Theory of uniform approximation of functions by polynomials / Vladislav K. Dzyadyk, Igor A. Shevchuk.
2008
QA221 .D99 2008eb
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Details
Title
Theory of uniform approximation of functions by polynomials / Vladislav K. Dzyadyk, Igor A. Shevchuk.
ISBN
9783110208245 (electronic bk.)
3110208245 (electronic bk.)
311020147X
9783110201475
1282196987
9781282196988
9786612196980
661219698X
3110208245 (electronic bk.)
311020147X
9783110201475
1282196987
9781282196988
9786612196980
661219698X
Imprint
Berlin ; New York : Walter De Gruyter, ©2008.
Language
English
Language Note
English.
Description
1 online resource (xv, 480 pages)
Other Standard Identifiers
10.1515/9783110208245 doi
Call Number
QA221 .D99 2008eb
System Control No.
(OCoLC)560639251
Summary
A thorough, self-contained and easily accessible treatment of the theory on the polynomial best approximation of functions with respect to maximum norms. The topics include Chebychev theory, Weierstraß theorems, smoothness of functions, and continuation of functions.
Bibliography, etc. Note
Includes bibliographical references (pages 437-477) and index.
Formatted Contents Note
Frontmatter; Contents; Chapter 1. Chebyshev theory and its development; Chapter 2. Weierstrass theorems; Chapter 3. On smoothness of functions; Chapter 4. Extension; Chapter 5. Direct theorems on the approximation of periodic functions; Chapter 6. Inverse theorems on the approximation of periodic functions; Chapter 7. Approximation by polynomials; Backmatter.
Access Note
Restrictions unspecified
Reproduction
Electronic reproduction. [Place of publication not identified] : HathiTrust Digital Library, 2010.
System Details Note
Master and use copy. Digital master created according to Benchmark for Faithful Digital Reproductions of Monographs and Serials, Version 1. Digital Library Federation, December 2002. (http://purl.oclc.org/DLF/benchrepro0212)
Source of Description
Print version record.
Added Author
Available in Other Form
Print version: Dzi͡adyk, Vladislav Kirillovich. Theory of uniform approximation of functions by polynomials. Berlin ; New York : Walter De Gruyter, ©2008
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