%%% -*-BibTeX-*-
%%% ====================================================================
%%%  BibTeX-file{
%%%     author          = "Nelson H. F. Beebe",
%%%     version         = "1.15",
%%%     date            = "22 April 2014",
%%%     time            = "07:38:31 MDT",
%%%     filename        = "numana2010.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             = "http://www.math.utah.edu/~beebe",
%%%     checksum        = "48180 2283 10823 111686",
%%%     email           = "beebe at math.utah.edu, beebe at acm.org,
%%%                        beebe at computer.org (Internet)",
%%%     codetable       = "ISO/ASCII",
%%%     keywords        = "bibliography; BibTeX; numerical analysis",
%%%     license         = "public domain",
%%%     supported       = "no",
%%%     docstring       = "This bibliography collects publications
%%%                        in the large field of numerical analysis
%%%                        from books and conference proceedings, but
%%%                        excluding journal articles, which are covered
%%%                        in separate bibliographies in the TeX User
%%%                        Group archive.
%%%
%%%                        This file includes publications for the
%%%                        decade 2010--2019.  The contents are still
%%%                        very preliminary, and no attempt has yet been
%%%                        made to do subject-specific searches in
%%%                        multiple databases to extend the coverage.
%%%
%%%                        However, there was a need to have a
%%%                        subject-specific repository of bibliographic
%%%                        entries in this area that have not otherwise
%%%                        found a home in other bibliographies in the
%%%                        TUG archive, so this file has been created.
%%%
%%%                        It may, however, prove desirable later to
%%%                        redistribute the contents of this file into
%%%                        other, more specialized, bibliographies, so
%%%                        there is no commitment on the part of the
%%%                        author to continue to maintain this file,
%%%                        although its contents will not be lost in the
%%%                        event of such a rearrangement.
%%%
%%%                        At version 1.15, the year coverage looked
%%%                        like this:
%%%
%%%                             2010 (  25)    2012 (   8)    2014 (   2)
%%%                             2011 (  13)    2013 (   2)
%%%
%%%                             Article:          1
%%%                             Book:            46
%%%                             Proceedings:      3
%%%
%%%                             Total entries:   50
%%%
%%%                        The initial draft of entries for 2000--2009
%%%                        was derived from the OCLC Proceedings
%%%                        database, from the MathSciNet database, from
%%%                        the University of California Melvyl catalog,
%%%                        and from the U.S. Library of Congress
%%%                        catalog.
%%%
%%%                        In this bibliography, entries are sorted
%%%                        first by ascending year, and within each
%%%                        year, alphabetically by author or editor,
%%%                        and then, if necessary, by the 3-letter
%%%                        abbreviation at the end of the BibTeX
%%%                        citation tag, using the bibsort -byyear
%%%                        utility.  Year order has been chosen to
%%%                        make it easier to identify the most recent
%%%                        work.
%%%
%%%                        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 \k \undefined \let \k = \c \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|http://www.math.utah.edu/~beebe/|"}

%%%=====================================================================
%%% Journal abbreviations:

@String{j-AMER-MATH-MONTHLY     = "American Mathematical Monthly"}

%%%=====================================================================
%%% Publishers and their addresses:

@String{pub-ACADEMIC            = "Academic Press"}
@String{pub-ACADEMIC:adr        = "New York, NY, USA"}

@String{pub-BIRKHAUSER-BOSTON   = "Birkh{\"a}user Boston Inc."}
@String{pub-BIRKHAUSER-BOSTON:adr = "Cambridge, MA, USA"}

@String{pub-CAMBRIDGE           = "Cambridge University Press"}
@String{pub-CAMBRIDGE:adr       = "Cambridge, UK"}

@String{pub-CHAPMAN-HALL-CRC    = "Chapman and Hall/CRC"}
@String{pub-CHAPMAN-HALL-CRC:adr = "Boca Raton, FL, USA"}

@String{pub-CLARENDON           = "Clarendon Press"}
@String{pub-CLARENDON:adr       = "New York, NY, USA"}

@String{pub-CRC                 = "CRC Press"}
@String{pub-CRC:adr             = "2000 N.W. Corporate Blvd., Boca Raton, FL
                                   33431-9868, USA"}

@String{pub-ELSEVIER-ACADEMIC   = "Elsevier Academic Press"}
@String{pub-ELSEVIER-ACADEMIC:adr = "Amsterdam, The Netherlands"}

@String{pub-KNOPF               = "Alfred A. Knopf"}
@String{pub-KNOPF:adr           = "New York, NY, USA"}

@String{pub-OXFORD              = "Oxford University Press"}
@String{pub-OXFORD:adr          = "Walton Street, Oxford OX2 6DP, UK"}

@String{pub-PH                  = "Pren{\-}tice-Hall"}
@String{pub-PH:adr              = "Upper Saddle River, NJ 07458, USA"}

@String{pub-PRINCETON           = "Princeton University Press"}
@String{pub-PRINCETON:adr       = "Princeton, NJ, USA"}

@String{pub-SIAM                = "Society for Industrial and Applied
                                  Mathematics"}
@String{pub-SIAM:adr            = "Philadelphia, PA, USA"}

@String{pub-SV                  = "Springer-Verlag"}
@String{pub-SV:adr              = "Berlin, Germany~/ Heidelberg, Germany~/
                                   London, UK~/ etc."}

@String{pub-WILEY               = "Wiley"}
@String{pub-WILEY:adr           = "New York, NY, USA"}

@String{pub-WORLD-SCI           = "World Scientific Publishing Co."}
@String{pub-WORLD-SCI:adr       = "Singapore; Philadelphia, PA, USA; River
                                   Edge, NJ, USA"}

%%% ====================================================================
%%% Series abbreviations:

@String{ser-LNCSE               = "Lecture Notes in Computational
                                   Science and Engineering"}

%%%=====================================================================
%%% Bibliography entries:

@Book{Ackleh:2010:CMN,
  editor =       "Azmy S. Ackleh and Padmanabhan eshaiyer and Ralph
                 Baker Kearfott and Edward James Allen",
  title =        "Classical and modern numerical analysis: theory,
                 methods and practice",
  publisher =    pub-CRC,
  address =      pub-CRC:adr,
  pages =        "xix + 608",
  year =         "2010",
  ISBN =         "1-4200-9157-3 (hardcover)",
  ISBN-13 =      "978-1-4200-9157-1 (hardcover)",
  LCCN =         "QA297 .C53 2010",
  bibdate =      "Mon Aug 23 11:05:33 MDT 2010",
  bibsource =    "aubrey.tamu.edu:7090/voyager;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib",
  series =       "Chapman and Hall/CRC numerical analysis and scientific
                 computing",
  abstract =     "Publisher's note: The book provides a sound foundation
                 in numerical analysis for more specialized topics, such
                 as finite element theory, advanced numerical linear
                 algebra, and optimization. It prepares graduate
                 students for taking doctoral examinations in numerical
                 analysis. The text covers the main areas of
                 introductory numerical analysis, including the solution
                 of nonlinear equations, numerical linear algebra,
                 ordinary differential equations, approximation theory,
                 numerical integration, and boundary value problems.
                 Focusing on interval computing in numerical analysis,
                 it explains interval arithmetic, interval computation,
                 and interval algorithms. The authors illustrate the
                 concepts with many examples as well as analytical and
                 computational exercises at the end of each chapter.
                 This advanced, graduate-level introduction to the
                 theory and methods of numerical analysis supplies the
                 necessary background in numerical methods so that
                 students can apply the techniques and understand the
                 mathematical literature in this area.",
  acknowledgement = ack-nhfb,
  subject =      "numerical analysis; data processing",
}

@Book{Baumgarte:2010:NRS,
  author =       "Thomas W. Baumgarte and Stuart L. (Stuart Louis)
                 Shapiro",
  title =        "Numerical relativity: solving {Einstein}'s equations
                 on the computer",
  publisher =    pub-CAMBRIDGE,
  address =      pub-CAMBRIDGE:adr,
  pages =        "xviii + 698",
  year =         "2010",
  ISBN =         "0-521-51407-X",
  ISBN-13 =      "978-0-521-51407-1",
  LCCN =         "QC173.6 .B38 2010",
  bibdate =      "Fri Oct 7 08:35:27 MDT 2011",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/einstein.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.loc.gov:7090/Voyager",
  acknowledgement = ack-nhfb,
  subject =      "General relativity (Physics); Einstein field
                 equations; Numerical calculations",
  tableofcontents = "General relativity preliminaries \\
                 The 3 + 1 decomposition of Einstein's equations \\
                 Constructing initial data \\
                 Choosing coordinates : the lapse and shift \\
                 Matter sources \\
                 Numerical methods \\
                 Locating black hole horizons \\
                 Spherically symmetric spacetimes \\
                 Gravitational waves \\
                 Collapse of collisionless clusters in axisymmetry \\
                 Recasting the evolution equations \\
                 Binary black hole initial data \\
                 Binary black hole evolution \\
                 Rotating stars \\
                 Binary neutron star initial data \\
                 Binary neutron star evolution \\
                 Binary black hole-neutron stars : initial data and
                 evolution",
}

@Book{Bockhorn:2010:MMA,
  editor =       "Henning Bockhorn and Dieter Mewes and Wolfgang Peukert
                 and Hans-Joachim Warnecke",
  title =        "Micro- and macromixing: analysis, simulation and
                 numerical calculation",
  publisher =    pub-SV,
  address =      pub-SV:adr,
  pages =        "xi + 346",
  year =         "2010",
  DOI =          "http://dx.doi.org/10.1007/978-3-642-04549-3",
  ISBN =         "3-642-04549-9, 3-642-04548-0",
  ISBN-13 =      "978-3-642-04549-3, 978-3-642-04548-6",
  LCCN =         "TP156.M5 M537 2010",
  bibdate =      "Mon Aug 23 11:05:53 MDT 2010",
  bibsource =    "aubrey.tamu.edu:7090/voyager;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib",
  series =       "Heat and mass transfer",
  acknowledgement = ack-nhfb,
  subject =      "mixing; equipment and supplies; mathematical models",
}

@Book{Burden:2010:NA,
  author =       "Richard L. Burden and J. Douglas Faires",
  title =        "Numerical analysis",
  publisher =    "Cengage Learning",
  address =      "Boston, MA, USA",
  edition =      "Nineth",
  pages =        "????",
  year =         "2010",
  ISBN =         "0-538-73351-9",
  ISBN-13 =      "978-0-538-73351-9",
  LCCN =         "????",
  bibdate =      "Mon Aug 23 10:50:14 MDT 2010",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.loc.gov:7090/Voyager",
  acknowledgement = ack-nhfb,
}

@Book{Christensen:2010:FSE,
  author =       "Ole Christensen",
  title =        "Functions, spaces, and expansions: mathematical tools
                 in physics and engineering",
  publisher =    pub-BIRKHAUSER-BOSTON,
  address =      pub-BIRKHAUSER-BOSTON:adr,
  pages =        "xix + 263",
  year =         "2010",
  DOI =          "http://dx.doi.org/10.1007/978-0-8176-4980-7;",
  ISBN =         "0-8176-4980-8",
  ISBN-13 =      "978-0-8176-4980-7",
  LCCN =         "QA331.7 .C57 2010",
  bibdate =      "Mon Aug 23 11:22:11 2010",
  bibsource =    "fsz3950.oclc.org:210/WorldCat;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.gbv.de:20011/gvk",
  series =       "Applied and numerical harmonic analysis",
  acknowledgement = ack-nhfb,
  subject =      "computer science; engineering mathematics; Fourier
                 analysis; functional analysis; functions, special;
                 mathematical physics; mathematics",
}

