Analytic Properties of Automorphic L-Functions is a three-chapter text that covers considerable research works on the automorphic L-functions attached by Langlands to reductive algebraic groups. Chapter I focuses on the analysis of Jacquet-Langlands methods and the Einstein series and Langlands' so-called "Euler products". This chapter explains how local and global zeta-integrals are used to prove the analytic continuation and functional equations of the automorphic L-functions attached to GL(2). Chapter II deals with the developments and refinements of the zeta-inetgrals for GL(n). Chapter III describes the results for the L-functions L (s, ?, r), which are considered in the constant terms of Einstein series for some quasisplit reductive group. This book will be of value to undergraduate and graduate mathematics students.

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Yes, you can access Analytic Properties of Automorphic L-Functions by Stephen Gelbart,Freydoon Shahidi, J. Coates,S. Helgason in PDF and/or ePUB format, as well as other popular books in Mathematics & Algebra. We have over one million books available in our catalogue for you to explore.

Information

Publisher

Academic Press

Year

2014

ISBN

9781483261034

Topic

Mathematics

Subtopic

Algebra

Index

Mathematics

Front Cover
Analytic Properties of Automorphic L-Functions
Copyright Page
Table of Contents
Acknowledgements
INTRODUCTION
CHAPTER I. FIRST STEPS (1965-1970)
CHAPTER II. DEVELOPMENTS AND REFINEMENTS (1970-1982)
CHAPTER III. RECENT DEVELOPMENTS (1982- )
REFERENCES
INDEX
Perspectives in Mathematics