fourier} features",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "7:1--7:18",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1580267007",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Spinka:2020:FCS,
  DOI =          "https://doi.org/10.1214/20-EJP420",
  author =       "Yinon Spinka",
  title =        "Finitary coding for the sub-critical {Ising} model
                 with finite expected coding volume",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "8:1--8:27",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1580267008",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Perlman:2020:RPS,
  DOI =          "https://doi.org/10.1214/20-EJP418",
  author =       "Michael D. Perlman",
  title =        "Are random permutations spherically uniform?",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "9:1--9:26",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1580267009",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Kumar:2020:SCP,
  DOI =          "https://doi.org/10.1214/19-EJP407",
  author =       "Umesh Kumar and Markus Riedle",
  title =        "The stochastic {Cauchy} problem driven by a
                 cylindrical {L{\'e}vy} process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "10:1--10:26",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1580267010",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Archer:2020:ISL,
  DOI =          "https://doi.org/10.1214/20-EJP413",
  author =       "Eleanor Archer",
  title =        "Infinite stable looptrees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "11:1--11:48",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1580267011",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Berthet:2020:ERC,
  author =       "Philippe Berthet and Jean Claude Fort",
  title =        "Exact rate of convergence of the expected",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--16",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/19-EJP410",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Exact-rate-of-convergence-of-the-expected-W_2-distance-between/10.1214/19-EJP410.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Gaussian empirical",
}

@Article{Amir:2020:PMD,
  author =       "Gideon Amir and Rangel Baldasso",
  title =        "Percolation in majority dynamics",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "13:1--13:18",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP414",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1580374825",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Guionnet:2020:LDL,
  author =       "Alice Guionnet and Myl{\`e}ne Ma{\"\i}da",
  title =        "Large deviations for the largest eigenvalue of the sum
                 of two random matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "14:1--14:24",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/19-EJP405",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1580871680",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Barrera:2020:CPO,
  author =       "Gerardo Barrera and Juan Carlos Pardo",
  title =        "Cut-off phenomenon for {Ornstein--Uhlenbeck} processes
                 driven by {L{\'e}vy} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "15:1--15:33",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP417",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1580871681",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Kuhn:2020:EMS,
  author =       "Franziska K{\"u}hn",
  title =        "Existence of ({Markovian}) solutions to martingale
                 problems associated with {L{\'e}vy}-type operators",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "16:1--16:26",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP424",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1580871682",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Moinat:2020:LBS,
  author =       "Augustin Moinat and Hendrik Weber",
  title =        "Local bounds for stochastic reaction diffusion
                 equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "17:1--17:26",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/19-EJP397",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1580871683",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Tran:2020:STS,
  author =       "Huy Tran and Yizheng Yuan",
  title =        "A support theorem for {SLE} curves",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "18:1--18:18",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP425",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1580958251",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Wang:2020:FIW,
  author =       "Feng-Yu Wang",
  title =        "Functional inequalities for weighted Gamma
                 distribution on the space of finite measures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "19:1--19:27",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP426",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1580958255",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Fradelizi:2020:CIC,
  author =       "Matthieu Fradelizi and Jiange Li and Mokshay
                 Madiman",
  title =        "Concentration of information content for convex
                 measures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "20:1--20:22",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP416",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1580979618",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bailleul:2020:SMF,
  author =       "Isma{\"e}l Bailleul and R{\'e}mi Catellier and
                 Fran{\c{c}}ois Delarue",
  title =        "Solving mean field rough differential equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "21:1--21:51",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/19-EJP409",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1581044444",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Klochkov:2020:UHW,
  author =       "Yegor Klochkov and Nikita Zhivotovskiy",
  title =        "Uniform {Hanson-Wright} type concentration
                 inequalities for unbounded entries via the entropy
                 method",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "22:1--22:30",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP422",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1581130826",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Mourrat:2020:EPF,
  author =       "Jean-Christophe Mourrat and Dmitry Panchenko",
  title =        "Extending the {Parisi} formula along a
                 {Hamilton--Jacobi} equation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "23:1--23:17",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP432",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1581735875",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Drapeau:2020:CFC,
  author =       "Samuel Drapeau and Peng Luo and Dewen Xiong",
  title =        "Characterization of fully coupled {FBSDE} in terms of
                 portfolio optimization",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "24:1--24:26",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP412",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1581735876",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Pardoux:2020:MDE,
  author =       "Etienne Pardoux",
  title =        "Moderate deviations and extinction of an epidemic",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "25:1--25:27",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP428",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1581994992",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Banerjee:2020:NAL,
  author =       "Sayan Banerjee and Amarjit Budhiraja and Michael
                 Perlmutter",
  title =        "A new approach to large deviations for the
                 {Ginzburg--Landau} model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "26:1--26:51",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP434",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1582254382",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Blath:2020:SBC,
  author =       "Jochen Blath and Adri{\'a}n Gonz{\'a}lez Casanova and
                 Noemi Kurt and Maite Wilke-Berenguer",
  title =        "The seed bank coalescent with simultaneous switching",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "27:1--27:21",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/19-EJP401",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1582254383",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Ko:2020:FEM,
  author =       "Justin Ko",
  title =        "Free energy of multiple systems of spherical spin
                 glasses with constrained overlaps",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "28:1--28:34",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP431",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1582254384",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Hammond:2020:MCP,
  author =       "Alan Hammond and Sourav Sarkar",
  title =        "Modulus of continuity for polymer fluctuations and
                 weight profiles in {Poissonian} last passage
                 percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "29:1--29:38",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP430",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1582534894",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Berger:2020:SLS,
  author =       "Quentin Berger and Michele Salvi",
  title =        "Scaling limit of sub-ballistic {$1$D} random walk
                 among biased conductances: a story of wells and walls",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "30:1--30:43",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP427",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1582534895",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Basse-OConnor:2020:BET,
  author =       "Andreas Basse-O'Connor and Mark Podolskij and
                 Christoph Th{\"a}le",
  title =        "A {Berry--Esse{\'e}n} theorem for partial sums of
                 functionals of heavy-tailed moving averages",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "31:1--31:31",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP435",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1582858935",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Jego:2020:TPR,
  author =       "Antoine Jego",
  title =        "Thick points of random walk and the {Gaussian} free
                 field",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "32:1--32:39",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP433",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1582858936",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Orenshtein:2020:RWR,
  author =       "Tal Orenshtein and Christophe Sabot",
  title =        "Random walks in random hypergeometric environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "33:1--33:21",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP429",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1583805862",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Nilssen:2020:RLP,
  author =       "Torstein Nilssen",
  title =        "Rough linear {PDE's} with discontinuous coefficients
                 --- existence of solutions via regularization by
                 fractional {Brownian} motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "34:1--34:33",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP437",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1584669820",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Dareiotis:2020:NDE,
  author =       "Konstantinos Dareiotis and Benjamin Gess",
  title =        "Nonlinear diffusion equations with nonlinear gradient
                 noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "35:1--35:43",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP436",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1585101794",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Fonseca-Mora:2020:SDN,
  author =       "Christian A. Fonseca-Mora",
  title =        "Semimartingales on duals of nuclear spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "36:1--36:24",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP444",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1585188065",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Behme:2020:EFM,
  author =       "Anita Behme and Apostolos Sideris",
  title =        "Exponential functionals of {Markov} additive
                 processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "37:1--37:25",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP441",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1585274716",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Le:2020:SSL,
  author =       "Khoa L{\^e}",
  title =        "A stochastic sewing lemma and applications",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "38:1--38:55",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP442",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1585620093",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Perruchaud:2020:HAK,
  author =       "Pierre Perruchaud",
  title =        "Homogenisation for anisotropic kinetic random
                 motions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "39:1--39:26",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP439",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1585620094",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Dalang:2020:OLB,
  author =       "Robert C. Dalang and Fei Pu",
  title =        "Optimal lower bounds on hitting probabilities for
                 stochastic heat equations in spatial dimension",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--31",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP438",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H15; 60J45; 60H07; 60G60",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Optimal-lower-bounds-on-hitting-probabilities-for-stochastic-heat-equations/10.1214/20-EJP438.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "hitting probabilities; Malliavin calculus; spatially
                 homogeneous Gaussian noise; systems of non-linear
                 stochastic heat equations",
}

@Article{Kopytko:2020:ODD,
  author =       "Bohdan Kopytko and Roman Shevchuk",
  title =        "One-dimensional diffusion processes with moving
                 membrane: partial reflection in combination with
                 jump-like exit of process from membrane",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "41:1--41:21",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP443",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1585620096",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Procaccia:2020:SDW,
  author =       "Eviatar B. Procaccia and Ron Rosenthal and Yuan
                 Zhang",
  title =        "Stabilization of {DLA} in a wedge",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "42:1--42:22",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP446",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1585879250",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Martin:2020:SDM,
  author =       "James B. Martin",
  title =        "Stationary distributions of the multi-type {ASEP}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "43:1--43:41",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP421",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1585879251",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Albeverio:2020:WSS,
  author =       "Sergio Albeverio and Francesco C. {De Vecchi} and
                 Paola Morando and Stefania Ugolini",
  title =        "Weak symmetries of stochastic differential equations
                 driven by semimartingales with jumps",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "44:1--44:34",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP440",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1585965704",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Hansen:2020:EUQ,
  author =       "Mads Christian Hansen and Wiuf Carsten",
  title =        "Existence of a unique quasi-stationary distribution in
                 stochastic reaction networks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "45:1--45:30",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP445",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1587024023",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Dupuis:2020:LDC,
  author =       "Paul Dupuis and Vaios Laschos and Kavita Ramanan",
  title =        "Large deviations for configurations generated by
                 {Gibbs} distributions with energy functionals
                 consisting of singular interaction and weakly confining
                 potentials",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "46:1--46:41",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP449",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1587693777",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bhamidi:2020:UCH,
  author =       "Shankar Bhamidi and Souvik Dhara and Remco van der
                 Hofstad and Sanchayan Sen",
  title =        "Universality for critical heavy-tailed network models:
                 Metric structure of maximal components",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "47:1--47:57",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/19-EJP408",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1587693778",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Nualart:2020:AGF,
  author =       "David Nualart and Guangqu Zheng",
  title =        "Averaging {Gaussian} functionals",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "48:1--48:54",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP453",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1588039467",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Michelen:2020:FMN,
  author =       "Marcus Michelen and Josh Rosenberg",
  title =        "The frog model on non-amenable trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "49:1--49:16",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP454",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1588039468",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Wong:2020:SPI,
  author =       "Chi Hong Wong and Xue Yang and Jing Zhang",
  title =        "Stochastic partial integral-differential equations
                 with divergence terms",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "50:1--50:22",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP448",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1588039469",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Maller:2020:CCP,
  author =       "Ross A. Maller and David M. Mason",
  title =        "Compactness and continuity properties for a {L{\'e}vy}
                 process at a two-sided exit time",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "51:1--51:26",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP451",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1588125886",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Popov:2020:TCW,
  author =       "Serguei Popov and Leonardo T. Rolla and Daniel
                 Ungaretti",
  title =        "Transience of conditioned walks on the plane:
                 encounters and speed of escape",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "52:1--52:23",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP458",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1588125887",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Penrose:2020:LLP,
  author =       "Mathew D. Penrose",
  title =        "Leaves on the line and in the plane",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "53:1--53:40",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP447",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1588644036",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Forsstrom:2020:DCR,
  author =       "Malin P. Forsstr{\"o}m and Jeffrey E. Steif",
  title =        "Divide and color representations for threshold
                 {Gaussian} and stable vectors",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "54:1--54:45",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP459",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1588644037",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Pekoz:2020:ELA,
  author =       "Erol A. Pek{\"o}z and Adrian R{\"o}llin and Nathan
                 Ross",
  title =        "Exponential and {Laplace} approximation for occupation
                 statistics of branching random walk",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "55:1--55:22",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP461",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1588644038",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Foutel-Rodier:2020:KCE,
  author =       "F{\'e}lix Foutel-Rodier and Amaury Lambert and
                 Emmanuel Schertzer",
  title =        "{Kingman}'s coalescent with erosion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "56:1--56:33",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP450",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1588644039",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Cox:2020:RSL,
  author =       "J. Theodore Cox and Edwin A. Perkins",
  title =        "Rescaling the spatial {Lambda--Fleming--Viot} process
                 and convergence to super-{Brownian} motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "57:1--57:56",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP452",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1588644040",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Fatkullin:2020:HLY,
  author =       "Ibrahim Fatkullin and Sunder Sethuraman and Jianfei
                 Xue",
  title =        "On hydrodynamic limits of {Young} diagrams",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "58:1--58:44",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP455",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1588644041",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Najnudel:2020:CVR,
  author =       "Joseph Najnudel",
  title =        "On consecutive values of random completely
                 multiplicative functions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "59:1--59:28",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP456",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1588644042",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Maffucci:2020:RAL,
  author =       "Riccardo W. Maffucci",
  title =        "Restriction of {$3$D} arithmetic {Laplace}
                 eigenfunctions to a plane",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "60:1--60:17",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP457",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1588924817",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Mach:2020:RTP,
  author =       "Tibor Mach and Anja Sturm and Jan M. Swart",
  title =        "Recursive tree processes and the mean-field limit of
                 stochastic flows",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "61:1--61:63",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP460",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1589335470",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Panloup:2020:SEC,
  author =       "Fabien Panloup and Alexandre Richard",
  title =        "Sub-exponential convergence to equilibrium for
                 {Gaussian} driven Stochastic Differential Equations
                 with semi-contractive drift",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "62:1--62:43",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP464",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1591084854",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Mijatovic:2020:SOZ,
  author =       "Aleksandar Mijatovi{\'c} and Vladislav Vysotsky",
  title =        "Stability of overshoots of zero mean random walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "63:1--63:22",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP463",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1591668284",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Thevenin:2020:VFO,
  author =       "Paul Th{\'e}venin",
  title =        "Vertices with fixed outdegrees in large
                 {Galton--Watson} trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "64:1--64:25",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP465",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1592445678",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Abacherli:2020:LSPa,
  author =       "Angelo Ab{\"a}cherli and Ji{\v{r}}{\'\i}
                 {\v{C}}ern{\'y}",
  title =        "Level-set percolation of the {Gaussian} free field on
                 regular graphs {I}: regular trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "65:1--65:24",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP468",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1592445679",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Corwin:2020:KET,
  author =       "Ivan Corwin and Promit Ghosal",
  title =        "{KPZ} equation tails for general initial data",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "66:1--66:38",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP467",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1592618468",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Borga:2020:DTA,
  author =       "Jacopo Borga and Mathilde Bouvel and Valentin
                 F{\'e}ray and Benedikt Stufler",
  title =        "A decorated tree approach to random permutations in
                 substitution-closed classes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "67:1--67:52",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP469",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1592618469",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Freeman:2020:ECM,
  author =       "Nic Freeman and Jonathan Jordan",
  title =        "Extensive condensation in a model of preferential
                 attachment with fitness",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "68:1--68:42",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP462",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1592964036",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Grotto:2020:SSD,
  author =       "Francesco Grotto",
  title =        "Stationary solutions of damped stochastic
                 $2$-dimensional {Euler}'s equation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "69:1--69:24",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP474",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1593137129",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Hora:2020:EMP,
  author =       "Akihito Hora",
  title =        "Effect of microscopic pausing time distributions on
                 the dynamical limit shapes for random {Young}
                 diagrams",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "70:1--70:21",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP466",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1593137130",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Gantert:2020:STP,
  author =       "Nina Gantert and Dominik Schmid",
  title =        "The speed of the tagged particle in the exclusion
                 process on {Galton--Watson} trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "71:1--71:27",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP477",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1593568835",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Cohen:2020:MDO,
  author =       "Philip Cohen and Fabio Deelan Cunden and Neil
                 O'Connell",
  title =        "Moments of discrete orthogonal polynomial ensembles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "72:1--72:19",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP472",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1593568836",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Gaudio:2020:ARW,
  author =       "Julia Gaudio and Yury Polyanskiy",
  title =        "Attracting random walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "73:1--73:31",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP471",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1593568837",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bally:2020:RLC,
  author =       "Vlad Bally and Lucia Caramellino and Guillaume Poly",
  title =        "Regularization lemmas and convergence in total
                 variation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "74:1--74:20",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP481",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1593828035",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Deuschel:2020:QTE,
  author =       "Jean-Dominique Deuschel and Ryoki Fukushima",
  title =        "Quenched tail estimate for the random walk in random
                 scenery and in random layered conductance {II}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "75:1--75:28",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP478",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1593828036",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Lerouvillois:2020:HLD,
  author =       "Vincent Lerouvillois",
  title =        "Hydrodynamic limit of a $ (2 + 1)$-dimensional crystal
                 growth model in the anisotropic {KPZ} class",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--35",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP473",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J25; 60K35; 82C24",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Hydrodynamic-limit-of-a-21-dimensional-crystal-growth-model-in/10.1214/20-EJP473.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "anisotropic KPZ; Hydrodynamic limit; Interface
                 growth",
}

@Article{Huang:2020:EGC,
  author =       "Xiangying Huang",
  title =        "Exponential growth and continuous phase transitions
                 for the contact process on trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "77:1--77:21",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP483",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1594432885",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Ferrari:2020:BIM,
  author =       "Pablo A. Ferrari and Davide Gabrielli",
  title =        "{BBS} invariant measures with independent soliton
                 components",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "78:1--78:26",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP475",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1594432886",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Bhattacharjee:2020:CSI,
  author =       "Chinmoy Bhattacharjee and Ilya Molchanov",
  title =        "Convergence to scale-invariant {Poisson} processes and
                 applications in {Dickman} approximation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "79:1--79:20",
  month =        "????",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP482",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Jul 14 10:14:21 MDT 2020",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/euclid.ejp/1594432887",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
}

@Article{Linker:2020:CPD,
  author =       "Amitai Linker and Daniel Remenik",
  title =        "The contact process with dynamic edges on {$ \mathbb
                 {Z} $}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--21",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP480",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60K37",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/The-contact-process-with-dynamic-edges-on-mathbb-Z/10.1214/20-EJP480.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "contact process; Dynamical percolation; random
                 environment",
}

@Article{Eckhoff:2020:LPF,
  author =       "Maren Eckhoff and Jesse Goodman and Remco van der
                 Hofstad and Francesca R. Nardi",
  title =        "Long paths in first passage percolation on the
                 complete graph {I}. {Local} {PWIT} dynamics",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--45",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP484",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60J80; 60G55",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Long-paths-in-first-passage-percolation-on-the-complete-graph/10.1214/20-EJP484.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "first passage percolation; Invasion percolation;
                 Random graphs",
}

@Article{Dareiotis:2020:RNE,
  author =       "Konstantinos Dareiotis and M{\'a}t{\'e}
                 Gerencs{\'e}r",
  title =        "On the regularisation of the noise for the
                 {Euler--Maruyama} scheme with irregular drift",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--18",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP479",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H35; 60H10; 65C30",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/On-the-regularisation-of-the-noise-for-the-Euler--Maruyama/10.1214/20-EJP479.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Euler--Maruyama scheme; quadrature estimates;
                 Stochastic differential equations",
}

@Article{Karrila:2020:UBM,
  author =       "Alex Karrila",
  title =        "{UST} branches, martingales, and multiple {SLE(2)}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--37",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP485",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "82B20; 82B27; 60J67; 60G42; 39A12",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/UST-branches-martingales-and-multiple-SLE2/10.1214/20-EJP485.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "60Dxx; multiple SLEs; scaling limits; Schramm--Loewner
                 evolutions (SLEs); uniform spanning tree (UST)",
}

@Article{Xu:2020:HSL,
  author =       "Lu Xu",
  title =        "Hyperbolic scaling limit of non-equilibrium
                 fluctuations for a weakly anharmonic chain",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--40",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP488",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 82C05; 82C22",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Hyperbolic-scaling-limit-of-non-equilibrium-fluctuations-for-a-weakly/10.1214/20-EJP488.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Boltzmann--Gibbs principle; hyperbolic scaling limit;
                 non-equilibrium fluctuation; Relative entropy",
}

@Article{Seppalainen:2020:CEC,
  author =       "Timo Sepp{\"a}l{\"a}inen and Xiao Shen",
  title =        "Coalescence estimates for the corner growth model with
                 exponential weights",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--31",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP489",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60K37",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  note =         "See erratum \cite{Seppalainen:2021:ECE}.",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Coalescence-estimates-for-the-corner-growth-model-with-exponential-weights/10.1214/20-EJP489.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "coalescence exit time; fluctuation exponent; Geodesic;
                 Kardar-Parisi-Zhang; Last-passage percolation; random
                 growth model",
}

@Article{Ishiwata:2020:CLT,
  author =       "Satoshi Ishiwata and Hiroshi Kawabi and Ryuya Namba",
  title =        "Central limit theorems for non-symmetric random walks
                 on nilpotent covering graphs: {Part I}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--46",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP486",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F17; 60G50; 60J10; 22E25",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Central-limit-theorems-for-non-symmetric-random-walks-on-nilpotent/10.1214/20-EJP486.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Albanese metric; central limit theorem; discrete
                 geometric analysis; modified harmonic realization;
                 nilpotent covering graph; non-symmetric random walk;
                 rough path theory",
}

@Article{Lawler:2020:ITS,
  author =       "Gregory F. Lawler",
  title =        "The infinite two-sided loop-erased random walk",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--42",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP476",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/The-infinite-two-sided-loop-erased-random-walk/10.1214/20-EJP476.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "loop measures; Loop-erased random walk",
}

@Article{Benaim:2020:AAB,
  author =       "Michel Bena{\"\i}m and Charles-Edouard Br{\'e}hier and
                 Pierre Monmarch{\'e}",
  title =        "Analysis of an Adaptive Biasing Force method based on
                 self-interacting dynamics",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--28",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP490",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J60; 65C50",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Analysis-of-an-Adaptive-Biasing-Force-method-based-on-self/10.1214/20-EJP490.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "adaptive biasing; free energy computation;
                 Self-interacting diffusions",
}

@Article{Chleboun:2020:MSP,
  author =       "Paul Chleboun and Aaron Smith",
  title =        "Mixing of the square plaquette model on a critical
                 length scale",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--53",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP487",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J27; 60J28",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Mixing-of-the-square-plaquette-model-on-a-critical-length/10.1214/20-EJP487.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Glass transition; Markov chain; mixing time; plaquette
                 model; spectral gap",
}

@Article{Diez:2020:PCM,
  author =       "Antoine Diez",
  title =        "Propagation of chaos and moderate interaction for a
                 piecewise deterministic system of geometrically
                 enriched particles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--38",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP496",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "35Q70; 60J75; 60J25; 60K35; 82C22",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Propagation-of-chaos-and-moderate-interaction-for-a-piecewise-deterministic/10.1214/20-EJP496.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "58J6; collective motion; jump process; Mean-field
                 limit; run and tumble; Vicsek model",
}

@Article{Barbour:2020:CMI,
  author =       "A. D. Barbour and Nathan Ross and Yuting Wen",
  title =        "Central moment inequalities using {Stein}'s method",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--21",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP493",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60E15; 60C05",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Central-moment-inequalities-using-Steins-method/10.1214/20-EJP493.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Concentration inequalities; Erd{\H{o}}s--R{\'e}nyi~
                 random graph; Moment inequalities; Stein's method",
}

@Article{Fill:2020:PRF,
  author =       "James Allen Fill and Daniel Q. Naiman",
  title =        "The {Pareto} record frontier",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--24",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP492",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60D05; 60F05; 60F15; 60G70; 60G17",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/The-Pareto-record-frontier/10.1214/20-EJP492.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "boundary-crossing probabilities; broken records;
                 current records; Extreme value theory; Maxima;
                 Multivariate records; Pareto records; record-setting
                 region; Time change; width of frontier",
}

@Article{Beliaev:2020:SME,
  author =       "Dmitry Beliaev and Michael McAuley and Stephen
                 Muirhead",
  title =        "Smoothness and monotonicity of the excursion set
                 density of planar {Gaussian} fields",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--37",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP470",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G60; 60G15; 58K05",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Smoothness-and-monotonicity-of-the-excursion-set-density-of-planar/10.1214/20-EJP470.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "critical points; Gaussian fields; Level sets; nodal
                 set",
}

@Article{Bartl:2020:FIF,
  author =       "Daniel Bartl and Ludovic Tangpi",
  title =        "Functional inequalities for forward and backward
                 diffusions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--22",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP495",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J60; 60G40; 28C20; 60E15; 60H20; 91G10",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Functional-inequalities-for-forward-and-backward-diffusions/10.1214/20-EJP495.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "backward stochastic differential equation;
                 concentration of measures; logarithmic-Sobolev
                 inequality; non-smooth coefficients; Optimal stopping;
                 quadratic transportation inequality; Stochastic
                 differential equation",
}

@Article{Kallsen:2020:USM,
  author =       "Jan Kallsen and Paul Kr{\"u}hner",
  title =        "On uniqueness of solutions to martingale problems ---
                 counterexamples and sufficient criteria",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--33",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP494",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "47G30; 60J35; 60J75",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/On-uniqueness-of-solutions-to-martingale-problems--counterexamples-and/10.1214/20-EJP494.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Jump processes; Markov process; Martingale problem;
                 polynomial process; pseudo-differential operator;
                 symbol; uniqueness",
}

@Article{Baudoin:2020:RPS,
  author =       "Fabrice Baudoin and Erlend Grong and Kazumasa Kuwada
                 and Robert Neel and Anton Thalmaier",
  title =        "Radial processes for sub-{Riemannian} {Brownian}
                 motions and applications",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--17",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP501",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "53C17; 35H20; 58J65",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Radial-processes-for-sub-Riemannian-Brownian-motions-and-applications/10.1214/20-EJP501.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "H-type group; radial process; Riemannian foliation;
                 Sasakian manifold; stochastic completeness;
                 sub-Laplacian comparison theorem; sub-Riemannian
                 Brownian motion",
}

@Article{Garban:2020:BFP,
  author =       "Christophe Garban and Hugo Vanneuville",
  title =        "{Bargmann--Fock} percolation is noise sensitive",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--20",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP491",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60G15",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Bargmann--Fock-percolation-is-noise-sensitive/10.1214/20-EJP491.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Gaussian fields; Noise sensitivity; percolation;
                 randomized algorithms",
}

@Article{Lin:2020:SOB,
  author =       "Yiqing Lin and Zhenjie Ren and Nizar Touzi and Junjian
                 Yang",
  title =        "Second order backward {SDE} with random terminal
                 time",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--43",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP498",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H10; 60H30",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Second-order-backward-SDE-with-random-terminal-time/10.1214/20-EJP498.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Backward SDE; quasi-sure stochastic analysis; random
                 horizon; second order backward SDE",
}

@Article{ORourke:2020:LPB,
  author =       "Sean O'Rourke and Noah Williams",
  title =        "On the local pairing behavior of critical points and
                 roots of random polynomials",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--68",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP499",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "30C15; 60F05; 60B10",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/On-the-local-pairing-behavior-of-critical-points-and-roots/10.1214/20-EJP499.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "critical points; fluctuations of critical points;
                 i.i.d. zeros; Local law; pairing between roots and
                 critical points; random Jordan curves; random
                 polynomials; Wasserstein distance",
}

@Article{Hutzenthaler:2020:OCD,
  author =       "Martin Hutzenthaler and Arnulf Jentzen and von
                 Wurstemberger Wurstemberger",
  title =        "Overcoming the curse of dimensionality in the
                 approximative pricing of financial derivatives with
                 default risks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--73",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP423",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H35",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Overcoming-the-curse-of-dimensionality-in-the-approximative-pricing-of/10.1214/20-EJP423.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "curse of dimensionality; high-dimensional PDEs;
                 multilevel~ Picard~ method; semilinear KolmogorovPDEs;
                 Semilinear PDEs",
}

@Article{Ang:2020:LDR,
  author =       "Morris Ang and Minjae Park and Yilin Wang",
  title =        "Large deviations of radial {SLE}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--13",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP502",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J67; 60F10",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Large-deviations-of-radial-SLE_infty-/10.1214/20-EJP502.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Brownian occupation measure; large deviations;
                 Loewner-Kufarev equation; Schramm-Loewner Evolutions",
}

@Article{Bell:2020:TRC,
  author =       "James Bell",
  title =        "Time-reversal of coalescing diffusive flows and weak
                 convergence of localized disturbance flows",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--38",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP500",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F17",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Time-reversal-of-coalescing-diffusive-flows-and-weak-convergence-of/10.1214/20-EJP500.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Arratia flow; Coalescing flow; disturbance flow; dual
                 flow; stochastic flow; time-reversed flow",
}

@Article{Stufler:2020:MOS,
  author =       "Benedikt Stufler",
  title =        "On the maximal offspring in a subcritical branching
                 process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--62",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP506",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J80; 60F17; 05C80",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/On-the-maximal-offspring-in-a-subcritical-branching-process/10.1214/20-EJP506.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "05C0; condensation phenomena; limits of graph
                 parameters; Random trees",
}

