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Item Details
Title: MULTIPLE DIRICHLET SERIES, AUTOMORPHIC FORMS, AND ANALYTIC NUMBER THEORY
PROCEEDINGS OF THE BRETTON WOODS WORKSHOP ON MULTIPLE DIRICHLET, JULY 11-14, 2005, BRETTON WOODS, NEW HAMPSHIRE
By: Solomon Friedberg (Editor), Daniel Bump (Editor), Dorian Goldfeld (Editor)
Format: Hardback

List price: £122.00


We currently do not stock this item, please contact the publisher directly for further information.

ISBN 10: 0821839632
ISBN 13: 9780821839638
Publisher: AMERICAN MATHEMATICAL SOCIETY
Pub. date: 15 November, 2006
Edition: Illustrated edition
Series: Proceedings of Symposia in Pure Mathematics No. 75
Pages: 303
Description: Multiple Dirichlet series are Dirichlet series in several complex variables. This book covers the main results in the theory of multiple Dirichlet series, and papers on moments of zeta- and $L$-functions, on examples of multiple Dirichlet series, and on developments in the allied fields of automorphic forms and analytic number theory.
Synopsis: Multiple Dirichlet series are Dirichlet series in several complex variables. A multiple Dirichlet series is said to be perfect if it satisfies a finite group of functional equations and has meromorphic continuation everywhere. The earliest examples came from Mellin transforms of metaplectic Eisenstein series and have been intensively studied over the last twenty years. More recently, many other examples have been discovered and it appears that all the classical theorems on moments of $L$-functions as well as the conjectures (such as those predicted by random matrix theory) can now be obtained via the theory of multiple Dirichlet series.Furthermore, new results, not obtainable by other methods, are just coming to light. This volume offers an account of some of the major research to date and the opportunities for the future. It includes an exposition of the main results in the theory of multiple Dirichlet series, and papers on moments of zeta- and $L$-functions, on new examples of multiple Dirichlet series, and on developments in the allied fields of automorphic forms and analytic number theory.
Illustrations: Illustrations
Publication: US
Imprint: American Mathematical Society
Returns: Returnable
Some other items by this author:
ALGEBRAIC GEOMETRY (HB)
ALGEBRAIC METHODS IN CRYPTOGRAPHY (PB)
AUTOMORPHIC FORMS AND L-FUNCTIONS FOR THE GROUP GL(N,R)
AUTOMORPHIC FORMS AND L-FUNCTIONS FOR THE GROUP GL(N,R)
AUTOMORPHIC FORMS AND L-FUNCTIONS FOR THE GROUP GL(N,R) (HB)
AUTOMORPHIC FORMS AND L-FUNCTIONS FOR THE GROUP GL(N,R) (PB)
AUTOMORPHIC FORMS AND L-FUNCTIONS FOR THE GROUP GL(N,R) (PB)
AUTOMORPHIC FORMS AND REPRESENTATIONS
AUTOMORPHIC FORMS AND REPRESENTATIONS (HB)
AUTOMORPHIC FORMS AND REPRESENTATIONS (PB)
AUTOMORPHIC REPRESENTATIONS AND L-FUNCTIONS FOR THE GENERAL LINEAR GROUP (HB)
AUTOMORPHIC REPRESENTATIONS AND L-FUNCTIONS FOR THE GENERAL LINEAR GROUP (HB)
AUTOMORPHIC REPRESENTATIONS AND L-FUNCTIONS FOR THE GENERAL LINEAR GROUP: VOLUME 1
COLLECTED WORKS OF HERVE JACQUET (HB)
CRYSTAL BASES: REPRESENTATIONS AND COMBINATORICS (HB)
CRYSTAL BASES: REPRESENTATIONS AND COMBINATORICS (PB)
EXPLICIT FORMULAS (PB)
LIE GROUPS (HB)
LIE GROUPS (HB)
LIE GROUPS (PB)
LIE GROUPS (PB)
MULTIPLE DIRICHLET SERIES, L-FUNCTIONS AND AUTOMORPHIC FORMS
MULTIPLE DIRICHLET SERIES, L-FUNCTIONS AND AUTOMORPHIC FORMS (HB)
NUMBER THEORY, ANALYSIS AND GEOMETRY (HB)
NUMBER THEORY, ANALYSIS AND GEOMETRY (PB)
TEACHING MATHEMATICS IN COLLEGES AND UNIVERSITIES (PB)
TEACHING MATHEMATICS IN COLLEGES AND UNIVERSITIES (PB)
THE FUNDAMENTAL LEMMA FOR THE SHALIKA SUBGROUP OF (GL)(4) (PB)
WEYL GROUP MULTIPLE DIRICHLET SERIES
WEYL GROUP MULTIPLE DIRICHLET SERIES (HB)
WEYL GROUP MULTIPLE DIRICHLET SERIES (PB)

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