@Book{Datta:2010:NLA,
  author =       "Biswa Nath Datta",
  title =        "Numerical linear algebra and applications",
  publisher =    pub-SIAM,
  address =      pub-SIAM:adr,
  edition =      "Second",
  pages =        "xxiv + 530",
  year =         "2010",
  ISBN =         "0-534-17466-3 (paperback)",
  ISBN-13 =      "978-0-534-17466-8 (paperback)",
  ISBN-13 =      "9780898716856",
  LCCN =         "QA184.2",
  bibdate =      "Fri Nov 16 09:09:48 MST 2012",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.gbv.de:20011/gvk",
  URL =          "http://www.gbv.de/dms/ilmenau/toc/603672094.PDF;
                 http://www.loc.gov/catdir/enhancements/fy1001/2009025104-b.html;
                 http://www.loc.gov/catdir/enhancements/fy1001/2009025104-d.html;
                 http://www.loc.gov/catdir/enhancements/fy1001/2009025104-t.html;
                 http://www.zentralblatt-math.org/zmath/en/search/?an=1187.65027",
  acknowledgement = ack-nhfb,
  subject =      "Algebras, Linear; Numerical analysis",
  tableofcontents = "Linear algebra problems, their importance and
                 computational difficulties \\
                 A review of some required concepts \\
                 Floating point numbers and errors \\
                 Stability, conditioning, and accuracy \\
                 Gaussian elimination and lu factorization \\
                 Numerical solutions of linear systems \\
                 QR factorization, svd, and projections \\
                 Least-squares solutions to linear systems \\
                 Numerical matrix eigenvalue problems \\
                 Symmetric eigenvalue problem and svd \\
                 Generalized and quadratic eigenvalue problems \\
                 Iterative methods : an overview \\
                 Key terms in numerical linear algebra",
}

@Book{Etter:2010:IM,
  author =       "Delores M. Etter",
  title =        "Introduction to {MATLAB}",
  publisher =    pub-PH,
  address =      pub-PH:adr,
  edition =      "Second",
  pages =        "????",
  year =         "2010",
  ISBN =         "0-13-608123-1",
  ISBN-13 =      "978-0-13-608123-4",
  LCCN =         "TA345 .E8724 2010",
  bibdate =      "Mon Jan 31 15:09:54 MST 2011",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/matlab.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.loc.gov:7090/Voyager",
  acknowledgement = ack-nhfb,
  subject =      "Engineering mathematics; Data processing; MATLAB;
                 Numerical analysis",
}

@Book{Golub:2010:MMQ,
  author =       "Gene H. Golub and G{\'e}rard Meurant",
  title =        "Matrices, moments and quadrature with applications",
  publisher =    pub-PRINCETON,
  address =      pub-PRINCETON:adr,
  pages =        "xii + 363",
  year =         "2010",
  ISBN =         "0-691-14341-2",
  ISBN-13 =      "978-0-691-14341-5",
  MRclass =      "65-02 (65D30)",
  MRnumber =     "MR2582949",
  bibdate =      "Mon May 17 14:08:36 MDT 2010",
  bibsource =    "http://www.math.utah.edu/pub/bibnet/authors/g/golub-gene-h.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib",
  series =       "Princeton Series in Applied Mathematics",
  ZMnumber =     "pre05661633",
  abstract =     "This computationally oriented book describes and
                 explains the mathematical relationships among matrices,
                 moments, orthogonal polynomials, quadrature rules, and
                 the Lanczos and conjugate gradient algorithms. The book
                 bridges different mathematical areas to obtain
                 algorithms to estimate bilinear forms involving two
                 vectors and a function of the matrix. The first part of
                 the book provides the necessary mathematical background
                 and explains the theory. The second part describes the
                 applications and gives numerical examples of the
                 algorithms and techniques developed in the first part.
                 Applications addressed in the book include computing
                 elements of functions of matrices; obtaining estimates
                 of the error norm in iterative methods for solving
                 linear systems and computing parameters in least
                 squares and total least squares; and solving ill-posed
                 problems using Tikhonov regularization. This book will
                 interest researchers in numerical linear algebra and
                 matrix computations, as well as scientists and
                 engineers working on problems involving computation of
                 bilinear forms.",
  acknowledgement = ack-nhfb,
}

@Book{Kilmer:2010:GWS,
  editor =       "Misha Elena Kilmer and Dianne P. O'Leary",
  title =        "{G. W. Stewart}: selected works with commentaries",
  publisher =    pub-BIRKHAUSER-BOSTON,
  address =      pub-BIRKHAUSER-BOSTON:adr,
  pages =        "xii + 729",
  year =         "2010",
  DOI =          "http://dx.doi.org/10.1007/978-0-8176-4968-5",
  ISBN =         "0-8176-4968-9 (e-book), 0-8176-4967-0",
  ISBN-13 =      "978-0-8176-4968-5 (e-book), 978-0-8176-4967-8",
  LCCN =         "QA39.3 .G87 2010eb",
  bibdate =      "Sun Jun 19 12:38:41 MDT 2011",
  bibsource =    "fsz3950.oclc.org:210/WorldCat;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib",
  series =       "Contemporary mathematicians",
  URL =          "http://public.eblib.com/EBLPublic/PublicView.do?ptiID=64586;
                 http://rave.ohiolink.edu/ebooks/ebc/978081764968;
                 http://site.ebrary.com/id/1042123",
  abstract =     "Published in honor of his 70th birthday, this volume
                 explores and celebrates the work of G. W. (Pete)
                 Stewart, a world-renowned expert in computational
                 linear algebra. This volume includes: forty-four of
                 Stewart's most influential research papers in two
                 subject areas: matrix algorithms, and rounding and
                 perturbation theory; a biography of Stewart; a complete
                 list of his publications, students, and honors;
                 selected photographs; and commentaries on his works in
                 collaboration with leading experts in the field. G. W.
                 Stewart: Selected Works with Commentaries will appeal
                 to graduate students, practitioners, and researchers in
                 computational linear algebra and the history of
                 mathematics.",
  acknowledgement = ack-nhfb,
  remark =       "Part 1: G. W. Stewart. Part 2: Commentaries. Part 3:
                 Reprints",
  subject =      "Mathematics",
  tableofcontents = "Foreword \\
                 Part I. G. W. Stewart \\
                 Biography of G. W. Stewart \\
                 Publications, Honors, and Students \\
                 Part II. Commentaries \\
                 Introduction to the Commentaries \\
                 Matrix Decompositions: LINPACK and Beyond \\
                 Updating and Downdating Matrix Decompositions \\
                 Least Squares, Projections, and Psuedo-Inverses \\
                 The Eigenproblem and Invariant Subspaces: Perturbation
                 Theory \\
                 The SVD, Eigenproblem, and Invariant Subspaces:
                 Algorithms \\
                 The Generalized Eigenproblem \\
                 Krylov Subspace Methods for the Eigenproblem \\
                 Other Contributions \\
                 References \\
                 Index \\
                 Part III. Reprints \\
                 Papers on Matrix Decompositions \\
                 Papers on Updating and Downdating Matrix Decompositions
                 \\
                 Papers on Least Squares, Projections, and Generalized
                 Inverses \\
                 Papers on the Eigenproblem and Invariant Subspaces:
                 Perturbation Theory \\
                 Papers on the SVD, Eigenproblem and Invariant
                 Subspaces: Algorithms \\
                 Papers on the Generalized Eigenproblem \\
                 Papers on Krylov Subspace Methods for the
                 Eigenproblem",
}

@Book{King:2010:NSM,
  author =       "Michael R. King and Nipa A. Mody",
  title =        "Numerical and statistical methods for bioengineering:
                 applications in {MATLAB}",
  publisher =    pub-CAMBRIDGE,
  address =      pub-CAMBRIDGE:adr,
  pages =        "????",
  year =         "2010",
  ISBN =         "0-521-87158-1",
  ISBN-13 =      "978-0-521-87158-7",
  LCCN =         "R857.M34 K56 2010",
  bibdate =      "Mon Jan 31 15:10:57 MST 2011",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/matlab.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.loc.gov:7090/Voyager",
  series =       "Cambridge texts in biomedical engineering",
  URL =          "http://assets.cambridge.org/97805218/71587/cover/9780521871587.jpg",
  abstract =     "The first MATLAB-based numerical methods textbook for
                 bioengineers that uniquely integrates modelling
                 concepts with statistical analysis, while maintaining a
                 focus on enabling the user to report the error or
                 uncertainty in their result. Between traditional
                 numerical method topics of linear modelling concepts,
                 nonlinear root finding, and numerical integration,
                 chapters on hypothesis testing, data regression and
                 probability are interweaved. A unique feature of the
                 book is the inclusion of examples from clinical trials
                 and bioinformatics, which are not found in other
                 numerical methods textbooks for engineers. With a
                 wealth of biomedical engineering examples, case studies
                 on topical biomedical research, and the inclusion of
                 end of chapter problems, this is a perfect core text
                 for a one-semester undergraduate course",
  acknowledgement = ack-nhfb,
  subject =      "Biomedical engineering; Statistical methods;
                 Mathematics; MATLAB",
  tableofcontents = "1. Types and sources of numerical error \\
                 2. Systems of linear equations \\
                 3. Statistics and probability \\
                 4. Hypothesis testing \\
                 5. Root finding techniques for nonlinear equations \\
                 6. Numerical quadrature \\
                 7. Numerical integration of ordinary differential
                 equations \\
                 8. Nonlinear data regression and optimization \\
                 9. Basic algorithms of bioinformatics \\
                 Appendix A. Introduction to MATLAB \\
                 Appendix B. Location of nodes for Gauss-Legendre
                 quadrature",
}

@Book{Kiusalaas:2010:NMEa,
  author =       "Jaan Kiusalaas",
  title =        "Numerical methods in engineering with {MATLAB}",
  publisher =    pub-CAMBRIDGE,
  address =      pub-CAMBRIDGE:adr,
  edition =      "Second",
  pages =        "x + 431",
  year =         "2010",
  ISBN =         "0-521-19133-5 (hardback)",
  ISBN-13 =      "978-0-521-19133-3 (hardback)",
  LCCN =         "TA345 .K58 2010",
  bibdate =      "Mon Jan 31 15:16:47 MST 2011",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/matlab.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 melvyl.cdlib.org:210/CDL90;
                 z3950.loc.gov:7090/Voyager",
  abstract =     "Numerical Methods in Engineering with MATLAB is a text
                 for engineering students and a reference for practicing
                 engineers. The choice of numerical methods was based on
                 their relevance to engineering problems. Every method
                 is discussed thoroughly and illustrated with problems
                 involving both hand computation and programming. MATLAB
                 M-files accompany each method and are available on the
                 book website. This code is made simple and easy to
                 understand by avoiding complex book-keeping schemes,
                 while maintaining the essential features of the method.
                 MATLAB was chosen as the example language because of
                 its ubiquitous use in engineering studies and practice.
                 This new edition includes the new MATLAB anonymous
                 functions, which allow the programmer to embed
                 functions into the program rather than storing them as
                 separate files. Other changes include the addition of
                 rational function interpolation in Chapter 3, the
                 addition of Ridder's method in place of Brent's method
                 in Chapter 4, and the addition of downhill simplex
                 method in place of the Fletcher-Reeves method of
                 optimization in Chapter 10.",
  acknowledgement = ack-nhfb,
  subject =      "MATLAB; Engineering mathematics; Data processing;
                 Numerical analysis",
  tableofcontents = "Introduction to MATLAB \\
                 Systems of linear algebraic equations \\
                 Interpolation and curve fitting \\
                 Roots of equations \\
                 Numerical differentiation \\
                 Numerical integration \\
                 Initial value problems \\
                 Two-point boundary value problems \\
                 Symmetric matrix eigenvalue problems \\
                 Introduction to optimization",
}

@Book{Kiusalaas:2010:NMEb,
  author =       "Jaan Kiusalaas",
  title =        "Numerical methods in engineering with {Python}",
  publisher =    pub-CAMBRIDGE,
  address =      pub-CAMBRIDGE:adr,
  edition =      "Second",
  pages =        "x + 422",
  year =         "2010",
  ISBN =         "0-521-19132-7 (hardcover)",
  ISBN-13 =      "978-0-521-19132-6 (hardcover)",
  LCCN =         "TA345 .K584 2010",
  bibdate =      "Mon Jan 31 15:16:50 MST 2011",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/matlab.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 http://www.math.utah.edu/pub/tex/bib/python.bib;
                 melvyl.cdlib.org:210/CDL90;
                 z3950.loc.gov:7090/Voyager",
  acknowledgement = ack-nhfb,
  subject =      "Python (computer program language); MATLAB;
                 engineering mathematics; data processing; numerical
                 analysis",
}