@Article{Alsmeyer:2020:HLC,
  author =       "Gerold Alsmeyer and Zakhar Kabluchko and Alexander
                 Marynych and Vladislav Vysotsky",
  title =        "How long is the convex minorant of a one-dimensional
                 random walk?",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--22",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP497",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F05; 60G55; 60J10",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/How-long-is-the-convex-minorant-of-a-one-dimensional/10.1214/20-EJP497.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "convex minorant; random permutation; Random walk",
}

@Article{Hong:2020:BLT,
  author =       "Jieliang Hong",
  title =        "On the boundary local time measure of super-{Brownian}
                 motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--66",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP507",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G57; 60J68; 60H30; 35J75; 60J80",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/On-the-boundary-local-time-measure-of-super-Brownian-motion/10.1214/20-EJP507.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "boundary local time measure; Exit measure; Local time;
                 Super-Brownian motion",
}

@Article{Azais:2020:NSC,
  author =       "Jean-Marc Aza{\"\i}s and Jos{\'e} R. Le{\'o}n",
  title =        "Necessary and sufficient conditions for the finiteness
                 of the second moment of the measure of level sets",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--15",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP508",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G15; 60G60",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Necessary-and-sufficient-conditions-for-the-finiteness-of-the-second/10.1214/20-EJP508.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Kac-Rice formula; Level sets; moments; Random fields",
}

@Article{Gerard:2020:RVR,
  author =       "Thomas Gerard",
  title =        "Representations of the {Vertex Reinforced Jump
                 Process} as a mixture of {Markov} processes on {$
                 \mathbb {Z}^d $} and infinite trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--45",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP510",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J75; 60K37; 31C35",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Representations-of-the-Vertex-Reinforced-Jump-Process-as-a-mixture/10.1214/20-EJP510.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Markov processes in random environment; Martin
                 boundary; Reinforced processes",
}

@Article{Lun:2020:CSP,
  author =       "Chin Hang Lun and Jon Warren",
  title =        "Continuity and strict positivity of the multi-layer
                 extension of the stochastic heat equation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--41",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP511",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Continuity-and-strict-positivity-of-the-multi-layer-extension-of/10.1214/20-EJP511.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "integrable probability; KPZ equation; Stochastic heat
                 equation",
}

@Article{Oliveira:2020:IDS,
  author =       "Roberto I. Oliveira and Guilherme H. Reis and Lucas M.
                 Stolerman",
  title =        "Interacting diffusions on sparse graphs: hydrodynamics
                 from local weak limits",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--35",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP505",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F15; 60K35; 60K37; 05C80",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Interacting-diffusions-on-sparse-graphs--hydrodynamics-from-local-weak/10.1214/20-EJP505.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Interacting particle system; local weak limit; Strong
                 law of large numbers",
}

@Article{Orrieri:2020:LDI,
  author =       "Carlo Orrieri",
  title =        "Large deviations for interacting particle systems:
                 joint mean-field and small-noise limit",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--44",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP516",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Large-deviations-for-interacting-particle-systems--joint-mean-field/10.1214/20-EJP516.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "interacting particle systems; large deviations;
                 stochastic currents",
}

@Article{Luo:2020:TGS,
  author =       "Peng Luo",
  title =        "A type of globally solvable {BSDEs} with triangularly
                 quadratic generators",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--23",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP504",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H10; 60H30",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/A-type-of-globally-solvable-BSDEs-with-triangularly-quadratic-generators/10.1214/20-EJP504.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "BMO martingales; BSDEs; path dependence; triangularly
                 quadratic generators",
}

@Article{Bisewski:2020:ZLP,
  author =       "Krzysztof Bisewski and Jevgenijs Ivanovs",
  title =        "Zooming-in on a {L{\'e}vy} process: failure to observe
                 threshold exceedance over a dense grid",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--33",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP513",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G51; 60F99",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Zooming-in-on-a-L%c3%a9vy-process--failure-to-observe/10.1214/20-EJP513.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "discretization error; high frequency; scaling limits;
                 small-time behavior; supremum",
}

@Article{Petrov:2020:PIS,
  author =       "Leonid Petrov",
  title =        "{PushTASEP} in inhomogeneous space",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--25",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP517",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "82C22; 60C05",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/PushTASEP-in-inhomogeneous-space/10.1214/20-EJP517.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "limit shape; PushTASEP; Schur process; Tracy-Widom
                 distribution",
}

@Article{Boudabsa:2020:FED,
  author =       "Lotfi Boudabsa and Thomas Simon and Pierre Vallois",
  title =        "Fractional extreme distributions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--20",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP520",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "26A33; 33E12; 45E10; 60E05; 60G52",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Fractional-extreme-distributions/10.1214/20-EJP520.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "double Gamma function; extreme distribution;
                 fractional differential equation; Kilbas-Saigo
                 function; Le Roy function; stable subordinator",
}

@Article{FitzGerald:2020:SAF,
  author =       "Will FitzGerald and Roger Tribe and Oleg Zaboronski",
  title =        "Sharp asymptotics for {Fredholm} {Pfaffians} related
                 to interacting particle systems and random matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--15",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP512",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B20; 82C22",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Sharp-asymptotics-for-Fredholm-Pfaffians-related-tointeracting-particle-systems-and/10.1214/20-EJP512.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "annihilating Brownian motions; Ginibre ensemble;
                 Pfaffian point processes; Szego's theorem",
}

@Article{Talarczyk:2020:LTI,
  author =       "Anna Talarczyk and {\L}ukasz Treszczotko",
  title =        "Limit theorems for integrated trawl processes with
                 symmetric {L{\'e}vy} bases",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--24",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP509",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G51; 60F17; 60F05; 60G52; 60G18; 60G57",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Limit-theorems-for-integrated-trawl-processes-with-symmetric-L%c3%a9vy-bases/10.1214/20-EJP509.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "fractional Brownian motion; Infinite divisibility;
                 limit theorems; L{\'e}vy bases; L{\'e}vy processes;
                 Self-similar processes; Stable processes; Trawl
                 processes",
}

@Article{Caraceni:2020:PUB,
  author =       "Alessandra Caraceni",
  title =        "A polynomial upper bound for the mixing time of edge
                 rotations on planar maps",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--30",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP519",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J10",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/A-polynomial-upper-bound-for-the-mixing-time-of-edge/10.1214/20-EJP519.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "edge flips; edge rotations; Markov chain; mixing time;
                 planar maps",
}

@Article{Barraquand:2020:LDS,
  author =       "Guillaume Barraquand and Mark Rychnovsky",
  title =        "Large deviations for sticky {Brownian} motions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--52",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP515",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B20; 60F10; 82B23; 82B21; 82C22",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Large-deviations-for-sticky-Brownian-motions/10.1214/20-EJP515.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Bethe ansatz; continuum models; interacting particle
                 systems; large deviations; random matrices",
}

@Article{Etheridge:2020:RLS,
  author =       "Alison M. Etheridge and Amandine V{\'e}ber and Feng
                 Yu",
  title =        "Rescaling limits of the spatial {Lambda-Fleming-Viot}
                 process with selection",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--89",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP523",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G57; 60J25; 92D10; 60J75; 60G52",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Rescaling-limits-of-the-spatial-Lambda-Fleming-Viot-process-with/10.1214/20-EJP523.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Duality; Generalised Fleming-Viot process; limit
                 theorems; natural selection; population genetics;
                 Symmetric stable processes",
}

@Article{Ferre:2020:LDE,
  author =       "Gr{\'e}goire Ferr{\'e} and Gabriel Stoltz",
  title =        "Large deviations of empirical measures of diffusions
                 in weighted topologies",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--52",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP514",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F10; 60J60; 47D08; 82B31; 82C31",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Large-deviations-of-empirical-measures-of-diffusions-in-weighted-topologies/10.1214/20-EJP514.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Diffusion processes; empirical measures; Feynman--Kac;
                 large deviations; Lyapunov function",
}

@Article{Huang:2020:ASK,
  author =       "Jingyu Huang and Davar Khoshnevisan",
  title =        "Analysis of a stratified {Kraichnan} flow",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--67",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP524",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H15; 28A80; 35R60; 60K37",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Analysis-of-a-stratified-Kraichnan-flow/10.1214/20-EJP524.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Kraichnan model; macroscopic multifractals; passive
                 scalar transport; Stochastic partial differential
                 equations",
}

@Article{Buraczewski:2020:ILN,
  author =       "Dariusz Buraczewski and Bohdan Dovgay and Alexander
                 Iksanov",
  title =        "On intermediate levels of nested occupancy scheme in
                 random environment generated by stick-breaking {I}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--24",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP534",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F05; 60J80; 60C05",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/On-intermediate-levels-of-nested-occupancy-scheme-in-random-environment/10.1214/20-EJP534.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Bernoulli sieve; GEM distribution; infinite occupancy;
                 random environment; weak convergence; weighted
                 branching process",
}

@Article{Kendall:2020:RRF,
  author =       "Wilfrid S. Kendall",
  title =        "{Rayleigh} Random Flights on the {Poisson} line
                 {SIRSN}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--36",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP526",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60D05; 60G50; 37A50",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Rayleigh-Random-Flights-on-the-Poisson-line-SIRSN/10.1214/20-EJP526.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "abstract scattering representation; critical
                 SIRSN-RRF; Crofton cell; delineated scattering process;
                 Dirichlet forms; dynamical detailed balance;
                 environment viewed from particle; ergodic theorem;
                 fibre process; Kesten-Spitzer-Whitman range theorem;
                 Mecke-Slivnyak theorem; Metropolis--Hastings acceptance
                 ratio; neighbourhood recurrence; Palm conditioning;
                 Poisson line process; RRF (Rayleigh Random Flight);
                 RWRE (Random Walk in a Random Environment); SIRSN
                 (Scale-invariant random spatial network); SIRSN-RRF",
}

@Article{Li:2020:EEG,
  author =       "Pei-Sen Li and Jian Wang",
  title =        "Exponential ergodicity for general continuous-state
                 nonlinear branching processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--25",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP528",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G51; 60G52; 60J25; 60J75",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Exponential-ergodicity-for-general-continuous-state-nonlinear-branching-processes/10.1214/20-EJP528.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "continuous-state nonlinear branching process;
                 coupling; exponential ergodicity; strong ergodicity",
}

@Article{Hebbar:2020:ABB,
  author =       "Pratima Hebbar and Leonid Koralov and James Nolen",
  title =        "Asymptotic behavior of branching diffusion processes
                 in periodic media",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--40",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP527",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J80; 60J60; 35K10",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Asymptotic-behavior-of-branching-diffusion-processes-in-periodic-media/10.1214/20-EJP527.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Branching diffusions; Intermittency; large deviations;
                 parabolic PDEs",
}

@Article{Hutchcroft:2020:BCN,
  author =       "Tom Hutchcroft",
  title =        "The {$ L^2 $} boundedness condition in nonamenable
                 percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--27",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP525",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60B99",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/The-L2-boundedness-condition-in-nonamenable-percolation/10.1214/20-EJP525.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Critical exponents; nonamenable; percolation",
}

@Article{Baci:2020:CIF,
  author =       "Anastas Baci and Carina Betken and Anna Gusakova and
                 Christoph Th{\"a}le",
  title =        "Concentration inequalities for functionals of
                 {Poisson} cylinder processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--27",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP529",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60D05; 60F10; 52A22; 60E15",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Concentration-inequalities-for-functionals-of-Poisson-cylinder-processes/10.1214/20-EJP529.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Boolean model; concentration inequality; cylindrical
                 integral geometry; intrinsic volume; Poisson cylinder
                 process; Stochastic geometry",
}

@Article{Mountford:2020:CSA,
  author =       "Thomas Mountford and Maria Eul{\'a}lia Vares and Hao
                 Xue",
  title =        "Critical scaling for an anisotropic percolation system
                 on",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--44",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP533",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H15; 60K35",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Critical-scaling-for-an-anisotropic-percolation-system-on-Z-2/10.1214/20-EJP533.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Branching random walk; critical scaling; percolation;
                 renormalization argument",
}

@Article{Abacherli:2020:LSPb,
  author =       "Angelo Ab{\"a}cherli and Ji{\v{r}}{\'\i}
                 {\v{C}}ern{\'y}",
  title =        "Level-set percolation of the {Gaussian} free field on
                 regular graphs {II}: finite expanders",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--39",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP532",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60G15; 05C48",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Level-set-percolation-of-the-Gaussian-free-field-on-regular/10.1214/20-EJP532.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Expander graphs; Gaussian free field; Level-set
                 percolation; regular graphs",
}

@Article{Forman:2020:EHM,
  author =       "Noah Forman",
  title =        "Exchangeable hierarchies and mass-structure of
                 weighted real trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--28",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP522",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B05; 60G09; 60C05",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Exchangeable-hierarchies-and-mass-structure-of-weighted-real-trees/10.1214/20-EJP522.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Continuum random tree; exchangeability; Hierarchy;
                 interval partition; real tree",
}

@Article{Chen:2020:SMI,
  author =       "Louis H. Y. Chen and Larry Goldstein and Adrian
                 R{\"o}llin",
  title =        "{Stein}'s method via induction",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--49",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP535",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F05; 05C07; 05C80; 05E10",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Steins-method-via-induction/10.1214/20-EJP535.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Erd{\H{o}}s-R{\'e}nyi random graph; Jack measure;
                 Kolmogorov distance; Optimal rates; Stein's method",
}

@Article{Forman:2020:DSI,
  author =       "Noah Forman and Soumik Pal and Douglas Rizzolo and
                 Matthias Winkel",
  title =        "Diffusions on a space of interval partitions:
                 construction from marked {L{\'e}vy} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--46",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP521",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J25; 60J60; 60J80; 60G18; 60G52; 60G55",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Diffusions-on-a-space-of-interval-partitions--construction-from/10.1214/20-EJP521.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Aldous diffusion; branching processes; Excursion
                 theory; infinitely-many-neutral-alleles model; interval
                 partition; Ray-Knight theorem; self-similar diffusion",
}

@Article{Kraaij:2020:ERM,
  author =       "Richard C. Kraaij",
  title =        "The exponential resolvent of a {Markov} process and
                 large deviations for {Markov} processes via
                 {Hamilton--Jacobi} equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--39",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP539",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F10; 47H20; 60J25; 60J35; 49L25",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/The-exponential-resolvent-of-a-Markov-process-and-large-deviations/10.1214/20-EJP539.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Hamilton--Jacobi equations; large deviations; Markov
                 processes; non-linear resolvent",
}

@Article{Albenque:2020:SLT,
  author =       "Marie Albenque and Nina Holden and Xin Sun",
  title =        "Scaling limit of triangulations of polygons",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--43",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP537",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60D05; 60F17; 05C80",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Scaling-limit-of-triangulations-of-polygons/10.1214/20-EJP537.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Brownian disk; Gromov-Hausdorff-Prokhorov-uniform
                 topology; Scaling limit; Triangulation",
}

@Article{Jourdain:2020:NFO,
  author =       "B. Jourdain and W. Margheriti",
  title =        "A new family of one dimensional martingale couplings",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--50",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP543",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G42; 60E15; 91G80",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/A-new-family-of-one-dimensional-martingale-couplings/10.1214/20-EJP543.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Convex order; martingale couplings; Martingale optimal
                 transport; Wasserstein distance",
}

@Article{Chen:2020:HRG,
  author =       "Zhen-Qing Chen and Zimo Hao and Xicheng Zhang",
  title =        "{H{\"o}lder} regularity and gradient estimates for
                 {SDEs} driven by cylindrical",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--23",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP542",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H10; 60G52",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/H%c3%b6lder-regularity-and-gradient-estimates-for-SDEs-driven-by-cylindrical/10.1214/20-EJP542.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "H{\"o}lder regularity; Gradient estimate;
                 Littlewood--Paley's decomposition; heat kernel;
                 cylindrical L{\'e}vy process",
}

@Article{Redig:2020:SSE,
  author =       "Frank Redig and Ellen Saada and Federico Sau",
  title =        "Symmetric simple exclusion process in dynamic
                 environment: hydrodynamics",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--47",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP536",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60K37; 60J28; 60F17; 82C22",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Symmetric-simple-exclusion-process-in-dynamic-environment-hydrodynamics/10.1214/20-EJP536.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "arbitrary starting point invariance principle; dynamic
                 random conductances; Hydrodynamic limit; symmetric
                 simple exclusion process; tightness criterion",
}

@Article{Kim:2020:RDP,
  author =       "Daehong Kim and Seiichiro Kusuoka",
  title =        "Recurrence of direct products of diffusion processes
                 in random media having zero potentials",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--18",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP540",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K37; 60J60; 60G60; 31C25",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Recurrence-of-direct-products-of-diffusion-processes-in-random-media/10.1214/20-EJP540.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "direct products of diffusion processes; Dirichlet
                 forms; random environment; recurrence",
}

@Article{Chen:2020:SCS,
  author =       "Le Chen and Kunwoo Kim",
  title =        "Stochastic comparisons for stochastic heat equation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--38",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP541",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H15; 60G60; 35R60",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Stochastic-comparisons-for-stochastic-heat-equation/10.1214/20-EJP541.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "infinite dimensional SDE; moment comparison principle;
                 Parabolic Anderson model; rough initial data; Slepian's
                 inequality for SPDEs; spatially homogeneous noise;
                 stochastic comparison principle; Stochastic heat
                 equation",
}

@Article{Fountoulakis:2020:LTI,
  author =       "Nikolaos Fountoulakis and Joseph Yukich",
  title =        "Limit theory for isolated and extreme points in
                 hyperbolic random geometric graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--51",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP531",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "05C80; 05C12; 05C82",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Limit-theory-for-isolated-and-extreme-points-in-hyperbolic-random/10.1214/20-EJP531.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "central limit theorem; complex networks; hyperbolic
                 plane; Random geometric graphs",
}

@Article{Bakhtin:2020:LDP,
  author =       "Yuri Bakhtin and Donghyun Seo",
  title =        "Localization of directed polymers in continuous
                 space",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--56",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP530",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K37; 82B26; 82B44; 82D60; 60E05",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Localization-of-directed-polymers-in-continuous-space/10.1214/20-EJP530.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Directed polymers; Localization; Mukherjee-Varadhan
                 topology; phase transition",
}

@Article{Driver:2020:OBR,
  author =       "David P. Driver and Michael R. Tehranchi",
  title =        "Optimisation-based representations for branching
                 processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--15",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP548",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J80; 93E20; 35B40",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Optimisation-based-representations-for-branching-processes/10.1214/20-EJP548.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "branching process; FKPP equation; front propagation;
                 Stochastic control",
}

@Article{Adamczak:2020:ASC,
  author =       "Rados{\l}aw Adamczak",
  title =        "On almost sure convergence of random variables with
                 finite chaos decomposition",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--28",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP538",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F99; 60H05; 60B11",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/On-almost-sure-convergence-of-random-variables-with-finite-chaos/10.1214/20-EJP538.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "multiple stochastic (Wiener-It{\^o}) integrals;
                 Poisson process; polynomial chaos; random multi-linear
                 forms",
}

@Article{Procaccia:2020:CMP,
  author =       "Eviatar B. Procaccia and Yuan Zhang",
  title =        "On covering monotonic paths with simple random walk",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--39",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP545",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60C05; 60G50",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/On-covering-monotonic-paths-with-simple-random-walk/10.1214/20-EJP545.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "covering; monotonic paths; Random walk",
}

@Article{Lodewijks:2020:PTP,
  author =       "Bas Lodewijks and Marcel Ortgiese",
  title =        "A phase transition for preferential attachment models
                 with additive fitness",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--54",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP550",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "05C80; 60G42",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/A-phase-transition-for-preferential-attachment-models-with-additive-fitness/10.1214/20-EJP550.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "additive fitness; maximum degree; network models;
                 Preferential attachment model; scale-free property",
}

@Article{Herman:2020:STC,
  author =       "John Herman and Ifan Johnston and Lorenzo Toniazzi",
  title =        "Space-time coupled evolution equations and their
                 stochastic solutions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--21",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP544",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "35R11; 45K05; 35C15; 60H30",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Space-time-coupled-evolution-equations-and-their-stochastic-solutions/10.1214/20-EJP544.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "exterior boundary conditions; Feller semigroup;
                 space-time coupled evolution equation; Subordination",
}

@Article{Lin:2020:STE,
  author =       "Yier Lin",
  title =        "The stochastic telegraph equation limit of the
                 stochastic higher spin six vertex model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--30",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP552",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H15; 82B20",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/The-stochastic-telegraph-equation-limit-of-the-stochastic-higher-spin/10.1214/20-EJP552.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "functional central limit theorem; Fusion; stochastic
                 higher spin six vertex model; stochastic telegraph
                 equation",
}

@Article{Herry:2020:SLT,
  author =       "Ronan Herry",
  title =        "Stable limit theorems on the {Poisson} space",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--30",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP557",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F05; 60G55; 60H05; 60H07; 60E10",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Stable-limit-theorems-on-the-Poisson-space/10.1214/20-EJP557.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "limit theorems; Malliavin-Stein; Poisson point
                 process; stable convergence",
}

@Article{Bourguin:2020:AHV,
  author =       "Solesne Bourguin and Simon Campese",
  title =        "Approximation of {Hilbert}-Valued {Gaussians} on
                 {Dirichlet} structures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--30",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP551",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "46N30; 60B12; 60F17; 46G12",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Approximation-of-Hilbert-Valued-Gaussians-on-Dirichlet-structures/10.1214/20-EJP551.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Dirichlet structures; fourth moment conditions;
                 Functional limit theorems; Gaussian approximation;
                 Gaussian measures on Hilbert spaces; probabilistic
                 metrics; Stein's method on Banach spaces",
}

@Article{Zhang:2020:LDS,
  author =       "Rangrang Zhang",
  title =        "Large deviations for stochastic porous media
                 equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--42",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP556",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F10; 60H15; 35R60",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Large-deviations-for-stochastic-porous-media-equations/10.1214/20-EJP556.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Kinetic solution; large deviations; porous media
                 equations; weak convergence approach",
}

@Article{Muller:2020:TFG,
  author =       "Sebastian M{\"u}ller and Gundelinde Maria Wiegel",
  title =        "On transience of frogs on {Galton--Watson} trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--30",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP558",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60J10; 60J85",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/On-transience-of-frogs-on-GaltonWatson-trees/10.1214/20-EJP558.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "branching Markov chain; frog model; Recurrence and
                 transience",
}

@Article{Uchiyama:2020:PFL,
  author =       "Kohei Uchiyama",
  title =        "The potential function and ladder heights of a
                 recurrent random walk on {$ \mathbb {Z} $} with
                 infinite variance",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--24",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP553",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G50; 60J45",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/The-potential-function-and-ladder-heights-of-a-recurrent-random/10.1214/20-EJP553.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "First hitting time; infinite variance; ladder height;
                 potential function; recurrent random walk",
}

@Article{Asselah:2020:DCR,
  author =       "Amine Asselah and Bruno Schapira",
  title =        "Deviations for the capacity of the range of a random
                 walk",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--28",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP560",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F05; 60G50",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Deviations-for-the-capacity-of-the-range-of-a-random/10.1214/20-EJP560.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "capacity; large deviations; Moderate deviations;
                 Random walk; range",
}

@Article{Bobkov:2020:PIN,
  author =       "S. G. Bobkov and G. P. Chistyakov and F. G{\"o}tze",
  title =        "{Poincar{\'e}} inequalities and normal approximation
                 for weighted sums",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--31",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP549",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Poincar%c3%a9-inequalities-and-normal-approximation-for-weighted-sums/10.1214/20-EJP549.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "60E; 60FEJP; central limit theorem; Normal
                 approximation; typical distributions",
}

@Article{Corwin:2020:SLW,
  author =       "Ivan Corwin and Li-Cheng Tsai",
  title =        "{SPDE} limit of weakly inhomogeneous {ASEP}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--55",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP565",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 82C22",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/SPDE-limit-of-weakly-inhomogeneous-ASEP/10.1214/20-EJP565.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "inhomogeneous enviornments; interacting particle
                 systems; Stochastic partial differential equations",
}

@Article{Arnaudon:2020:DFP,
  author =       "Marc Arnaudon and Pierre {Del Moral}",
  title =        "A duality formula and a particle {Gibbs} sampler for
                 continuous time {Feynman--Kac} measures on path
                 spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--54",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP546",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60H35; 37L05; 47D08",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/A-duality-formula-and-a-particle-Gibbs-sampler-for-continuous/10.1214/20-EJP546.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "ancestral lines; contraction inequalities;
                 Dyson-Phillips expansions; Feynman--Kac formulae;
                 genealogical trees; Gibb-Glauber dynamics; interacting
                 particle systems; propagation of chaos properties",
}

@Article{Aziznejad:2020:WAB,
  author =       "Shayan Aziznejad and Julien Fageot",
  title =        "Wavelet analysis of the {Besov} regularity of
                 {L{\'e}vy} white noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--38",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP554",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G51; 46E35; 60G20; 42C40",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Wavelet-analysis-of-the-Besov-regularity-of-L%c3%a9vy-white-noise/10.1214/20-EJP554.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "generalized random processes; L{\'e}vy white noise;
                 moment estimates; Wavelets; weighted Besov spaces",
}

@Article{Larsson:2020:EPM,
  author =       "Martin Larsson and Sara Svaluto-Ferro",
  title =        "Existence of probability measure valued
                 jump-diffusions in generalized {Wasserstein} spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--25",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP562",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J60; 60J75; 60G57",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Existence-of-probability-measure-valued-jump-diffusions-in-generalized-Wasserstein/10.1214/20-EJP562.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Martingale problem; McKean--Vlasov equations; positive
                 maximum principle; probability measure valued
                 processes; Wasserstein spaces",
}

@Article{Ang:2020:VMB,
  author =       "Morris Ang and Hugo Falconet and Xin Sun",
  title =        "Volume of metric balls in {Liouville} quantum
                 gravity",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--50",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP564",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60D05",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Volume-of-metric-balls-in-Liouville-quantum-gravity/10.1214/20-EJP564.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Conformal Structure; Gaussian free field; Liouville
                 Brownian motion; Liouville quantum gravity; metric
                 balls",
}

@Article{Chaumont:2020:FTS,
  author =       "Lo{\"\i}c Chaumont and Marine Marolleau",
  title =        "Fluctuation theory for spectrally positive additive
                 {L{\'e}vy} fields",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "25",
  number =       "??",
  pages =        "1--26",
  month =        "",
  year =         "2020",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP547",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G51",
  bibdate =      "Tue Mar 30 15:22:58 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-25/issue-none/Fluctuation-theory-for-spectrally-positive-additive-L%c3%a9vy-fields/10.1214/20-EJP547.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "additive L{\'e}vy field; fluctuation theory;
                 Kemperman's formula; multivariate first hitting time",
}

@Article{Brown:2021:SCC,
  author =       "Suzie Brown and Paul A. Jenkins and Adam M. Johansen
                 and Jere Koskela",
  title =        "Simple conditions for convergence of sequential {Monte
                 Carlo} genealogies with applications",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--22",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP561",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J90; 60J95; 65C05; 65C35",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Simple-conditions-for-convergence-of-sequential-Monte-Carlo-genealogies-with/10.1214/20-EJP561.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Coalescent; Interacting particle system; particle
                 filter; Resampling; selection",
}

@Article{Buraczewski:2021:SSS,
  author =       "Dariusz Buraczewski and Konrad Kolesko and Matthias
                 Meiners",
  title =        "Self-similar solutions to kinetic-type evolution
                 equations: beyond the boundary case",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--18",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP568",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F05; 35B40; 60J80; 82C40",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Self-similar-solutions-to-kinetic-type-evolution-equations--beyond/10.1214/20-EJP568.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Branching random walk; Kac model; Kinetic equation;
                 Random trees; smoothing transform",
}

@Article{Kabluchko:2021:FRG,
  author =       "Zakhar Kabluchko and Christoph Th{\"a}le",
  title =        "Faces in random great hypersphere tessellations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--35",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP570",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Faces-in-random-great-hypersphere-tessellations/10.1214/20-EJP570.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "great hypersphere tessellation",
}

@Article{Boenkost:2021:HFC,
  author =       "Florin Boenkost and Adri{\'a}n Gonz{\'a}lez Casanova
                 and Cornelia Pokalyuk and Anton Wakolbinger",
  title =        "{Haldane}'s formula in {Cannings} models: the case of
                 moderately weak selection",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--36",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP572",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J10; 60J80; 60F05; 92D15; 92D25",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Haldanes-formula-in-Cannings-models-thecaseofmoderately-weak-selection/10.1214/20-EJP572.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "ancestral selection graph; Cannings model; directional
                 selection; probability of fixation; sampling duality",
}

