Symmetric Functions and Hall Polynomials by I. G. Macdonald
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Symmetric Functions and Hall Polynomials
By I. G. Macdonald

Symmetric Functions and Hall Polynomials

2nd Revised edition

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Format: Paperback

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Symmetric Functions and Hall Polynomials by I. G. Macdonald

Book Description

This is a paperback version of the second, much expanded, edition of Professor Macdonald's acclaimed monograph on symmetric functions and Hall polynomials. Almost every chapter has new sections and new examples have been included throughout. Extra material in the appendix to Chapter 1, for example, includes an account of the related theory of polynomial representations of the general linear groups (always in characteristic zero). Chapters 6 and 7 are new to the second edition: Chapter 6 contains an extended account of a family of symmetric functions depending rationally on two parameters. These symmetric functions include as particular cases many of those encountered earlier in the book but they also include, as a limiting case, Jack's symmetric functions depending on a parameter (Many of the properties of the Schur functions generalize to these two-parameter symmetric functions, but the proofs (at present) are usually more elaborate. Chapter 7 is devoted to the study of the zonal polynomials, long familiar to statisticians. From one point of view they are a special case of Jack's symmetric functions (the parameter ( being equal to 2) but their combinatorial and group-theoretic connections make them worthy of study in their own right. From reviews of the first edition: 'Despite the amount of material of such great potential interest to mathematicians...the theory of symmetric functions remains all but unknown to the persons it is most likely to benefit...Hopefully this beautifully written book will put an end to this state of affairs...I have no doubt that this book will become the definitive reference on symmetric functions and their applications.' Bulletin of the AMS '...In addition to providing a self-contained and coherent account of well-known and classical work, there is a great deal which is original. The book is dotted with gems, both old and new...It is a substantial and valuable volume and will be regarded as the authoritative source which has been long awaited in this subject.' LMS book reviews From reviews of the second edition: 'Evidently this second edition will be the source and reference book for symmetric functions in the near future.' bl. Math.

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Book Details

ISBN: 9780198504504
ISBN-10: 0198504500
Format: Paperback
(233mm x 157mm x 27mm)
Pages: 488
Imprint: Oxford University Press
Publisher: Oxford University Press
Publish Date: 9-Jul-1998
Country of Publication: United Kingdom

Other Editions...


Books By Author I. G. Macdonald

Symmetric Functions and Hall Polynomials by I. G. Macdonald Symmetric Functions and Hall Polynomials, Paperback (October 2015)

Reissued in the Oxford Classical Texts, this acclaimed second edition is nowadays the key resource on Macdonald polynomials, important for many research mathematicians.

Affine Hecke Algebras and Orthogonal Polynomials by I. G. Macdonald Affine Hecke Algebras and Orthogonal Polynomials, Hardback (March 2003)

First account of a theory, created by Macdonald, of a class of orthogonal polynomial, which is related to mathematical physics.

Introduction to Commutative Algebra by I. G. Macdonald Introduction to Commutative Algebra, Paperback (January 1994)

This book grew out of a course of lectures given to third year undergraduates at Oxford University and it has the modest aim of producing a rapid introduction to the subject. It is designed to be read

» View all books by I. G. Macdonald

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Author Biography - I. G. Macdonald

Professor Ian Grant Macdonald, Emeritus Professor, School of Mathematical Sciences, Queen Mary and Westfield College, Mile End Road, London, E1 4NS. Tel: 0171 975 5514; fax: 0181 981 9587. Professor Macdonald is a series editor for the Oxford Mathematical Monographs series, and is a key speaker at the International Congress of Mathematicians 1998.

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Symmetric Functions and Hall Polynomials by I. G. Macdonald
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