Entry Saranen:1985:ACC from mathcomp1980.bib

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BibTeX entry

@Article{Saranen:1985:ACC,
  author =       "J. Saranen and W. L. Wendland",
  title =        "On the asymptotic convergence of collocation methods
                 with spline functions of even degree",
  journal =      j-MATH-COMPUT,
  volume =       "45",
  number =       "171",
  pages =        "91--108",
  month =        jul,
  year =         "1985",
  CODEN =        "MCMPAF",
  ISSN =         "0025-5718",
  MRclass =      "65N99 (35S99)",
  MRnumber =     "86m:65159",
  MRreviewer =   "C. Phillips",
  bibdate =      "Tue Oct 13 08:06:19 MDT 1998",
  bibsource =    "JSTOR database",
  acknowledgement = ack-nhfb,
  classcodes =   "B0290B (Error analysis in numerical methods); B0290F
                 (Interpolation and function approximation); B0290P
                 (Differential equations); B0290R (Integral equations);
                 C4110 (Error analysis in numerical methods); C4130
                 (Interpolation and function approximation); C4170
                 (Differential equations); C4180 (Integral equations)",
  corpsource =   "Dept. of Math., Tech. Univ. of Darmstadt, West
                 Germany",
  keywords =     "analysis; asymptotic convergence; asymptotic error;
                 asymptotic error estimates; Babu{\v{s}}ka's; boundary
                 element methods; boundary-elements methods; Cauchy
                 kernels; closed curves; collocation methods; constant
                 coefficient principal parts; convergence of numerical
                 methods; convolutional; elliptic integrodifferential;
                 elliptic pseudodifferential; equations; equivalence;
                 error; error analysis; estimates; even-degree splines;
                 explicit Fourier analysis; Fourier analysis; Fredholm
                 integral equations; integral equations;
                 integro-differential equations; linear equations;
                 partial differential; polynomial splines; principal
                 part; singular integral equations; Sobolev spaces;
                 splines (mathematics); stability condition; strong
                 ellipticity; variational methods; variational
                 techniques",
  treatment =    "T Theoretical or Mathematical",
}

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