@Article{Dassios:2021:EST,
  author =       "Angelos Dassios and Junyi Zhang",
  title =        "Exact simulation of two-parameter {Poisson--Dirichlet}
                 random variables",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--20",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP573",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G57; 60G51; 65C10",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Exact-simulation-of-two-parameter-Poisson--Dirichlet-random-variables/10.1214/20-EJP573.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "exact simulation; subordinator; two-parameter
                 Poisson--Dirichlet distribution",
}

@Article{Figueiredo:2021:RWG,
  author =       "Daniel Figueiredo and Giulio Iacobelli and Roberto
                 Oliveira and Bruce Reed and Rodrigo Ribeiro",
  title =        "On a random walk that grows its own tree",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--40",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP574",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60K35; 60K35",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/On-a-random-walk-that-grows-its-own-tree/10.1214/20-EJP574.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "dynamic random environments; Local weak convergence;
                 random environments; Random trees; Random walks;
                 transience",
}

@Article{Lambert:2021:MCL,
  author =       "Gaultier Lambert",
  title =        "Mesoscopic central limit theorem for the circular",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--33",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP559",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Mesoscopic-central-limit-theorem-for-the-circular-beta--ensembles/10.1214/20-EJP559.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "loop equations for",
}

@Article{Huang:2021:NMC,
  author =       "De Huang and Joel A. Tropp",
  title =        "Nonlinear matrix concentration via semigroup methods",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--31",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP578",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B20; 46N30; 60J25; 46L53",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Nonlinear-matrix-concentration-via-semigroup-methods/10.1214/20-EJP578.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Bakry--{\'E}mery criterion; concentration inequality;
                 functional inequality; local Poincar{\'e} inequality;
                 Markov process; matrix concentration; semigroup",
}

@Article{Oh:2021:CSN,
  author =       "Tadahiro Oh and Mamoru Okamoto",
  title =        "Comparing the stochastic nonlinear wave and heat
                 equations: a case study",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--44",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP575",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "35L71; 35K15; 60H15",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Comparing-the-stochastic-nonlinear-wave-and-heat-equations--a/10.1214/20-EJP575.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Nonlinear heat equation; Nonlinear wave equation;
                 renormalization; stochastic nonlinear heat equation;
                 stochastic nonlinear wave equation; Stochastic
                 quantization equation; White noise",
}

@Article{Legrand:2021:IDD,
  author =       "Alexandre Legrand",
  title =        "Influence of disorder on {DNA} denaturation:
                 the disordered generalized {Poland--Scheraga} model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--43",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP563",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 82D60; 92C05; 60K05",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Influence-of-disorder-on-DNA-denaturation--thedisordered-generalized-Poland/10.1214/20-EJP563.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Critical behavior; disorder relevance; disordered
                 polymer models; DNA denaturation; shift of the critical
                 point",
}

@Article{Adamczak:2021:MGC,
  author =       "Rados{\l}aw Adamczak and Rafa{\l} Lata{\l}a and
                 Rafa{\l} Meller",
  title =        "Moments of {Gaussian} chaoses in {Banach} spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--36",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP567",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60E15; 60G15; 60B11",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Moments-of-Gaussian-chaoses-in-Banach-spaces/10.1214/20-EJP567.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Gaussian chaoses; Gaussian processes; Metric entropy;
                 polynomials in independent random variables; Tail and
                 moment inequalities",
}

@Article{Criens:2021:ACS,
  author =       "David Criens",
  title =        "On absolute continuity and singularity of
                 multidimensional diffusions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--26",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP555",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J60; 60G44; 60H10; 91B70",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/On-absolute-continuity-and-singularity-of-multidimensional-diffusions/10.1214/20-EJP555.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Absolute continuity; explosion; Integral test;
                 multidimensional diffusion; perpetual integral; Random
                 time change; singularity; uniformly integrable
                 martingale",
}

@Article{Fountoulakis:2021:CHM,
  author =       "Nikolaos Fountoulakis and Pim van der Hoorn and Tobias
                 M{\"u}ller and Markus Schepers",
  title =        "Clustering in a hyperbolic model of complex networks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--132",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP583",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "05C80",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Clustering-in-a-hyperbolic-model-of-complex-networks/10.1214/21-EJP583.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "clustering; hyperbolic random graph; Random graphs",
}

@Article{Mucha:2021:STO,
  author =       "Jacek Mucha",
  title =        "Spectral theory for one-dimensional (non-symmetric)
                 stable processes killed upon hitting the origin",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--33",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP594",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G51; 60G52; 60J35; 60J45",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Spectral-theory-for-one-dimensional-non-symmetric-stable-processes-killed/10.1214/21-EJP594.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "hitting time; Spectral theory; Stable process;
                 Transition density",
}

@Article{Huang:2021:DED,
  author =       "Xing Huang and Feng-Yu Wang",
  title =        "Derivative estimates on distributions of
                 {McKean--Vlasov} {SDEs}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--12",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP582",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G44",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Derivative-estimates-on-distributions-of-McKean--Vlasov-SDEs/10.1214/21-EJP582.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "60H1075; heat kernel parameter expansion; intrinsic
                 derivative; L-derivative; Mckean-Vlasov SDEs",
}

@Article{Luh:2021:ECN,
  author =       "Kyle Luh and Sean O'Rourke",
  title =        "Eigenvectors and controllability of non-{Hermitian}
                 random matrices and directed graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--43",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP588",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B20; 93E03",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Eigenvectors-and-controllability-of-non-Hermitian-random-matrices-and-directed/10.1214/21-EJP588.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Controllability; eigenvectors; non-Hermitian; Random
                 matrix",
}

@Article{Dalang:2021:MPG,
  author =       "Robert C. Dalang and Cheuk Yin Lee and Carl Mueller
                 and Yimin Xiao",
  title =        "Multiple points of {Gaussian} random fields",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--25",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP589",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G15; 60G17; 60G60",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Multiple-points-of-Gaussian-random-fields/10.1214/21-EJP589.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "critical dimension; Fractional Brownian sheet;
                 Gaussian random fields; multiple points; Stochastic
                 heat and wave equations",
}

@Article{Carrance:2021:CET,
  author =       "Ariane Carrance",
  title =        "Convergence of {Eulerian} triangulations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--48",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP579",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "05C80; 60B05; 60J80; 05A16",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Convergence-of-Eulerian-triangulations/10.1214/21-EJP579.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "branching processes; local limits of maps; Random
                 maps; scaling limits of maps",
}

@Article{Komorowski:2021:HLC,
  author =       "Tomasz Komorowski and Stefano Olla and Marielle
                 Simon",
  title =        "Hydrodynamic limit for a chain with thermal and
                 mechanical boundary forces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--49",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP581",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "82C70; 60K35",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Hydrodynamic-limit-for-a-chain-with-thermal-and-mechanical-boundary/10.1214/21-EJP581.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "boundary conditions; Fourier-Wigner functions;
                 harmonic chain; Hydrodynamic limit",
}

@Article{Erny:2021:CPC,
  author =       "Xavier Erny and Eva L{\"o}cherbach and Dasha
                 Loukianova",
  title =        "Conditional propagation of chaos for mean field
                 systems of interacting neurons",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--25",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP580",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J76; 60K35; 60G55; 60G09",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Conditional-propagation-of-chaos-for-mean-field-systems-of-interacting/10.1214/21-EJP580.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "empirical measure; exchangeability; Hewitt Savage
                 theorem; interacting particle systems; Martingale
                 problem; mean field interaction; Piecewise
                 deterministic Markov processes; propagation of chaos",
}

@Article{Osekowski:2021:SMB,
  author =       "Adam Os{\k{e}}kowski and Yahui Zuo",
  title =        "Sharp maximal {$ L^p $}-bounds for continuous
                 martingales and their differential subordinates",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--22",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP596",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G44",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Sharp-maximal-Lp-bounds-for-continuous-martingales-and-their-differential/10.1214/21-EJP596.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Differential subordination; martingale; maximal
                 inequality; stochastic integral",
}

@Article{Cass:2021:LTB,
  author =       "Thomas Cass and Dan Crisan and Paul Dobson and Michela
                 Ottobre",
  title =        "Long-time behaviour of degenerate diffusions:
                 {UFG}-type {SDEs} and time-inhomogeneous hypoelliptic
                 processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--72",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP577",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H10; 35K10; 35B35; 35B65; 58J65; 49J55; 93E03;
                 37H10",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Long-time-behaviour-of-degenerate-diffusions--UFG-type-SDEs/10.1214/20-EJP577.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Diffusion Semigroups; parabolic PDE; UFG condition;
                 H{\"o}rmander condition; long time asymptotics;
                 processes with multiple invariant measures; non-ergodic
                 SDEs; distributions with non-constant rank; stochastic
                 control theory",
}

@Article{Cancrini:2021:PCG,
  author =       "Nicoletta Cancrini and Gustavo Posta",
  title =        "Propagation of chaos for a general balls into bins
                 dynamics",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--20",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP590",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60B10",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Propagation-of-chaos-for-a-general-balls-into-bins-dynamics/10.1214/21-EJP590.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "chaos propagation; Interacting particle system;
                 parallel updates; queues network",
}

@Article{Cipolloni:2021:FAC,
  author =       "Giorgio Cipolloni and L{\'a}szl{\'o} Erd{\H{o}}s and
                 Dominik Schr{\"o}der",
  title =        "Fluctuation around the circular law for random
                 matrices with real entries",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--61",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP591",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B20; 15B52",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Fluctuation-around-the-circular-law-for-random-matrices-with-real/10.1214/21-EJP591.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "central limit theorem; Dyson Brownian motion; Girko's
                 formula; linear statistics; Local law",
}

@Article{Biswas:2021:SLF,
  author =       "Niloy Biswas and Alison Etheridge and Aleksander
                 Klimek",
  title =        "The spatial {Lambda-Fleming-Viot} process with
                 fluctuating selection",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--51",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP593",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G57; 60J25; 92D15; 60H15; 60G55",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/The-spatial-Lambda-Fleming-Viot-process-with-fluctuating-selection/10.1214/21-EJP593.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "fluctuating selection; scaling limits; spatial Lambda
                 Fleming-Viot model; Stochastic growth models; tracer
                 dynamics",
}

@Article{Rivera:2021:TIP,
  author =       "Alejandro Rivera",
  title =        "{Talagrand}'s inequality in planar {Gaussian} field
                 percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--25",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP585",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G60; 60K35; 82B43; 82C43",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Talagrands-inequality-in-planar-Gaussian-field-percolation/10.1214/21-EJP585.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Gaussian fields; percolation; phase transition",
}

@Article{Ayala:2021:HOF,
  author =       "Mario Ayala and Gioia Carinci and Frank Redig",
  title =        "Higher order fluctuation fields and orthogonal duality
                 polynomials",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--35",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP586",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 35K55",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Higher-order-fluctuation-fields-and-orthogonal-duality-polynomials/10.1214/21-EJP586.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "fluctuation fields; higher-order fields; orthogonal
                 polynomials; self-duality",
}

@Article{Dobler:2021:SME,
  author =       "Christian D{\"o}bler and Miko{\l}aj J. Kasprzak",
  title =        "{Stein}'s method of exchangeable pairs in multivariate
                 functional approximations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--50",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP587",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B10; 60F17; 60J65; 60E05; 60E15",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Steins-method-of-exchangeable-pairs-in-multivariate-functional-approximations/10.1214/21-EJP587.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "0B12; Exchangeable pairs; Functional convergence;
                 multivariate processes; Stein's method; U-statistics",
}

@Article{Kalinin:2021:SCR,
  author =       "Alexander Kalinin",
  title =        "Support characterization for regular path-dependent
                 stochastic {Volterra} integral equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--29",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP576",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H20; 28C20; 60G17; 45D05; 45J05",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Support-characterization-for-regular-path-dependent-stochastic-Volterra-integral-equations/10.1214/20-EJP576.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "support of a measure; path-dependent Volterra process;
                 functional Volterra integral equation; functional
                 It{\^o} calculus; vertical derivative; H{\"o}lder
                 space",
}

@Article{Konarovskyi:2021:SBM,
  author =       "Vitalii Konarovskyi and Vlada Limic",
  title =        "Stochastic block model in a new critical regime and
                 the interacting multiplicative coalescent",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--23",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP584",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J75; 60K35; 60B12; 05C80",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Stochastic-block-model-in-a-new-critical-regime-and-the/10.1214/21-EJP584.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "multiplicative coalescent; near-critical; phase
                 transition; random graph; Stochastic block model",
}

@Article{Aksamit:2021:TTR,
  author =       "Anna Aksamit and Tahir Choulli and Monique
                 Jeanblanc",
  title =        "Thin times and random times' decomposition",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--22",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP569",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G07; 60G40; 60G44",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Thin-times-and-random-times-decomposition/10.1214/20-EJP569.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "(semi)martingale stability; avoidance of stopping
                 time; dual optional projection; graph of a random time;
                 Honest times; hypothesis (H{\prime}); immersion;
                 progressive enlargement of filtration; thin times;
                 thin-thick decomposition",
}

@Article{Zhan:2021:TCG,
  author =       "Dapeng Zhan",
  title =        "Two-curve {Green}'s function for $2$-{SLE}: the
                 boundary case",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--58",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP592",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Two-curve-Greens-function-for-2-SLE--the-boundary/10.1214/21-EJP592.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "30C; 60G; Green's function; multiple SLE; SLE",
}

@Article{Emrah:2021:FSC,
  author =       "Elnur Emrah and Christopher Janjigian and Timo
                 Sepp{\"a}l{\"a}inen",
  title =        "Flats, spikes and crevices: the evolving shape of the
                 inhomogeneous corner growth model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--45",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP595",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60K37",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Flats-spikes-and-crevices--the-evolving-shape-of-the/10.1214/21-EJP595.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Corner growth model; flux; Last-passage percolation;
                 Limit shapes; TASEP",
}

@Article{McKenna:2021:LDE,
  author =       "Benjamin McKenna",
  title =        "Large deviations for extreme eigenvalues of deformed
                 {Wigner} random matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--37",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/20-EJP571",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B20; 60F10",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Large-deviations-for-extreme-eigenvalues-of-deformed-Wigner-random-matrices/10.1214/20-EJP571.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Deformed Wigner matrices; Extreme eigenvalues; large
                 deviations; random matrices",
}

@Article{Ledger:2021:MCN,
  author =       "Sean Ledger and Andreas S{\o}jmark",
  title =        "At the mercy of the common noise: blow-ups in a
                 conditional {McKean--Vlasov} Problem",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--39",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP597",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G57; 60H15; 60H30; 82C22; 34B16",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/At-the-mercy-of-the-common-noise--blow-ups/10.1214/21-EJP597.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "blow-ups; common noise; contagion; McKean--Vlasov
                 problem; Particle system; weak convergence",
}

@Article{Chen:2021:UAM,
  author =       "Wei-Kuo Chen and Wai-Kit Lam",
  title =        "Universality of approximate message passing
                 algorithms",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--44",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP604",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F05; 62E20; 68W40",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Universality-of-approximate-message-passing-algorithms/10.1214/21-EJP604.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "message passing; spike recovery; spiked random matrix;
                 Universality",
}

@Article{Liu:2021:SLC,
  author =       "Mingchang Liu and Hao Wu",
  title =        "Scaling limits of crossing probabilities in metric
                 graph {GFF}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--46",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP598",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G15; 60G60; 60J67",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Scaling-limits-of-crossing-probabilities-in-metric-graph-GFF/10.1214/21-EJP598.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Crossing probability; Gaussian free field; Schramm
                 Loewner Evolution",
}

@Article{Baudoin:2021:AWB,
  author =       "Fabrice Baudoin and Jing Wang",
  title =        "Asymptotic windings of the block determinants of a
                 unitary {Brownian} motion and related diffusions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "??",
  pages =        "1--21",
  month =        "",
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP600",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J60; 60B20; 60J35",
  bibdate =      "Tue Mar 30 15:23:09 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Asymptotic-windings-of-the-block-determinants-of-a-unitary-Brownian/10.1214/21-EJP600.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "asymptotic stochastic area; asymptotic windings; block
                 determinants; Brownian motion of complex Grassmannian
                 manifold; Stiefel Brownian motion",
}

@Article{Dumaz:2021:OLH,
  author =       "Laure Dumaz and Yun Li and Benedek Valk{\'o}",
  title =        "Operator level hard-to-soft transition for $ \beta
                 $-ensembles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--28",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP602",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B20; 47B80; 47E05",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Operator-level-hard-to-soft-transition-for-%ce%b2-ensembles/10.1214/21-EJP602.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "random differential operators; random matrices",
}

@Article{Che:2021:ULS,
  author =       "Ziliang Che and Patrick Lopatto",
  title =        "Universality of the least singular value for the sum
                 of random matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--38",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP603",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B20",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Universality-of-the-least-singular-value-for-the-sum-of/10.1214/21-EJP603.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Random matrix theory; Singular value; sparse;
                 Universality",
}

@Article{Benes:2021:RCP,
  author =       "Christian Bene{\v{s}}",
  title =        "Rates of convergence for the planar discrete {Green}'s
                 function in {Pacman} domains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--14",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP599",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G50; 31A15",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Rates-of-convergence-for-the-planar-discrete-Greens-function-in/10.1214/21-EJP599.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Green's function; rate of convergence; Simple random
                 walk",
}

@Article{Peretz:2021:MDS,
  author =       "Tal Peretz",
  title =        "Moderate deviations for the self-normalized random
                 walk in random scenery",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--16",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP607",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F10; 60G50; 60K37",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Moderate-deviations-for-the-self-normalized-random-walk-in-random/10.1214/21-EJP607.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Local times; Moderate deviations; Random walk in
                 random scenery; self-normalized partial sums",
}

@Article{Nestoridi:2021:FSR,
  author =       "Evita Nestoridi and Oanh Nguyen",
  title =        "The full spectrum of random walks on complete finite
                 $d$-ary trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--17",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP608",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60C05",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/The-full-spectrum-of-random-walks-on-complete-finite-d/10.1214/21-EJP608.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Random walk; regular trees; spectrum",
}

@Article{Baudoin:2021:TIM,
  author =       "Fabrice Baudoin and Nathaniel Eldredge",
  title =        "Transportation inequalities for {Markov} kernels and
                 their applications",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--30",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP605",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "47D07; 49Q22; 28A33; 58J65",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Transportation-inequalities-for-Markov-kernels-and-their-applications/10.1214/21-EJP605.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "functional inequalities; Hellinger distance;
                 Kantorovich--Wasserstein distance; Kuwada duality;
                 Markov kernels; Optimal transport; reverse logarithmic
                 Sobolev inequality; Reverse Poincar{\'e} inequality",
}

@Article{Ameur:2021:LTP,
  author =       "Yacin Ameur",
  title =        "A localization theorem for the planar {Coulomb} gas in
                 an external field",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--21",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP613",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/A-localization-theorem-for-the-planar-Coulomb-gas-in-an/10.1214/21-EJP613.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Coulomb gas; droplet; external potential;
                 Localization",
}

@Article{Bovier:2021:MDC,
  author =       "Anton Bovier and Saeda Marello and Elena Pulvirenti",
  title =        "Metastability for the dilute {Curie--Weiss} model with
                 {Glauber} dynamics",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--38",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP610",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60K37; 82B20; 82B44",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Metastability-for-the-dilute-CurieWeiss-model-with-Glauber-dynamics/10.1214/21-EJP610.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Erd{\H{o}}s--R{\'e}nyi random graph; Glauber dynamics;
                 metastability; randomly dilute Curie--Weiss model",
}

@Article{Gotze:2021:CIP,
  author =       "Friedrich G{\"o}tze and Holger Sambale and Arthur
                 Sinulis",
  title =        "Concentration inequalities for polynomials in $ \alpha
                 $-sub-exponential random variables",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--22",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP606",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60E15; 46E30; 46N30",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Concentration-inequalities-for-polynomials-in-%ce%b1-sub-exponential-random-variables/10.1214/21-EJP606.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "concentration of measure phenomenon; Hanson-Wright
                 inequality; Orlicz norms; Poisson chaos;
                 sub-exponential random variables",
}

@Article{Collet:2021:CRM,
  author =       "Francesca Collet and Fabrizio Leisen and Steen
                 Thorbj{\o}rnsen",
  title =        "Completely random measures and {L{\'e}vy} bases in
                 free probability",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--41",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP620",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "46L54; 60E07; 60G57",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Completely-random-measures-and-L%c3%a9vy-bases-in-free-probability/10.1214/21-EJP620.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "free completely random measure; free infinite
                 divisibility; free L{\'e}vy basis; L{\'e}vy-It{\^o}
                 type decomposition",
}

@Article{Werner:2021:CPR,
  author =       "Florian Werner",
  title =        "Concatenation and pasting of right processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--21",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP611",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J40; 60J45",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Concatenation-and-pasting-of-right-processes/10.1214/21-EJP611.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "concatenation; Markov processes; pasting; Right
                 processes",
}

@Article{Hayashi:2021:SSL,
  author =       "Kohei Hayashi",
  title =        "Spatial-segregation limit for exclusion processes with
                 two components under unbalanced reaction",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--36",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP621",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H15",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Spatial-segregation-limit-for-exclusion-processes-with-two-components-under/10.1214/21-EJP621.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "hydrodynamics limit; Interacting particle system",
}

@Article{Weber:2021:EII,
  author =       "Frederic Weber",
  title =        "Entropy-information inequalities under
                 curvature-dimension conditions for continuous-time
                 {Markov} chains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--31",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP627",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J27; 47D07; 39A12",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Entropy-information-inequalities-under-curvature-dimension-conditions-for-continuous-time/10.1214/21-EJP627.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "curvature-dimension inequalities; diameter bounds;
                 Entropy; exponential integrability of Lipschitz
                 functions; Fisher information; Markov chain; modified
                 Nash inequality; ultracontractive bounds",
}

@Article{deTiliere:2021:ZDM,
  author =       "B{\'e}atrice de Tili{\`e}re",
  title =        "The {$Z$}-Dirac and massive {Laplacian} operators in
                 the {$Z$}-invariant {Ising} model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--86",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP601",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "82B20; 82B23; 33E05; 05A19",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/The-Z-Dirac-and-massive-Laplacian-operators-in-the-Z/10.1214/21-EJP601.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Dimer model; discrete massive harmonic and holomorphic
                 functions; Ising model; massive Laplacian and Dirac
                 operators; spanning forests and spanning trees;
                 Z-invariance",
}

@Article{Chelkak:2021:CML,
  author =       "Dmitry Chelkak and Yijun Wan",
  title =        "On the convergence of massive loop-erased random walks
                 to massive {SLE(2)} curves",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--35",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP615",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "82B20",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/On-the-convergence-of-massive-loop-erased-random-walks-to/10.1214/21-EJP615.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "60Dxx; loop-erased random walks; massive SLE curves",
}

@Article{Basse-OConnor:2021:PVF,
  author =       "Andreas Basse-O'Connor and Vytaut{\.e}
                 Pilipauskait{\.e} and Mark Podolskij",
  title =        "Power variations for fractional type infinitely
                 divisible random fields",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--35",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP617",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F05; 60G60; 60G22; 60G10; 60G57",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Power-variations-for-fractional-type-infinitely-divisible-random-fields/10.1214/21-EJP617.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "fractional fields; infill asymptotics; limit theorems;
                 moving averages; power variation; stable convergence",
}

@Article{Grahovac:2021:IIV,
  author =       "Danijel Grahovac and Nikolai N. Leonenko and Murad S.
                 Taqqu",
  title =        "Intermittency and infinite variance: the case of
                 integrated {supOU} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--31",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP623",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F05; 60G52; 60G10",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Intermittency-and-infinite-variance--the-case-of-integrated-supOU/10.1214/21-EJP623.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "absolute moments; infinite variance; limit theorems;
                 Ornstein--Uhlenbeck process; supOU processes",
}

@Article{Stivanello:2021:LTL,
  author =       "Samuele Stivanello and Gianmarco Bet and Alessandra
                 Bianchi and Marco Lenci and Elena Magnanini",
  title =        "Limit theorems for {L{\'e}vy} flights on a {$1$D}
                 {L{\'e}vy} random medium",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--25",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP626",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G50; 60G55; 60F17; 82C41; 60G51",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Limit-theorems-for-L%c3%a9vy-flights-on-a-1D-L%c3%a9vy-random/10.1214/21-EJP626.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Anomalous diffusion; L{\'e}vy flights; L{\'e}vy random
                 medium; random walk on point process; Stable
                 distributions; Stable processes",
}

@Article{Profeta:2021:AUS,
  author =       "Christophe Profeta",
  title =        "The area under a spectrally positive stable excursion
                 and other related processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--21",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP618",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G52; 60G18; 60E10",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/The-area-under-a-spectrally-positive-stable-excursion-and-other/10.1214/21-EJP618.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Meander; normalized excursion; Stable processes",
}

@Article{Jalowy:2021:RCP,
  author =       "Jonas Jalowy",
  title =        "Rate of convergence for products of independent
                 non-{Hermitian} random matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--24",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP625",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B20; 41A25",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Rate-of-convergence-for-products-of-independent-non-Hermitian-random/10.1214/21-EJP625.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "circular law; Ginibre matrices; Logarithmic potential;
                 Meijer-G function; products of non-Hermitian random
                 matrices; rate of convergence",
}

@Article{Behme:2021:LKE,
  author =       "Anita Behme and Alexander Lindner and Jana Reker",
  title =        "On the law of killed exponential functionals",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--35",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP616",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60E07; 60E10; 60J35; 46N30",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/On-the-law-of-killed-exponential-functionals/10.1214/21-EJP616.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Density; exponential functional; generalised
                 Ornstein--Uhlenbeck process; infinitesimal generator;
                 killing; L{\'e}vy processes",
}

@Article{Belloum:2021:ASR,
  author =       "Mohamed Ali Belloum and Bastien Mallein",
  title =        "Anomalous spreading in reducible multitype branching
                 {Brownian} motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--39",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP629",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J80; 60G55; 60G70; 92D25",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Anomalous-spreading-in-reducible-multitype-branching-Brownian-motion/10.1214/21-EJP629.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "anomalous spreading; Branching Brownian motion;
                 Brownian motion; Extremal process; multitype branching
                 process",
}

@Article{Nica:2021:IDL,
  author =       "Mihai Nica",
  title =        "Intermediate disorder limits for multi-layer
                 semi-discrete directed polymers",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--50",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP614",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "82D60",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Intermediate-disorder-limits-for-multi-layer-semi-discrete-directed-polymers/10.1214/21-EJP614.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "KPZ; non-intersecting random walks; random polymers",
}

@Article{Collevecchio:2021:NRV,
  author =       "Andrea Collevecchio and Xiaolin Zeng",
  title =        "A note on recurrence of the Vertex reinforced jump
                 process and fractional moments localization",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--16",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP609",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/A-note-on-recurrence-of-the-Vertex-reinforced-jump-process/10.1214/21-EJP609.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Localization; recurrence; Vertex-reinforced jump
                 process",
}

@Article{Ahmadi:2021:BSD,
  author =       "Mahdi Ahmadi and Alexandre Popier and Ali Devin
                 Sezer",
  title =        "Backward stochastic differential equations with
                 non-{Markovian} singular terminal conditions for
                 general driver and filtration",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--27",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP619",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G40; 60G99; 60H99; 65M80",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Backward-stochastic-differential-equations-with-non-Markovian-singular-terminal-conditions/10.1214/21-EJP619.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "backward stochastic differential equation; continuity
                 problem; density of hitting time; Green's function;
                 singularity",
}

@Article{deCatelan:2021:FGP,
  author =       "Jacques de Catelan and Pierre-Lo{\"\i}c M{\'e}liot",
  title =        "Fluctuations of the {Gromov--Prohorov} sample model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--37",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP634",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B10; 60B05; 60F05",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Fluctuations-of-the-GromovProhorov-sample-model/10.1214/21-EJP634.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "combinatorics of the cumulants of random variables;
                 discrete approximation of metric spaces;
                 Gromov--Prohorov topology",
}

@Article{Dolgopyat:2021:EBD,
  author =       "Dmitry Dolgopyat and Bassam Fayad and Maria
                 Saprykina",
  title =        "Erratic behavior for $1$-dimensional random walks in a
                 {Liouville} quasi-periodic environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--36",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP622",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K37; 60F15; 37C05; 37A45",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Erratic-behavior-for-1-dimensional-random-walks-in-a-Liouville/10.1214/21-EJP622.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Liouville phenomena; Localization; random walks in
                 random environment; random walks in random potential",
}

@Article{Assing:2021:ETF,
  author =       "Sigurd Assing and John Herman",
  title =        "Extension technique for functions of diffusion
                 operators: a stochastic approach",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--32",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP624",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J45; 60J60; 60J55; 35J25; 35J70; 47G20",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Extension-technique-for-functions-of-diffusion-operators--a-stochastic/10.1214/21-EJP624.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Dirichlet-to-Neumann map; elliptic equation; Krein
                 strings; trace process",
}

