Base change for GL(2)
Author(s)
Bibliographic Information
Base change for GL(2)
（Annals of mathematics studies, no. 96）（Tokyo University international edition, no. 172）
Princeton University Press , University of Tokyo Press, 1980
- : hbk
- : pbk
Related Bibliography 1 items
Available at / 25 libraries
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Library, Research Institute for Mathematical Sciences, Kyoto University数研
: pbkLAN||24||2||複本2684652
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Kobe University General Library / Library for Intercultural Studies
: hbk410-8-A2//96061000074003
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General Library Yamaguchi University
: hbk410.8/A550/960410840820,
: pbk410.8/A550/960410847859 -
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Note
Bibliography: p. 233-234
Includes indexes
Some issues: Tokyo University international edition no. 173 (misprint?)
Description and Table of Contents
- Volume
-
: hbk ISBN 9780691082639
Description
R. Langlands shows, in analogy with Artin's original treatment of one-dimensional p, that at least for tetrahedral p, L(s, p) is equal to the L-function L(s, ) attached to a cuspdidal automorphic representation of the group GL(2, /A), /A being the adele ring of the field, and L(s, ), whose definition is ultimately due to Hecke, is known to be entire. The main result, from which the existence of follows, is that it is always possible to transfer automorphic representations of GL(2) over one number field to representations over a cyclic extension of the field. The tools he employs here are the trace formula and harmonic analysis on the group GL(2) over a local field.
- Volume
-
: pbk ISBN 9780691082721
Description
R. Langlands shows, in analogy with Artin's original treatment of one-dimensional p, that at least for tetrahedral p, L(s, p) is equal to the L-function L(s, ?) attached to a cuspdidal automorphic representation of the group GL(2, /A), /A being the adele ring of the field, and L(s, ?), whose definition is ultimately due to Hecke, is known to be entire. The main result, from which the existence of ? follows, is that it is always possible to transfer automorphic representations of GL(2) over one number field to representations over a cyclic extension of the field. The tools he employs here are the trace formula and harmonic analysis on the group GL(2) over a local field.
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