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Chebyshev Polynomials: From Approximation Theory to Algebra and Number Theory: Second Edition. Theodore J. Rivlin
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ISBN: 9780486842332 | 272 pages | 7 Mb
- Chebyshev Polynomials: From Approximation Theory to Algebra and Number Theory: Second Edition
- Theodore J. Rivlin
- Page: 272
- Format: pdf, ePub, fb2, mobi
- ISBN: 9780486842332
- Publisher: Dover Publications
Download google books forum Chebyshev Polynomials: From Approximation Theory to Algebra and Number Theory: Second Edition by Theodore J. Rivlin 9780486842332 (English literature)
This survey of the most important properties of Chebyshev polynomials encompasses several areas of mathematical analysis: • Interpolation theory • Orthogonal polynomials • Approximation theory • Numerical integration • Numerical analysis • Ergodic theory Starting with some definitions and descriptions of elementary properties, the treatment advances to examinations of extremal properties, the expansion of functions in a series of Chebyshev polynomials, and iterative properties. The final chapter explores selected algebraic and number theoretic properties of the Chebyshev polynomials. For advanced undergraduates and graduate students in mathematics Originally published in 1974, the text was updated in 1990; this reprint of the second edition corrects various errors and features new material.
Dover Publications Chebyshev Polynomials: From Approximation
Chebyshev Polynomials: From Approximation Theory to Algebra and Number Theory: Second Edition. This survey of the most important properties of
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Chebyshev polynomials : from approximation theory to algebra and number theory. Edition/Format: Print book : English : 2nd edView all editions and formats.
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Chebyshev Polynomials: From Approximation Theory to Algebra and Number Theory: Second Edition (Dover Books on Mathematics). by Theodore J. Rivlin
A Short Course on Approximation Theory - You may have
modern books on approximation theory will devote a fair number of pages to both This problem raises several questions, the first of which Chebyshev himself subspaces Pn of C[ a, b ], consisting of all algebraic polynomials of degree at most n. We'll settle for proving only the first assertion; the second is outlined in the
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By T. J. Rivlin: 249 pp., £39.80, ISBN 0 471 62896 4 (2nd edn, John Wiley, 1990). CHEBYSHEV POLYNOMIALS From Approximation Theory to Algebra and
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Chebyshev Polynomials: From Approximation Theory to Algebra and Number reprint of the second edition corrects various errors and features new material.
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Chebyshev Polynomials: From Approximation Theory to Algebra and Number Theory: Second Edition (Dover Books on Mathematics) (Paperback) By Theodore
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