@Book{Kurzak:2010:SCM,
  editor =       "Jakub Kurzak and David A. Bader and J. J. Dongarra",
  title =        "Scientific computing with multicore and accelerators",
  volume =       "10",
  publisher =    pub-CRC,
  address =      pub-CRC:adr,
  pages =        "xxxiii + 480",
  year =         "2010",
  ISBN =         "1-4398-2536-X (hardback)",
  ISBN-13 =      "978-1-4398-2536-5 (hardback)",
  LCCN =         "Q183.9 .S325 2010",
  bibdate =      "Fri Nov 16 06:29:59 MST 2012",
  bibsource =    "http://www.math.utah.edu/pub/bibnet/authors/d/dongarra-jack-j.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 http://www.math.utah.edu/pub/tex/bib/super.bib;
                 z3950.loc.gov:7090/Voyager",
  series =       "Chapman and Hall/CRC computational science",
  acknowledgement = ack-nhfb,
  subject =      "Science; Data processing; Engineering; High
                 performance computing; Multiprocessors; MATHEMATICS /
                 General; MATHEMATICS / Advanced; MATHEMATICS / Number
                 Systems",
}

@Book{Lange:2010:NAS,
  author =       "Kenneth Lange",
  title =        "Numerical analysis for statisticians",
  publisher =    pub-SV,
  address =      pub-SV:adr,
  edition =      "Second",
  pages =        "xvi + 604",
  year =         "2010",
  DOI =          "http://dx.doi.org/10.1007/978-1-4419-5945-4",
  ISBN =         "1-4419-5944-0 (hardcover)",
  ISBN-13 =      "978-1-4419-5944-7 (hardcover)",
  LCCN =         "QA297 .L34 2010",
  bibdate =      "Mon Aug 23 10:50:36 MDT 2010",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.loc.gov:7090/Voyager",
  series =       "Statistics and Computing",
  acknowledgement = ack-nhfb,
  subject =      "mathematical statistics; statistics",
}

@Book{Magoules:2010:FGC,
  editor =       "F. (Fr{\'e}d{\'e}ric) Magoul{\`e}s",
  title =        "Fundamentals of grid computing: theory, algorithms and
                 technologies",
  publisher =    pub-CRC,
  address =      pub-CRC:adr,
  pages =        "xxi + 298",
  year =         "2010",
  ISBN =         "1-4398-0367-6 (hardcover)",
  ISBN-13 =      "978-1-4398-0367-7 (hardcover)",
  LCCN =         "QA76.9.C58 F86 2010",
  bibdate =      "Mon Aug 23 11:06:01 MDT 2010",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.loc.gov:7090/Voyager",
  series =       "Chapman and Hall/CRC numerical analysis and scientific
                 computing",
  acknowledgement = ack-nhfb,
  subject =      "computational grids (computer systems)",
}

@Book{Moin:2010:FEN,
  author =       "Parviz Moin",
  title =        "Fundamentals of engineering numerical analysis",
  publisher =    pub-CAMBRIDGE,
  address =      pub-CAMBRIDGE:adr,
  edition =      "Second",
  pages =        "????",
  year =         "2010",
  ISBN =         "0-521-88432-2 (hardcover)",
  ISBN-13 =      "978-0-521-88432-7 (hardcover)",
  LCCN =         "TA335 .M65 2010",
  bibdate =      "Mon Aug 23 10:50:59 MDT 2010",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.loc.gov:7090/Voyager",
  abstract =     "Publisher's note: Since the original publication of
                 this book, available computer power has increased
                 greatly. Today, scientific computing is playing an ever
                 more prominent role as a tool in scientific discovery
                 and engineering analysis. In this second edition, the
                 key addition is an introduction to the finite element
                 method. This is a widely used technique for solving
                 partial differential equations (PDEs) in complex
                 domains. This text introduces numerical methods and
                 shows how to develop, analyze, and use them. Complete
                 MATLAB programs for all the worked examples are now
                 available at www.cambridge.org/Moin, and more than 30
                 exercises have been added. This thorough and practical
                 book is intended as a first course in numerical
                 analysis, primarily for new graduate students in
                 engineering and physical science. Along with mastering
                 the fundamentals of numerical methods, students will
                 learn to write their own computer programs using
                 standard numerical methods.",
  acknowledgement = ack-nhfb,
  subject =      "engineering mathematics; numerical analysis",
  tableofcontents = "1. Interpolation \\
                 2. Numerical differentiation - finite differences \\
                 3. Numerical integration \\
                 4. Numerical solution of ordinary differential
                 equations \\
                 5. Numerical solution of partial differential equations
                 \\
                 6. Discrete transform methods \\
                 Appendix. A review of linear algebra",
}

@Book{Oberkampf:2010:VVS,
  author =       "William L. Oberkampf and Christopher J. Roy",
  title =        "Verification and validation in scientific computing",
  publisher =    pub-CAMBRIDGE,
  address =      pub-CAMBRIDGE:adr,
  pages =        "????",
  year =         "2010",
  ISBN =         "0-521-11360-1",
  ISBN-13 =      "978-0-521-11360-1",
  LCCN =         "Q183.9 .O24 2010",
  bibdate =      "Tue Apr 26 08:20:49 MDT 2011",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.loc.gov:7090/Voyager",
  URL =          "http://assets.cambridge.org/97805211/13601/cover/9780521113601.jpg",
  abstract =     "Advances in scientific computing have made modelling
                 and simulation an important part of the decision-making
                 process in engineering, science, and public policy.
                 This book provides a comprehensive and systematic
                 development of the basic concepts, principles, and
                 procedures for verification and validation of models
                 and simulations. The emphasis is placed on models that
                 are described by partial differential and integral
                 equations and the simulations that result from their
                 numerical solution. The methods described can be
                 applied to a wide range of technical fields, from the
                 physical sciences, engineering and technology and
                 industry, through to environmental regulations and
                 safety, product and plant safety, financial investing,
                 and governmental regulations. This book will be
                 genuinely welcomed by researchers, practitioners, and
                 decision makers in a broad range of fields, who seek to
                 improve the credibility and reliability of simulation
                 results. It will also be appropriate either for
                 university courses or for independent study",
  acknowledgement = ack-nhfb,
  remark =       "Exchanges between the book's authors and members of
                 the reliable\_computing mailing list in early May 2011
                 discuss the extent to which this book is, or is not,
                 about interval arithmetic.",
  subject =      "Science \\
                 Data processing \\
                 Numerical calculations \\
                 Verification \\
                 Computer programs \\
                 Validation \\
                 Decision making \\
                 Mathematical models",
  tableofcontents = "Preface \\
                 1. Introduction \\
                 Part I. Fundamental Concepts: \\
                 2. Fundamental concepts and terminology \\
                 3. Modeling and computational simulation \\
                 Part II. Code Verification: \\
                 4. Software engineering \\
                 5. Code verification \\
                 6. Exact solutions \\
                 Part III. Solution Verification: \\
                 7. Solution verification \\
                 8. Discretization error \\
                 9. Solution adaptation \\
                 Part IV. Model Validation and Prediction: \\
                 10. Model validation fundamentals \\
                 11. Design and execution of validation experiments \\
                 12. Model accuracy assessment \\
                 13. Predictive capability \\
                 Part V. Planning, Management, and Implementation
                 Issues: \\
                 14. Planning and prioritization in modeling and
                 simulation \\
                 15. Maturity assessment of modeling and simulation \\
                 16. Development and responsibilities for verification,
                 validation and uncertainty quantification \\
                 Appendix. Programming practices \\
                 Index",
}

@Book{Onate:2010:SAF,
  author =       "Eugenio O{\~n}ate",
  title =        "Structural analysis with the finite element method:
                 linear statistics",
  publisher =    pub-SV,
  address =      pub-SV:adr,
  pages =        "xxiv + 472",
  year =         "2010",
  DOI =          "http://dx.doi.org/10.1007/978-1-4020-8733-2",
  ISBN =         "1-4020-8733-0",
  ISBN-13 =      "978-1-4020-8733-2",
  LCCN =         "TA347.F5 O63 2009",
  bibdate =      "Mon Aug 23 11:24:08 2010",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/numana2010.bib",
  series =       "Lecture notes on numerical methods in engineering and
                 sciences.",
  acknowledgement = ack-nhfb,
  remark =       "Volume 1: The basis and solids. Volume 2: Beams,
                 plates and shells",
  subject =      "Finite element method; Structural analysis
                 (Engineering)",
}

@Book{Quarteroni:2010:SCM,
  author =       "Alfio M. Quarteroni",
  title =        "Scientific computing with {Matlab} and {Octave}",
  publisher =    pub-SV,
  address =      pub-SV:adr,
  pages =        "????",
  year =         "2010",
  ISBN =         "3-642-12429-1",
  ISBN-13 =      "978-3-642-12429-7",
  LCCN =         "????",
  bibdate =      "Mon Jan 31 15:13:46 MST 2011",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/matlab.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.loc.gov:7090/Voyager",
  acknowledgement = ack-nhfb,
}

@Book{Trappenberg:2010:FCN,
  author =       "Thomas P. Trappenberg",
  title =        "Fundamentals of computational neuroscience",
  publisher =    pub-OXFORD,
  address =      pub-OXFORD:adr,
  edition =      "Second",
  pages =        "xxv + 390",
  year =         "2010",
  ISBN =         "0-19-956841-3 (paperback)",
  ISBN-13 =      "978-0-19-956841-3 (paperback)",
  LCCN =         "QP357.5 .T746 2010",
  bibdate =      "Mon Jan 31 15:17:33 MST 2011",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/matlab.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 melvyl.cdlib.org:210/CDL90;
                 z3950.loc.gov:7090/Voyager",
  abstract =     "Computational neuroscience is the theoretical study of
                 the brain to uncover the principles and mechanisms that
                 guide the development, organization, information
                 processing, and mental functions of the nervous system.
                 Although not a new area, it is only recently that
                 enough knowledge has been gathered to establish
                 computational neuroscience as a scientific discipline
                 in its own right. Given the complexity of the field,
                 and its increasing importance in progressing our
                 understanding of how the brain works, there has long
                 been a need for an introductory text on what is often
                 assumed to be an impenetrable topic. The new edition of
                 Fundamentals of Computational Neuroscience build on the
                 success and strengths of the first edition. It
                 introduces the theoretical foundations of neuroscience
                 with a focus on the nature of information processing in
                 the brain. The book covers the introduction and
                 motivation of simplified models of neurons that are
                 suitable for exploring information processing in large
                 brain-like networks. Additionally, it introduces
                 several fundamental network architectures and discusses
                 their relevance for information processing in the
                 brain, giving some examples of models of higher-order
                 cognitive functions to demonstrate the advanced insight
                 that can be gained with such studies. Each chapter
                 starts by introducing its topic with experimental facts
                 and conceptual questions related to the study of brain
                 function. An additional feature is the inclusion of
                 simple Matlab programs that can be used to explore many
                 of the mechanisms explained in the book. An
                 accompanying webpage includes programs for download.
                 The book is aimed at those within the brain and
                 cognitive sciences, from graduate level and upwards.",
  acknowledgement = ack-nhfb,
  subject =      "Computational neuroscience; Neurons; physiology;
                 Brain; Computational Biology; methods; Models,
                 Neurological; Nerve Net; Neurosciences",
  tableofcontents = "Introduction \\
                 Basic Nuerons \\
                 Neurons and conductance-based models \\
                 Simplified neuron and population models \\
                 Associators and synaptic plasticity \\
                 Basic Networks \\
                 Cortical organizations and simple networks \\
                 Feed-forward mapping networks \\
                 Cortical feature maps and competitive population coding
                 \\
                 Recurrent associative networks and episodic memory \\
                 System-Level Models \\
                 Modular networks, motor control, and reinforcement
                 learning \\
                 The cognitive brain \\
                 Some useful mathematics \\
                 Numerical calculus \\
                 Basic probability theory \\
                 Basic information theory \\
                 A brief introduction to MATLAB",
}

