Euler Products and Eisenstein Series (CBMS Regional Conference Series) (CBMS Regional Conference Series in Mathematics) - Image 1

£48.50

Oxford University Press Euler Products and Eisenstein Series (CBMS Regional Conference Series) (CBMS Regional Conference Series in Mathematics)

Name: Euler Products and Eisenstein Series (CBMS Regional Conference Series) (CBMS Regional Conference Series in Mathematics)
Brand: Oxford University Press
Price: 48.5 GBP
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Algebra

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Description

This volume has three chief objectives: the determination of local Euler factors on classical groups in an explicit rational form; Euler products and Eisenstein series on a unitary group of an arbitrary signature; and a class number formula for a totally definite hermitian form. Though these are new results that have never before been published, Shimura starts with a quite general setting. He includes many topics of an expository nature so that the book can be viewed as an introduction to the theory of automorphic forms of several variables, Hecke theory in particular. Eventually, the exposition is specialized to unitary groups, but they are treated as a model case so that the reader can easily formulate the corresponding facts for other groups. There are various facts on algebraic groups and their localizations that are standard but were proved in some old papers or just called 'well-known'.In this book, the reader will find the proofs of many of them, as well as systematic expositions of the topics. This is the first book in which the Hecke theory of a general (nonsplit) classical group is treated. The book is practically self-contained, except that familiarity with algebraic number theory is assumed.

Product Specifications

Brand: Oxford University Press
Format: paperback
ASIN: 0821805746
Category: Books > Subjects > Science, Nature & Maths > Mathematics > Algebra
Domain: Amazon UK
Release Date: 07 August 1997
Listed Since: 17 December 2006

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Oxford University Press Euler Products and Eisenstein Series (CBMS Regional Conference Series) (CBMS Regional Conference Series in Mathematics)

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