| || || || || || || |
Memoirs of the American Mathematical Society
1997; 218 pp; softcover
List Price: US$57
Individual Members: US$34.20
Institutional Members: US$45.60
Order Code: MEMO/128/611
In this book, the authors establish global Rankin Selberg integrals which determine the standard \(L\) function for the group \(GL_r\times G'\), where \(G'\) is an isometry group of a nondegenerate symmetric form. The class of automorphic representations considered here is for any pair \(\prod_1\otimes\prod_2\) where \(\prod_1\) is generic cuspidal for \(GL_r(A)\) and \(\prod_2\) is cuspidal for \(G'(A)\). The construction of these \(L\) functions involves the use of certain new "models" of local representations; these models generalize the usual generic models. The authors also compute local unramified factors in a new way using geometric ideas.
Graduate students and research mathematicians interested in number theory.
Table of Contents
AMS Home |
© Copyright 2014, American Mathematical Society