@Book{VanLoan:2010:ITC,
  author =       "Charles F. {Van Loan} and K.-Y. Daisy Fan",
  title =        "Insight through computing: a {MATLAB} introduction to
                 computational science and engineering",
  publisher =    pub-SIAM,
  address =      pub-SIAM:adr,
  pages =        "xviii + 434",
  year =         "2010",
  ISBN =         "0-89871-691-8",
  ISBN-13 =      "978-0-89871-691-7",
  LCCN =         "QA297 .V25 2010",
  bibdate =      "Fri Nov 16 10:03:00 MST 2012",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/java2010.bib;
                 http://www.math.utah.edu/pub/tex/bib/matlab.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.loc.gov:7090/Voyager",
  URL =          "http://www.loc.gov/catdir/enhancements/fy1007/2009030277-b.html;
                 http://www.loc.gov/catdir/enhancements/fy1007/2009030277-d.html;
                 http://www.loc.gov/catdir/enhancements/fy1007/2009030277-t.html",
  acknowledgement = ack-nhfb,
  subject =      "Numerical analysis; Data processing; Science; Computer
                 simulation; Engineering mathematics; MATLAB",
  tableofcontents = "Preface \\
                 MATLAB glossary \\
                 Programming topics \\
                 Software \\
                 1. From formula to program \\
                 2. Limits and error \\
                 3. Approximation with fractions \\
                 4. The discrete versus the continuous \\
                 5. Abstraction \\
                 6. Randomness \\
                 7. The second dimension \\
                 8. Reordering \\
                 9. Search \\
                 10. Points, polygons and circles \\
                 11. Text file processing \\
                 12. The matrix: part II \\
                 13. Acoustic file processing \\
                 14. Divide and conquer \\
                 15. Optimization \\
                 Appendix A. Refined graphics \\
                 Appendix B. Mathematical facts \\
                 Appendix C. MATLAB, Java, and C \\
                 Appendix D. Exit interview \\
                 Index",
}

@Book{Watkins:2010:FMC,
  author =       "David S. Watkins",
  title =        "Fundamentals of Matrix Computations",
  publisher =    pub-WILEY,
  address =      pub-WILEY:adr,
  edition =      "Third",
  pages =        "xvi + 644",
  year =         "2010",
  ISBN =         "0-470-52833-8 (cloth)",
  ISBN-13 =      "978-0-470-52833-4 (cloth)",
  LCCN =         "QA188 .W38 2010",
  bibdate =      "Mon May 30 10:22:04 MDT 2011",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.loc.gov:7090/Voyager",
  series =       "Pure and applied mathematics",
  acknowledgement = ack-nhfb,
  subject =      "Matrices",
}

@Book{Ascher:2011:FCN,
  author =       "Uri M. Ascher and Chen Greif",
  title =        "A first course in numerical methods",
  publisher =    pub-SIAM,
  address =      pub-SIAM:adr,
  pages =        "????",
  year =         "2011",
  ISBN =         "0-89871-997-6",
  ISBN-13 =      "978-0-89871-997-0",
  LCCN =         "QA297",
  bibdate =      "Fri Nov 16 08:47:09 MST 2012",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.gbv.de:20011/gvk",
  series =       "Computational science and engineering series",
  URL =          "http://catdir.loc.gov/catdir/enhancements/fy1111/2011007041-b.html;
                 http://catdir.loc.gov/catdir/enhancements/fy1111/2011007041-d.html;
                 http://catdir.loc.gov/catdir/enhancements/fy1111/2011007041-t.html;
                 http://www.loc.gov/catdir/enhancements/fy1111/2011007041-b.html;
                 http://www.loc.gov/catdir/enhancements/fy1111/2011007041-d.html;
                 http://www.loc.gov/catdir/enhancements/fy1111/2011007041-t.html",
  acknowledgement = ack-nhfb,
  subject =      "Numerical calculations; Data processing; Numerical
                 analysis; Algorithms",
  tableofcontents = "Numerical algorithms \\
                 Roundoff errors \\
                 Nonlinear equations in one variable \\
                 Linear algebra background \\
                 Linear systems : direct methods \\
                 Linear least squares problems \\
                 Linear systems : iterative methods \\
                 Eigenvalues and singular values \\
                 Nonlinear systems and optimization \\
                 Polynomial interpolation \\
                 Piecewise polynomial interpolation \\
                 Best approximation \\
                 Fourier transform \\
                 Numerical differentiation \\
                 Numerical integration \\
                 Differential equations",
}

@Book{Bailey:2011:PTS,
  editor =       "David H. Bailey and Robert F. Lucas and Samuel Watkins
                 Williams",
  title =        "Performance tuning of scientific applications",
  volume =       "11",
  publisher =    pub-CRC,
  address =      pub-CRC:adr,
  pages =        "????",
  year =         "2011",
  ISBN =         "1-4398-1569-0 (hardback)",
  ISBN-13 =      "978-1-4398-1569-4 (hardback)",
  LCCN =         "Q183.9 .P47 2011",
  bibdate =      "Thu Nov 15 17:15:34 MST 2012",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 http://www.math.utah.edu/pub/tex/bib/super.bib;
                 z3950.loc.gov:7090/Voyager",
  series =       "Chapman and Hall/CRC computational science",
  abstract =     "This book presents an overview of recent research and
                 applications in computer system performance for
                 scientific and high performance computing. After a
                 brief introduction to the field of scientific computer
                 performance, the text provides comprehensive coverage
                 of performance measurement and tools, performance
                 modeling, and automatic performance tuning. It also
                 includes performance tools and techniques for
                 real-world scientific applications. Various chapters
                 address such topics as performance benchmarks, hardware
                 performance counters, the PMaC modeling system, source
                 code-based performance modeling, climate modeling
                 codes, automatic tuning with ATLAS, and much more.",
  acknowledgement = ack-nhfb,
  subject =      "Science; Data processing; Evaluation; Electronic
                 digital computers; System design; Computer programs;
                 COMPUTERS / Computer Engineering; MATHEMATICS /
                 Advanced; MATHEMATICS / Number Systems",
}

@Book{Davis:2011:MP,
  author =       "Timothy A. Davis",
  title =        "{MATLAB} primer",
  publisher =    pub-CRC,
  address =      pub-CRC:adr,
  edition =      "Eighth",
  pages =        "xvi + 232",
  year =         "2011",
  ISBN =         "1-4398-2862-8",
  ISBN-13 =      "978-1-4398-2862-5",
  LCCN =         "QA297 .D38 2011",
  bibdate =      "Mon Jan 31 14:24:46 MST 2011",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/matlab.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.loc.gov:7090/Voyager",
  acknowledgement = ack-nhfb,
  subject =      "MATLAB; Numerical analysis; Data processing",
}

@Book{Fiedler:2011:MGG,
  author =       "Miroslav Fiedler",
  title =        "Matrices and Graphs in Geometry",
  volume =       "139",
  publisher =    pub-CAMBRIDGE,
  address =      pub-CAMBRIDGE:adr,
  pages =        "viii + 197",
  year =         "2011",
  ISBN =         "0-521-46193-6",
  ISBN-13 =      "978-0-521-46193-1",
  LCCN =         "QA447 .F45 2011",
  bibdate =      "Tue Feb 7 16:22:53 MST 2012",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/linala2010.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.loc.gov:7090/Voyager",
  series =       "Encyclopedia of Mathematics and its Applications",
  URL =          "http://assets.cambridge.org/97805214/61931/cover/9780521461931.jpg;
                 http://catdir.loc.gov/catdir/enhancements/fy1101/2010046601-b.html;
                 http://catdir.loc.gov/catdir/enhancements/fy1101/2010046601-d.html;
                 http://catdir.loc.gov/catdir/enhancements/fy1101/2010046601-t.html",
  abstract =     "Simplex geometry is a topic generalizing geometry of
                 the triangle and tetrahedron. The appropriate tool for
                 its study is matrix theory, but applications usually
                 involve solving huge systems of linear equations or
                 eigenvalue problems, and geometry can help in
                 visualizing the behaviour of the problem. In many
                 cases, solving such systems may depend more on the
                 distribution of non-zero coefficients than on their
                 values, so graph theory is also useful. The author has
                 discovered a method that in many (symmetric) cases
                 helps to split huge systems into smaller parts. Many
                 readers will welcome this book, from undergraduates to
                 specialists in mathematics, as well as non-specialists
                 who only use mathematics occasionally, and anyone who
                 enjoys geometric theorems. It acquaints the reader with
                 basic matrix theory, graph theory and elementary
                 Euclidean geometry so that they too can appreciate the
                 underlying connections between these various areas of
                 mathematics and computer science.\par

                 This book comprises, in addition to auxiliary material,
                 the research on which I have worked for the past more
                 than 50 years. Some of the results appear here for the
                 first time. The impetus for writing the book came from
                 the late Victor Klee, after my talk in Minneapolis in
                 1991. The main subject is simplex geometry, a topic
                 which fascinated me from my student times, caused, in
                 fact, by the richness of triangle and tetrahedron
                 geometry on one side and matrix theory on the other
                 side. A large part of the content is concerned with
                 qualitative properties of a simplex. This can be
                 understood as studying not just relations of equalities
                 but also inequalities. It seems that this direction is
                 starting to have important consequences in practical
                 (and important) applications, such as finite element
                 methods.",
  acknowledgement = ack-nhfb,
  subject =      "Geometry; Matrices; Graphic methods",
  tableofcontents = "Matricial approach to Euclidean geometry \\
                 Simplex geometry \\
                 Qualitative properties of the angles in a simplex ---
                 Special simplexes \\
                 Further geometric objects \\
                 Applications",
}

@Book{Johnson:2011:EMS,
  author =       "Richard K. Johnson",
  title =        "The elements of {MATLAB} style",
  publisher =    pub-CAMBRIDGE,
  address =      pub-CAMBRIDGE:adr,
  pages =        "????",
  year =         "2011",
  ISBN =         "0-521-73258-1",
  ISBN-13 =      "978-0-521-73258-1",
  LCCN =         "QA76.73.M296 J64 2011",
  bibdate =      "Mon Jan 31 14:25:07 MST 2011",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/matlab.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.loc.gov:7090/Voyager",
  abstract =     "A guide for MATLAB programmers that offers a
                 collection of standards and guidelines for creating
                 MATLAB code that will be easy to understand, enhance,
                 and maintain. Avoid doing things that would be an
                 unpleasant surprise to other software developers. The
                 interfaces and the behavior exhibited by your software
                 must be predictable and consistent. If they are not,
                 the documentation must clearly identify and justify any
                 unusual instances of use or behavior.",
  acknowledgement = ack-nhfb,
  subject =      "MATLAB; Computer programming; Computer software;
                 Quality control; Numerical analysis; Data processing",
  tableofcontents = "1. General principles \\
                 2. Formatting \\
                 3. Naming \\
                 4. Documentation \\
                 5. Programming \\
                 6. Files and organization \\
                 7. Development",
}

@Book{Kepner:2011:GAL,
  author =       "Jeremy V. Kepner and J. R. (John R.) Gilbert",
  title =        "Graph algorithms in the language of linear algebra",
  publisher =    pub-SIAM,
  address =      pub-SIAM:adr,
  pages =        "xxvii + 361",
  year =         "2011",
  ISBN =         "0-89871-990-9 (hardcover)",
  ISBN-13 =      "978-0-89871-990-1 (hardcover)",
  LCCN =         "QA166.245 .K47 2011",
  bibdate =      "Fri Nov 16 09:38:48 MST 2012",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.loc.gov:7090/Voyager",
  series =       "Software, environments, and tools",
  URL =          "http://www.loc.gov/catdir/enhancements/fy1113/2011003774-b.html;
                 http://www.loc.gov/catdir/enhancements/fy1113/2011003774-d.html;
                 http://www.loc.gov/catdir/enhancements/fy1113/2011003774-t.html",
  acknowledgement = ack-nhfb,
  subject =      "Graph algorithms; Algebras, Linear",
}

