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Basic hypergeometric series
Authors: ---
ISBN: 9780521833578 0521833574 9780511526251 9781107089570 1107089573 9781107095922 1107095921 0511526253 1139883143 1107101549 1107104017 1107092817 Year: 2004 Publisher: Cambridge : Cambridge University Press,

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Abstract

This revised and expanded new edition will continue to meet the needs for an authoritative, up-to-date, self contained, and comprehensive account of the rapidly growing field of basic hypergeometric series, or q-series. Simplicity, clarity, deductive proofs, thoughtfully designed exercises, and useful appendices are among its strengths. The first five chapters cover basic hypergeometric series and integrals, whilst the next five are devoted to applications in various areas including Askey-Wilson integrals and orthogonal polynomials, partitions in number theory, multiple series, orthogonal polynomials in several variables, and generating functions. Chapters 9-11 are new for the second edition, the final chapter containing a simplified version of the main elements of the theta and elliptic hypergeometric series as a natural extension of the single-base q-series. Some sections and exercises have been added to reflect recent developments, and the Bibliography has been revised to maintain its comprehensiveness.


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Table of integrals, series, and products
Authors: --- ---
ISBN: 9780122947575 0122947576 9786611795351 1281795356 0080542220 9780080542225 Year: 2000 Publisher: San Diego : Academic Press,

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Abstract

The Table of Integrals, Series, and Products is the major reference source for integrals in the English language.It is designed for use by mathematicians, scientists, and professional engineers who need to solve complex mathematical problems.*Completely reset edition of Gradshteyn and Ryzhik reference book*New entries and sections kept in orginal numbering system with an expanded bibliography*Enlargement of material on orthogonal polynomials, theta functions, Laplace and Fourier transform pairs and much more.orthogonal polynomials, theta functions, Laplace and Fourier tr

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