@Article{Ancona:2021:ZSS,
  author =       "Michele Ancona and Thomas Letendre",
  title =        "Zeros of smooth stationary {Gaussian} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--81",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP637",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F05; 60F15; 60F17; 60F25; 60G15; 60G55; 60G57",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Zeros-of-smooth-stationary-Gaussian-processes/10.1214/21-EJP637.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "central limit theorem; central moments; clustering;
                 Gaussian process; k-point function; Kac--Rice formula;
                 Law of Large Numbers",
}

@Article{Deslandes:2021:LLL,
  author =       "Cl{\'e}ment Deslandes and Christian Houdr{\'e}",
  title =        "On the limiting law of the length of the longest
                 common and increasing subsequences in random words with
                 arbitrary distribution",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--27",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP612",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "05A05; 60C05; 60F05",
  bibdate =      "Fri May 21 05:21:04 MDT 2021",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/On-the-limiting-law-of-the-length-of-the-longest/10.1214/21-EJP612.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Last passage percolation; longest common subsequences;
                 longest increasing subsequences; optimal alignment;
                 random matrices; random words; weak convergence",
}

@Article{Lember:2021:EFS,
  author =       "J{\"u}ri Lember and Joonas Sova",
  title =        "Exponential forgetting of smoothing distributions for
                 pairwise {Markov} models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--30",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP628",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J05; 60J55",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Exponential-forgetting-of-smoothing-distributions-for-pairwise-Markov-models/10.1214/21-EJP628.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Hidden Markov models; Markov models; smoothing
                 probabilities",
}

@Article{Huang:2021:PDD,
  author =       "Xing Huang",
  title =        "Path-distribution dependent {SDEs} with singular
                 coefficients",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--21",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP630",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G44",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Path-distribution-dependent-SDEs-with-singular-coefficients/10.1214/21-EJP630.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "60H1075; Harnack inequality; Krylov's estimate;
                 Path-distribution dependent SDEs; Zvonkin's transform",
}

@Article{Kozitsky:2021:MPI,
  author =       "Yuri Kozitsky and Michael R{\"o}ckner",
  title =        "A {Markov} process for an infinite interacting
                 particle system in the continuum",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--53",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP631",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J25; 60J75; 60G55; 35Q84",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/A-Markov-process-for-an-infinite-interacting-particle-system-in/10.1214/21-EJP631.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Fokker--Planck equation; martingale solution;
                 Measure-valued Markov process; point process;
                 stochastic semigroup",
}

@Article{Allan:2021:RFP,
  author =       "Andrew L. Allan",
  title =        "Robust filtering and propagation of uncertainty in
                 hidden {Markov} models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--37",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP633",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G35; 60L50; 60L90",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Robust-filtering-and-propagation-of-uncertainty-in-hidden-Markov-models/10.1214/21-EJP633.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Filtering; Hidden Markov model; parameter uncertainty;
                 pathwise optimal control; Rough paths",
}

@Article{Bates:2021:FPL,
  author =       "Erik Bates",
  title =        "Full-path localization of directed polymers",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--24",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP641",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K37; 60G15; 60G17; 82B44; 82D30; 82D60",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Full-path-localization-of-directed-polymers/10.1214/21-EJP641.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Directed polymers; Gaussian disorder; path
                 localization; Replica overlap",
}

@Article{Nejjar:2021:DPT,
  author =       "Peter Nejjar",
  title =        "Dynamical phase transition of {ASEP} in the {KPZ}
                 regime",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--20",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP642",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Dynamical-phase-transition-of-ASEP-in-the-KPZ-regime/10.1214/21-EJP642.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "ASEP; dynamical phase transition; KPZ universality",
}

@Article{Altman:2021:BSG,
  author =       "Henri Elad Altman",
  title =        "{Bessel} {SPDEs} with general {Dirichlet} boundary
                 conditions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--36",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP632",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H15; 60H17",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Bessel-SPDEs-with-general-Dirichlet-boundary-conditions/10.1214/21-EJP632.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Bessel processes; Dirichlet forms; integration by
                 parts formulae; Local times; renormalisation; Singular
                 SPDEs",
}

@Article{Lochowski:2021:LTT,
  author =       "Rafa{\l} M. {\L}ochowski and Jan Ob{\l}{\'o}j and
                 David J. Pr{\"o}mel and Pietro Siorpaes",
  title =        "Local times and {Tanaka--Meyer} formulae for
                 c{\`a}dl{\`a}g paths",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--29",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP638",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "26A99; 60J60; 60H05",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Local-times-and-TanakaMeyer-formulae-for-c%c3%a0dl%c3%a0g-paths/10.1214/21-EJP638.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "c{\`a}dl{\`a}g path; F{\"o}llmer--It{\^o} formula;
                 Local time; pathwise stochastic integration; pathwise
                 Tanaka formula; Semimartingale",
}

@Article{Andrieu:2021:SHP,
  author =       "Christophe Andrieu and Paul Dobson and Andi Q. Wang",
  title =        "Subgeometric hypocoercivity for
                 piecewise-deterministic {Markov} process {Monte Carlo}
                 methods",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--26",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP643",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J25; 65C05",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Subgeometric-hypocoercivity-for-piecewise-deterministic-Markov-process-Monte-Carlo-methods/10.1214/21-EJP643.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "hypocoercivity; Markov chain Monte Carlo;
                 piecewise-deterministic Markov process; subgeometric
                 convergence",
}

@Article{Botero:2021:LDP,
  author =       "Alonso Botero and Matthias Christandl and P{\'e}ter
                 Vrana",
  title =        "Large deviation principle for moment map estimation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--23",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP636",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F10; 22E46; 53D20; 81P50",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Large-deviation-principle-for-moment-map-estimation/10.1214/21-EJP636.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "compact Lie group; large deviation principle; moment
                 map; quantum measurement",
}

@Article{Senizergues:2021:GWR,
  author =       "Delphin S{\'e}nizergues",
  title =        "Geometry of weighted recursive and affine preferential
                 attachment trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--56",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP640",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J05; 05C05",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Geometry-of-weighted-recursive-and-affine-preferential-attachment-trees/10.1214/21-EJP640.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "limit theorems; preferential attachment; profile of
                 random trees; weighted recursive trees",
}

@Article{Barashkov:2021:MGT,
  author =       "Nikolay Barashkov and Massimiliano Gubinelli",
  title =        "The {$ \Phi_3^4 $} measure via {Girsanov}'s theorem",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--29",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP635",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "81T08; 60H30; 60L40",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/The-%ce%a634-measure-via-Girsanovs-theorem/10.1214/21-EJP635.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Bou {\'e}-Dupuis formula; Contructive Euclidean
                 Quantum Field Theory; Paracontrolled calculus",
}

@Article{Kozma:2021:PLD,
  author =       "Gady Kozma and Ron Peled",
  title =        "Power-law decay of weights and recurrence of the
                 two-dimensional {VRJP}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--19",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP639",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K37; 60K35; 81T25; 81T60",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Power-law-decay-of-weights-and-recurrence-of-the-two/10.1214/21-EJP639.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "decay of correlations; Random walk in random
                 environment; supersymmetry; Vertex-reinforced jump
                 process",
}

@Article{Ocafrain:2021:CQS,
  author =       "William O{\c{c}}afrain",
  title =        "Convergence to quasi-stationarity through
                 {Poincar{\'e}} inequalities and {Bakry--{\'E}mery}
                 criteria",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--30",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP644",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B10; 60F99; 60J25; 60J50",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Convergence-to-quasi-stationarity-through-Poincar%c3%a9-inequalities-and-Bakry-%c3%89mery/10.1214/21-EJP644.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "1-Wasserstein distance; 39B62; 60J60.; Absorbed Markov
                 processes; Bakry-{\'E}mery condition; multi-dimensional
                 diffusion processes; Poincar{\'e} inequality;
                 quasi-stationary distribution",
}

@Article{Bercu:2021:SAA,
  author =       "Bernard Bercu and Manon Costa and S{\'e}bastien
                 Gadat",
  title =        "Stochastic approximation algorithms for superquantiles
                 estimation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--29",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP648",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "62L20; 60F05; 62P05",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Stochastic-approximation-algorithms-for-superquantiles-estimation/10.1214/21-EJP648.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "conditional value-at-risk; limit theorems; quantile
                 and superquantile; stochastic approximation",
}

@Article{Chen:2021:SBS,
  author =       "Xin Chen and Wenjie Ye",
  title =        "A study of backward stochastic differential equation
                 on a {Riemannian} manifold",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--31",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP649",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H30; 58J65",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/A-study-of-backward-stochastic-differential-equation-on-a-Riemannian/10.1214/21-EJP649.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "backward stochastic differential equation; Riemannian
                 manifold; second fundamental form",
}

@Article{Iyer:2021:PAC,
  author =       "Srikanth K. Iyer and Sanjoy Kr Jhawar",
  title =        "{Poisson} approximation and connectivity in a
                 scale-free random connection model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--23",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP651",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60D05; 60G70; 60G55; 05C80; 05C82",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Poisson-approximation-and-connectivity-in-a-scale-free-random-connection/10.1214/21-EJP651.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "connectivity; inhomogeneous random connection model;
                 Poisson convergence; Poisson point process; scale-free
                 networks; Stein's method",
}

@Article{Song:2021:HDC,
  author =       "Jian Song and Jianfeng Yao and Wangjun Yuan",
  title =        "High-dimensional central limit theorems for a class of
                 particle systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--33",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP646",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H15; 60F05",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/High-dimensional-central-limit-theorems-for-a-class-of-particle/10.1214/21-EJP646.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "central limit theorem; Dyson's Brownian motion;
                 matrix-valued Ornstein--Uhlenbeck process; Particle
                 system; squared Bessel particle system; Wishart
                 process",
}

@Article{Broutin:2021:SSR,
  author =       "Nicolas Broutin and Henning Sulzbach",
  title =        "Self-similar real trees defined as fixed points and
                 their geometric properties",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--50",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP647",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60C05; 60F17; 05C05",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Self-similar-real-trees-defined-as-fixed-points-and-their/10.1214/21-EJP647.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "continuum real tree; fractal dimension;
                 self-similarity; Stochastic fixed point equation",
}

@Article{Hernandez:2021:UAW,
  author =       "Camilo Hern{\'a}ndez and Dylan Possama{\"\i}",
  title =        "A unified approach to well-posedness of type-{I}
                 backward stochastic {Volterra} integral equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--35",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP653",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "93E20; 35F21; 35Q93",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/A-unified-approach-to-well-posedness-of-type-I-backward/10.1214/21-EJP653.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Backward stochastic Volterra integral equations;
                 consistent planning; equilibrium
                 Hamilton--Jacobi--Bellman equation; representation of
                 partial differential equations; Time inconsistency",
}

@Article{Kim:2021:AON,
  author =       "Edward Kim and Tianyang Nie and Marek Rutkowski",
  title =        "{American} options in nonlinear markets",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--41",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP658",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "91G40; 60J28; 91G30; 60H30; 60H10",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/American-options-in-nonlinear-markets/10.1214/21-EJP658.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "American option; nonlinear evaluation; nonlinear
                 market; Reflected BSDE",
}

@Article{Klimsiak:2021:RBT,
  author =       "Tomasz Klimsiak and Maurycy Rzymowski",
  title =        "Reflected {BSDEs} with two optional barriers and
                 monotone coefficient on general filtered space",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--24",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP655",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H10; 60G40",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Reflected-BSDEs-with-two-optional-barriers-and-monotone-coefficient-on/10.1214/21-EJP655.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Dynkin games; nonlinear expectation; optional
                 barriers; processes with regulated trajectories;
                 reflected backward stochastic differential equation",
}

@Article{FitzGerald:2021:IMP,
  author =       "Will FitzGerald",
  title =        "The invariant measure of {PushASEP} with a wall and
                 point-to-line last passage percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--26",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP661",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60C05; 60J45",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/The-invariant-measure-of-PushASEP-with-a-wall-and-point/10.1214/21-EJP661.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "interacting particle systems; non-colliding random
                 walks; point-to-line last passage percolation;
                 symplectic Schur functions",
}

@Article{Steiner:2021:FKA,
  author =       "Cl{\'e}ment Steiner",
  title =        "A {Feynman--Kac} approach for logarithmic {Sobolev}
                 inequalities",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--19",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP656",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "47D08; 60J60",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/A-Feynman--Kac-approach-for-logarithmic-Sobolev-inequalities/10.1214/21-EJP656.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "39B62; Diffusion processes; Feynman--Kac semigroups;
                 logarithmic Sobolev inequalities; perturbed functional
                 inequalities",
}

@Article{Gwynne:2021:JSL,
  author =       "Ewain Gwynne and Nina Holden and Xin Sun",
  title =        "Joint scaling limit of site percolation on random
                 triangulations in the metric and peanosphere sense",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--58",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP659",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60F17; 60J67; 60G57",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Joint-scaling-limit-of-site-percolation-on-random-triangulations-in/10.1214/21-EJP659.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Brownian map; Cardy embedding; Conformal Loop
                 Ensemble; Liouville quantum gravity; mating of trees;
                 Peanosphere; percolation; Schramm-Loewner evolution;
                 uniform triangulations",
}

@Article{Marguet:2021:LTB,
  author =       "Aline Marguet and Charline Smadi",
  title =        "Long time behaviour of continuous-state nonlinear
                 branching processes with catastrophes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--32",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP664",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J80; 60J85; 60H10",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Long-time-behaviour-of-continuous-state-nonlinear-branching-processes-with/10.1214/21-EJP664.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "absorption; continuous-time and space branching Markov
                 processes; explosion; jumps processes; Long-time
                 behaviour",
}

@Article{Lupu:2021:IRK,
  author =       "Titus Lupu and Christophe Sabot and Pierre
                 Tarr{\`e}s",
  title =        "Inverting the {Ray--Knight} identity on the line",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--25",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP657",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G15; 60J60; 60K35; 60K37; 60J55; 81T25; 81T60",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Inverting-the-Ray-Knight-identity-on-the-line/10.1214/21-EJP657.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Gaussian free field; isomorphism theorems; Local time;
                 self-interacting diffusion",
}

@Article{Morrison:2021:STB,
  author =       "Natasha Morrison and Jonathan A. Noel",
  title =        "A sharp threshold for bootstrap percolation in a
                 random hypergraph",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--85",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP650",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60G42; 05C65",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/A-sharp-threshold-for-bootstrap-percolation-in-a-random-hypergraph/10.1214/21-EJP650.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Bootstrap percolation; differential equations method;
                 hypergraphs; Martingales; sharp threshold",
}

@Article{Glatzel:2021:SRW,
  author =       "Tabea Glatzel and Jan Nagel",
  title =        "The speed of random walk on {Galton--Watson} trees
                 with vanishing conductances",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--19",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP645",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K37; 60F15; 60J80; 60K40",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/The-speed-of-random-walk-on-Galton--Watson-trees-with/10.1214/21-EJP645.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Effective velocity; Galton--Watson trees; Random walk
                 in random environment",
}

@Article{Benjamini:2021:IEU,
  author =       "Itai Benjamini and {\'A}d{\'a}m Tim{\'a}r",
  title =        "Invariant embeddings of unimodular random planar
                 graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--18",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP665",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60D05; 60K99",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Invariant-embeddings-of-unimodular-random-planar-graphs/10.1214/21-EJP665.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "invariant embedding; random planar graphs; unimodular
                 embedding",
}

@Article{Belinschi:2021:OEN,
  author =       "Serban Belinschi and Charles Bordenave and Mireille
                 Capitaine and Guillaume C{\'e}bron",
  title =        "Outlier eigenvalues for non-{Hermitian} polynomials in
                 independent i.i.d. matrices and deterministic
                 matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--37",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP666",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "15B52; 60B20; 46L54; 60F05",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Outlier-eigenvalues-for-non-Hermitian-polynomials-in-independent-iid-matrices/10.1214/21-EJP666.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "15A18; Free probability; random matrices",
}

@Article{Kai:2021:GFJ,
  author =       "Hirotaka Kai and Atsushi Takeuchi",
  title =        "Gradient formulas for jump processes on manifolds",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--15",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP660",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J76; 58J65; 60H07; 60H10",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Gradient-formulas-for-jump-processes-on-manifolds/10.1214/21-EJP660.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Integration by parts formulas; jump processes on
                 manifolds; Stochastic differential equations with
                 jumps",
}

@Article{Guerrero:2021:ASW,
  author =       "Raul Bola{\~n}os Guerrero and David Nualart and
                 Guangqu Zheng",
  title =        "Averaging 2d stochastic wave equation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--32",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP672",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H15; 60H07; 60G15; 60F05",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Averaging-2d-stochastic-wave-equation/10.1214/21-EJP672.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "central limit theorem; Malliavin-Stein method; Riesz
                 kernel; Stochastic wave equation",
}

@Article{Roberts:2021:GPD,
  author =       "Matthew I. Roberts and Jason Schweinsberg",
  title =        "A {Gaussian} particle distribution for branching
                 {Brownian} motion with an inhomogeneous branching
                 rate",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--76",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP673",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J80; 92D15; 92D25",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/A-Gaussian-particle-distribution-for-branching-Brownian-motion-with-an/10.1214/21-EJP673.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Branching Brownian motion; Evolution; fitness;
                 Gaussian traveling wave",
}

@Article{Takei:2021:ASB,
  author =       "Masato Takei",
  title =        "Almost sure behavior of linearly edge-reinforced
                 random walks on the half-line",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--18",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP674",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Almost-sure-behavior-of-linearly-edge-reinforced-random-walks-on/10.1214/21-EJP674.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "random walks in random environment; reinforced random
                 walks",
}

@Article{Cichomski:2021:MDA,
  author =       "Stanis{\l}aw Cichomski and Adam Os{\k{e}}kowski",
  title =        "The maximal difference among expert's opinions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--17",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP675",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60E15",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/The-maximal-difference-among-experts-opinions/10.1214/21-EJP675.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Coherent; joint distribution of conditional
                 expectations; opinion; sharp inequality",
}

@Article{Bechtold:2021:LLN,
  author =       "Florian Bechtold and Fabio Coppini",
  title =        "A law of large numbers for interacting diffusions via
                 a mild formulation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--27",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP671",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60F05; 60H20; 60H15; 60L90",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/A-law-of-large-numbers-for-interacting-diffusions-via-a/10.1214/21-EJP671.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Interacting particle system; McKean--Vlasov; Rough
                 paths; self-normalized processes; semigroup approach;
                 Stochastic differential equations",
}

@Article{Lamarre:2021:SOD,
  author =       "Pierre Yves Gaudreau Lamarre",
  title =        "Semigroups for one-dimensional {Schr{\"o}dinger}
                 operators with multiplicative {Gaussian} noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--47",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP654",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "47H40; 47D08; 60J55",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Semigroups-for-one-dimensional-Schr%c3%b6dinger-operators-with-multiplicative-Gaussian-noise/10.1214/21-EJP654.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "random Schr{\"o}dinger operators; Gaussian noise;
                 Schr{\"o}dinger semigroups; Feynman--Kac formula",
}

@Article{Brandenberger:2021:HSN,
  author =       "Anna Brandenberger and Luc Devroye and Tommy Reddad",
  title =        "The {Horton}--Strahler number of conditioned
                 {Galton--Watson} trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--29",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP678",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60C05; 60J80; 05C05; 60F05",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/The-HortonStrahler-number-of-conditioned-GaltonWatson-trees/10.1214/21-EJP678.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "branching processes; Galton--Watson trees;
                 Horton--Strahler number; probabilistic analysis;
                 Register function",
}

@Article{Deligiannidis:2021:BRR,
  author =       "George Deligiannidis and S{\'e}bastien Gou{\"e}zel and
                 Zemer Kosloff",
  title =        "The boundary of the range of a random walk and the
                 {F{\o}lner} property",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--39",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP667",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F05; 60G50; 20F65",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/The-boundary-of-the-range-of-a-random-walk-and/10.1214/21-EJP667.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "F{\o}lner property; Random walk; range",
}

@Article{Kumar:2021:EMT,
  author =       "Chaman Kumar and Neelima",
  title =        "On explicit {Milstein}-type scheme for
                 {McKean--Vlasov} stochastic differential equations with
                 super-linear drift coefficient",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--32",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP676",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "65C30; 65C35; 65C05; 60H35",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/On-explicit-Milstein-type-scheme-for-McKeanVlasov-stochastic-differential-equations/10.1214/21-EJP676.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "explicit Milstein scheme; McKean--Vlasov SDE;
                 propagation of chaos; rate of strong convergence;
                 super-linear coefficient",
}

@Article{Lashari:2021:DS,
  author =       "Abid Ali Lashari and Ana Serafimovi{\'c} and Pieter
                 Trapman",
  title =        "The duration of a supercritical",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--49",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP679",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 92D30; 05C80; 60J80",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/The-duration-of-a-supercritical-SIR-epidemic-on-a-configuration/10.1214/21-EJP679.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "branching process approximation; first passage
                 percolation; SIR epidemics; time to extinction;
                 vaccination",
}

@Article{Andjel:2021:ZRP,
  author =       "Enrique Andjel and In{\'e}s Armend{\'a}riz and Milton
                 Jara",
  title =        "Zero-range processes with rapidly growing rates",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--29",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP670",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 82C22",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Zero-range-processes-with-rapidly-growing-rates/10.1214/21-EJP670.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "construction of dynamics; Invariant measures;
                 Martingales; superlinear rates; Zero-range process",
}

@Article{Benth:2021:IDP,
  author =       "Fred Espen Benth and Fabian A. Harang",
  title =        "Infinite dimensional pathwise {Volterra} processes
                 driven by {Gaussian} noise --- Probabilistic properties
                 and applications",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--42",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP683",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H05; 60H20; 45D05; 34A12",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Infinite-dimensional-pathwise-Volterra-processes-driven-by-Gaussian-noise-/10.1214/21-EJP683.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Covariance operator; Fractional differential
                 equations; Gaussian processes; Hilbert space; infinite
                 dimensional stochastic analysis; rough path
                 integration; rough volatility models; Volterra integral
                 equations",
}

@Article{Andriopoulos:2021:IPR,
  author =       "George Andriopoulos",
  title =        "Invariance principles for random walks in random
                 environment on trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--38",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP687",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K37; 60F17; 82D30; 60K35",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Invariance-principles-for-random-walks-in-random-environment-on-trees/10.1214/21-EJP687.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "biased random walk; Branching random walk; diffusion
                 in random potential; Galton--Watson tree; Random walk
                 in random environment; self-reinforcement; Sinai's
                 regime",
}

@Article{Pakkanen:2021:LTT,
  author =       "Mikko S. Pakkanen and Riccardo Passeggeri and Orimar
                 Sauri and Almut E. D. Veraart",
  title =        "Limit theorems for trawl processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--36",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP652",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F17; 60G10; 60G57",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Limit-theorems-for-trawl-processes/10.1214/21-EJP652.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Functional limit theorem; moving average; partial sum;
                 stable convergence; trawl process",
}

@Article{Shen:2021:DTS,
  author =       "Yi Shen and Zhenyuan Zhang",
  title =        "On discrete-time self-similar processes with
                 stationary increments",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--24",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP689",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G18; 60G10",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/On-discrete-time-self-similar-processes-with-stationary-increments/10.1214/21-EJP689.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "discrete-time; Self-similar; Stationary increments",
}

@Article{Agarwal:2021:VMT,
  author =       "Pooja Agarwal and Mackenzie Simper and Rick Durrett",
  title =        "The $q$-voter model on the torus",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--33",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP682",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/The-q-voter-model-on-the-torus/10.1214/21-EJP682.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "ODE limit; renormalization; voter model perturbation",
}

@Article{Barrera:2021:CPT,
  author =       "Gerardo Barrera and Michael A. H{\"o}gele and Juan
                 Carlos Pardo",
  title =        "The cutoff phenomenon in total variation for nonlinear
                 {Langevin} systems with small layered stable noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--76",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP685",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "37A25; 37A30; 60F05; 60G51; 60G52; 65C30",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/The-cutoff-phenomenon-in-total-variation-for-nonlinear-Langevin-systems/10.1214/21-EJP685.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Cutoff phenomenon; abrupt thermalization; exponential
                 ergodicity; Stable L{\'e}vy processes; local limit
                 theorem; nonlinear coupling; short coupling; total
                 variation distance; counterexample to Slutsky's lemma
                 in total variation; H{\"o}lder continuity of the
                 characteristic exponent",
}

@Article{Cormier:2021:HBM,
  author =       "Quentin Cormier and Etienne Tanr{\'e} and Romain
                 Veltz",
  title =        "{Hopf} bifurcation in a mean-field model of spiking
                 neurons",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--40",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP688",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 35B10; 35B32; 60H10",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Hopf-bifurcation-in-a-Mean-Field-model-of-spiking-neurons/10.1214/21-EJP688.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Hopf bifurcation; long time behavior; McKean--Vlasov
                 SDE; Mean-field interaction; Piecewise deterministic
                 Markov process; Volterra integral equation",
}

@Article{Rackauskas:2021:AMW,
  author =       "Alfredas Ra{\v{c}}kauskas and Charles Suquet",
  title =        "On the asymptotic of the maximal weighted increment of
                 a random walk with regularly varying jumps: the
                 boundary case",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--31",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP691",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G50; 60G70",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/On-the-asymptotic-of-the-maximal-weighted-increment-of-a/10.1214/21-EJP691.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "maximal increment; Random walk; regularly varying
                 random variables",
}

@Article{Coquille:2021:SIB,
  author =       "Loren Coquille and Anna Kraut and Charline Smadi",
  title =        "Stochastic individual-based models with power law
                 mutation rate on a general finite trait space",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--37",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP693",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "92D25; 60J80; 92D15; 37N25",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Stochastic-individual-based-models-with-power-law-mutation-rate-on/10.1214/21-EJP693.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "adaptive dynamics; birth and death processes;
                 competitive Lotka--Volterra systems; coupling;
                 Eco-evolution; finite graph; selective sweep",
}

@Article{Dubach:2021:ESS,
  author =       "Guillaume Dubach",
  title =        "On eigenvector statistics in the spherical and
                 truncated unitary ensembles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--29",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP686",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B20; 15B52",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/On-eigenvector-statistics-in-the-spherical-and-truncated-unitary-ensembles/10.1214/21-EJP686.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "eigenvectors overlaps; Non-Hermitian random matrices;
                 spherical ensemble; truncated unitary matrices",
}

@Article{Carinci:2021:CPS,
  author =       "Gioia Carinci and Cristian Giardin{\`a} and Frank
                 Redig",
  title =        "Consistent particle systems and duality",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--31",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP684",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60J25",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Consistent-particle-systems-and-duality/10.1214/21-EJP684.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "boundary driven systems; Duality; interacting particle
                 systems; non-equilibrium stationary measure; Symmetric
                 exclusion process; symmetric inclusion process",
}

@Article{Lupu:2021:ITD,
  author =       "Titus Lupu",
  title =        "Isomorphisms of $ \beta $-{Dyson}'s {Brownian} motion
                 with {Brownian} local time",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--31",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP697",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "15B52; 60B20; 60J55; 60G15; 81T18",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Isomorphisms-of-%ce%b2-Dysons-Brownian-motion-with-Brownian-local-time/10.1214/21-EJP697.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Dyson's Brownian motion; Gaussian beta ensembles;
                 Gaussian free field; isomorphism theorems; Local time;
                 Permanental fields; topological expansion",
}

@Article{Seppalainen:2021:ECE,
  author =       "Timo Sepp{\"a}l{\"a}inen and Xiao Shen",
  title =        "Erratum to: {Coalescence estimates for the corner
                 growth model with exponential weights}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--4",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP714",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60K37",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  note =         "See \cite{Seppalainen:2020:CEC}.",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Erratum-to--Coalescence-estimates-for-the-corner-growth-model/10.1214/21-EJP714.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "coalescence exit time; fluctuation exponent; Geodesic;
                 Kardar-Parisi-Zhang; Last-passage percolation; random
                 growth model",
}

@Article{Pene:2021:LTA,
  author =       "Fran{\c{c}}oise P{\`e}ne",
  title =        "Limit theorems for additive functionals of random
                 walks in random scenery",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--46",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP696",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F05; 60F17; 60G15; 60G18; 60K37",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Limit-theorems-for-additive-functionals-of-random-walks-in-random/10.1214/21-EJP696.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Brownian motion; central limit theorem; dynamical
                 system; ergodicity; Infinite measure; local limit
                 theorem; Local time; Random walk in random scenery",
}

@Article{Braun:2021:HFR,
  author =       "Mathias Braun and Batu G{\"u}neysu",
  title =        "Heat flow regularity, {Bismut--Elworthy--Li}'s
                 derivative formula, and pathwise couplings on
                 {Riemannian} manifolds with {Kato} bounded {Ricci}
                 curvature",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--25",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP703",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "47D08; 53C21; 58J35; 58J65",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Heat-flow-regularity-BismutElworthyLis-derivative-formula-and-pathwise-couplings-on/10.1214/21-EJP703.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Bismut--Elworthy--Li formula; coupling; Kato class;
                 Ricci curvature",
}

