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Item Details
Title: GENERAL ORTHOGONAL POLYNOMIALS
By: Herbert Stahl, Vilmos Totik, Gian-Carlo Rota
Format: Hardback

List price: £111.00
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ISBN 10: 0521415349
ISBN 13: 9780521415347
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Publisher: CAMBRIDGE UNIVERSITY PRESS
Pub. date: 24 April, 1992
Series: Encyclopedia of Mathematics and Its Applications No.43
Pages: 268
Description: An encyclopedic presentation of general orthogonal polynomials, placing emphasis on asymptotic behaviour and zero distribution.
Synopsis: In this treatise, the authors present the general theory of orthogonal polynomials on the complex plane and several of its applications. The assumptions on the measure of orthogonality are general, the only restriction is that it has compact support on the complex plane. In the development of the theory the main emphasis is on asymptotic behaviour and the distribution of zeros. In the following chapters, the author explores the exact upper and lower bounds are given for the orthonormal polynomials and for the location of their zeros; regular n-th root asymptotic behaviour; and applications of the theory, including exact rates for convergence of rational interpolants, best rational approximants and non-diagonal Pade approximants to Markov functions (Cauchy transforms of measures). The results are based on potential theoretic methods, so both the methods and the results can be extended to extremal polynomials in norms other than L2 norms. A sketch of the theory of logarithmic potentials is given in an appendix.
Illustrations: appendix, notes, bibliography, index
Publication: UK
Imprint: Cambridge University Press
Returns: Returnable
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COMBINATORICS (HB)
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ESSAYS ON THE FUTURE (HB)
ESSAYS ON THE FUTURE (HB)
ESSAYS ON THE FUTURE (PB)
FINITE FIELDS (HB)
GENERAL ORTHOGONAL POLYNOMIALS
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GEOMETRIC TOMOGRAPHY (HB)
GIAN-CARLO ROTA ON ANALYSIS AND PROBABILITY (HB)
INDISCRETE THOUGHTS (HB)
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INTRODUCTION TO GEOMETRIC PROBABILITY (PB)
INTRODUCTION TO THE MODERN THEORY OF DYNAMICAL SYSTEMS (HB)
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METRIC PROPERTIES OF HARMONIC MEASURES (PB)
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ORDINARY DIFFERENTIAL EQUATIONS (PB)
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