Walsh equiconvergence of complex interpolating polynomials
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Bibliographic Information
Walsh equiconvergence of complex interpolating polynomials
（Springer monographs in mathematics）
Springer, c2006
- : hbk
Available at / 16 libraries
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Library, Research Institute for Mathematical Sciences, Kyoto University数研
: hbk.JAK||2||106024788
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Note
Includes bibliographical references (p. 291-296)
Description and Table of Contents
Description
1) but not in|z|? ?, then the di?erence between the Lagrange interpolant to it th in the n roots of unity and the partial sums of degree n? 1 of the Taylor 2 series about the origin, tends to zero in a larger disc of radius ? , although both operators converge to f(z) only for|z|
Table of Contents
Lagrange Interpolation and Walsh Equiconvergence.- Hermite and Hermite-Birkhoff Interpolation and Walsh Equiconvergence.- A Generalization of the Taylor Series to Rational Functions and Walsh Equiconvergence.- Sharpness Results.- Converse Results.- Pade Approximation and Walsh Equiconvergence for Meromorphic Functions with ?-Poles.- Quantitative Results in the Equiconvergence of Approximation of Meromorphic Functions.- Equiconvergence for Functions Analytic in an Ellipse.- Walsh Equiconvergence Theorems for the Faber Series.- Equiconvergence on Lemniscates.- Walsh Equiconvergence and Equisummability.
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