@Book{Naumann:2011:ADC,
  author =       "Uwe Naumann",
  title =        "The art of differentiating computer programs: an
                 introduction to algorithmic differentiation",
  publisher =    pub-SIAM,
  address =      pub-SIAM:adr,
  pages =        "xviii + 340",
  year =         "2011",
  ISBN =         "1-61197-206-X",
  ISBN-13 =      "978-1-61197-206-1",
  LCCN =         "QA76.76.A98 N38 2011",
  bibdate =      "Fri Nov 16 09:54:38 MST 2012",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.loc.gov:7090/Voyager",
  series =       "Software, environments, and tools",
  URL =          "http://www.loc.gov/catdir/enhancements/fy1201/2011032262-b.html;
                 http://www.loc.gov/catdir/enhancements/fy1201/2011032262-d.html;
                 http://www.loc.gov/catdir/enhancements/fy1201/2011032262-t.html",
  acknowledgement = ack-nhfb,
  subject =      "Computer programs; Automatic differentiations;
                 Sensitivity theory (Mathematics)",
}

@Book{Razavy:2011:HQM,
  author =       "Mohsen Razavy",
  title =        "{Heisenberg}'s quantum mechanics",
  publisher =    pub-WORLD-SCI,
  address =      pub-WORLD-SCI:adr,
  pages =        "xix + 657",
  year =         "2011",
  ISBN =         "981-4304-11-5 (paperback), 981-4304-10-7",
  ISBN-13 =      "978-981-4304-11-5 (paperback), 978-981-4304-10-8",
  LCCN =         "QC174.12 .R39 2011",
  bibdate =      "Mon Nov 28 08:38:47 MST 2011",
  bibsource =    "http://www.math.utah.edu/pub/bibnet/authors/h/heisenberg-werner.bib;
                 http://www.math.utah.edu/pub/tex/bib/einstein.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.gbv.de:20011/gvk",
  abstract =     "This book provides a detailed account of quantum
                 theory with a much greater emphasis on the Heisenberg
                 equations of motion and the matrix method. The book
                 features a deeper treatment of the fundamental concepts
                 such as the rules of constructing quantum mechanical
                 operators and the classical-quantal correspondence; the
                 exact and approximate methods based on the Heisenberg
                 equations; the determinantal approach to the scattering
                 theory and the LSZ reduction formalism where the latter
                 method is used to obtain the transition matrix. The
                 uncertainty relations for a number of different
                 observables are derived and discussed. A comprehensive
                 chapter on the quantization of systems with
                 nonlocalized interaction is included. Exact solvable
                 models, and approximate techniques for solution of
                 realistic many-body problems are also considered. The
                 book takes a unified look in the final chapter,
                 examining the question of measurement in quantum
                 theory, with an introduction to the Bell's
                 inequalities.",
  acknowledgement = ack-nhfb,
  tableofcontents = "1.1: The Lagrangian and the Hamilton Principle \\
                 1.2: Noether's Theorem \\
                 1.3: The Hamiltonian Formulation \\
                 1.4: Canonical Transformation \\
                 1.5: Action-Angle Variables \\
                 1.6: Poisson Brackets \\
                 1.7: Time Development of Dynamical Variables and
                 Poisson Brackets \\
                 1.8: Infinitesimal Canonical Transformation \\
                 1.9: Action Principle with Variable End Points \\
                 1.10: Symmetry and Degeneracy in Classical Dynamics \\
                 1.11: Closed Orbits and Accidental Degeneracy \\
                 1.12: Time-Dependent Exact Invariants \\
                 2.1: Equivalence of Wave and Matrix Mechanics \\
                 3.1: Vectors and Vector Spaces \\
                 3.2: Special Types of Operators \\
                 3.3: Vector Calculus for the Operators \\
                 3.4: Construction of Hermitian and Self-Adjoint
                 Operators \\
                 3.5: Symmetrization Rule \\
                 3.6: Weyl's Rule \\
                 3.7: Dirac's Rule \\
                 3.8: Von Neumann's Rules \\
                 3.9: Self-Adjoint Operators \\
                 3.10: Momentum Operator in a Curvilinear Coordinates
                 \\
                 3.11: Summation Over Normal Modes \\
                 4.1: The Uncertainty Principle \\
                 4.2: Application of the Uncertainty Principle for
                 Calculating Bound State Energies \\
                 4.3: Time-Energy Uncertainty Relation \\
                 4.4: Uncertainty Relations for Angular Momentum-Angle
                 Variables \\
                 4.5: Local Heisenberg Inequalities \\
                 4.6: The Correspondence Principle \\
                 4.7: Determination of the State of a System \\
                 5.1: Schwinger's Action Principle and Heisenberg's
                 equations of Motion \\
                 5.2: Nonuniqueness of the Commutation Relations \\
                 5.3: First Integrals of Motion \\
                 6.1: Galilean Invariance \\
                 6.2: Wave Equation and the Galilean Transformation \\
                 6.3: Decay Problem in Nonrelativistic Quantum Mechanics
                 and Mass Superselection Rule \\
                 6.4: Time-Reversal Invariance \\
                 6.5: Parity of a State \\
                 6.6: Permutation Symmetry \\
                 6.7: Lattice Translation \\
                 6.8: Classical and Quantum Integrability \\
                 6.9: Classical and Quantum Mechanical Degeneracies \\
                 7.1: Klein's Method \\
                 7.2: The Anharmonic Oscillator \\
                 7.3: The Double-Well Potential \\
                 7.4: Chasman's Method \\
                 7.5: Heisenberg's Equations of Motion for Impulsive
                 Forces \\
                 7.6: Motion of a Wave Packet \\
                 7.7: Heisenberg's and Newton's Equations of Motion \\
                 8.1: Energy Spectrum of the Two-Dimensional Harmonic
                 Oscillator \\
                 8.2: Exactly Solvable Potentials Obtained from
                 Heisenberg's Equation \\
                 8.3: Creation and Annihilation Operators \\
                 8.4: Determination of the Eigenvalues by Factorization
                 Method \\
                 8.5: A General Method for Factorization \\
                 8.6: Supersymmetry and Superpotential \\
                 8.7: Shape Invariant Potentials \\
                 8.8: Solvable Examples of Periodic Potentials \\
                 9.1: The Angular Momentum Operator \\
                 9.2: Determination of the Angular Momentum Eigenvalues
                 \\
                 9.3: Matrix Elements of Scalars and Vectors and the
                 Selection Rules \\
                 9.4: Spin Angular Momentum \\
                 9.5: Angular Momentum Eigenvalues Determined from the
                 Eigenvalues of Two Uncoupled Oscillators \\
                 9.6: Rotations in Coordinate Space and in Spin Space
                 \\
                 9.7: Motion of a Particle Inside a Sphere \\
                 Almost Degenerate Perturbation Theory \\
                 9.8: The Hydrogen Atom \\
                 9.9: Calculation of the Energy Eigenvalues Using the
                 Runge[-]Lenz Vector \\
                 9.10: Classical Limit of Hydrogen Atom \\
                 9.11: Self-Adjoint Ladder Operator \\
                 9.12: Self-Adjoint Ladder Operator tiff Angular
                 Momentum \\
                 9.13: Generalized Spin Operators \\
                 9.14: The Ladder Operator \\
                 10.1: Discrete-Time Formulation of the Heisenberg's
                 Equations of Motion \\
                 10.2: Quantum Tunneling Using Discrete-Time Formulation
                 \\
                 10.3: Determination of Eigenvalues from
                 Finite-Difference Equations \\
                 10.4: Systems with Several Degrees of Freedom \\
                 10.5: Weyl-Ordered Polynomials and Bender[-]Dunne
                 Algebra \\
                 10.6: Integration of the Operator Differential
                 Equations \\
                 10.7: Iterative Solution for Polynomial Potentials \\
                 10.8: Another Numerical Method for the Integration of
                 the Equations of Motion \\
                 10.9: Motion of a Wave Packet \\
                 11.1: Perturbation Theory Applied to the Problem of a
                 Quartic Oscillator \\
                 11.2: Degenerate Perturbation Theory \\
                 11.3: Almost Degenerate Perturbation Theory \\
                 11.4: van der Waals Interaction \\
                 11.5: Time-Dependent Perturbation Theory \\
                 11.6: The Adiabatic Approximation \\
                 11.7: Transition Probability to the First Order \\
                 12.1: WKB Approximation for Bound States \\
                 12.2: Approximate Determination of the Eigenvalues for
                 Nonpolynomial Potentials \\
                 12.3: Generalization of the Semiclassical Approximation
                 to Systems with N Degrees of Freedom \\
                 12.4: A Variational Method Based on Heisenberg's
                 Equation of Motion \\
                 12.5: Raleigh[-]Ritz Variational Principle \\
                 12.6: Tight-Binding Approximation \\
                 12.7: Heisenberg's Correspondence Principle \\
                 12.8: Bohr and Heisenberg Correspondence and the
                 Frequencies and Intensities of the Emitted Radiation
                 \\
                 13.1: Equations of Motion of Finite Order \\
                 13.2: Equation of Motion of Infinite Order \\
                 13.3: Classical Expression for the Energy \\
                 13.4: Energy Eigenvalues when the Equation of Motion is
                 of Infinite Order \\
                 14.1: Determinantal Method in Potential Scattering
                 14.2: Two Solvable Problems \\
                 14.3: Time-Dependent Scattering Theory \\
                 14.4: The Scattering Matrix \\
                 14.5: The Lippmann[-]Schwinger Equation \\
                 14.6: Analytical Properties of the Radial Wave Function
                 \\
                 14.7: The Jost Function \\
                 14.8: Zeros of the Jost Function and Bound Sates \\
                 14.9: Dispersion Relation \\
                 14.10: Central Local Potentials having Identical Phase
                 Shifts and Bound States \\
                 14.11: The Levinson Theorem \\
                 14.12: Number of Bound States for a Given Partial Wave
                 \\
                 14.13: Analyticity of the S-Matrix and the Principle of
                 Casuality \\
                 14.14: Resonance Scattering \\
                 14.15: The Born Series \\
                 14.16: Impact Parameter Representation of the
                 Scattering Amplitude \\
                 14.17: Determination of the Impact Parameter Phase
                 Shift from the Differential Cross Section \\
                 14.18: Elastic Scattering of Identical Particles \\
                 14.19: Transition Probability \\
                 14.20: Transition Probabilities for Forced Harmonic
                 Oscillator \\
                 15.1: Diffraction in Time \\
                 15.2: High Energy Scattering from an Absorptive Target
                 \\
                 16.1: The Aharonov--Bohm Effect \\
                 16.2: Time-Dependent Interaction \\
                 16.3: Harmonic Oscillator with Time-Dependent Frequency
                 \\
                 16.4: Heisenberg's Equations for Harmonic Oscillator
                 with Time-Dependent Frequency \\
                 16.5: Neutron Interferometry \\
                 16.6: Gravity-Induced Quantum Interference \\
                 16.7: Quantum Beats in Waveguides with Time-Dependent
                 Boundaries \\
                 16.8: Spin Magnetic Moment \\
                 16.9: Stern--Gerlach Experiment \\
                 16.10: Precession of Spin Magnetic Moment in a Constant
                 Magnetic Field \\
                 16.11: Spin Resonance \\
                 16.12: A Simple Model of Atomic Clock \\
                 16.13: Berry's Phase \\
                 17.1: Ground State of Two-Electron Atom \\
                 17.2: Hartree and Hartree-Fock Approximations \\
                 17.3: Second Quantization \\
                 17.4: Second-Quantized Formulation of the Many-Boson
                 Problem \\
                 17.5: Many-Fermion Problem \\
                 17.6: Pair Correlations Between Fermions \\
                 17.7: Uncertainty Relations for a Many-Fermion System
                 \\
                 17.8: Pair Correlation Function for Noninteracting
                 Bosons \\
                 17.9: Bogoliubov Transformation for a Many-Boson System
                 \\
                 17.10: Scattering of Two Quasi-Particles \\
                 17.11: Bogoliubov Transformation for Fermions
                 Interacting through Pairing Forces \\
                 17.12: Damped Harmonic Oscillator \\
                 18.1: Coherent State of the Radiation Field \\
                 18.2: Casimir Force \\
                 18.3: Casimir Force Between Parallel Conductors \\
                 18.4: Casimir Force in a Cavity with Conducting Walls
                 \\
                 19.1: Theory of Natural Line Width \\
                 19.2: The Lamb Shift \\
                 19.3: Heisenberg's Equations for Interaction of an Atom
                 with Radiation \\
                 20.1: EPR Experiment with Particles \\
                 20.2: Classical and Quantum Mechanical Operational
                 Concepts of Measurement \\
                 20.3: Collapse of the Wave Function \\
                 20.4: Quantum versus Classical Correlations",
}