@Article{Lopatto:2021:TBG,
  author =       "Patrick Lopatto and Kyle Luh",
  title =        "Tail bounds for gaps between eigenvalues of sparse
                 random matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--26",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP669",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B20",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Tail-bounds-for-gaps-between-eigenvalues-of-sparse-random-matrices/10.1214/21-EJP669.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "eigenvalue gap; Random matrix theory; sparse",
}

@Article{Iksanov:2021:LTD,
  author =       "Alexander Iksanov and Anatolii Nikitin and Igor
                 Samoilenko",
  title =        "Limit theorems for discounted convergent
                 perpetuities",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--25",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP705",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F15; 60F17; 60G50",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Limit-theorems-for-discounted-convergent-perpetuities/10.1214/21-EJP705.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "cluster set; functional central limit theorem; Law of
                 the iterated logarithm; perpetuity; Strong law of large
                 numbers",
}

@Article{Mijatovic:2021:LPS,
  author =       "Aleksandar Mijatovi{\'c} and Veno Mramor",
  title =        "{L{\'e}vy} processes on smooth manifolds with a
                 connection",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--39",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP702",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G51; 58J65; 60J25",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/L%c3%a9vy-processes-on-smooth-manifolds-with-a-connection/10.1214/21-EJP702.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "holonomy bundle; horizontal L{\'e}vy process; Linear
                 connection; L{\'e}vy process on a smooth manifold;
                 Marcus stochastic differential equation; stochastic
                 anti-development; stochastic horizontal lift",
}

@Article{Betz:2021:SPT,
  author =       "Volker Betz and Johannes Ehlert and Benjamin Lees and
                 Lukas Roth",
  title =        "Sharp phase transition for random loop models on
                 trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--26",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP677",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Sharp-phase-transition-for-random-loop-models-on-trees/10.1214/21-EJP677.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "60; phase transition; random interchange; Random loop
                 model; Random Stirring",
}

@Article{Corso:2021:LDR,
  author =       "Emilio Corso",
  title =        "Large deviations for random walks on free products of
                 finitely generated groups",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--22",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP695",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B15; 60F10; 60G50; 05C81",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Large-deviations-for-random-walks-on-free-products-of-finitely/10.1214/21-EJP695.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "cone types; free groups; Free Products;
                 Gromov-hyperbolic groups; large deviations; Random
                 walks; regular trees",
}

@Article{Dimitrov:2021:TBG,
  author =       "Evgeni Dimitrov and Xiang Fang and Lukas Fesser and
                 Christian Serio and Carson Teitler and Angela Wang and
                 Weitao Zhu",
  title =        "Tightness of {Bernoulli} {Gibbsian} line ensembles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--93",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP698",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "82B41; 60J65",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Tightness-of-Bernoulli-Gibbsian-line-ensembles/10.1214/21-EJP698.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "avoiding random walks; Brownian motion; Gibbsian line
                 ensembles",
}

@Article{Gapeev:2021:PME,
  author =       "Pavel V. Gapeev and Monique Jeanblanc and Dongli Wu",
  title =        "Projections of martingales in enlargements of
                 {Brownian} filtrations under {Jacod}'s equivalence
                 hypothesis",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--24",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP694",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G44; 60J65; 60G40; 60G35; 60H10; 91G40",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Projections-of-martingales-in-enlargements-of-Brownian-filtrations-under-Jacods/10.1214/21-EJP694.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Brownian motion; changes of probability measures;
                 conditional probability density; initial and
                 progressive enlargements of filtrations; Jacod's
                 equivalence hypothesis; predictable (martingale)
                 representation property",
}

@Article{Baldassarri:2021:MLG,
  author =       "Simone Baldassarri and Francesca Romana Nardi",
  title =        "Metastability in a lattice gas with strong anisotropic
                 interactions under {Kawasaki} dynamics",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--66",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP701",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J10; 60K35; 82C20; 82C22; 82C26",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Metastability-in-a-lattice-gas-with-strong-anisotropic-interactions-under/10.1214/21-EJP701.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "critical droplet; Kawasaki dynamics; large deviations;
                 lattice gas; metastability",
}

@Article{Freidlin:2021:ACM,
  author =       "M. Freidlin and L. Koralov",
  title =        "Averaging in the case of multiple invariant measures
                 for the fast system",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--17",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP681",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "70K70; 70K65; 35B40; 34C29",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Averaging-in-the-case-of-multiple-invariant-measures-for-the/10.1214/21-EJP681.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "averaging; fast-slow system; gluing conditions;
                 processes on graphs; simplex of invariant measures",
}

@Article{Kaur:2021:HOF,
  author =       "Gursharn Kaur and Adrian R{\"o}llin",
  title =        "Higher-order fluctuations in dense random graph
                 models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--36",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP708",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F05; 05C80",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Higher-order-fluctuations-in-dense-random-graph-models/10.1214/21-EJP708.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "centered subgraph counts; central limit theorem;
                 Gaussian Hilbert spaces; graphon",
}

@Article{Chen:2021:SES,
  author =       "Le Chen and Davar Khoshnevisan and David Nualart and
                 Fei Pu",
  title =        "Spatial ergodicity for {SPDEs} via {Poincar{\'e}}-type
                 inequalities",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--37",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP690",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H15; 37A25; 60H07; 60G10",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Spatial-ergodicity-for-SPDEs-via-Poincar%c3%a9-type-inequalities/10.1214/21-EJP690.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "ergodicity; Malliavin calculus; Poincar{\'e}-type
                 inequality; SPDEs",
}

@Article{Tang:2021:WUS,
  author =       "Pengfei Tang",
  title =        "Weights of uniform spanning forests on nonunimodular
                 transitive graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--62",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP709",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Weights-of-uniform-spanning-forests-on-nonunimodular-transitive-graphs/10.1214/21-EJP709.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Mass-transport principle; nonunimodular transitive
                 graphs; uniform spanning forests",
}

@Article{Klaassen:2021:HID,
  author =       "Chris A. J. Klaassen and Jon A. Wellner",
  title =        "{Hardy}'s inequality and its descendants: a
                 probability approach",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--34",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP711",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "26D15; 60E15",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Hardys-inequality-and-its-descendants-a-probability-approach/10.1214/21-EJP711.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Carleman's inequality; Copson's inequality;
                 Hardy--Littlewood-Bliss inequality; Martingales;
                 Muckenhoupt's inequality; P{\'o}lya-Knopp inequality;
                 reverse Hardy inequality; Survival analysis",
}

@Article{Ahlberg:2021:RCQ,
  author =       "Daniel Ahlberg and Daniel de la Riva and Simon
                 Griffiths",
  title =        "On the rate of convergence in quenched {Voronoi}
                 percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--26",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP712",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/On-the-rate-of-convergence-in-quenched-Voronoi-percolation/10.1214/21-EJP712.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Concentration; Noise sensitivity; Voronoi
                 percolation",
}

@Article{Do:2021:RRR,
  author =       "Yen Q. Do",
  title =        "Real roots of random polynomials with coefficients of
                 polynomial growth: a comparison principle and
                 applications",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--45",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP719",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "30B20",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Real-roots-of-random-polynomials-with-coefficients-of-polynomial-growth/10.1214/21-EJP719.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "non-centered; non-zero mean; random polynomial; real
                 root",
}

@Article{Berman:2021:PLW,
  author =       "Robert J. Berman",
  title =        "Priors leading to well-behaved {Coulomb} and {Riesz}
                 gases versus zeroth-order phase transitions --- a
                 potential-theoretic characterization",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--49",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP700",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60F10; 82B26; 31C40",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Priors-leading-to-well-behaved-Coulomb-and-Riesz-gases-versus/10.1214/21-EJP700.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "fine potential theory; large deviations; Phase
                 transitions; statistical mechanics type models",
}

@Article{Collins-Woodfin:2021:OSS,
  author =       "Elizabeth Collins-Woodfin",
  title =        "Overlaps of a spherical spin glass model with
                 microscopic external field",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--22",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP722",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Overlaps-of-a-spherical-spin-glass-model-with-microscopic-external/10.1214/21-EJP722.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "15; 60; 82; Sherrington--Kirkpatrick; Spin glass",
}

@Article{Fonseca-Mora:2021:SIR,
  author =       "Christian A. Fonseca-Mora",
  title =        "Stochastic integration with respect to cylindrical
                 semimartingales",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--48",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP718",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H05; 60B11; 60G20; 60G48",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Stochastic-integration-with-respect-to-cylindrical-semimartingales/10.1214/21-EJP718.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "cylindrical semimartingales; locally convex spaces;
                 Nuclear spaces; stochastic integrals; Tensor products",
}

@Article{Li:2021:ECC,
  author =       "Bo Li and Xiaowen Zhou",
  title =        "On the explosion of a class of continuous-state
                 nonlinear branching processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--25",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP715",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J80; 60J50",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/On-the-explosion-of-a-class-of-continuous-state-nonlinear/10.1214/21-EJP715.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Continuous-state branching process; explosion;
                 Lamperti transform; spectrally positive L{\'e}vy
                 process",
}

@Article{Pianoforte:2021:PAA,
  author =       "Federico Pianoforte and Matthias Schulte",
  title =        "{Poisson} approximation with applications to
                 stochastic geometry",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--36",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP723",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F05; 60D05; 60G70; 60G55",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Poisson-approximation-with-applications-to-stochastic-geometry/10.1214/21-EJP723.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Chen-Stein method; exponential approximation;
                 Extremes; Poisson approximation; Poisson-Voronoi
                 tessellations; Runs; size-bias coupling; Stochastic
                 geometry; U-statistics",
}

@Article{Benigni:2021:EDS,
  author =       "Lucas Benigni and Sandrine P{\'e}ch{\'e}",
  title =        "Eigenvalue distribution of some nonlinear models of
                 random matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--37",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP699",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "15B52; 62M45",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Eigenvalue-distribution-of-some-nonlinear-models-of-random-matrices/10.1214/21-EJP699.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "machine learning; neural networks; random matrices",
}

@Article{Dalmau:2021:WFM,
  author =       "Joseba Dalmau",
  title =        "The {Wright--Fisher} model for class--dependent
                 fitness landscapes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--44",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP704",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J10",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/The-WrightFisher-model-for-classdependent-fitness-landscapes/10.1214/21-EJP704.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "error threshold; invariant measure; large deviations;
                 Quasispecies; Wright--Fisher model",
}

@Article{Berzin:2021:ELA,
  author =       "Corinne Berzin",
  title =        "Estimation of local anisotropy based on level sets",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--72",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP721",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "62G10; 53C65; 62F12; 60G60; 60G10; 60G15",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Estimation-of-local-anisotropy-based-on-level-sets/10.1214/21-EJP721.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Affine processes; Gaussian fields; isotropic
                 processes; Level sets; Rice formulas for random fields;
                 test of isotropy",
}

@Article{Berzunza:2021:TDB,
  author =       "Gabriel Berzunza and Anja Sturm and Anita Winter",
  title =        "Trait-dependent branching particle systems with
                 competition and multiple offspring",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--41",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP707",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J80; 60J68; 60K35",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Trait-dependent-branching-particle-systems-with-competition-and-multiple-offspring/10.1214/21-EJP707.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "adaptive dynamics; branching process;
                 competition-mutation dynamics; Darwinian evolution;
                 Interacting particle system; limit theorem; nonlinear
                 superprocesses",
}

@Article{Jourdain:2021:CLT,
  author =       "Benjamin Jourdain and Alvin Tse",
  title =        "Central limit theorem over non-linear functionals of
                 empirical measures with applications to the mean-field
                 fluctuation of interacting diffusions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--34",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP720",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H30; 60H35; 65C30; 65C35; 35R06",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Central-limit-theorem-over-non-linear-functionals-of-empirical-measures/10.1214/21-EJP720.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "central limit theorem; linear functional derivatives;
                 mean-field diffusions; propagation of chaos",
}

@Article{Baccelli:2021:UHM,
  author =       "Fran{\c{c}}ois Baccelli and Mir-Omid Haji-Mirsadeghi
                 and Ali Khezeli",
  title =        "Unimodular {Hausdorff} and {Minkowski} dimensions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--64",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP692",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60D05; 05C63; 28A78",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Unimodular-Hausdorff-and-Minkowski-dimensions/10.1214/21-EJP692.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "infinite random graph; Mass transport principle; Palm
                 calculus; point stationary point process; random
                 discrete metric space; Random walks; self-similar
                 sets",
}

@Article{Angst:2021:VSZ,
  author =       "J{\"u}rgen Angst and Guillaume Poly",
  title =        "Variations on {Salem--Zygmund} results for random
                 trigonometric polynomials: application to almost sure
                 nodal asymptotics",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--36",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP716",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "26C10; 30C15; 42A05; 60F17; 60G55",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Variations-on-SalemZygmund-results-for-random-trigonometric-polynomials--application/10.1214/21-EJP716.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "almost sure CLT; nodal asymptotics; random
                 trigonometric polynomials; Universality",
}

@Article{Dumitrescu:2021:COS,
  author =       "Roxana Dumitrescu and Marcos Leutscher and Peter
                 Tankov",
  title =        "Control and optimal stopping Mean Field Games: a
                 linear programming approach",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--49",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP713",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "91A55; 91A13; 60G40",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Control-and-optimal-stopping-Mean-Field-Games--a-linear/10.1214/21-EJP713.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "continuous control; controlled/stopped martingale
                 problem; infinite-dimensional linear programming;
                 mean-field games; Optimal stopping; relaxed solutions",
}

@Article{Groisman:2021:RDB,
  author =       "Pablo Groisman and Nahuel Soprano-Loto",
  title =        "Rank dependent branching-selection particle systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--27",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP724",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J68; 60J80; 60G51",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Rank-dependent-branching-selection-particle-systems/10.1214/21-EJP724.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "branching-selection; Particle systems; propagation of
                 chaos; Scaling limit; velocity",
}

@Article{Gantert:2021:TGW,
  author =       "Nina Gantert and Nicos Georgiou and Dominik Schmid",
  title =        "The {TASEP} on {Galton--Watson} trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--38",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP725",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60K37; 60J75; 82C20",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/The-TASEP-on-GaltonWatson-trees/10.1214/21-EJP725.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "current; disentanglement; Exclusion process; invariant
                 measure; Totally asymmetric simple exclusion process;
                 trees",
}

@Article{Iksanov:2021:GFL,
  author =       "Alexander Iksanov and Konrad Kolesko and Matthias
                 Meiners",
  title =        "{Gaussian} fluctuations and a law of the iterated
                 logarithm for {Nerman}'s martingale in the
                 supercritical general branching process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "26",
  number =       "18",
  pages =        "1--22",
  month =        feb,
  year =         "2021",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP727",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J80; 60F05; 60F17",
  bibdate =      "Thu Mar 23 15:19:55 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-26/issue-none/Gaussian-fluctuations-and-a-law-of-the-iterated-logarithm-for/10.1214/21-EJP727.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "asymptotic fluctuations; functional central limit
                 theorem; Law of the iterated logarithm; Nerman's
                 martingale; supercritical general branching process",
}

@Article{Bates:2022:HDS,
  author =       "Erik Bates and Shirshendu Ganguly and Alan Hammond",
  title =        "{Hausdorff} dimensions for shared endpoints of
                 disjoint geodesics in the directed landscape",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--44",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP706",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 28A80; 60G15; 60G57; 60K37; 82B44",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Hausdorff-dimensions-for-shared-endpoints-of-disjoint-geodesics-in-the/10.1214/21-EJP706.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Airy sheet; Brownian last passage percolation;
                 directed landscape; geodesics; Polymers",
}

@Article{Heiny:2022:TST,
  author =       "Johannes Heiny and Samuel Johnston and Joscha
                 Prochno",
  title =        "Thin-shell theory for rotationally invariant random
                 simplices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--41",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP734",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F05; 52A23; 60D05; 60B20",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Thin-shell-theory-for-rotationally-invariant-random-simplices/10.1214/21-EJP734.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "central limit theorem; high dimension; logarithmic
                 volume; Random matrix; random simplex; Stochastic
                 geometry",
}

@Article{Cerny:2022:SSC,
  author =       "Ale{\v{s}} {\v{C}}ern{\'y} and Johannes Ruf",
  title =        "Simplified stochastic calculus via semimartingale
                 representations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--32",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP729",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G07; 60G44; 60G48; 60H05; 60H05",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Simplified-stochastic-calculus-via-semimartingale-representations/10.1214/21-EJP729.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "complex-valued process; generalized Yor formula;
                 It{\^o} formula; semimartingale representation;
                 {\'E}mery formula",
}

@Article{Jelito:2022:RSO,
  author =       "Damian Jelito and {\L}ukasz Stettner",
  title =        "Risk-sensitive optimal stopping with unbounded
                 terminal cost function",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--30",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP736",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "93E20; 60G40; 49J21",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Risk-sensitive-optimal-stopping-with-unbounded-terminal-cost-function/10.1214/21-EJP736.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Bellman equation; dynamic programming principle;
                 Feller-Markov process; Optimal stopping; unbounded cost
                 function",
}

@Article{Little:2022:NRE,
  author =       "Alex Little and Francesco Mezzadri and Nick Simm",
  title =        "On the number of real eigenvalues of a product of
                 truncated orthogonal random matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--32",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP732",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "15B52; 60B20",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/On-the-number-of-real-eigenvalues-of-a-product-of/10.1214/21-EJP732.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Products of random matrices; real eigenvalues;
                 truncated orthogonal matrices",
}

@Article{Menezes:2022:VSS,
  author =       "Ot{\'a}vio Menezes and Jonathon Peterson and Yongjia
                 Xie",
  title =        "Variable speed symmetric random walk driven by the
                 simple symmetric exclusion process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--14",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP735",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F17; 60K35; 60K37",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Variable-speed-symmetric-random-walk-driven-by-the-simple-symmetric/10.1214/21-EJP735.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Exclusion process; Poisson equation; quenched
                 functional central limit theorem; Random walk in random
                 environment",
}

@Article{Lejay:2022:CGR,
  author =       "Antoine Lejay",
  title =        "Constructing general rough differential equations
                 through flow approximations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--24",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP717",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60L20; 34A06",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Constructing-general-rough-differential-equations-through-flow-approximations/10.1214/21-EJP717.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "aromatic Butcher series; Branched rough paths; rough
                 differential equations",
}

@Article{Halberstam:2022:CRW,
  author =       "Noah Halberstam and Tom Hutchcroft",
  title =        "Collisions of random walks in dynamic random
                 environments",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--18",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP738",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J10; 05C81; 82C41; 60K37",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Collisions-of-random-walks-in-dynamic-random-environments/10.1214/21-EJP738.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Collisions; dynamic random environments; Dynamical
                 percolation; Random walks",
}

@Article{Cordero:2022:TCA,
  author =       "Fernando Cordero and Adri{\'a}n Gonz{\'a}lez Casanova
                 and Jason Schweinsberg and Maite Wilke-Berenguer",
  title =        "{$ \Lambda $}-coalescents arising in a population with
                 dormancy",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--34",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP739",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J90; 60J80; 92D15; 92D25",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/%ce%9b-coalescents-arising-in-a-population-with-dormancy/10.1214/22-EJP739.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "dormancy; seed bank; {\textLambda}-coalescent",
}

@Article{Angelis:2022:SSC,
  author =       "Tiziano De Angelis",
  title =        "Stopping spikes, continuation bays and other features
                 of optimal stopping with finite-time horizon",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--41",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP733",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G40; 35R35; 60J60",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Stopping-spikes-continuation-bays-and-other-features-of-optimal-stopping/10.1214/21-EJP733.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "continuous boundary; free boundary problems; Local
                 time; one-dimensional diffusions; Optimal stopping;
                 smooth-fit",
}

@Article{Das:2022:UTL,
  author =       "Sayan Das and Weitao Zhu",
  title =        "Upper-tail large deviation principle for the {ASEP}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--34",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP730",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F10; 82C22",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Upper-tail-large-deviation-principle-for-the-ASEP/10.1214/21-EJP730.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "ASEP; Fredholm determinants; large deviations;
                 Lyapunov exponents",
}

@Article{Salins:2022:GSS,
  author =       "Michael Salins",
  title =        "Global solutions for the stochastic reaction-diffusion
                 equation with super-linear multiplicative noise and
                 strong dissipativity",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--17",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP740",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H15; 35R60",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Global-solutions-for-the-stochastic-reaction-diffusion-equation-with-super/10.1214/22-EJP740.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Dissipativity; explosion; global solution;
                 Reaction-diffusion",
}

@Article{Kolesnik:2022:S,
  author =       "Brett Kolesnik",
  title =        "The sharp {$ K_4 $}-percolation threshold on the
                 {Erd{\H{o}}s--R{\'e}nyi} random graph",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--23",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP710",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "05C80; 60K35",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/The-sharp-K4-percolation-threshold-on-the-Erd%c5%91sR%c3%a9nyi-random-graph/10.1214/21-EJP710.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Bootstrap percolation; random graph; triadic closure;
                 weak saturation",
}

@Article{Busani:2022:NEB,
  author =       "Ofer Busani and Timo Sepp{\"a}l{\"a}inen",
  title =        "Non-existence of bi-infinite polymers",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--40",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP731",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60K37",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Non-existence-of-bi-infinite-polymers/10.1214/21-EJP731.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Busemann function; Directed polymer; Geodesic; Gibbs
                 measure; inverse-gamma polymer; Kardar-Parisi-Zhang
                 universality; log-gamma polymer; random environment;
                 Random walk",
}

@Article{Lacker:2022:QAI,
  author =       "Daniel Lacker",
  title =        "Quantitative approximate independence for continuous
                 mean field {Gibbs} measures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--21",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP743",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "82B21; 60F05",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Quantitative-approximate-independence-for-continuous-mean-field-Gibbs-measures/10.1214/22-EJP743.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Fisher information; Gibbs measures; mean field limit;
                 propagation of chaos; Relative entropy",
}

@Article{Duquesne:2022:SLT,
  author =       "Thomas Duquesne and Robin Khanfir and Shen Lin and
                 Niccol{\`o} Torri",
  title =        "Scaling limits of tree-valued branching random walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--54",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP741",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J80; 60G50; 60G52; 60F17",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Scaling-limits-of-tree-valued-branching-random-walks/10.1214/22-EJP741.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "branching random walks; Brownian cactus; Brownian
                 snake; Galton--Watson tree; real tree; Scaling limit;
                 Superprocess",
}

@Article{Cohen:2022:GTU,
  author =       "Samuel N. Cohen and Tanut Treetanthiploet",
  title =        "{Gittins}' theorem under uncertainty",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--48",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP742",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "93E35; 60G40; 91B32; 91B70",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Gittins-theorem-under-uncertainty/10.1214/22-EJP742.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Gittins index; Multi-armed bandits; nonlinear
                 expectation; robustness; time-consistency;
                 uncertainty",
}

@Article{Greven:2022:SPS,
  author =       "Andreas Greven and Frank den Hollander and Margriet
                 Oomen",
  title =        "Spatial populations with seed-bank: well-posedness,
                 duality and equilibrium",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--88",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP728",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J70; 60K35; 92D25",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Spatial-populations-with-seed-bank--well-posedness-duality-and/10.1214/21-EJP728.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "coexistence versus clustering; Duality; Equilibrium;
                 Fisher-Wright diffusion; migration; Resampling;
                 seed-bank",
}

@Article{Nakajima:2022:MET,
  author =       "Shuta Nakajima",
  title =        "Maximal edge-traversal time in first-passage
                 percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--32",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP746",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K37; 60K35; 82A51; 82D30",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Maximal-edge-traversal-time-in-First-passage-percolation/10.1214/22-EJP746.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "First-passage percolation; maximal edge-traversal
                 time",
}

@Article{Djete:2022:EMF,
  author =       "Mao Fabrice Djete",
  title =        "Extended mean field control problem: a propagation of
                 chaos result",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--53",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP726",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Extended-mean-field-control-problem--a-propagation-of-chaos/10.1214/21-EJP726.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "60-XX; 60Fxx; 60GXX; law of control; McKean--Vlasov
                 process; Mean--Field control; propagation of chaos",
}

@Article{Melbourne:2022:APM,
  author =       "Ian Melbourne and Dalia Terhesiu",
  title =        "Analytic proof of multivariate stable local large
                 deviations and application to deterministic dynamical
                 systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--17",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP750",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F10; 37D20; 37A50",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Analytic-proof-of-multivariate-stable-local-large-deviations-and-application/10.1214/22-EJP750.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "local large deviations; multivariate stable laws",
}

@Article{Park:2022:SHC,
  author =       "Hyunchul Park and Renming Song",
  title =        "Spectral heat content for $ \alpha $-stable processes
                 in {$ C^{1, 1} $} open sets",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--19",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP752",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J76",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Spectral-heat-content-for-%ce%b1-stable-processes-in-C11-open/10.1214/22-EJP752.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "asymptotic behavior; spectral heat content; Stable
                 processes",
}

@Article{Balazs:2022:HLZ,
  author =       "M{\'a}rton Bal{\'a}zs and Felix Maxey-Hawkins",
  title =        "Hydrodynamic limit of the zero range process on a
                 randomly oriented graph",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--29",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP753",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60K37",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Hydrodynamic-limit-of-the-zero-range-process-on-a-randomly/10.1214/22-EJP753.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Hydrodynamic limit; random environment; Relative
                 entropy; Zero range process",
}

@Article{Shcherbina:2022:STM,
  author =       "Tatyana Shcherbina",
  title =        "{SUSY} transfer matrix approach for the real symmetric
                 1d random band matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--29",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP747",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B20",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/SUSY-transfer-matrix-approach-for-the-real-symmetric-1d-random/10.1214/22-EJP747.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "characteristic polynomials; random band matrices; real
                 symmetric case; SUSY; Universality",
}

@Article{Gravner:2022:ODC,
  author =       "Janko Gravner and Xiaochen Liu",
  title =        "One-dimensional cellular automata with random rules:
                 longest temporal period of a periodic solution",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--23",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP744",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 37B15; 68Q80",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/One-dimensional-cellular-automata-with-random-rules--longest-temporal/10.1214/22-EJP744.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Brownian bridge; cellular automaton; periodic
                 solution; random rule",
}

@Article{Saloff-Coste:2022:RWF,
  author =       "Laurent Saloff-Coste and Yuwen Wang",
  title =        "Random walks on finite nilpotent groups driven by
                 long-jump measures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--31",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP745",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B15",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Random-walks-on-finite-nilpotent-groups-driven-by-long-jump/10.1214/22-EJP745.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "group; mixing time; Random walk",
}

@Article{Adhikari:2022:SDG,
  author =       "Arka Adhikari",
  title =        "Spin distributions for generic spherical spin
                 glasses",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--43",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP755",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "82B20",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Spin-distributions-for-generic-spherical-spin-glasses/10.1214/22-EJP755.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "invariance principle; spin distributions; Spin
                 glasses",
}

@Article{He:2022:MCF,
  author =       "Jimmy He",
  title =        "{Markov} chains on finite fields with deterministic
                 jumps",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--17",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP757",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J10; 11T23; 05C81",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Markov-chains-on-finite-fields-with-deterministic-jumps/10.1214/22-EJP757.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Cheeger constant; Markov chain; mixing time; spectral
                 gap",
}

@Article{Cai:2022:NAC,
  author =       "T. Tony Cai and Rungang Han and Anru R. Zhang",
  title =        "On the non-asymptotic concentration of heteroskedastic
                 {Wishart}-type matrix",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--40",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP758",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B20; 46B09",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/On-the-non-asymptotic-concentration-of-heteroskedastic-Wishart-type-matrix/10.1214/22-EJP758.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "concentration inequality; nonasymptotic bound; Random
                 matrix; Wishart matrix",
}

@Article{Lehericy:2022:FPP,
  author =       "Thomas Leh{\'e}ricy",
  title =        "First-passage percolation in random planar maps and
                 {Tutte}'s bijection",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--50",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP662",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60D05; 05C80",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/First-passage-percolation-in-random-planar-maps-and-Tuttes-bijection/10.1214/21-EJP662.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "first passage percolation; Probability; Random maps",
}

@Article{Collin:2022:REC,
  author =       "Orph{\'e}e Collin and Francis Comets",
  title =        "Rate of escape of conditioned {Brownian} motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--26",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/21-EJP737",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60J60; 60J65; 60G17",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Rate-of-escape-of-conditioned-Brownian-motion/10.1214/21-EJP737.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "autoregressive process; Bessel process; Brownian
                 motion; Conditioning; random difference equation;
                 regeneration; transience; upper-class and lower-class;
                 Wiener moustache",
}

