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Remark on Algorithm 279: Chebyshev quadrature
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由 FRA Hopgood 著作1966 — CHEBYSHEV QUADRATURE [D1]. F. R. A. Hopgood altd C. Litherland. [Comm. ACM 9 (Apr. 1966), 270]. The 33rd line of the second eolumlt on page 270 should read ...
Remark on Correction to Certification of Algorithm 279
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All the zeros x2m,i, i = 1(1)2m, of the Chebyshev polynomials T2m(x), m = 0(1)n, are found recursively just by taking n2n-1 real square roots.
Remark on Correction to Certification of Algorithm 279
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Remark on Correction to Certification of Algorithm 279: Chebyshev Quadrature · K. E. Hillstrom · Published in Communications of the ACM 1 October 1967 ...
Algorithm 279: Chebyshev quadrature
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Read the Original. This page is a summary of: Algorithm 279: Chebyshev quadrature , Communications of the ACM, April 1966, ACM (Association for Computing ...
C. Litherland
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F. R. A. Hopgood, C. Litherland: Remark on Algorithm 279: Chebyshev quadrature. Commun. ACM 9(6): 434 (1966). [+][–]. Coauthor network. maximize.
Survey of Extrapolation Processes in Numerical Analysis
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由 DC Joyce 著作1971被引用 255 次 — This survey traces the development of extrapolation processes in numerical analysis, dealing mainly with those based on polynomial or rational functions.
CACM, Volume 9, 1966
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Remark on Algorithm 279: Chebyshev quadrature. 434. Electronic Edition (ACM DL) BibTeX · Martin B. Solomon: Economies of scale and the IBM system/360. 435-440
Computing Rational Gauss-Chebyshev Quadrature ...
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由 K Deckers 著作被引用 15 次 — We provide an algorithm to compute arbitrarily many nodes and weights for rational. Gauss-Chebyshev quadrature formulas integrating exactly in spaces of ...
(PDF) Some remarks on filtered polynomial interpolation at ...
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2024年9月6日 — The present paper concerns filtered de la Vall\'ee Poussin (VP) interpolation at the Chebyshev nodes of the four kinds.
Communications of the ACM (CACM), Volume 9, 1966
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Remark on Algorithm 279: Chebyshev quadrature. 434. view. electronic edition via DOI; unpaywalled version; references & citations. authority control: Crossref ...