@Book{Stenger:2011:HSN,
  author =       "Frank Stenger",
  title =        "Handbook of Sinc Numerical Methods",
  publisher =    pub-CRC,
  address =      pub-CRC:adr,
  pages =        "xx + 463",
  year =         "2011",
  ISBN =         "1-4398-2158-5 (hardback), 1-4398-2159-3 (e-book)",
  ISBN-13 =      "978-1-4398-2158-9 (hardback), 978-1-4398-2159-6
                 (e-book)",
  LCCN =         "QA372 .S8195 2010",
  bibdate =      "Mon Apr 21 17:35:42 2014",
  bibsource =    "http://www.math.utah.edu/pub/bibnet/authors/s/stenger-frank.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.loc.gov:7090/Voyager",
  series =       "Chapman and Hall/CRC numerical analysis and scientific
                 computation series",
  URL =          "http://www.crcpress.com/product/isbn/9781439821589",
  ZMnumber =     "Zbl 1208.65143",
  abstract =     "This handbook is essential for solving numerical
                 problems in mathematics, computer science, and
                 engineering. The methods presented are similar to
                 finite elements but more adept at solving analytic
                 problems with singularities over irregularly shaped yet
                 analytically described regions. The author makes sinc
                 methods accessible to potential users by limiting
                 details as to how or why these methods work. From
                 calculus to partial differential and integral
                 equations, the book can be used to approximate almost
                 every type of operation. It includes more than 470
                 MATLAB programs, along with a CD-ROM containing these
                 programs for ease of use",
  acknowledgement = ack-nhfb,
  subject =      "Galerkin methods; Differential equations; Numerical
                 solutions; mathematics / applied; mathematics /
                 differential equations; mathematics / number systems",
  tableofcontents = "One-Dimensional Sinc Theory \\
                 Introduction and Summary \\
                 Sampling over the Real Line \\
                 More General Sinc Approximation on $R$ \\
                 Sinc, Wavelets, Trigonometric and Algebraic Polynomials
                 and Quadratures \\
                 Sinc Methods on $\Gamma$ \\
                 Rational Approximation at Sinc Points \\
                 Polynomial Methods at Sinc Points \\
                 \\
                 Sinc Convolution-BIE Methods for PDE and IE \\
                 Introduction and Summary \\
                 Some Properties of Green's Functions \\
                 Free-Space Green's Functions for PDE \\
                 Laplace Transforms of Green's Functions \\
                 Multi-Dimensional Convolution Based on Sinc \\
                 Theory of Separation of Variables \\
                 \\
                 Explicit 1-d Program Solutions via Sinc-Pack \\
                 Introduction and Summary \\
                 Sinc Interpolation \\
                 Approximation of Derivatives \\
                 Sinc Quadrature \\
                 Sinc Indefinite Integration \\
                 Sinc Indefinite Convolution \\
                 Laplace Transform Inversion \\
                 Hilbert and Cauchy Transforms \\
                 Sinc Solution of ODE \\
                 Wavelet Examples \\
                 \\
                 Explicit Program Solutions of PDE via Sinc-Pack \\
                 Introduction and Summary \\
                 Elliptic PDE \\
                 Hyperbolic PDE \\
                 Parabolic PDE \\
                 Performance Comparisons \\
                 \\
                 Directory of Programs \\
                 Wavelet Formulas \\
                 One Dimensional Sinc Programs \\
                 Multi-Dimensional Laplace Transform Programs \\
                 \\
                 Bibliography \\
                 \\
                 Index",
}

@Book{Tucker:2011:VNS,
  author =       "Warwick Tucker",
  title =        "Validated numerics: a short introduction to rigorous
                 computations",
  publisher =    pub-PRINCETON,
  address =      pub-PRINCETON:adr,
  pages =        "????",
  year =         "2011",
  ISBN =         "0-691-14781-7 (hardcover)",
  ISBN-13 =      "978-0-691-14781-9 (hardcover)",
  LCCN =         "QA76.95 .T83 2011",
  bibdate =      "Mon May 16 19:10:17 MDT 2011",
  bibsource =    "fsz3950.oclc.org:210/WorldCat;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib",
  acknowledgement = ack-nhfb,
  subject =      "Numerical calculations; Verification; Science; Data
                 processing",
}

@Article{Watkins:2011:FA,
  author =       "David S. Watkins",
  title =        "{Francis}'s Algorithm",
  journal =      j-AMER-MATH-MONTHLY,
  volume =       "118",
  number =       "5",
  pages =        "387--403",
  month =        may,
  year =         "2011",
  CODEN =        "AMMYAE",
  ISSN =         "0002-9890 (print), 1930-0972 (electronic)",
  ISSN-L =       "0002-9890",
  bibdate =      "Thu May 26 16:28:05 2011",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/numana2010.bib",
  URL =          "http://www.jstor.org/stable/info/10.4169/amer.math.monthly.118.05.387",
  abstract =     "John Francis's implicitly shifted QR algorithm turned
                 the problem of matrix eigenvalue computation from
                 difficult to routine almost overnight about fifty years
                 ago. It was named one of the top ten algorithms of the
                 twentieth century by Dongarra and Sullivan, and it
                 deserves to be more widely known and understood by the
                 general mathematical community. This article provides
                 an efficient introduction to Francis's algorithm that
                 follows a novel path. Efficiency is gained by omitting
                 the traditional but wholly unnecessary detour through
                 the basic QR algorithm. A brief history of the
                 algorithm is also included. It was not a one-man show;
                 some other important names are Rutishauser, Wilkinson,
                 and Kublanovskaya. Francis was never a specialist in
                 matrix computations. He was employed in the early
                 computer industry, spent some time on the problem of
                 eigenvalue computation and did amazing work, and then
                 moved on to other things. He never looked back, and he
                 remained unaware of the huge impact of his work until
                 many years later.",
  acknowledgement = ack-nhfb,
}

@Book{Altman:2012:USM,
  author =       "Yair M. Altman",
  title =        "Undocumented secrets of {MATLAB--Java} programming",
  publisher =    pub-CRC,
  address =      pub-CRC:adr,
  pages =        "xxi + 663 + 16",
  year =         "2012",
  ISBN =         "1-4398-6904-9 (electronic bk.), 1-4398-6903-0
                 (hardback), 1-4398-6903-0",
  ISBN-13 =      "978-1-4398-6904-8 (electronic bk.), 978-1-4398-6903-1
                 (hardback), 978-1-4398-6903-1",
  LCCN =         "QA297 .A544 2012",
  bibdate =      "Fri Nov 16 08:10:20 MST 2012",
  bibsource =    "fsz3950.oclc.org:210/WorldCat;
                 http://www.math.utah.edu/pub/tex/bib/matlab.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib",
  acknowledgement = ack-nhfb,
  subject =      "MATLAB; Numerical analysis; Data processing; Java
                 (Computer program language); COMPUTERS / Programming /
                 Algorithms; COMPUTERS / Computer Engineering;
                 MATHEMATICS / Number Systems. MATHEMATICS / Numerical
                 Analysis",
  tableofcontents = "1. : Introduction to Java in MATLAB \\
                 2. : Using non-GUI Java libraries in MATLAB \\
                 3. : Rich GUI using Java Swing \\
                 4. : Uitools \\
                 5. : Built-in MATLAB widgets and Java classes \\
                 6. : Customizing MATLAB controls \\
                 7. : The Java frame \\
                 8. : The MATLAB desktop \\
                 9. : Using MATLAB from within Java \\
                 10. : Putting it all together \\
                 Appendix A. : What Is Java? \\
                 Appendix B. : UDD \\
                 Appendix C. : Open questions",
}

@Book{Attaway:2012:MPI,
  author =       "Stormy Attaway",
  title =        "{MATLAB}: a practical introduction to programming and
                 problem solving",
  publisher =    "Butterworth-Heinemann",
  address =      "Waltham, MA, USA",
  edition =      "Second",
  pages =        "xx + 518",
  year =         "2012",
  ISBN =         "0-12-385081-9",
  ISBN-13 =      "978-0-12-385081-2",
  LCCN =         "QA297 .A87 2012",
  bibdate =      "Thu May 3 08:07:25 MDT 2012",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/matlab.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.loc.gov:7090/Voyager",
  acknowledgement = ack-nhfb,
  subject =      "Numerical analysis; Data processing; MATLAB; Computer
                 programming",
}

@Proceedings{Blowey:2012:FNA,
  editor =       "James Blowey and Max Jensen",
  booktitle =    "{Frontiers in Numerical Analysis --- Durham 2010}",
  title =        "{Frontiers in Numerical Analysis --- Durham 2010}",
  volume =       "85",
  publisher =    pub-SV,
  address =      pub-SV:adr,
  pages =        "xi + 282",
  year =         "2012",
  CODEN =        "LNCSA6",
  DOI =          "http://dx.doi.org/10.1007/978-3-642-23914-4",
  ISBN =         "3-642-23913-7 (print), 3-642-23914-5 (e-book)",
  ISBN-13 =      "978-3-642-23913-7 (print), 978-3-642-23914-4
                 (e-book)",
  ISSN =         "1439-7358",
  ISSN-L =       "1439-7358",
  LCCN =         "????",
  bibdate =      "Thu Dec 20 14:35:54 MST 2012",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/lncse.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib",
  note =         "Proceedings of the Twelfth LMS--EPSRC Summer School in
                 Computational Mathematics and Scientific Computation
                 held at the University of Durham, UK, 25--31 July
                 2010.",
  series =       ser-LNCSE,
  URL =          "http://link.springer.com/book/10.1007/978-3-642-23914-4;
                 http://www.springerlink.com/content/978-3-642-23914-4",
  acknowledgement = ack-nhfb,
  bookpages =    "xi + 282",
  series-URL =   "http://link.springer.com/bookseries/3527",
}

@Proceedings{Graham:2012:NAM,
  editor =       "Ivan G. Graham and Thomas Y. Hou and Omar Lakkis and
                 Robert Scheichl",
  booktitle =    "Numerical Analysis of Multiscale Problems",
  title =        "Numerical Analysis of Multiscale Problems",
  volume =       "83",
  publisher =    pub-SV,
  address =      pub-SV:adr,
  pages =        "vii + 363",
  year =         "2012",
  CODEN =        "LNCSA6",
  DOI =          "http://dx.doi.org/10.1007/978-3-642-22061-6",
  ISBN =         "3-642-22060-6 (print), 3-642-22061-4 (e-book)",
  ISBN-13 =      "978-3-642-22060-9 (print), 978-3-642-22061-6
                 (e-book)",
  ISSN =         "1439-7358",
  ISSN-L =       "1439-7358",
  LCCN =         "QA297 .N844 2012",
  bibdate =      "Thu Dec 20 14:35:50 MST 2012",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/lncse.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib",
  note =         "Ten invited expository articles from the 91st LMS
                 Durham Symposium on {\em Numerical Analysis of
                 Multiscale Problems}, Durham, UK, 5--15 July 2010.",
  series =       ser-LNCSE,
  URL =          "http://link.springer.com/book/10.1007/978-3-642-22061-6;
                 http://www.springerlink.com/content/978-3-642-22061-6",
  acknowledgement = ack-nhfb,
  bookpages =    "vii + 363",
  series-URL =   "http://link.springer.com/bookseries/3527",
}