@Article{Mastrostefano:2022:ASU,
  author =       "Daniele Mastrostefano",
  title =        "An almost sure upper bound for random multiplicative
                 functions on integers with a large prime factor",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--21",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP751",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "11K65; 11N64",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/An-almost-sure-upper-bound-for-random-multiplicative-functions-on/10.1214/22-EJP751.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Borel--Cantelli lemma; Law of iterated logarithm; low
                 moments; random multiplicative functions; Sums of
                 independent random variables",
}

@Article{Filmus:2022:LSI,
  author =       "Yuval Filmus and Ryan O'Donnell and Xinyu Wu",
  title =        "Log-{Sobolev} inequality for the multislice, with
                 applications",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--30",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP749",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J10; 05E18; 68R05",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Log-Sobolev-inequality-for-the-multislice-with-applications/10.1214/22-EJP749.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "combinatorics; conductance; Fourier analysis;
                 hypercontractivity; Log-Sobolev inequality; Markov
                 chains; representation theory; small-set expansion",
}

@Article{Shen:2022:TFI,
  author =       "Jinqi Shen and Stilian Stoev and Tailen Hsing",
  title =        "Tangent fields, intrinsic stationarity, and self
                 similarity",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--56",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP754",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G10; 60G12; 60G18; 60G22; 62R10; 62H11",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Tangent-fields-intrinsic-stationarity-and-self-similarity/10.1214/22-EJP754.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Functional data analysis; IRFk; operator
                 self-similarity; Spectral theory; tangent field",
}

@Article{Lis:2022:SPH,
  author =       "Marcin Lis",
  title =        "Spins, percolation and height functions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--21",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP761",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "82B20",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Spins-percolation-and-height-functions/10.1214/22-EJP761.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "height functions; percolation; spin models",
}

@Article{Can:2022:RCM,
  author =       "Van Hao Can and Khanh Duy Trinh",
  title =        "Random connection models in the thermodynamic regime:
                 central limit theorems for add-one cost stabilizing
                 functionals",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--40",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP759",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F05; 60D05",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Random-connection-models-in-the-thermodynamic-regime--central-limit/10.1214/22-EJP759.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Betti numbers; central limit theorem; clique complex;
                 random connection model; weak stabilization",
}

@Article{Galeati:2022:DDS,
  author =       "Lucio Galeati and Fabian A. Harang and Avi Mayorcas",
  title =        "Distribution dependent {SDEs} driven by additive
                 continuous noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--38",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP756",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H10; 60F15; 60K35; 34F05",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Distribution-dependent-SDEs-driven-by-additive-continuous-noise/10.1214/22-EJP756.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Additive Noise; McKean--Vlasov equation; mean field
                 limit; pathwise approach",
}

@Article{Apollonio:2022:MIM,
  author =       "Valentina Apollonio and Vanessa Jacquier and Francesca
                 Romana Nardi and Alessio Troiani",
  title =        "Metastability for the {Ising} model on the hexagonal
                 lattice",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--48",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP763",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J10; 60J45; 82C20; 05B45",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Metastability-for-the-Ising-model-on-the-hexagonal-lattice/10.1214/22-EJP763.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "hexagonal lattice; Ising model; large deviations; low
                 temperature stochastic dynamics; metastability;
                 polyiamonds; potential theory",
}

@Article{Nassif:2022:ZRS,
  author =       "Michel Nassif",
  title =        "Zooming in at the root of the stable tree",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--38",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP764",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J80; 60G55; 60G52",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Zooming-in-at-the-root-of-the-stable-tree/10.1214/22-EJP764.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Additive functionals; L{\'e}vy trees; Scaling limit",
}

@Article{Wang:2022:DTP,
  author =       "Zhe Wang",
  title =        "A driven tagged particle in asymmetric exclusion
                 processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--46",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP760",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 47A35",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/A-driven-tagged-particle-in-asymmetric-exclusion-processes/10.1214/22-EJP760.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Interacting particle system; Invariant measures;
                 Tagged particles",
}

@Article{Pirogov:2022:CPG,
  author =       "Sergey Pirogov and Elena Zhizhina",
  title =        "Contact processes on general spaces. Models on graphs
                 and on manifolds",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--14",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP765",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "82C22; 82B21; 60K35",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Contact-processes-on-general-spaces-Models-on-graphs-and-on/10.1214/22-EJP765.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "birth and death process; correlation functions;
                 critical regime; hierarchical equations; infinite
                 particle configurations",
}

@Article{Spiro:2022:OCG,
  author =       "Sam Spiro",
  title =        "Online card games",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--15",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP768",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60C05",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Online-card-games/10.1214/22-EJP768.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "card shuffling; Discrete probability; Game theory",
}

@Article{Bao:2022:EIP,
  author =       "Jianhai Bao and Michael Scheutzow and Chenggui Yuan",
  title =        "Existence of invariant probability measures for
                 functional {McKean--Vlasov} {SDEs}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--14",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP773",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J60; 47D07",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Existence-of-invariant-probability-measures-for-functional-McKean--Vlasov-SDEs/10.1214/22-EJP773.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "functional McKean--Vlasov SDE; invariant probability
                 measure; Kakutani's fixed point theorem",
}

@Article{Fleermann:2022:LSL,
  author =       "Michael Fleermann and Werner Kirsch and Thomas
                 Kriecherbauer",
  title =        "Local semicircle law for {Curie--Weiss} type
                 ensembles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--27",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP767",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B20",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Local-semicircle-law-for-Curie-Weiss-type-ensembles/10.1214/22-EJP767.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "correlated entries; Curie-Weiss entries; exchangeable
                 entries; Local semicircle law; Random matrix",
}

@Article{Parekh:2022:PRW,
  author =       "Shalin Parekh",
  title =        "Positive random walks and an identity for half-space
                 {SPDEs}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--47",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP775",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H15; 82C23",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Positive-random-walks-and-an-identity-for-half-space-SPDEs/10.1214/22-EJP775.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "anomalous fluctuations; Brownian excursion; Brownian
                 meander; concentration of measure; Directed polymer;
                 Dirichlet boundary; stochastic heat equation with
                 multiplicative noise",
}

@Article{Guionnet:2022:LDG,
  author =       "Alice Guionnet and Ronan Memin",
  title =        "Large deviations for {Gibbs} ensembles of the
                 classical {Toda} chain",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--29",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP771",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B20; 60K35; 60F10",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Large-deviations-for-Gibbs-ensembles-of-the-classical-Toda-chain/10.1214/22-EJP771.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Beta ensembles; empirical measure of eigenvalues;
                 generalized Gibbs ensemble; large deviations; random
                 matrices; Toda chain",
}

@Article{Janson:2022:CLT,
  author =       "Svante Janson",
  title =        "Central limit theorems for additive functionals and
                 fringe trees in tries",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--63",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP776",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60C05; 05C05; 68P05",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Central-limit-theorems-for-additive-functionals-and-fringe-trees-in/10.1214/22-EJP776.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Additive functionals; asymptotic normality; protected
                 nodes; random tries",
}

@Article{Liu:2022:AAH,
  author =       "Gi-Ren Liu and Yuan-Chung Sheu and Hau-Tieng Wu",
  title =        "Asymptotic analysis of higher-order scattering
                 transform of {Gaussian} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--27",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP766",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G60; 60H05; 62M15; 35K15",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Asymptotic-analysis-of-higher-order-scattering-transform-of-Gaussian-processes/10.1214/22-EJP766.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Malliavin calculus; scaling limits; scattering
                 transform; Stein's method; wavelet transform;
                 Wiener-It{\^o} decomposition",
}

@Article{Bordenave:2022:NST,
  author =       "Charles Bordenave and Jaehun Lee",
  title =        "Noise sensitivity for the top eigenvector of a sparse
                 random matrix",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--50",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP770",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B20",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Noise-sensitivity-for-the-top-eigenvector-of-a-sparse-random/10.1214/22-EJP770.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Noise sensitivity; sparse random matrix",
}

@Article{Bhattacharya:2022:PHT,
  author =       "Ayan Bhattacharya and Zbigniew Palmowski and Bert
                 Zwart",
  title =        "Persistence of heavy-tailed sample averages: principle
                 of infinitely many big jumps",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--25",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP774",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F99; 60G10; 60G50; 60G18; 60G52; 60K35; 60K40;
                 60J80",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Persistence-of-heavy-tailed-sample-averages--principle-of-infinitely/10.1214/22-EJP774.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "heavy-tailed distribution; large deviation;
                 persistency; Random walk; regular variation",
}

@Article{Harel:2022:FCR,
  author =       "Matan Harel and Yinon Spinka",
  title =        "Finitary codings for the random-cluster model and
                 other infinite-range monotone models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--32",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP778",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "28D99; 60K35; 82B20; 82B26; 37A60",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Finitary-codings-for-the-random-cluster-model-and-other-infinite/10.1214/22-EJP778.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Coupling from the past; factor of iid; finitary
                 coding; monotone specification; quasi-transitive graph;
                 Random-cluster model",
}

@Article{Bates:2022:FEM,
  author =       "Erik Bates and Youngtak Sohn",
  title =        "Free energy in multi-species mixed p -spin spherical
                 models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--75",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP780",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60G15; 82B44; 82D30",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Free-energy-in-multi-species-mixed-p-spin-spherical-models/10.1214/22-EJP780.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Aizenman--Sims--Starr scheme; Cavity method; Free
                 energy; Guerra interpolation; multi-species spin glass;
                 Parisi formula; spherical spin glass; synchronization",
}

@Article{Enriquez:2022:DFE,
  author =       "Nathana{\"e}l Enriquez and Gabriel Faraud and Laurent
                 M{\'e}nard and Nathan Noiry",
  title =        "Depth first exploration of a configuration model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--27",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP762",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 82C21; 60J20; 60F10",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Depth-first-exploration-of-a-configuration-model/10.1214/22-EJP762.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "configuration model; depth first search algorithm;
                 differential equation method",
}

@Article{Ambrosio:2022:QRM,
  author =       "Luigi Ambrosio and Michael Goldman and Dario
                 Trevisan",
  title =        "On the quadratic random matching problem in
                 two-dimensional domains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--35",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP784",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60D05; 90C05; 60F25; 35J05",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/On-the-quadratic-random-matching-problem-in-two-dimensional-domains/10.1214/22-EJP784.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "39B62; geometric probability; Matching problem;
                 Optimal transport",
}

@Article{Peng:2022:WPS,
  author =       "Xuhui Peng and Juan Yang and Jianliang Zhai",
  title =        "Well-posedness of stochastic {$2$D} hydrodynamics type
                 systems with multiplicative {L{\'e}vy} noises",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--31",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP779",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H15; 60H07",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Well-posedness-of-stochastic-2D-hydrodynamics-type-systems-with-multiplicative/10.1214/22-EJP779.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "cutting off argument; multiplicative L{\'e}vy noise;
                 stochastic 2D hydrodynamics type systems",
}

@Article{Can:2022:SDS,
  author =       "V. H. Can and D. A. Croydon and T. Kumagai",
  title =        "Spectral dimension of simple random walk on a
                 long-range percolation cluster",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--37",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP783",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K37; 35K05; 60J15; 60J35; 60J74; 82B43",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Spectral-dimension-of-simple-random-walk-on-a-long-range/10.1214/22-EJP783.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Heat kernel estimates; Long-range percolation; Random
                 walk; Spectral dimension",
}

@Article{Ouaki:2022:MSC,
  author =       "Mehdi Ouaki and Jim Pitman",
  title =        "{Markovian} structure in the concave majorant of
                 {Brownian} motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--21",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP769",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G51; 60G55; 60J65",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Markovian-structure-in-the-concave-majorant-of-Brownian-motion/10.1214/22-EJP769.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Brownian motion; convex minorant; Path decomposition",
}

@Article{Gangopadhyay:2022:FTI,
  author =       "Ujan Gangopadhyay",
  title =        "Fluctuations of transverse increments in
                 two-dimensional first passage percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--61",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP772",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 82B43",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Fluctuations-of-transverse-increments-in-two-dimensional-first-passage-percolation/10.1214/22-EJP772.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "first passage percolation; fluctuation exponent;
                 transverse increments; wandering exponent",
}

@Article{Ramil:2022:QSD,
  author =       "Mouad Ramil",
  title =        "Quasi-stationary distribution for the {Langevin}
                 process in cylindrical domains, part {II}: overdamped
                 limit",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--18",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP789",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "82C31; 35B25; 47B07; 60H10",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Quasi-stationary-distribution-for-the-Langevin-process-in-cylindrical-domains/10.1214/22-EJP789.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Langevin process; overdamped Langevin process;
                 overdamped limit; quasi-stationary distribution",
}

@Article{Gracar:2022:RVT,
  author =       "Peter Gracar and Markus Heydenreich and Christian
                 M{\"o}nch and Peter M{\"o}rters",
  title =        "Recurrence versus transience for weight-dependent
                 random connection models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--31",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP748",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 05C80",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Recurrence-versus-transience-for-weight-dependent-random-connection-models/10.1214/22-EJP748.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Boolean model; preferential attachment;
                 random-connection model; recurrence; Scale-free
                 percolation; transience",
}

@Article{Bally:2022:UMA,
  author =       "Vlad Bally and Lucia Caramellino and Arturo
                 Kohatsu-Higa",
  title =        "Using moment approximations to study the density of
                 jump driven {SDEs}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--21",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP785",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G51; 60H07; 60H20; 44A60",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Using-moment-approximations-to-study-the-density-of-jump-driven/10.1214/22-EJP785.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Interpolation method; L{\'e}vy driven sde's; Moment
                 problem; Smoothness of densities",
}

@Article{Gusakova:2022:TDT,
  author =       "Anna Gusakova and Zakhar Kabluchko and Christoph
                 Th{\"a}le",
  title =        "The {\textbeta} -Delaunay tessellation {II}: the
                 {Gaussian} limit tessellation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--33",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP782",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "52A22; 52B11; 53C65; 60D05; 60F05; 60F17; 60G55",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/The-%ce%b2-Delaunay-tessellation-II-the-Gaussian-limit-tessellation/10.1214/22-EJP782.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "angle sums; beta'-Delaunay tessellation; beta-Delaunay
                 tessellation; Gaussian simplex; Gaussian-Delaunay
                 tessellation; Laguerre tessellation; paraboloid
                 convexity; paraboloid hull process; Poisson point
                 process; Stochastic geometry; typical cell; weighted
                 typical cell",
}

@Article{Oviedo:2022:SOC,
  author =       "Giancarlos Oviedo and Gonzalo Panizo and Alejandro F.
                 Ram{\'\i}rez",
  title =        "Second order cubic corrections of large deviations for
                 perturbed random walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--45",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP786",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K37; 82D30; 82C23; 82C41",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Second-order-cubic-corrections-of-large-deviations-for-perturbed-random/10.1214/22-EJP786.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "beta random walk; GUE Tracy-Widom distribution; Random
                 walk in random environment",
}

@Article{Bladt:2022:TMR,
  author =       "Martin Bladt and Enkelejd Hashorva and Georgiy
                 Shevchenko",
  title =        "Tail measures and regular variation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--43",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP788",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "28A33; 60G70",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Tail-measures-and-regular-variation/10.1214/22-EJP788.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "c{\`a}dl{\`a}g processes; hidden regular variation;
                 max-stable processes; regular variation; spectral tail
                 processes; tail measures; tail processes; weak
                 convergence",
}

@Article{Kaleta:2022:DCE,
  author =       "Kamil Kaleta and Daniel Ponikowski",
  title =        "On directional convolution equivalent densities",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--19",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP790",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60E05; 60G50; 60G51; 26B99; 62H05",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/On-directional-convolution-equivalent-densities/10.1214/22-EJP790.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "almost radial decreasing function; Compound Poisson
                 measure; cone; Exponential decay; infinitely divisible
                 distribution; isotropic unimodal distribution; L{\'e}vy
                 process; multivariate density; random sum; spatial
                 asymptotics; subexponential distribution",
}

@Article{Bosi:2022:RWT,
  author =       "Gianluca Bosi and Yiping Hu and Yuval Peres",
  title =        "Recurrence and windings of two revolving random
                 walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--22",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP781",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G50; 60J10",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Recurrence-and-windings-of-two-revolving-random-walks/10.1214/22-EJP781.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Lyapunov function; oriented lattices;
                 transience/recurrence; winding",
}

@Article{Avena:2022:LEP,
  author =       "Luca Avena and Alexandre Gaudilli{\`e}re and Paolo
                 Milanesi and Matteo Quattropani",
  title =        "Loop-erased partitioning of a graph: mean-field
                 analysis",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--35",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP792",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "05C81; 05C85; 60J10; 60J27; 60J28",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Loop-erased-partitioning-of-a-graph-mean-field-analysis/10.1214/22-EJP792.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "discrete Laplacian; Loop-erased random walk; Random
                 partitions; spanning rooted forests; Wilson's
                 algorithm",
}

@Article{Bowditch:2022:BRW,
  author =       "Adam M. Bowditch and David A. Croydon",
  title =        "Biased random walk on supercritical percolation:
                 anomalous fluctuations in the ballistic regime",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--22",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP794",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K37; 60G50; 60K35",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Biased-random-walk-on-supercritical-percolation--anomalous-fluctuations-in/10.1214/22-EJP794.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "biased random walk; Random walk in random environment;
                 Supercritical percolation; trapping",
}

@Article{Lauriere:2022:BPC,
  author =       "Mathieu Lauri{\`e}re and Ludovic Tangpi",
  title =        "Backward propagation of chaos",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--30",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP777",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "35K58; 35B40; 60F25; 60J60; 28C20; 60H20",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Backward-propagation-of-chaos/10.1214/22-EJP777.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "BSDE; concentration of measure; interacting particles
                 systems; McKean--Vlasov BSDE; PDEs on Wasserstein
                 space; propagation of chaos",
}

@Article{Dominguez:2022:GGP,
  author =       "Tomas Dominguez",
  title =        "The $ \ell^p $ {Gaussian--Grothendieck} problem with
                 vector spins",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--46",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP801",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "82D30; 82B44; 60K35; 60G15",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/The-%e2%84%93p-Gaussian-Grothendieck-problem-with-vector-spins/10.1214/22-EJP801.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Ground state energy; Parisi formula; Spin glasses;
                 vector spins",
}

@Article{Privault:2022:BEB,
  author =       "Nicolas Privault and Grzegorz Serafin",
  title =        "{Berry--Esseen} bounds for functionals of independent
                 random variables",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--37",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP795",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F05; 60G57; 60H07",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Berry--Esseen-bounds-for-functionals-of-independent-random-variables/10.1214/22-EJP795.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Berry--Esseen bounds; Kolmogorov distance; Malliavin
                 calculus; Quadratic forms; Stein-Chen method;
                 U-statistics",
}

@Article{Li:2022:DBM,
  author =       "Liping Li and Shuwen Lou",
  title =        "Distorted {Brownian} motions on space with varying
                 dimension",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--32",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP796",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J45; 60J46; 60J60; 60J65",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Distorted-Brownian-motions-on-space-with-varying-dimension/10.1214/22-EJP796.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Dirichlet forms; distorted Brownian motions; Heat
                 kernel estimates; varying dimension",
}

@Article{Hinz:2022:SRO,
  author =       "Michael Hinz and Jonas M. T{\"o}lle and Lauri
                 Viitasaari",
  title =        "{Sobolev} regularity of occupation measures and paths,
                 variability and compositions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--29",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP797",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "26B30; 46E35; 60G17; 60G22; 60G51; 26A33; 31B15;
                 42B20; 42B35",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Sobolev-regularity-of-occupation-measures-and-paths-variability-and-compositions/10.1214/22-EJP797.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "compositions; fractional Sobolev regularity; Functions
                 of bounded variation; Local times; occupation
                 measures",
}

@Article{Husson:2022:LDL,
  author =       "Jonathan Husson",
  title =        "Large deviations for the largest eigenvalue of
                 matrices with variance profiles",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--44",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP793",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B20; 60F10",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Large-deviations-for-the-largest-eigenvalue-of-matrices-with-variance/10.1214/22-EJP793.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "large deviations; Largest eigenvalue; random
                 matrices",
}

@Article{Ho:2022:EAB,
  author =       "Fu-Hsuan Ho and Pascal Maillard",
  title =        "Efficient approximation of branching random walk
                 {Gibbs} measures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--18",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP800",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "68Q17; 82D30; 60K35; 60J80",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Efficient-approximation-of-branching-random-walk-Gibbs-measures/10.1214/22-EJP800.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "algorithmic hardness; Branching random walk; Gibbs
                 measure; Kullback--Leibler divergence; sampling
                 algorithm",
}

@Article{Fountoulakis:2022:CPP,
  author =       "Nikolaos Fountoulakis and Tejas Iyer",
  title =        "Condensation phenomena in preferential attachment
                 trees with neighbourhood influence",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--49",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP787",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "90B15; 60J20; 05C80",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Condensation-phenomena-in-preferential-attachment-trees-with-neighbourhood-influence/10.1214/22-EJP787.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "preferential attachment trees; P{\'o}lya processes;
                 Random recursive trees; scale-free",
}

@Article{Scoppola:2022:SDC,
  author =       "Benedetto Scoppola and Alessio Troiani and Matteo
                 Veglianti",
  title =        "Shaken dynamics on the 3d cubic lattice",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--26",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP803",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "82B20; 82B26; 82B27; 82C20; 82C27; 60J10; 60J22",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Shaken-dynamics-on-the-3d-cubic-lattice/10.1214/22-EJP803.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Ising model; numerical simulations; parallel dynamics;
                 Phase transitions; Probabilistic cellular automata",
}

@Article{Grimmett:2022:BSR,
  author =       "Geoffrey R. Grimmett and Zhongyang Li",
  title =        "{Brownian} snails with removal: epidemics in diffusing
                 populations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--31",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP804",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60G15",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Brownian-snails-with-removal-epidemics-in-diffusing-populations/10.1214/22-EJP804.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "diffusion; Epidemic; frog model; infectious disease;
                 percolation; SIR model; snail model; Wiener sausage",
}

@Article{Betken:2022:VAC,
  author =       "Carina Betken and Matthias Schulte and Christoph
                 Th{\"a}le",
  title =        "Variance asymptotics and central limit theory for
                 geometric functionals of {Poisson} cylinder processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--47",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP805",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60D05; 52A22; 53C65; 60F05",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Variance-asymptotics-and-central-limit-theory-for-geometric-functionals-of/10.1214/22-EJP805.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Berry--Esseen bound; central limit theorem; geometric
                 functional; intrinsic volume; multivariate central
                 limit theorem; Poisson cylinder process; second-order
                 Poincar{\'e} inequality; Stochastic geometry; variance
                 asymptotics",
}

@Article{Lata:2022:NRC,
  author =       "Rafa{\l} Lata and Witold {\'S}wi{\k{a}}tkowski",
  title =        "Norms of randomized circulant matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--23",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP799",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B20; 15B20; 46B09",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Norms-of-randomized-circulant-matrices/10.1214/22-EJP799.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Circulant matrix; non-homogeneous random matrix;
                 operator norm",
}

@Article{Caravenna:2022:GLS,
  author =       "Francesco Caravenna and Francesca Cottini",
  title =        "{Gaussian} limits for subcritical chaos",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--35",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP798",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F05; 82B44; 35R60",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Gaussian-limits-for-subcritical-chaos/10.1214/22-EJP798.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "central limit theorem; Directed polymer in random
                 environment; Edwards-Wilkinson fluctuations; KPZ
                 equation; polynomial chaos; Stochastic heat equation;
                 Wiener Chaos",
}

@Article{Kesten:2022:OPR,
  author =       "Harry Kesten and Vladas Sidoravicius and Maria
                 Eul{\'a}lia Vares",
  title =        "Oriented percolation in a random environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--49",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP791",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 82B43",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Oriented-percolation-in-a-random-environment/10.1214/22-EJP791.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Oriented percolation; random environment",
}

@Article{Lubinsky:2022:VRZ,
  author =       "Doron S. Lubinsky and Igor E. Pritsker",
  title =        "Variance of real zeros of random orthogonal
                 polynomials for varying and exponential weights",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--32",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP802",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G15; 42C05",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Variance-of-real-zeros-of-random-orthogonal-polynomials-for-varying/10.1214/22-EJP802.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Exponential weights; Random orthogonal polynomials;
                 variance of real zeros",
}

@Article{Bahl:2022:DLA,
  author =       "Riti Bahl and Philip Barnet and Tobias Johnson and
                 Matthew Junge",
  title =        "Diffusion-limited annihilating systems and the
                 increasing convex order",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--19",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP808",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60J80; 60J10",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Diffusion-limited-annihilating-systems-and-the-increasing-convex-order/10.1214/22-EJP808.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Interacting particle system; stochastic order",
}

@Article{Foxall:2022:FTR,
  author =       "Eric Foxall and Bilal Madani and Adam Roemer",
  title =        "Fixation time of the rock-paper-scissors model:
                 rigorous results in the well-mixed setting",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--23",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP807",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 92D55",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Fixation-time-of-the-rock-paper-scissors-model--rigorous/10.1214/22-EJP807.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "density-dependent Markov chain; diffusion limit;
                 heteroclinic cycle; rock-paper-scissors model;
                 stochastic averaging",
}

@Article{Yang:2022:LDS,
  author =       "Fan Yang",
  title =        "Limiting distribution of the sample canonical
                 correlation coefficients of high-dimensional random
                 vectors",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--71",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP814",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B20; 62E20; 62H99",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Limiting-distribution-of-the-sample-canonical-correlation-coefficients-of-high/10.1214/22-EJP814.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "BBP transition; canonical correlation analysis; CLT;
                 spiked eigenvalues",
}

@Article{Pinsky:2022:CCN,
  author =       "Ross G. Pinsky",
  title =        "Clustering of consecutive numbers in permutations
                 under {Mallows} distributions and super-clustering
                 under general $p$-shifted distributions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--20",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP812",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60C05; 05A05",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Clustering-of-consecutive-numbers-in-permutations-under-Mallows-distributions-and/10.1214/22-EJP812.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "backward ranks; clustering; inversion; Mallows
                 distribution; p-shifted; random permutation; Runs",
}

@Article{Cardona:2022:RDS,
  author =       "Jorge Cardona and Martina Hofmanov{\'a} and Torstein
                 Nilssen and Nimit Rana",
  title =        "Random dynamical system generated by the {$3$D}
                 {Navier--Stokes} equation with rough transport noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--27",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP813",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H15; 60L20; 60L50; 35Q30; 37H10",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Random-dynamical-system-generated-by-the-3D-Navier--Stokes-equation/10.1214/22-EJP813.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Navier--Stokes equations; Random dynamical system;
                 Rough paths",
}

@Article{Velicu:2022:LSI,
  author =       "Andrei Velicu",
  title =        "Logarithmic {Sobolev} inequalities for {Dunkl}
                 operators with applications to functional inequalities
                 for singular {Boltzmann--Gibbs} measures",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--25",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP810",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60E15; 35A23; 26D10; 46N55; 42B10",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Logarithmic-Sobolev-inequalities-for-Dunkl-operators-with-applications-to-functional/10.1214/22-EJP810.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "43A32; Boltzmann-Gibbs measure; concentration of
                 measure; Dunkl operators; Logarithmic Sobolev
                 inequality; Poincar{\'e} inequality",
}

@Article{Couronne:2022:EPS,
  author =       "Olivier Couronn{\'e}",
  title =        "Entanglement percolation and spheres in",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--17",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP816",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 82B20",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Entanglement-percolation-and-spheres-in-Zd/10.1214/22-EJP816.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Entanglement percolation; percolation; random sphere",
}

@Article{Hilario:2022:RCP,
  author =       "Marcelo Hil{\'a}rio and Daniel Ungaretti and Daniel
                 Valesin and Maria Eul{\'a}lia Vares",
  title =        "Results on the contact process with dynamic edges or
                 under renewals",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--31",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP811",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60K05; 82B43",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Results-on-the-contact-process-with-dynamic-edges-or-under/10.1214/22-EJP811.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "contact process; percolation; random environment;
                 Renewal process",
}

@Article{Collevecchio:2022:LTE,
  author =       "Andrea Collevecchio and Kais Hamza and Meng Shi and
                 Ruth J. Williams",
  title =        "Limit theorems and ergodicity for general bootstrap
                 random walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--22",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP818",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G50; 60F17; 28D05",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Limit-theorems-and-ergodicity-for-general-bootstrap-random-walks/10.1214/22-EJP818.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "ergodicity; Functional limit theorems; long memory;
                 L{\'e}vy transformation; Random walks",
}

@Article{Penington:2022:GSD,
  author =       "Sarah Penington and Matthew I. Roberts and Zs{\'o}fia
                 Talyig{\'a}s",
  title =        "Genealogy and spatial distribution of the
                 {$N$}-particle branching random walk with polynomial
                 tails",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--65",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP806",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60J80",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Genealogy-and-spatial-distribution-of-the-N-particle-branching-random/10.1214/22-EJP806.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Branching random walk; genealogy; heavy-tailed
                 distribution; selection; star-shaped coalescent",
}

