Automorphic Representation of Unitary Groups in Three Variables

Rogawski, Jonathan D.

ISBN 10: 0691085862 / ISBN 13: 9780691085869

Published by Princeton University Press, Princeton, NJ, 1990

About this Item

8vo. xii, 255 (3) pp. Annals of Mathematics Studies, Number123: First Edition, 1990. No Dust Jacket, as Issued. Pristine, no wear. No markings, tight binding, clean, white and bright. 6.25" x 9.5". Orange cloth with black lettering to front board and to spine. "The purpose of this book is to develop the stable trace formula for unitary groups in three variables. The stable trace formula is then applied to obtain a classification of automorphic representations." Size: Octavo.

Seller Inventory # 005940

Bibliographic Details

• Title: Automorphic Representation of Unitary Groups in Three Variables
• Publisher: Princeton University Press, Princeton, NJ
• Publication Date: 1990
• Language: English
• ISBN 10: 0691085862
• ISBN 13: 9780691085869
• Binding: Hardcover
• Edition: 1st Edition.
• Condition: As New
• Dust Jacket Condition: No Jacket as issued
• Book Type: Book
• Seller catalogs:
  • MATHEMATICS

About this title

Synopsis

The purpose of this book is to develop the stable trace formula for unitary groups in three variables. The stable trace formula is then applied to obtain a classification of automorphic representations. This work represents the first case in which the stable trace formula has been worked out beyond the case of SL (2) and related groups. Many phenomena which will appear in the general case present themselves already for these unitary groups.

From the Back Cover

The subject matter of these Notes is the interplay between the theory of automorphic forms and group representations. One goal is to interpret some recent developments in this area, most significantly the theory of Jacquet-Langlands, working out, whenever possible, explicit consequences and connections with the classical theory. Another goal is to collect as much information as possible concerning the decomposition of L2(GL(2, Q)\GL(2, A(Q)).