@Book{Griffiths:2012:TWA,
  author =       "Graham W. Griffiths and W. E. Schiesser",
  title =        "Traveling wave analysis of partial differential
                 equations: numerical and analytical methods with
                 {MATLAB} and {Maple}",
  publisher =    pub-ACADEMIC,
  address =      pub-ACADEMIC:adr,
  pages =        "xiii + 447",
  year =         "2012",
  ISBN =         "0-12-384652-8 (hardcover)",
  ISBN-13 =      "978-0-12-384652-5 (hardcover)",
  LCCN =         "QA374 .G75 2012",
  bibdate =      "Tue Jun 19 15:02:49 MDT 2012",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/maple-extract.bib;
                 http://www.math.utah.edu/pub/tex/bib/matlab.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.loc.gov:7090/Voyager",
  acknowledgement = ack-nhfb,
  subject =      "Differential equations, Partial; Numerical analysis;
                 Computer programs; MATLAB; Maple (Computer file)",
  tableofcontents = "Introduction to traveling wave analysis \\
                 Linear advection equation \\
                 Linear diffusion equation \\
                 A linear convection diffusion reaction equation \\
                 Diffusion equation with nonlinear source terms \\
                 Burgers-Huxley equation \\
                 Burgers-Fisher equation \\
                 Fisher-Kolmogorov equation \\
                 Fitzhugh-Nagumo equation \\
                 Kolmogorov-Petrovskii-Piskunov equation \\
                 Kuramoto-Sivashinsky equation \\
                 Kawahara equation \\
                 Regularized long wave equation \\
                 Extended Bernoulli equation \\
                 Hyperbolic Liouville equation \\
                 Sine-Gordon equation \\
                 Mth-Oder Klein-Gordon equation \\
                 Boussinesq equation \\
                 Modified wave equation \\
                 Appendix: Analytical solution methods for traveling
                 wave problems",
}

@Book{Kharab:2012:INM,
  author =       "Abdelwahab Kharab and Ronald B. Guenther",
  title =        "An introduction to numerical methods: a {MATLAB}
                 approach",
  publisher =    pub-CHAPMAN-HALL-CRC,
  address =      pub-CHAPMAN-HALL-CRC:adr,
  edition =      "Third",
  pages =        "14 + 567",
  year =         "2012",
  ISBN =         "1-4398-6899-9 (hardback), 1-4398-6900-6 (e-book)",
  ISBN-13 =      "978-1-4398-6899-7 (hardback), 978-1-4398-6900-0
                 (e-book)",
  LCCN =         "QA297 .K52 2012",
  bibdate =      "Fri Nov 16 06:29:40 MST 2012",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/matlab.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.loc.gov:7090/Voyager",
  acknowledgement = ack-nhfb,
  subject =      "Numerical analysis; Data processing; MATLAB",
  tableofcontents = "Introduction \\
                 Number system and errors \\
                 Roots of equations \\
                 System of linear equations \\
                 Interpolation \\
                 Interpolation with spline functions \\
                 The method of least-squares \\
                 Numerical optimization \\
                 Numerical differentiation \\
                 Numerical integration \\
                 Numerical methods for linear integral equations \\
                 Numerical methods for differential equations \\
                 Boundary-value problems \\
                 Eigenvalues and eigenvectors \\
                 Partial differential equations",
}

@Book{Langtangen:2012:PSP,
  author =       "Hans Petter Langtangen",
  title =        "A primer on scientific programming with {Python}",
  volume =       "6",
  publisher =    pub-SV,
  address =      pub-SV:adr,
  edition =      "Third",
  year =         "2012",
  DOI =          "http://dx.doi.org/10.1007/978-3-642-30293-0",
  ISBN =         "3-642-30292-0, 3-642-30293-9 (e-book)",
  ISBN-13 =      "978-3-642-30292-3, 978-3-642-30293-0 (e-book)",
  ISSN =         "1611-0994",
  LCCN =         "QA76.73.P98 L36 2012",
  bibdate =      "Fri Nov 29 07:00:01 MST 2013",
  bibsource =    "fsz3950.oclc.org:210/WorldCat;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 http://www.math.utah.edu/pub/tex/bib/python.bib",
  series =       "Texts in computational science and engineering",
  URL =          "http://site.ebrary.com/id/10650410",
  abstract =     "The book serves as a first introduction to computer
                 programming of scientific applications, using the
                 high-level Python language. The exposition is example-
                 and problem-oriented, where the applications are taken
                 from mathematics, numerical calculus, statistics,
                 physics, biology, and finance. The book teaches
                 ``Matlab-style'' and procedural programming as well
                 as object-oriented programming. High school mathematics
                 is a required background, and it is advantageous to
                 study classical and numerical one-variable calculus in
                 parallel with reading this book. Besides learning how
                 to program computers.",
  acknowledgement = ack-nhfb,
  subject =      "Python (Computer program language); Computer
                 programming; Science; Data processing",
  tableofcontents = "Computing with Formulas \\
                 Loops and Lists \\
                 Functions and Branching \\
                 Input Data and Error Handling \\
                 Array Computing and Curve Plotting \\
                 Files, Strings, and Dictionaries \\
                 Introduction to Classes \\
                 Random Numbers and Simple Games \\
                 Object-Oriented Programming",
}

@Book{Wulf:2012:CVR,
  author =       "Andrea Wulf",
  title =        "Chasing {Venus}: the race to measure the heavens",
  publisher =    pub-KNOPF,
  address =      pub-KNOPF:adr,
  pages =        "xxvi + 304",
  year =         "2012",
  ISBN =         "0-307-70017-8 (hardcover), 0-307-95861-2 (e-book)",
  ISBN-13 =      "978-0-307-70017-9 (hardcover), 978-0-307-95861-7
                 (e-book)",
  LCCN =         "QB205.A2 W85 2012",
  bibdate =      "Mon Jun 18 14:33:26 MDT 2012",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.loc.gov:7090/Voyager",
  abstract =     "The author of the highly acclaimed Founding Gardeners
                 now gives us an enlightening chronicle of the first
                 truly international scientific endeavor --- the
                 eighteenth-century quest to observe the transit of
                 Venus and measure the solar system. On June 6, 1761,
                 the world paused to observe a momentous occasion: the
                 first transit of Venus between the earth and the sun in
                 more than a century. Through that observation,
                 astronomers could calculate the size of the solar
                 system --- but only if the transit could be viewed at
                 the same time from many locations. Overcoming
                 incredible odds and political strife, astronomers from
                 Britain, France, Russia, Germany, Sweden, and the
                 American colonies set up observatories in remote
                 corners of the world only to have their efforts
                 thwarted by unpredictable weather and warring armies.
                 Fortunately, transits of Venus occur in pairs: eight
                 years later, the scientists were given a second chance
                 to get it right. Chasing Venus brings to life this
                 extraordinary endeavor: the personalities of
                 eighteenth-century astronomy, the collaborations,
                 discoveries, personal rivalries, volatile international
                 politics, and the race to be first to measure the
                 distances between the planets.\par

                 On June 6, 1761, the world paused to observe a
                 momentous occasion: the first transit of Venus between
                 the Earth and the sun in more than a century. Through
                 that observation, astronomers could calculate the size
                 of the solar system --- but only if the transit could
                 be viewed at the same time from many locations.
                 Overcoming incredible odds and political strife,
                 astronomers from Britain, France, Russia, Germany,
                 Sweden, and the American colonies set up observatories
                 in remote corners of the world only to have their
                 efforts thwarted by unpredictable weather and warring
                 armies. Fortunately, transits of Venus occur in pairs:
                 eight years later, the scientists were given a second
                 chance to get it right. Chasing Venus brings to life
                 this extraordinary endeavor: the personalities of
                 eighteenth-century astronomy, the collaborations,
                 discoveries, personal rivalries, volatile international
                 politics, and the race to be first to measure the
                 distances between the planets.",
  acknowledgement = ack-nhfb,
  remark =       "The Venus solar transit of Tuesday 5 June 2012 was
                 expected to be visible in Salt Lake City, which
                 normally enjoys clear skies during much of the year.
                 Alas, heavy clouds hung low in the valley on that
                 single day, obscuring the event. Only near sundown was
                 the final part of the six-hour transit partly visible
                 through the clouds, by which time, most observers
                 (including me) had given up.",
  subject =      "geodetic astronomy; history; 18th century; astronomy;
                 Venus (planet); transit",
  tableofcontents = "The gauntlet \\
                 Transit 1761. Call to action ; The French are first ;
                 Britain enters the race ; To Siberia ; Getting ready
                 for Venus ; Day of transit, 6 June 1761 ; How far to
                 the sun? \\
                 Transit 1769. A second change ; Russia enters the race
                 ; The most daring voyage of all ; Scandinavia, or, The
                 Land of the Midnight Sun ; The North American continent
                 ; Racing to the four corners of the globe ; Day of
                 transit, 3 June 1769 ; After the transit \\
                 A new dawn \\
                 List of observers, 1761 \\
                 List of observers, 1769",
}

@Book{Arfken:2013:MMP,
  author =       "George B. (George Brown) Arfken and Hans-J{\"u}rgen
                 Weber and Frank E. Harris",
  booktitle =    "Mathematical Methods for Physicists: a Comprehensive
                 Guide",
  title =        "Mathematical Methods for Physicists: a Comprehensive
                 Guide",
  publisher =    pub-ELSEVIER-ACADEMIC,
  address =      pub-ELSEVIER-ACADEMIC:adr,
  edition =      "Seventh",
  pages =        "xiii + 1205",
  year =         "2013",
  ISBN =         "0-12-384654-4 (hardcover)",
  ISBN-13 =      "978-0-12-384654-9 (hardcover)",
  LCCN =         "QA37.3 .A74 2013",
  bibdate =      "Thu May 3 08:02:53 MDT 2012",
  bibsource =    "http://www.math.utah.edu/pub/bibnet/authors/h/harris-frank-e.bib;
                 http://www.math.utah.edu/pub/tex/bib/elefunt.bib;
                 http://www.math.utah.edu/pub/tex/bib/master.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 jenson.stanford.edu:2210/unicorn",
  acknowledgement = ack-nhfb,
  subject =      "Mathematical analysis; Mathematical physics",
  tableofcontents = "Preface / xi--xiii \\
                 1: Mathematical Preliminaries / 1--82 \\
                 2: Determinants and Matrices / 83--121 \\
                 3: Vector Analysis / 123--203 \\
                 4: Tensors and Differential Forms / 205--249 \\
                 5: Vector Spaces / 251--297 \\
                 6: Eigenvalue Problems / 299--328 \\
                 7: Ordinary Differential Equations / 329--380 \\
                 8: Sturm--Liouville Theory / 381--399 \\
                 9: Partial Differential Equations / 401--445 \\
                 10: Green's Functions / 447--467 \\
                 11: Complex Variable Theory / 469--550 \\
                 12: Further Topics in Analysis / 551--598 \\
                 13: Gamma Function / 599--641 \\
                 14: Bessel Functions / 643--713 \\
                 15: Legendre Functions / 715--772 \\
                 16: Angular Momentum / 773--814 \\
                 17: Group Theory / 815--870 \\
                 18: More Special Functions / 871--933 \\
                 19: Fourier Series / 935--962 \\
                 20: Integral Transforms / 963--1046 \\
                 21: Integral Equations / 1047--1079 \\
                 22: Calculus of Variations / 1081--1124 \\
                 23: Probability and Statistics / 1125--1179 \\
                 Index / 1181--1205",
}

@Book{Pozrikidis:2013:XSC,
  author =       "C. Pozrikidis",
  title =        "{XML} in scientific computing",
  publisher =    pub-CRC,
  address =      pub-CRC:adr,
  pages =        "xv + 243 pages",
  year =         "2013",
  ISBN =         "1-4665-1227-X (hardback)",
  ISBN-13 =      "978-1-4665-1227-6 (hardback)",
  LCCN =         "Q183.9 .P69 2013",
  bibdate =      "Fri Nov 16 06:32:54 MST 2012",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 http://www.math.utah.edu/pub/tex/bib/sgml2010.bib;
                 http://www.math.utah.edu/pub/tex/bib/super.bib;
                 z3950.loc.gov:7090/Voyager",
  series =       "Chapman and Hall/CRC numerical analysis and scientific
                 computing series",
  acknowledgement = ack-nhfb,
  subject =      "XML (Document markup language); Science; Data
                 processing; Numerical analysis; COMPUTERS / Internet /
                 General.; MATHEMATICS / General.; MATHEMATICS / Number
                 Systems.",
}