@Article{Heiny:2022:LSC,
  author =       "Johannes Heiny",
  title =        "Large sample correlation matrices: a comparison
                 theorem and its applications",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--20",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP817",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G10; 60G57; 60G70",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Large-sample-correlation-matrices--a-comparison-theorem-and-its/10.1214/22-EJP817.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Largest eigenvalue; Limiting spectral distribution;
                 Primary 60B20; sample correlation matrix; secondary
                 60F05; smallest eigenvalue",
}

@Article{Bertacco:2022:RSP,
  author =       "Federico Bertacco and Carlo Orrieri and Luca Scarpa",
  title =        "Random separation property for stochastic
                 {Allen--Cahn}-type equations",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--32",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP830",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "35K10; 35K55; 35K67; 60H15",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Random-separation-property-for-stochastic-Allen--Cahn-type-equations/10.1214/22-EJP830.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "exponential estimates; Logarithmic potential; random
                 separation property; stochastic Allen--Cahn equation",
}

@Article{Butelmann:2022:SLS,
  author =       "Ian Butelmann and Gregorio R. Moreno Flores",
  title =        "Scaling limit of stationary coupled {Sasamoto--Spohn}
                 models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--25",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP819",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60L50",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Scaling-limit-of-stationary-coupled-Sasamoto-Spohn-models/10.1214/22-EJP819.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "coupled Burgers equations; energy solutions;
                 Interacting diffusions; KPZ equation",
}

@Article{Cai:2022:CUP,
  author =       "Zhenhao Cai and Eviatar B. Procaccia and Yuan Zhang",
  title =        "Continuity and uniqueness of percolation critical
                 parameters in finitary random interlacements",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--46",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP824",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60G55; 60D05",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Continuity-and-uniqueness-of-percolation-critical-parameters-in-finitary-random/10.1214/22-EJP824.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "critical parameteres; finitary random interlacements;
                 percolation",
}

@Article{Cygan:2022:CHS,
  author =       "Wojciech Cygan and Nikola Sandri{\'c} and Stjepan
                 {\v{S}}ebek",
  title =        "Convex hulls of stable random walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--30",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP826",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G50; 60D05; 60F05; 60G52",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Convex-hulls-of-stable-random-walks/10.1214/22-EJP826.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Convex hull; domain of attraction; intrinsic volume;
                 Random walk; Stable law",
}

@Article{Lou:2022:DAB,
  author =       "Shuwen Lou",
  title =        "Discrete approximation to {Brownian} motion with
                 varying dimension in unbounded domains",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--33",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP829",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J35; 60J65",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Discrete-approximation-to-Brownian-motion-with-varying-dimension-in-unbounded/10.1214/22-EJP829.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Brownian motion; Dirichlet forms; Heat kernel
                 estimates; Isoperimetric inequality; Nash-type
                 inequality; Primary 60J27; Random walk; Secondary
                 31C25; Skorokhod space; Space of varying dimension;
                 tightness",
}

@Article{Ott:2022:EPC,
  author =       "S{\'e}bastien Ott",
  title =        "Existence and properties of connections decay rate for
                 high temperature percolation models",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--19",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP822",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 82B43",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Existence-and-properties-of-connections-decay-rate-for-high-temperature/10.1214/22-EJP822.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "asymptotics; convexity; correlation length; decay
                 rate; high-temperature; Mixing; percolation",
}

@Article{Tough:2022:FVP,
  author =       "Oliver Tough and James Nolen",
  title =        "The {Fleming--Viot} process with {McKean--Vlasov}
                 dynamics",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--72",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP820",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60J80; 60H10; 35K55; 35Q84; 82C22",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/The-Fleming-Viot-process-with-McKean--Vlasov-dynamics/10.1214/22-EJP820.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Fleming-Viot processes; McKean--Vlasov processes;
                 Quasi-stationary distributions",
}

@Article{Collins:2022:SDS,
  author =       "Beno{\^\i}t Collins and Jianfeng Yao and Wangjun
                 Yuan",
  title =        "On spectral distribution of sample covariance matrices
                 from large dimensional and large $k$-fold tensor
                 products",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--18",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP825",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/On-spectral-distribution-of-sample-covariance-matrices-from-large-dimensional/10.1214/22-EJP825.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "eigenvalue distribution; large k-fold tensors;
                 Mar{\v{c}}enko-Pastur law; Primary 60B20; quantum
                 information theory; Secondary 15B52",
}

@Article{Bhamidi:2022:GLM,
  author =       "Shankar Bhamidi and Souvik Dhara and Remco van der
                 Hofstad and Sanchayan Sen",
  title =        "Global lower mass-bound for critical configuration
                 models in the heavy-tailed regime",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--29",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP821",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60C05; 05C80",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Global-lower-mass-bound-for-critical-configuration-models-in-the/10.1214/22-EJP821.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Critical configuration model; global lower mass-bound;
                 heavy-tailed degrees",
}

@Article{Bahlali:2022:ADS,
  author =       "Khaled Bahlali and Brahim Boufoussi and Soufiane
                 Mouchtabih",
  title =        "Approximation of a degenerate semilinear {PDE} with a
                 nonlinear {Neumann} boundary condition",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--21",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP823",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H99; 60H30; 35K61",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Approximation-of-a-degenerate-semilinear-PDE-with-a-nonlinear-Neumann/10.1214/22-EJP823.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Backward stochastic differential equations;
                 penalization method; Reflecting stochastic differential
                 equation; viscosity solution",
}

@Article{Zhu:2022:DND,
  author =       "Theodore Zhu",
  title =        "The distribution of the number of distinct values in a
                 finite exchangeable sequence",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--25",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP815",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G09; 60C05",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/The-distribution-of-the-number-of-distinct-values-in-a/10.1214/22-EJP815.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Ewens-Pitman two-parameter family; exchangeable random
                 partitions; exchangeable sequences; occupancy problem",
}

@Article{Forien:2022:SPD,
  author =       "Rapha{\"e}l Forien",
  title =        "Stochastic partial differential equations describing
                 neutral genetic diversity under short range and long
                 range dispersal",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--41",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP827",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F17; 60G60; 60J90; 60G52; 92D15",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Stochastic-partial-differential-equations-describing-neutral-genetic-diversity-under-short/10.1214/22-EJP827.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "central limit theorem; isolation by distance;
                 Lambda-Fleming-Viot processes; long range dispersal;
                 Measure-valued processes; neutral markers; Spatial
                 coalescent",
}

@Article{Bencs:2022:AMM,
  author =       "Ferenc Bencs and Andr{\'a}s M{\'e}sz{\'a}ros",
  title =        "Atoms of the matching measure",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--38",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP809",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "05C31; 05C50; 05C70; 60C05",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Atoms-of-the-matching-measure/10.1214/22-EJP809.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "matching measure; matching polynomial; Random
                 operators; unimodular network",
}

@Article{Soloveychik:2022:LDC,
  author =       "Ilya Soloveychik and Vahid Tarokh",
  title =        "Large deviations of convex polyominoes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--19",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP835",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "05A16; 05B50; 05E10; 60F10",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Large-deviations-of-convex-polyominoes/10.1214/22-EJP835.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "convex polyominoes; large deviation principle; pattern
                 recognition; Young diagrams",
}

@Article{Chatterjee:2022:EAK,
  author =       "Shirshendu Chatterjee and David Sivakoff and Matthew
                 Wascher",
  title =        "The effect of avoiding known infected neighbors on the
                 persistence of a recurring infection process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--40",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP836",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/The-effect-of-avoiding-known-infected-neighbors-on-the-persistence/10.1214/22-EJP836.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "contact process; epidemics on networks; evolving
                 networks; SIS epidemic",
}

@Article{Durrett:2022:SIE,
  author =       "Rick Durrett and Dong Yao",
  title =        "Susceptible--infected epidemics on evolving graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--66",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP828",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J27",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Susceptibleinfected-epidemics-on-evolving-graphs/10.1214/22-EJP828.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "configuration model; phase transition;
                 susceptible--infected model",
}

@Article{Bhattacharjee:2022:GAS,
  author =       "Chinmoy Bhattacharjee and Ilya Molchanov",
  title =        "{Gaussian} approximation for sums of
                 region-stabilizing scores",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--27",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP832",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F05; 60D05; 60G55",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Gaussian-approximation-for-sums-of-region-stabilizing-scores/10.1214/22-EJP832.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "central limit theorem; minimal points; Poisson
                 process; stabilization; Stein's method",
}

@Article{Erhard:2022:WUD,
  author =       "Dirk Erhard and Weijun Xu",
  title =        "Weak universality of dynamical {$ \Phi_3^4 $}:
                 polynomial potential and general smoothing mechanism",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--43",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP833",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H15",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Weak-universality-of-dynamical-%ce%a634--polynomial-potential-and-general/10.1214/22-EJP833.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "dynamical {\textPhi}34; general smoothing mechanism;
                 Weak universality",
}

@Article{Gall:2022:VMB,
  author =       "Jean-Fran{\c{c}}ois Le Gall",
  title =        "The volume measure of the {Brownian} sphere is a
                 {Hausdorff} measure",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--28",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP837",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60D05; 60G17",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/The-volume-measure-of-the-Brownian-sphere-is-a-Hausdorff/10.1214/22-EJP837.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Brownian sphere; Hausdorff measure; moments of ball
                 volumes; Volume measure",
}

@Article{Fill:2022:SPS,
  author =       "James Allen Fill and Svante Janson",
  title =        "The sum of powers of subtree sizes for conditioned
                 {Galton--Watson} trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--77",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP831",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "05C05; 60F05; 60C05; 30E99",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/The-sum-of-powers-of-subtree-sizes-for-conditioned-GaltonWatson/10.1214/22-EJP831.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "additive functional; Brownian excursion; conditioned
                 Galton--Watson tree; generating function; Hadamard
                 product of sequences; method of moments; polylogarithm;
                 Random analytic function; simply generated random tree;
                 Singularity analysis; subtree sizes; tree recurrence",
}

@Article{Bobkov:2022:UBF,
  author =       "Sergey G. Bobkov",
  title =        "Upper Bounds for {Fisher} information",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--44",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP834",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Upper-Bounds-for-Fisher-information/10.1214/22-EJP834.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "60E; 60FEJP; Fisher information; Sobolev Spaces",
}

@Article{Bonnefont:2022:ODT,
  author =       "Benjamin Bonnefont",
  title =        "The overlap distribution at two temperatures for the
                 branching {Brownian} motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--21",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP841",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J80; 82D30; 60G70",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/The-overlap-distribution-at-two-temperatures-for-the-branching-Brownian/10.1214/22-EJP841.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Branching Brownian motion; Gibbs measure; overlap
                 distribution; random energy model",
}

@Article{Cipolloni:2022:OMR,
  author =       "Giorgio Cipolloni and L{\'a}szl{\'o} Erd{\H{o}}s and
                 Dominik Schr{\"o}der",
  title =        "Optimal multi-resolvent local laws for {Wigner}
                 matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--38",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP838",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B20; 15B52",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Optimal-multi-resolvent-local-laws-for-Wigner-matrices/10.1214/22-EJP838.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "global law; Local law; random matrices",
}

@Article{Addario-Berry:2022:UHW,
  author =       "Louigi Addario-Berry and Anna Brandenberger and Jad
                 Hamdan and C{\'e}line Kerriou",
  title =        "Universal height and width bounds for random trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--24",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP842",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60C05; 60J80; 05C05",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Universal-height-and-width-bounds-for-random-trees/10.1214/22-EJP842.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Bienaym{\'e} trees; Galton--Watson trees; Height;
                 Random trees; Simply generated trees; width",
}

@Article{Bogso:2022:PPU,
  author =       "Antoine-Marie Bogso and Moustapha Dieye and Olivier
                 Menoukeu Pamen",
  title =        "Path-by-path uniqueness of multidimensional {SDE's} on
                 the plane with nondecreasing coefficients",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--26",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP844",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H50; 60H10; 60H15",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Path-by-path-uniqueness-of-multidimensional-SDEs-on-the-plane/10.1214/22-EJP844.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Brownian sheet; Path-by-path uniqueness; SDEs on the
                 plane; stochastic wave equations",
}

@Article{Nualart:2022:QCL,
  author =       "David Nualart and Panqiu Xia and Guangqu Zheng",
  title =        "Quantitative central limit theorems for the parabolic
                 {Anderson} model driven by colored noises",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--43",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP847",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F05; 60H15; 60H07",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Quantitative-central-limit-theorems-for-the-parabolic-Anderson-model-driven/10.1214/22-EJP847.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Dalang's condition; fractional Brownian motion;
                 Mallivain calculus; Parabolic Anderson model;
                 Quantitative Central Limit Theorem; second-order
                 Poincar{\'e} inequality; Skorohod integral; Stein
                 method",
}

@Article{Etheridge:2022:GBW,
  author =       "Alison Etheridge and Sarah Penington",
  title =        "Genealogies in bistable waves",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--99",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP845",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J90; 92D10; 60J27",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Genealogies-in-bistable-waves/10.1214/22-EJP845.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Coalescent process; selection; Travelling wave",
}

@Article{Deya:2022:FDR,
  author =       "Aur{\'e}lien Deya and Renaud Marty",
  title =        "A full discretization of the rough fractional linear
                 heat equation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--41",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP839",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H15; 60G22; 60H35",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/A-full-discretization-of-the-rough-fractional-linear-heat-equation/10.1214/22-EJP839.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Fractional noise; space-time discretization procedure;
                 Stochastic heat equation",
}

@Article{Ho:2022:BMS,
  author =       "Ching-Wei Ho",
  title =        "The {Brown} measure of the sum of a self-adjoint
                 element and an elliptic element",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--32",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP840",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "46L54; 60B20",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/The-Brown-measure-of-the-sum-of-a-self-adjoint/10.1214/22-EJP840.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Brown measure; elliptic element; Non-Hermitian random
                 matrix",
}

@Article{Guillin:2022:CRV,
  author =       "Arnaud Guillin and Pierre Le Bris and Pierre
                 Monmarch{\'e}",
  title =        "Convergence rates for the {Vlasov--Fokker--Planck}
                 equation and uniform in time propagation of chaos in
                 non convex cases",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--44",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP853",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J60; 35K58; 82B40",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Convergence-rates-for-the-Vlasov-Fokker--Planck-equation-and-uniform/10.1214/22-EJP853.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Coupling method; long-time convergence; propagation of
                 chaos; Vlasov-Fokker--Planck equation",
}

@Article{Campbell:2022:SHT,
  author =       "Andrew Campbell and Sean O'Rourke",
  title =        "Spectrum of heavy-tailed elliptic random matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--56",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP849",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B20",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Spectrum-of-heavy-tailed-elliptic-random-matrices/10.1214/22-EJP849.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "elliptic law; ellitpic random matrices; empirical
                 spectral measure; heavy-tailed entries; Poisson point
                 process; singular values: least singular value;
                 {\textalpha}-stable laws",
}

@Article{Lachieze-Rey:2022:DGE,
  author =       "Rapha{\"e}l Lachi{\`e}ze-Rey",
  title =        "{Diophantine} {Gaussian} excursions and random walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--33",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP854",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G15; 60G50; 11J13; 34L20",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Diophantine-Gaussian-excursions-and-random-walks/10.1214/22-EJP854.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "diophantine approximation; Gaussian fields; Gaussian
                 random waves; hyperuniformity; nodal excursion; Random
                 walk; variance cancellation",
}

@Article{Bruckerhoff:2022:SMS,
  author =       "Martin Br{\"u}ckerhoff and Martin Huesmann and Nicolas
                 Juillet",
  title =        "Shadow martingales --- a stochastic mass transport
                 approach to the peacock problem",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--62",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP846",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G07; 60G44; 60E15; 49Q25; 91G20",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Shadow-martingales--a-stochastic-mass-transport-approach-to-the/10.1214/22-EJP846.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Choquet representation; Convex ordering; Kellerer's
                 theorem; Martingale optimal transport; Optimal
                 transport; PCOC; predictable representation property;
                 shadows",
}

@Article{Chong:2022:ESH,
  author =       "Carsten Chong and P{\'e}ter Kevei",
  title =        "Extremes of the stochastic heat equation with additive
                 {L{\'e}vy} noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--21",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP855",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H15; 60F15; 60G70; 60G17; 60G51",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Extremes-of-the-stochastic-heat-equation-with-additive-L%c3%a9vy-noise/10.1214/22-EJP855.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "almost-sure asymptotics; Integral test; Poisson noise;
                 regular variation; stable noise; Stochastic pde",
}

@Article{Bisewski:2022:DSF,
  author =       "Krzysztof Bisewski and Krzysztof D{\c{e}}bicki and
                 Tomasz Rolski",
  title =        "Derivatives of sup-functionals of fractional
                 {Brownian} motion evaluated at {$ H = 1 / 2 $}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--35",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP848",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G17; 60G22; 60G70",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Derivatives-of-sup-functionals-of-fractional-Brownian-motion-evaluated-at/10.1214/22-EJP848.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "expected workload; fractional Brownian motion;
                 Pickands constant; Piterbarg constant; Wills
                 functional",
}

@Article{Garino:2022:AED,
  author =       "Valentin Garino and Ivan Nourdin and Pierre Vallois",
  title =        "Asymptotic error distribution for the {Riemann}
                 approximation of integrals driven by fractional
                 {Brownian} motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--43",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP852",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H05; 60H07; 60F05; 60G15",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Asymptotic-error-distribution-for-the-Riemann-approximation-of-integrals-driven/10.1214/22-EJP852.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "fractional Brownian motion; Malliavin-Stein approach;
                 Riemann sum; Rosenblatt process",
}

@Article{Chiarini:2022:ETE,
  author =       "Alberto Chiarini and Giovanni Conforti and Giacomo
                 Greco and Zhenjie Ren",
  title =        "Entropic turnpike estimates for the kinetic
                 {Schr{\"o}dinger} problem",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--32",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP850",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "93E20; 47D07; 60E15",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Entropic-turnpike-estimates-for-the-kinetic-Schr%c3%b6dinger-problem/10.1214/22-EJP850.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Schr{\"o}dinger problem; Langevin dynamics; long-time
                 behavior of entropic cost; turnpike estimates; Gamma
                 calculus",
}

@Article{Guo:2022:QHB,
  author =       "Xiaoqin Guo and Jonathon Peterson and Hung V. Tran",
  title =        "Quantitative homogenization in a balanced random
                 environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--31",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP851",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "35J15; 35J25; 35K10; 35K20; 60G50; 60K37; 74Q20;
                 76M50",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Quantitative-homogenization-in-a-balanced-random-environment/10.1214/22-EJP851.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Berry--Esseen type estimate; non-divergence form
                 difference operators; quantitative stochastic
                 homogenization; Quenched central limit theorem; random
                 walk in a balanced random environment",
}

@Article{He:2022:MTF,
  author =       "Jimmy He and Huy Tuan Pham and Max Wenqiang Xu",
  title =        "Mixing time of fractional random walk on finite
                 fields",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--15",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP858",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J10; 11T23; 05C81",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Mixing-time-of-fractional-random-walk-on-finite-fields/10.1214/22-EJP858.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "finite field; Mixing times; spectral gap",
}

@Article{Zhang:2022:BEB,
  author =       "Zhuo-Song Zhang",
  title =        "{Berry--Esseen} bounds for generalized
                 {$U$}-statistics",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--36",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP860",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F05; 60K35",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/BerryEsseen-bounds-for-generalized-U-statistics/10.1214/22-EJP860.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "generalized U-statistics; Stein's method; exchangeable
                 pair approach; Berry--Esseen bound; graphon-generated
                 random graph; Erd{\"o}s-R{\'e}nyi model",
}

@Article{Baldasso:2022:LSS,
  author =       "Rangel Baldasso and Alexandre Stauffer",
  title =        "Local survival of spread of infection among biased
                 random walks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--28",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP861",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K37; 60K35; 82C22",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Local-survival-of-spread-of-infection-among-biased-random-walks/10.1214/22-EJP861.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "biased random walks; infection processes; interacting
                 particle systems",
}

@Article{Tang:2022:RPN,
  author =       "Pengfei Tang",
  title =        "Return probabilities on nonunimodular transitive
                 graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--27",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP859",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "05C81; 60J10",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Return-probabilities-on-nonunimodular-transitive-graphs/10.1214/22-EJP859.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "first return probability; nonunimodular transitive
                 graphs; return probability",
}

@Article{Durhuus:2022:TPL,
  author =       "Bergfinnur Durhuus and Meltem {\"U}nel",
  title =        "Trees with power-like height dependent weight",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--24",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP857",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B10; 05C05; 60J80",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Trees-with-power-like-height-dependent-weight/10.1214/22-EJP857.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "height coupled trees; local limits of BGW trees;
                 Random trees",
}

@Article{Englander:2022:CRW,
  author =       "J{\'a}nos Engl{\"a}nder and Stanislav Volkov",
  title =        "Conservative random walk",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--29",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP863",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G50; 60F05; 60J10",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Conservative-random-walk/10.1214/22-EJP863.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "coin-turning; conservative random walk; cooling
                 dynamics; correlated random walk; heating dynamics;
                 invariance principle; Newtonian random walk; persistent
                 random walk; Random walk; recurrence; scaling limits;
                 time-inhomogeneous Markov-processes; transience",
}

@Article{Ramirez:2022:CCB,
  author =       "Alejandro F. Ram{\'\i}rez and Rodrigo Ribeiro",
  title =        "Computable criteria for ballisticity of random walks
                 in elliptic random environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--38",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP856",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Computable-criteria-for-ballisticity-of-random-walks-in-elliptic-random/10.1214/22-EJP856.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Ballisticity; criteria; Primary 60K37; random
                 environments; Random walks; secondary 82D30",
}

@Article{Rivera-Lopez:2022:LCO,
  author =       "Kelvin Rivera-Lopez and Douglas Rizzolo",
  title =        "The leftmost column of ordered {Chinese} restaurant
                 process up-down chains: intertwining and convergence",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--22",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP843",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F17; 60J35; 60C05",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/The-leftmost-column-of-ordered-Chinese-restaurant-process-up-down/10.1214/22-EJP843.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Functional limit theorem; intertwining; ordered
                 Chinese restaurant process; up-down Markov chains",
}

@Article{Tanaka:2022:GED,
  author =       "Ryokichi Tanaka and Kenkichi Tsunoda",
  title =        "{Glauber}-exclusion dynamics: rapid mixing regime",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--26",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP865",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "82C22; 60J27; 82C20",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Glauber-Exclusion-dynamics-rapid-mixing-regime/10.1214/22-EJP865.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Glauber-Exclusion process; Hydrodynamic limit;
                 interacting particle systems; mixing times for Markov
                 chains",
}

@Article{Blanca:2022:MMC,
  author =       "Antonio Blanca and Pietro Caputo and Zongchen Chen and
                 Daniel Parisi and Daniel {\v{S}}tefankovi{\v{c}} and
                 Eric Vigoda",
  title =        "On mixing of {Markov} chains: coupling, spectral
                 independence, and entropy factorization",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--42",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP867",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J10; 82B20; 68Q87",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/On-mixing-of-Markov-chains--coupling-spectral-independence-and/10.1214/22-EJP867.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Log-Sobolev; MCMC; mixing time; spectral independence;
                 Swendsen--Wang",
}

@Article{Couzinie:2022:FEP,
  author =       "Yannick Couzini{\'e} and Fabio Martinelli",
  title =        "On a front evolution problem for the multidimensional
                 {East} model",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--30",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP870",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 82C20",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/On-a-front-evolution-problem-for-the-multidimensional-East-model/10.1214/22-EJP870.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Cutoff phenomenon; East model; front evolution;
                 interacting particle systems; Kinetically constrained
                 models; renormalization",
}

@Article{Li:2022:HCS,
  author =       "Xinyi Li and Daisuke Shiraishi",
  title =        "The {H{\"o}lder} continuity of the scaling limit of
                 three-dimensional loop-erased random walk",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--37",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP869",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "82B41; 60G18",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/The-H%c3%b6lder-continuity-of-the-scaling-limit-of-three-dimensional/10.1214/22-EJP869.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Loop-erased random walk; Scaling limit",
}

@Article{Rath:2022:PTB,
  author =       "Bal{\'a}zs R{\'a}th and Jan M. Swart and M{\'a}rton
                 Sz{\H{o}}ke",
  title =        "A phase transition between endogeny and nonendogeny",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--43",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP872",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "82C27; 60K35; 82C26; 60J80",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/A-phase-transition-between-endogeny-and-nonendogeny/10.1214/22-EJP872.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "endogeny; frozen percolation; recursive distributional
                 equation; recursive tree process",
}

@Article{Kolb:2022:NEF,
  author =       "Martin Kolb and Matthias Liesenfeld",
  title =        "On non-extinction in a {Fleming--Viot}-type particle
                 model with {Bessel} drift",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--28",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP866",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G17",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/On-non-extinction-in-a-Fleming-Viot-type-particle-model/10.1214/22-EJP866.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "extinction; Fleming-Viot particle system",
}

@Article{Hobson:2022:CLC,
  author =       "David Hobson and Dominykas Norgilas",
  title =        "A construction of the left-curtain coupling",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--46",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP868",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G42",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/A-construction-of-the-left-curtain-coupling/10.1214/22-EJP868.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Brenier's theorem; Convex order; Martingales; Optimal
                 transport",
}

@Article{Berger:2022:NDP,
  author =       "Quentin Berger and Niccol{\`o} Torri and Ran Wei",
  title =        "Non-directed polymers in heavy-tail random environment
                 in dimension",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--67",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP873",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "82D60; 60K37; 60G70",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Non-directed-polymers-in-heavy-tail-random-environment-in-dimension/10.1214/22-EJP873.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "heavy-tail distributions; Random polymer; Random walk;
                 range; sub-diffusivity; Super-diffusivity;
                 weak-coupling limit",
}

@Article{Lodewijks:2022:JPV,
  author =       "Bas Lodewijks",
  title =        "On joint properties of vertices with a given degree or
                 label in the random recursive tree",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--45",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP877",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "05C80; 05C05; 05C12",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/On-joint-properties-of-vertices-with-a-given-degree-or/10.1214/22-EJP877.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "depth; graph distance; high degrees; Kingman
                 coalescent; label; Random recursive tree",
}

@Article{Fontbona:2022:QMF,
  author =       "Joaqu{\'\i}n Fontbona and Felipe
                 Mu{\~n}oz-Hern{\'a}ndez",
  title =        "Quantitative mean-field limit for interacting
                 branching diffusions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--32",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP874",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "92D25; 60J85; 60H30; 35Q92",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Quantitative-mean-field-limit-for-interacting-branching-diffusions/10.1214/22-EJP874.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Branching diffusions; Mean-field limit; Optimal
                 transport; Population dynamics; rate of convergence",
}

@Article{Peski:2022:TPD,
  author =       "Roger Van Peski",
  title =        "$q$-{TASEP} with position-dependent slowing",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--35",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP876",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 05E05",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/q-TASEP-with-position-dependent-slowing/10.1214/22-EJP876.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "interacting particle systems; Macdonald processes",
}

@Article{Daw:2022:WMS,
  author =       "Lara Daw and Laurent Loosveldt",
  title =        "Wavelet methods to study the pointwise regularity of
                 the generalized {Rosenblatt} process",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--45",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP878",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G18; 60G22; 26A16; 60G17",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Wavelet-methods-to-study-the-pointwise-regularity-of-the-generalized/10.1214/22-EJP878.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "42C40; modulus of continuity; Random series;
                 Rosenblatt process; slow/ordinary/rapid points; wavelet
                 series; Wiener Chaos",
}

@Article{Bras:2022:TVD,
  author =       "Pierre Bras and Gilles Pag{\`e}s and Fabien Panloup",
  title =        "Total variation distance between two diffusions in
                 small time with unbounded drift: application to the
                 {Euler--Maruyama} scheme",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--19",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP881",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "65C30; 60H35",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Total-variation-distance-between-two-diffusions-in-small-time-with/10.1214/22-EJP881.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Aronson's bounds; Euler--Maruyama scheme;
                 Richardson-Romberg extrapolation; Stochastic
                 differential equation; Total variation",
}

@Article{Denisov:2022:PAS,
  author =       "Denis Denisov and G{\"u}nter Hinrichs and Martin Kolb
                 and Vitali Wachtel",
  title =        "Persistence of autoregressive sequences with
                 logarithmic tails",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--43",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP879",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G50; 60G40; 60F17",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Persistence-of-autoregressive-sequences-with-logarithmic-tails/10.1214/22-EJP879.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "conditioned process; Exit time; Harmonic function;
                 Random walk",
}

@Article{Chleboun:2022:PDA,
  author =       "Paul Chleboun and Simon Gabriel and Stefan
                 Grosskinsky",
  title =        "{Poisson--Dirichlet} asymptotics in condensing
                 particle systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--35",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP882",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 82C22; 82C26",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Poisson--Dirichlet-asymptotics-in-condensing-particle-systems/10.1214/22-EJP882.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Condensation; equivalence of ensembles; interacting
                 particle systems; Poisson--Dirichlet distribution;
                 Random partitions; split-merge dynamics",
}

