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Title: Über universal optimale Quadraturformeln (German)
Title: On universal optimal quadrature formulae (English)
Author: Babuška, Ivo
Language: German
Journal: Aplikace matematiky
ISSN: 0373-6725
Volume: 13
Issue: 5
Year: 1968
Pages: 388-404
Summary lang: Czech
Summary lang: Russian
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Category: math
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Keyword: numerical analysis
idZBL: Zbl 0181.17704
idMR: MR0244680
DOI: 10.21136/AM.1968.103185
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Date available: 2008-05-20T17:43:18Z
Last updated: 2020-07-28
Stable URL: http://hdl.handle.net/10338.dmlcz/103185
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Reference: [1] I. Babuška (И. Бабушка): Оптимальные формулы квадратур.ДАН СССР 1963, 149, 227-230. MR 0150950
Reference: [2] I. Babuška S. L. Sobolev (И. Бабушка С. Л. Соболев): Оптимализация численных методов.Apl. mat. 10 1965, 96-129. MR 0191072
Reference: [3] S. L. Sobolev (C. Л. Соболев): Лекции по теории кубатурных формул.Новосибирск 1965. Zbl 0173.54006
Reference: [4] A. Sard: Linear Approximation.Providence 1963. Zbl 0115.05403, MR 0158203
Reference: [5] I. J. Schoenberg: On monosplines of least Square Deviation and Best quadrature Formulae.II. J. Siam Num. Anal. vol. 32, 1966, 321-328. Zbl 0147.32103, MR 0203317, 10.1137/0703025
Reference: [6] I. Babuška: Problems of optimization and numerical stability in computations.Apl. Mat. 1968, 3-26. MR 0235725
Reference: [7] I. Babuška: Über optimale Formeln zur numerischen Berechnung linearer Funktionale.Apl. Mat. 1965, 441 - 443. MR 0207203
Reference: [8] I. Babuška: Über die optimale Berechnung der Fourier'schen Koeffizienten.Apl. Mat. 1966, 113-123. MR 0213071
Reference: [9] G. G. Dahlquist: On Rigorous Error Bounds in the Numerical Solution of Ordinary Differential Equations.Numerical Solution of Nonlinear Dif. Equat., Wiley, 1966, 89-96. Zbl 0161.12403, MR 0208838
Reference: [10] F. L. Bauer H. Rutishauser E. Stiefel: New Aspect in Numerical Quadrature.Proc. of Symp. in Appl. Mat. 1963, XV, 199-218. MR 0174177
Reference: [11] R. Bauman: Algol Manual der Alcor-Gruppe.Sonderdruck aus Elektronischen Rechenanlagen H 5/6 (1961) H 2 (1962) R, Oldenburg München.
Reference: [12] R. E. Moore: Interval Analysis.Prentice Hall, 1966. Zbl 0176.13301, MR 0231516
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