@Book{Dick:2010:DNS,
  author =       "J. (Josef) Dick and Friedrich Pillichshammer",
  booktitle =    "Digital nets and sequences: discrepancy and
                 quasi-Monte Carlo integration",
  title =        "Digital nets and sequences: discrepancy and
                 quasi-Monte Carlo integration",
  publisher =    pub-CAMBRIDGE,
  address =      pub-CAMBRIDGE:adr,
  pages =        "xvii + 600",
  year =         "2010",
  ISBN =         "0-521-19159-9 (hardback)",
  ISBN-13 =      "978-0-521-19159-3 (hardback)",
  LCCN =         "QA298 .D53 2010",
  bibdate =      "Fri Mar 9 13:05:10 MST 2012",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 http://www.math.utah.edu/pub/tex/bib/prng.bib;
                 z3950.loc.gov:7090/Voyager",
  URL =          "http://assets.cambridge.org/97805211/91593/cover/9780521191593.jpg",
  abstract =     "This book is a comprehensive treatment of contemporary
                 quasi-Monte Carlo methods, digital nets and sequences,
                 and discrepancy theory which starts from scratch with
                 detailed explanations of the basic concepts and then
                 advances to current methods used in research. As
                 deterministic versions of the Monte Carlo method,
                 quasi-Monte Carlo rules have increased in popularity,
                 with many fruitful applications in mathematical
                 practice. These rules require nodes with good uniform
                 distribution properties, and digital nets and sequences
                 in the sense of Niederreiter are known to be excellent
                 candidates. Besides the classical theory, the book
                 contains chapters on reproducing kernel Hilbert spaces
                 and weighted integration, duality theory for digital
                 nets, polynomial lattice rules, the newest
                 constructions by Niederreiter and Xing and many more.
                 The authors present an accessible introduction to the
                 subject based mainly on material taught in
                 undergraduate courses with numerous examples, exercises
                 and illustrations.",
  acknowledgement = ack-nhfb,
  subject =      "Monte Carlo method; nets (mathematics); sequences
                 (mathematics); numerical integration; digital filters
                 (mathematics)",
  tableofcontents = "Preface \\
                 Notation \\
                 1. Introduction \\
                 2. Quasi-Monte Carlo integration, discrepancy and
                 reproducing kernel Hilbert spaces \\
                 3. Geometric discrepancy \\
                 4. Nets and sequences \\
                 5. Discrepancy estimates and average type results \\
                 6. Connections to other discrete objects \\
                 7. Duality Theory \\
                 8. Special constructions of digital nets and sequences
                 \\
                 9. Propagation rules for digital nets \\
                 10. Polynomial lattice point sets \\
                 11. Cyclic digital nets and hyperplane nets \\
                 12. Multivariate integration in weighted Sobolev spaces
                 \\
                 13. Randomisation of digital nets \\
                 14. The decay of the Walsh coefficients of smooth
                 functions \\
                 15. Arbitrarily high order of convergence of the
                 worst-case error \\
                 16. Explicit constructions of point sets with best
                 possible order of L2-discrepancy \\
                 Appendix A. Walsh functions \\
                 Appendix B. Algebraic function fields \\
                 References \\
                 Index",
}

@Book{Gilli:2011:NMO,
  editor =       "Manfred Gilli and Dietmar Maringer and Enrico
                 Schumann",
  booktitle =    "Numerical Methods and Optimization in Finance",
  title =        "Numerical Methods and Optimization in Finance",
  publisher =    pub-ELSEVIER-ACADEMIC,
  address =      pub-ELSEVIER-ACADEMIC:adr,
  pages =        "xv + 584",
  year =         "2011",
  ISBN =         "0-12-375662-6",
  ISBN-13 =      "978-0-12-375662-6",
  LCCN =         "HG106 .G55 2011",
  bibdate =      "Wed Feb 8 07:35:45 MST 2012",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 http://www.math.utah.edu/pub/tex/bib/prng.bib;
                 z3950.loc.gov:7090/Voyager",
  acknowledgement = ack-nhfb,
  subject =      "Finance; Mathematical methods",
}

@Book{Saad:2011:NML,
  author =       "Youcef Saad",
  booktitle =    "Numerical Methods for Large Eigenvalue Problems",
  title =        "Numerical Methods for Large Eigenvalue Problems",
  volume =       "66",
  publisher =    pub-SIAM,
  address =      pub-SIAM:adr,
  edition =      "Second",
  pages =        "xv + 276",
  year =         "2011",
  ISBN =         "1-61197-072-5",
  ISBN-13 =      "978-1-61197-072-2",
  LCCN =         "QA188 .S18 2011",
  bibdate =      "Fri Jun 10 21:37:06 2011",
  bibsource =    "http://www.math.utah.edu/pub/bibnet/authors/l/lanczos-cornelius.bib;
                 http://www.math.utah.edu/pub/bibnet/authors/s/saad-yousef.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib",
  series =       "Classics in applied mathematics",
  URL =          "http://www.cs.umn.edu/~saad/eig_book_2ndEd.pdf",
  acknowledgement = ack-nhfb,
  subject =      "Nonsymmetric matrices; Eigenvalues",
}

@Book{Hanson:2014:NCM,
  author =       "Richard J. Hanson and Tim Hopkins",
  title =        "Numerical computing with modern {Fortran}",
  publisher =    pub-SIAM,
  address =      pub-SIAM:adr,
  pages =        "xv + 244",
  year =         "2014",
  ISBN =         "1-61197-311-2 (paperback), 1-61197-312-0 (e-book)",
  ISBN-13 =      "978-1-61197-311-2 (paperback), 978-1-61197-312-9
                 (e-book)",
  LCCN =         "QA76.73.F25 H367 2013",
  bibdate =      "Wed Mar 12 11:09:16 MDT 2014",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/fortran3.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 http://www.math.utah.edu/pub/tex/bib/pvm.bib;
                 z3950.loc.gov:7090/Voyager",
  series =       "Applied mathematics",
  abstract =     "The Fortran language standard has undergone
                 significant upgrades in recent years (1990, 1995, 2003,
                 and 2008). \booktitle{Numerical Computing with Modern
                 Fortran} illustrates many of these improvements through
                 practical solutions to a number of scientific and
                 engineering problems. Readers will discover: techniques
                 for modernizing algorithms written in Fortran; examples
                 of Fortran interoperating with C or C++ programs, plus
                 using the IEEE floating-point standard for efficiency;
                 illustrations of parallel Fortran programming using
                 coarrays, MPI, and OpenMP; and a supplementary website
                 with downloadable source codes discussed in the book.",
  acknowledgement = ack-nhfb,
  subject =      "FORTRAN (Computer program language); Numerical
                 analysis; Computer programs; Science; Mathematics",
  tableofcontents = "Introduction \\
                 The modern Fortran source \\
                 Modules for subprogram libraries \\
                 Generic subprograms \\
                 Sparse matrices, defined operations, overloaded
                 assignment \\
                 Object-oriented programming for numerical applications
                 \\
                 Recursion in Fortran \\
                 Case study: toward a modern QUADPACK routine \\
                 Case study: quadrature routine qag2003 \\
                 IEEE arithmetic features and exception handling \\
                 Interoperability with C \\
                 Defined operations for sparse matrix solutions \\
                 Case study: two sparse least-squares system examples
                 \\
                 Message passing with MPI in standard Fortran \\
                 Coarrays in standard Fortran \\
                 OpenMP in Fortran \\
                 Modifying source to remove obsolescent or deleted
                 features \\
                 Software testing \\
                 Compilers \\
                 Software tools \\
                 Fortran book code on SIAM web site \\
                 Bibliography \\
                 Index",
}

@Book{Quarteroni:2014:SCM,
  author =       "Alfio Quarteroni and Fausto Saleri and Paola
                 Gervasio",
  title =        "Scientific computing with {Matlab} and {Octave}",
  volume =       "2",
  publisher =    pub-SV,
  address =      pub-SV:adr,
  pages =        "xviii + 450 (est.)",
  year =         "2014",
  DOI =          "http://dx.doi.org/10.1007/978-3-642-45367-0",
  ISBN =         "3-642-45366-X (hard cover)",
  ISBN-13 =      "978-3-642-45366-3 (hard cover)",
  LCCN =         "????",
  bibdate =      "Sun Apr 13 16:57:12 MDT 2014",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/matlab.bib;
                 http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.loc.gov:7090/Voyager",
  series =       "Texts in Computational Science and Engineering",
  URL =          "http://link.springer.com/book/10.1007/978-3-642-45367-0",
  acknowledgement = ack-nhfb,
  tableofcontents = "Front Matter / i--xviii \\
                 What can't be ignored / 1--40 \\
                 Nonlinear equations / 41--76 \\
                 Approximation of functions and data / 77--111 \\
                 Numerical differentiation and integration / 113--136
                 \\
                 Linear systems / 137--191 \\
                 Eigenvalues and eigenvectors / 193--211 \\
                 Numerical optimization / 213--269 \\
                 Ordinary differential equations / 271--328 \\
                 Numerical approximation of boundary-value problems /
                 329--376 \\
                 Solutions of the exercises / 377--428 \\
                 Back Matter / 429--450",
}

%%% ====================================================================
%%% Cross-referenced entries must come last:

@Proceedings{Bultheel:2010:BNA,
  editor =       "Adhemar Bultheel and Ronald Cools",
  booktitle =    "{The birth of numerical analysis}",
  title =        "{The birth of numerical analysis}",
  publisher =    pub-WORLD-SCI,
  address =      pub-WORLD-SCI:adr,
  pages =        "xvii + 221",
  year =         "2010",
  ISBN =         "981-283-625-X",
  ISBN-13 =      "978-981-283-625-0",
  LCCN =         "QA297 .B54 2010",
  bibdate =      "Mon Aug 23 11:06:23 MDT 2010",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 z3950.loc.gov:7090/Voyager",
  abstract =     "The 1947 paper by John von Neumann and Herman
                 Goldstine, ``Numerical Inverting of Matrices of High
                 Order'' (Bulletin of the AMS, Nov. 1947), is considered
                 as the birth certificate of numerical analysis. Since
                 its publication, the evolution of this domain has been
                 enormous. This book is a unique collection of
                 contributions by researchers who have lived through
                 this evolution, testifying about their personal
                 experiences and sketching the evolution of their
                 respective subdomains since the early years.",
  acknowledgement = ack-nhfb,
  remark =       "Proceedings of a symposium held at the Department of
                 Computer Science of the K.U. Leuven, October 29--30,
                 2007.",
  subject =      "numerical analysis; congresses; history",
}

@Book{Forster:2010:FSC,
  editor =       "Brigitte Forster and Peter Robert Massopust",
  booktitle =    "Four short courses on harmonic analysis: wavelets,
                 frames, time-frequency methods, and applications to
                 signal and image analysis",
  title =        "Four short courses on harmonic analysis: wavelets,
                 frames, time-frequency methods, and applications to
                 signal and image analysis",
  publisher =    pub-BIRKHAUSER-BOSTON,
  address =      pub-BIRKHAUSER-BOSTON:adr,
  pages =        "xvii + 247",
  year =         "2010",
  DOI =          "http://dx.doi.org/10.1007/978-0-8176-4891-6",
  ISBN =         "0-8176-4891-7, 0-8176-4890-9",
  ISBN-13 =      "978-0-8176-4891-6, 978-0-8176-4890-9",
  LCCN =         "QA403 .F68 2010",
  bibdate =      "Mon Aug 23 11:30:53 2010",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/numana2010.bib;
                 library.tufts.edu:210/INNOPAC",
  note =         "With contributions by Ole Christensen, Karlheinz
                 Gr{\"o}chenig, Demetrio Labate, Pierre Vandergheynst,
                 Guido Weiss, and Yves Wiaux.",
  series =       "Applied and numerical harmonic analysis",
  acknowledgement = ack-nhfb,
  subject =      "mathematics; Fourier analysis; harmonic analysis;
                 abstract harmonic analysis; signal, image and speech
                 processing; theoretical, mathematical and computational
                 physics",
}