@Article{Yearwood:2022:TS,
  author =       "Stephen Yearwood",
  title =        "The topology of {SLE}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--14",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP871",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J67",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/The-topology-of-SLE%ce%ba-is-random-for-%ce%ba4/10.1214/22-EJP871.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "SLE",
}

@Article{Bodo:2022:SIR,
  author =       "Gergely Bod{\'o} and Markus Riedle",
  title =        "Stochastic integration with respect to canonical $
                 \alpha $ _stable cylindrical {L{\'e}vy} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--23",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP884",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H05; 60G20; 60G52; 28C20",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Stochastic-integration-with-respect-to-canonical-%ce%b1-stable-cylindrical-L%c3%a9vy/10.1214/22-EJP884.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "cylindrical L{\'e}vy process; decoupled tangent
                 sequence; Stable processes; stochastic integration",
}

@Article{Borga:2022:PLS,
  author =       "Jacopo Borga",
  title =        "The permuton limit of strong-{Baxter} and
                 semi-{Baxter} permutations is the skew {Brownian}
                 permuton",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--53",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP886",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60C05; 60G50; 05A05; 34K50",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/The-permuton-limit-of-strong-Baxter-and-semi-Baxter-permutations/10.1214/22-EJP886.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "permutations; permutons; scaling limits; skew Brownian
                 motions; Stochastic differential equations;
                 two-dimensional random walks in cones",
}

@Article{Journel:2022:CKA,
  author =       "Lucas Journel and Pierre Monmarch{\'e}",
  title =        "Convergence of the kinetic annealing for general
                 potentials",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--37",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP891",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J60; 46N30",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Convergence-of-the-kinetic-annealing-for-general-potentials/10.1214/22-EJP891.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "hypocoercivity; Langevin diffusion; metastability;
                 simulated annealing; stochastic optimization",
}

@Article{Eisenbaum:2022:ITE,
  author =       "Nathalie Eisenbaum and Haya Kaspi",
  title =        "Isomorphism theorems, extended {Markov} processes and
                 random interlacements",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--27",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP887",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60A10; 60G05; 60G07; 60G15; 60G53; 60G57; 60J25;
                 60J35; 60J40; 60J45; 60J55",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  note =         "See addendum \cite{Eisenbaum:2023:AIT}.",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Isomorphism-theorems-extended-Markov-processes-and-random-interlacements/10.1214/22-EJP887.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "excessive measure; Gaussian free fields; isomorphism
                 theorem; Kuznetsov process; Local time; Markov process;
                 quasi-process; Random interlacements",
}

@Article{Etheridge:2022:EWO,
  author =       "Alison M. Etheridge and Mitchel D. Gooding and Ian
                 Letter",
  title =        "On the effects of a wide opening in the domain of the
                 (stochastic) {Allen--Cahn} equation and the motion of
                 hybrid zones",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--53",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP888",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H30; 60J70; 60J85; 92D15",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/On-the-effects-of-a-wide-opening-in-the-domain/10.1214/22-EJP888.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Branching Brownian motion; genetic drift; hybrid
                 zones; Mean curvature flow; Population genetics;
                 reflecting boundary conditions; spatial
                 {\textLambda}-Fleming-Viot",
}

@Article{Berger:2022:ODP,
  author =       "Quentin Berger and Chien-Hao Huang and Niccol{\`o}
                 Torri and Ran Wei",
  title =        "One-dimensional polymers in random environments:
                 stretching vs. folding",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--45",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP862",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "82D60; 60K37; 60G70",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/One-dimensional-polymers-in-random-environments-stretching-vs-folding/10.1214/22-EJP862.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "heavy-tail distributions; Random polymer; Random walk;
                 range; sub-diffusivity; Super-diffusivity;
                 weak-coupling limit",
}

@Article{deRaynal:2022:MSD,
  author =       "Paul-{\'E}ric Chaudru de Raynal and St{\'e}phane
                 Menozzi",
  title =        "On multidimensional stable-driven stochastic
                 differential equations with {Besov} drift",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--52",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP864",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H10; 35R11; 60H50; 35B65",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/On-multidimensional-stable-driven-stochastic-differential-equations-with-Besov-drift/10.1214/22-EJP864.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Besov spaces; dynamics; SDEs with singular drifts;
                 Stable processes",
}

@Article{Halconruy:2022:MCM,
  author =       "H{\'e}l{\`e}ne Halconruy",
  title =        "{Malliavin} calculus for marked binomial processes and
                 applications",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "27",
  number =       "??",
  pages =        "1--39",
  month =        "",
  year =         "2022",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP892",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H07; 60J75; 60G55; 60F05; 91G10",
  bibdate =      "Thu Mar 23 15:20:06 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-27/issue-none/Malliavin-calculus-for-marked-binomial-processes-and-applications/10.1214/22-EJP892.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "chaos expansion; Chen-Stein method; Malliavin
                 calculus; Optimal hedging; Poisson Limit Theorems;
                 trinomial market model",
}

@Article{Nakajima:2023:FTD,
  author =       "Shuta Nakajima and Makoto Nakashima",
  title =        "Fluctuations of two-dimensional stochastic heat
                 equation and {KPZ} equation in subcritical regime for
                 general initial conditions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--38",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP885",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K37; 60F05; 60G44; 82D60",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Fluctuations-of-two-dimensional-stochastic-heat-equation-and-KPZ-equation/10.1214/22-EJP885.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Edwards-Wilkinson equation; KPZ equation; local limit
                 theorem for polymers; stochastic calculus; Stochastic
                 heat equation",
}

@Article{Bertacco:2023:MAG,
  author =       "Federico Bertacco",
  title =        "Multifractal analysis of {Gaussian} multiplicative
                 chaos and applications",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--36",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP893",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G57; 60G60; 28A80; 28A78",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Multifractal-analysis-of-Gaussian-multiplicative-chaos-and-applications/10.1214/22-EJP893.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Gaussian multiplicative chaos; Liouville Brownian
                 motion; Multifractal analysis; multifractal formalism",
}

@Article{Houdre:2023:CLT,
  author =       "Christian Houdr{\'e} and {\"U}mit I{\c{s}}lak",
  title =        "A central limit theorem for the length of the longest
                 common subsequences in random words",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--24",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP894",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "05A05; 60C05; 60F05; 60F10",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/A-central-limit-theorem-for-the-length-of-the-longest/10.1214/22-EJP894.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "central limit theorem; edit/Levenshtein distance; Last
                 passage percolation; longest common subsequences;
                 optimal alignments; Random permutations; random words;
                 Stein's method; supersequences; Tracy-Widom
                 distribution; Ulam's problem",
}

@Article{Lacker:2023:SSL,
  author =       "Daniel Lacker and Jiacheng Zhang",
  title =        "Stationary solutions and local equations for
                 interacting diffusions on regular trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--37",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP889",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60G10",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Stationary-solutions-and-local-equations-for-interacting-diffusions-on-regular/10.1214/22-EJP889.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Gibbs measures; Interacting diffusions; Kesten-McKay
                 law; local equations; Markov random fields; nonlinear
                 Markov processes; regular trees; Repulsive Particle
                 Systems; sparse graphs",
}

@Article{Fill:2023:DFQ,
  author =       "James Allen Fill and Wei-Chun Hung",
  title =        "Density functions for {QuickQuant} and {QuickVal}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--50",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP899",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "68P10; 60E05; 60C05",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Density-functions-for-QuickQuant-and-QuickVal/10.1214/22-EJP899.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "asymptotic bounds; convolutions of distributions;
                 densities; integral equations; large deviations;
                 Lipschitz continuity; moment generating functions;
                 perfect simulation; QuickQuant; QuickSelect; QuickVal;
                 searching; tails of densities; tails of distributions",
}

@Article{Xu:2023:EPS,
  author =       "Lu Xu and Linjie Zhao",
  title =        "Equilibrium perturbations for stochastic interacting
                 systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--30",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP900",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 82C22",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Equilibrium-perturbations-for-stochastic-interacting-systems/10.1214/22-EJP900.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "equilibrium perturbation; Exclusion process;
                 Hydrodynamic limit; oscillator chain",
}

@Article{Bruned:2023:RVT,
  author =       "Yvain Bruned and Foivos Katsetsiadis",
  title =        "Ramification of {Volterra}-type rough paths",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--25",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP890",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60L20; 60L30; 60L70",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Ramification-of-Volterra-type-rough-paths/10.1214/22-EJP890.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Rough paths; Volterra equations",
}

@Article{Coste:2023:SMC,
  author =       "Simon Coste",
  title =        "Sparse matrices: convergence of the characteristic
                 polynomial seen from infinity",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--40",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP875",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B20",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Sparse-matrices--convergence-of-the-characteristic-polynomial-seen-from/10.1214/22-EJP875.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Eigenvalues; random directed graphs; random matrices;
                 Sparse matrices",
}

@Article{Andriopoulos:2023:SLL,
  author =       "George Andriopoulos and Eleanor Archer",
  title =        "Scaling limit of linearly edge-reinforced random walks
                 on critical {Galton--Watson} trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--64",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP901",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F17; 60K37; 60K50; 60J60",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Scaling-limit-of-linearly-edge-reinforced-random-walks-on-critical/10.1214/23-EJP901.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Diffusion in random environment; Dirichlet
                 distribution; Galton--Watson trees; Random walk in
                 random environment; reinforced random walks; slow
                 movement",
}

@Article{Huveneers:2023:EPP,
  author =       "Fran{\c{c}}ois Huveneers and Fran{\c{c}}ois
                 Simenhaus",
  title =        "Evolution of a passive particle in a one-dimensional
                 diffusive environment",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--31",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP896",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F17; 60G15; 60G50",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Evolution-of-a-passive-particle-in-a-one-dimensional-diffusive/10.1214/22-EJP896.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "limit theorems; random walks in dynamical random
                 environment; scaling limits",
}

@Article{Corwin:2023:ETW,
  author =       "Ivan Corwin and Alan Hammond and Milind Hegde and
                 Konstantin Matetski",
  title =        "Exceptional times when the {KPZ} fixed point violates
                 {Johansson}'s conjecture on maximizer uniqueness",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--81",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP898",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "82C21; 60J25",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Exceptional-times-when-the-KPZ-fixed-point-violates-Johanssons-conjecture/10.1214/22-EJP898.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Airy sheet; Brownian Gibbs property; Exceptional
                 times; Hausdorff dimension; the KPZ fixed point",
}

@Article{Takeda:2023:LTP,
  author =       "Shosei Takeda and Kouji Yano",
  title =        "Local time penalizations with various clocks for
                 {L{\'e}vy} processes",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--35",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP903",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F05; 60G44; 60G51",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Local-time-penalizations-with-various-clocks-for-L%c3%a9vy-processes/10.1214/23-EJP903.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Conditioning; limit theorem; one-dimensional L{\'e}vy
                 process; Penalization",
}

@Article{Herzog:2023:GDG,
  author =       "David P. Herzog and Jonathan C. Mattingly and Hung D.
                 Nguyen",
  title =        "{Gibbsian} dynamics and the generalized {Langevin}
                 equation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--29",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP904",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H10",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Gibbsian-dynamics-and-the-generalized-Langevin-equation/10.1214/23-EJP904.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Gibbsian dynamics; Invariant measures; Langevin
                 equation with memory",
}

@Article{Hutchcroft:2023:TAI,
  author =       "Tom Hutchcroft",
  title =        "Transience and anchored isoperimetric dimension of
                 supercritical percolation clusters",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--15",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP905",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60J99",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Transience-and-anchored-isoperimetric-dimension-of-supercritical-percolation-clusters/10.1214/23-EJP905.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "finite clusters; Isoperimetry; percolation; Random
                 walk",
}

@Article{Iksanov:2023:LTD,
  author =       "Alexander Iksanov and Alexander Marynych and Anatolii
                 Nikitin",
  title =        "Limit theorems for discounted convergent perpetuities
                 {II}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--22",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP907",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F15; 60F17; 60G50; 60G55",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Limit-theorems-for-discounted-convergent-perpetuities-II/10.1214/23-EJP907.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "exponential functional of Brownian motion; functional
                 central limit theorem; Law of the iterated logarithm;
                 perpetuity",
}

@Article{Rapenne:2023:IMC,
  author =       "Valentin Rapenne",
  title =        "Invariant measures of critical branching random walks
                 in high dimension",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--38",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP906",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Invariant-measures-of-critical-branching-random-walks-in-high-dimension/10.1214/23-EJP906.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "60; branching random walks; Invariant measures; Point
                 processes",
}

@Article{Yang:2023:HQU,
  author =       "Kevin Yang",
  title =        "{Hairer--Quastel} universality in non-stationarity via
                 energy solution theory",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--26",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP908",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H17",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Hairer-Quastel-universality-in-non-stationarity-via-energy-solution-theory/10.1214/23-EJP908.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "KPZ; Stochastic pde; Universality",
}

@Article{Rosen:2023:TTP,
  author =       "Jay Rosen",
  title =        "Tightness for thick points in two dimensions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--45",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP910",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J65",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Tightness-for-thick-points-in-two-dimensions/10.1214/23-EJP910.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Barrier estimates; Thick points; two dimensional
                 sphere",
}

@Article{Criens:2023:MPM,
  author =       "David Criens and Peter Pfaffelhuber and Thorsten
                 Schmidt",
  title =        "The martingale problem method revisited",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--46",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP902",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G07; 60F17; 60H15; 60G17",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/The-martingale-problem-method-revisited/10.1214/23-EJP902.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "fixed times of discontinuity; limit theorems; local
                 uniform topology; Martingale problem; path space;
                 Semimartingales; Skorokhod topology; stable
                 convergence; Volterra equations; weak-strong
                 convergence",
}

@Article{Bass:2023:REM,
  author =       "Richard F. Bass",
  title =        "The rate of escape of the most visited site of
                 {Brownian} motion",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--12",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP916",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J55",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/The-rate-of-escape-of-the-most-visited-site-of/10.1214/23-EJP916.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Brownian motion; favorite point; most visited site;
                 Rate of escape",
}

@Article{Enger:2023:UFL,
  author =       "Timo Enger and Peter Pfaffelhuber",
  title =        "A unified framework for limit results in chemical
                 reaction networks on multiple time-scales",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--33",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP897",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60F17; 60J35; 60J76; 60K35",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/A-unified-framework-for-limit-results-in-chemical-reaction-networks/10.1214/22-EJP897.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "functional central limit thoerem; Markov jump process;
                 stochastic averaging",
}

@Article{Champagnat:2023:GCS,
  author =       "Nicolas Champagnat and Denis Villemonais",
  title =        "General criteria for the study of quasi-stationarity",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--84",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/22-EJP880",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "37A25; 60B10; 60F99; 60J05; 60J10; 60J25; 60J27;
                 60J60; 60J75; 60J80; 93E03",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/General-criteria-for-the-study-of-quasi-stationarity/10.1214/22-EJP880.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "birth and death processes; Diffusion processes;
                 Galton--Watson processes; Markov processes with
                 absorption; mixing property; perturbed dynamical
                 systems; Q-process; quasi-stationary distribution;
                 reducible processes",
}

@Article{Fill:2023:CSP,
  author =       "James Allen Fill and Svante Janson",
  title =        "Corrigendum to: The sum of powers of subtree sizes for
                 conditioned {Galton--Watson} trees",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--2",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP915",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "05C05; 60F05; 60C05; 30E99",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Corrigendum-to--The-sum-of-powers-of-subtree-sizes/10.1214/23-EJP915.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "additive functional; Brownian excursion; conditioned
                 Galton--Watson tree; generating function; Hadamard
                 product of sequences; method of moments; polylogarithm;
                 Random analytic function; simply generated random tree;
                 Singularity analysis; subtree sizes; tree recurrence",
}

@Article{Galeati:2023:SES,
  author =       "Lucio Galeati and Chengcheng Ling",
  title =        "Stability estimates for singular {SDEs} and
                 applications",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--31",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP913",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H10; 60H50; 60F15; 60J60",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Stability-estimates-for-singular-SDEs-and-applications/10.1214/23-EJP913.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "SDEs with singular coefficients; stability;
                 Krylov--R{\"o}ckner condition; distributional drifts;
                 McKean--Vlasov equations; strong compactness of
                 solutions; Wong--Zakai theorem",
}

@Article{Leo:2023:BSN,
  author =       "Gayral L{\'e}o and Sablik Mathieu",
  title =        "On the {Besicovitch}-stability of noisy random
                 tilings",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--38",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP917",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "37B51; 37A50; 60K35; 82B43",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/On-the-Besicovitch-stability-of-noisy-random-tilings/10.1214/23-EJP917.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Besicovitch distance; percolation; Robinson tiling;
                 stability; Subshift of finite type",
}

@Article{Le:2023:SSB,
  author =       "Khoa L{\^e}",
  title =        "Stochastic sewing in {Banach} spaces",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--22",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP918",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H99; 46N30; 60H50",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Stochastic-sewing-in-Banach-spaces/10.1214/23-EJP918.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Local time; martingale type; stochastic
                 regularization; stochastic sewing",
}

@Article{Gotze:2023:LSS,
  author =       "F. G{\"o}tze and A. Tikhomirov",
  title =        "On the largest and the smallest singular value of
                 sparse rectangular random matrices",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--18",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP919",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B20",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/On-the-largest-and-the-smallest-singular-value-of-sparse/10.1214/23-EJP919.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Marchenko--Pastur law; random matrices; Sample
                 covariance matrices",
}

@Article{Albenque:2023:RCP,
  author =       "Marie Albenque and {\'E}ric Fusy and Thomas
                 Leh{\'e}ricy",
  title =        "Random cubic planar graphs converge to the {Brownian}
                 sphere",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--54",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP912",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "05C10; 05C12; 05C80; 60C05; 60D05; 82B41",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Random-cubic-planar-graphs-converge-to-the-Brownian-sphere/10.1214/23-EJP912.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Brownian sphere; Planar graphs; planar maps; Random
                 geometry",
}

@Article{Peskir:2023:SFD,
  author =       "Goran Peskir and David Roodman",
  title =        "Sticky {Feller} diffusions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--28",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP909",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J60; 60J65; 60H20; 35C15; 35K20; 35K67",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Sticky-Feller-diffusions/10.1214/23-EJP909.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Bessel process; Brownian motion; Cox--Ingersoll--Ross
                 model; diffusion local time; Feller branching
                 diffusion; Gamma function; Green function; Kolmogorov
                 forward/backward equation; Kummer's confluent
                 hypergeometric function; Laplace transform;
                 Mittag-Leffler function; modified Bessel function;
                 Ornstein--Uhlenbeck process; scale function; slowly
                 reflecting (sticky) boundary behaviour; Speed measure;
                 sticky (Feller) boundary condition; Stochastic
                 differential equation; Time change; transition
                 probability density function; Tricomi's confluent
                 hypergeometric function; Vasicek model",
}

@Article{Ang:2023:SLC,
  author =       "Morris Ang and Nina Holden and Xin Sun",
  title =        "The {SLE} loop via conformal welding of quantum
                 disks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--20",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP914",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J67; 60G60",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/The-SLE-loop-via-conformal-welding-of-quantum-disks/10.1214/23-EJP914.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Liouville quantum gravity; Schramm-Loewner evolution",
}

@Article{Nandan:2023:SPS,
  author =       "Shubhamoy Nandan",
  title =        "Spatial populations with seed-banks in random
                 environment: {III}. {Convergence} towards mono-type
                 equilibrium",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--36",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP922",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60B12; 60K37; 60K35; 92D10; 92D25",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Spatial-populations-with-seed-banks-in-random-environment--III/10.1214/23-EJP922.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "clustering; Coexistence; Duality; Equilibrium;
                 fixation probability; Interacting particle system;
                 migration; Moran model; random environment; Resampling;
                 seed-bank",
}

@Article{Henry:2023:TRS,
  author =       "Beno{\^\i}t Henry and Sylvie M{\'e}l{\'e}ard and Viet
                 Chi Tran",
  title =        "Time reversal of spinal processes for linear and
                 non-linear branching processes near stationarity",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--27",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP911",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "92D25; 92D15; 60J80; 60K35; 60F99",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Time-reversal-of-spinal-processes-for-linear-and-non-linear/10.1214/23-EJP911.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "ancestral path; birth-death processes; competition;
                 genealogy; interaction; jump process; Many-to-One
                 formula; non-local mutation operator; phylogeny;
                 stochastic individual-based models",
}

@Article{Dewan:2023:MFB,
  author =       "Vivek Dewan and Stephen Muirhead",
  title =        "Mean-field bounds for {Poisson--Boolean} percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--24",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP923",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60G60; 60F99",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Mean-field-bounds-for-Poisson-Boolean-percolation/10.1214/23-EJP923.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "continuum percolation; Critical exponents; mean-field
                 bounds; Poisson-Boolean model",
}

@Article{Coulson:2023:LCS,
  author =       "Matthew Coulson and Guillem Perarnau",
  title =        "Largest component of subcritical random graphs with
                 given degree sequence",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--28",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP921",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "05C80; 05C82; 60C05; 60F05",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Largest-component-of-subcritical-random-graphs-with-given-degree-sequence/10.1214/23-EJP921.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "component structure; configuration model; largest
                 component; Local limit theorems; random graph with
                 given degree sequence",
}

@Article{Conchon-Kerjan:2023:AGG,
  author =       "Guillaume Conchon-Kerjan",
  title =        "Anatomy of a {Gaussian} giant: supercritical
                 level-sets of the free field on regular graphs",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--60",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP920",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60G15; 60C05; 05C80",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Anatomy-of-a-Gaussian-giant--supercritical-level-sets-of/10.1214/23-EJP920.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Gaussian free field; percolation; Random graphs",
}

@Article{Chen:2023:GFE,
  author =       "Zhen-Qing Chen and Jie-Ming Wang",
  title =        "Green function estimates for second order elliptic
                 operators in non-divergence form with {Dini} continuous
                 coefficients",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--54",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP925",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "31B25; 35J08; 60J45",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Green-function-estimates-for-second-order-elliptic-operators-in-non/10.1214/23-EJP925.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "boundary Harnack principle; Green function; Harmonic
                 function; interior Schauder's estimate; Martin integral
                 representation",
}

@Article{Bethuelsen:2023:LLT,
  author =       "Stein Andreas Bethuelsen and Matthias Birkner and
                 Andrej Depperschmidt and Timo Schl{\"u}ter",
  title =        "Local limit theorems for a directed random walk on the
                 backbone of a supercritical oriented percolation
                 cluster",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--54",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP924",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35; 60K37; 60J10; 82B43",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Local-limit-theorems-for-a-directed-random-walk-on-the/10.1214/23-EJP924.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "environment viewed from the particle; Oriented
                 percolation; quenched local limit theorem in random
                 environment; random walk in dynamical random
                 environment; supercritical cluster",
}

@Article{Tang:2023:NSC,
  author =       "Pengfei Tang",
  title =        "A note on some critical thresholds of {Bernoulli}
                 percolation",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--22",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP926",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60K35",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/A-note-on-some-critical-thresholds-of-Bernoulli-percolation/10.1214/23-EJP926.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "60CO5; Bernoulli percolation; critical probability;
                 cutset; periodic trees",
}

@Article{Yamazaki:2023:TDM,
  author =       "Kazuo Yamazaki",
  title =        "Three-dimensional magnetohydrodynamics system forced
                 by space-time white noise",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--66",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP929",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "35B65; 35Q85; 35R60",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Three-dimensional-magnetohydrodynamics-system-forced-by-space-time-white-noise/10.1214/23-EJP929.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Gaussian hypercontractivity; magnetohydrodynamics
                 system; Paracontrolled distributions; renormalization;
                 Wick products",
}

@Article{Aksamit:2023:GBR,
  author =       "Anna Aksamit and Libo Li and Marek Rutkowski",
  title =        "Generalized {BSDE} and reflected {BSDE} with random
                 time horizon",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--41",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP927",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60H30; 60H10; 60G40; 91G40",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Generalized-BSDE-and-reflected-BSDE-with-random-time-horizon/10.1214/23-EJP927.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "BSDE; credit risk; Enlargement of filtration; random
                 time; Reflected BSDE",
}

@Article{Matsui:2023:SDI,
  author =       "Muneya Matsui",
  title =        "Subexponentialiy of densities of infinitely divisible
                 distributions",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--29",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP928",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60E07; 60G70; 62F12",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Subexponentialiy-of-densities-of-infinitely-divisible-distributions/10.1214/23-EJP928.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "almost decreasing; asymptotic to a non-increasing
                 function; Infinite divisibility; long-tailedness;
                 L{\'e}vy measure; subexponential density; tail
                 equivalence",
}

@Article{Banerjee:2023:DCR,
  author =       "Sayan Banerjee and Xiangying Huang",
  title =        "Degree centrality and root finding in growing random
                 networks",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--39",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP930",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "05C82; 60J85; 60J28",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Degree-centrality-and-root-finding-in-growing-random-networks/10.1214/23-EJP930.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "attachment functions; continuous time branching
                 processes; degree centrality; network centrality
                 measures; Persistence; root finding algorithms",
}

@Article{Chitour:2023:GBD,
  author =       "Yacine Chitour and Guilherme Mazanti and Pierre
                 Monmarch{\'e} and Mario Sigalotti",
  title =        "On the gap between deterministic and probabilistic
                 {Lyapunov} exponents for continuous-time linear
                 systems",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--39",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP932",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J25; 34A38; 34D08",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/On-the-gap-between-deterministic-and-probabilistic-Lyapunov-exponents-for/10.1214/23-EJP932.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "continuous-time Markov processes; convexified Markov
                 processes; linear switched systems; Lyapunov exponents;
                 Piecewise deterministic Markov processes",
}

@Article{Angst:2023:FSZ,
  author =       "J{\"u}rgen Angst and Guillaume Poly",
  title =        "Fluctuations in {Salem--Zygmund} almost sure {Central
                 Limit Theorem}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--40",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP931",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "26C10; 30C15; 42A05; 60F17; 60G55",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Fluctuations-in-SalemZygmund-almost-sure-Central-Limit-Theorem/10.1214/23-EJP931.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "almost sure CLT; Noise sensitivity; random
                 trigonometric polynomials; Universality",
}

@Article{Eisenbaum:2023:AIT,
  author =       "Nathalie Eisenbaum and Haya Kaspi",
  title =        "Addendum to {``Isomorphism} theorems, extended
                 {Markov} processes and random interlacements''",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--3",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP935",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60A10; 60G05; 60G07; 60G15; 60G53; 60G57; 60J25;
                 60J35; 60J40; 60J45; 60J55",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  note =         "See \cite{Eisenbaum:2022:ITE}.",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Addendum-to-Isomorphism-theorems-extended-Markov-processes-and-random-interlacements/10.1214/23-EJP935.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "excessive measure; Gaussian free fields; isomorphism
                 theorem; Kuznetsov process; Local time; Markov process;
                 quasi-process; Random interlacements",
}

@Article{Fakhry:2023:EMP,
  author =       "Rami Fakhry and Dapeng Zhan",
  title =        "Existence of multi-point boundary {Green}'s function
                 for chordal {Schramm--Loewner} evolution {(SLE)}",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--29",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP936",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "60J67",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/Existence-of-multi-point-boundary-Greens-function-for-chordal-Schramm/10.1214/23-EJP936.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Green's function; Schramm-Loewner evolution; SLE",
}

@Article{Pfaffelhuber:2023:DPM,
  author =       "Peter Pfaffelhuber and Anton Wakolbinger",
  title =        "A diploid population model for copy number variation
                 of genetic elements",
  journal =      j-ELECTRON-J-PROBAB,
  volume =       "28",
  number =       "??",
  pages =        "1--15",
  month =        "",
  year =         "2023",
  CODEN =        "????",
  DOI =          "https://doi.org/10.1214/23-EJP934",
  ISSN =         "1083-6489",
  ISSN-L =       "1083-6489",
  MRclass =      "92D15; 60J80; 60F17; 60G57",
  bibdate =      "Thu Mar 23 15:20:18 MDT 2023",
  bibsource =    "https://www.math.utah.edu/pub/tex/bib/ejp.bib",
  URL =          "https://projecteuclid.org/journals/electronic-journal-of-probability/volume-28/issue-none/A-diploid-population-model-for-copy-number-variation-of-genetic/10.1214/23-EJP934.full",
  acknowledgement = ack-nhfb,
  ajournal =     "Electron. J. Probab.",
  fjournal =     "Electronic Journal of Probability",
  journal-URL =  "https://projecteuclid.org/euclid.ejp",
  keywords =     "Feller branching diffusion; Poisson approximation;
                 slow-fast system; transposable elements",
}

%% [23-Mar-2023] TO DO: check for incomplete v28