The Langlands classification and irreducible characters for real reductive groups
Language: English Series: Progess in mathematics | / edited by J. Oesterle and A. Weinstein ; v.104Publication details: Springer 1992 New YorkDescription: xii, 318pISBN:- 9781461267362
- 512.2 Ad18l
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PK Kelkar Library, IIT Kanpur | General Stacks | 512.2 Ad18l (Browse shelf(Opens below)) | Checked out to Santosh V. R. N. Nadimpalli (E0600900) | 17/12/2025 | A185571 |
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| 512.15 W675 MULTIVARIABLE MATHEMATICS | 512.15 Y86E EXCURSIONS IN CALCULUS | 512.2 Ab83b Buildings | 512.2 Ad18l The Langlands classification and irreducible characters for real reductive groups | 512.2 AL 38B ALGORITHMIC PROBLEMS IN GROUPS AND SEMIGROUPS | 512.2 B171M MATRIX GROUPS | 512.2 B18g Group theory and Hopf algebras |
This monograph explores the geometry of the local Langlands conjecture. The conjecture predicts a parametrizations of the irreducible representations of a reductive algebraic group over a local field in terms of the complex dual group and the Weil-Deligne group. For p-adic fields, this conjecture has not been proved; but it has been refined to a detailed collection of (conjectural) relationships between p-adic representation theory and geometry on the space of p-adic representation theory and geometry on the space of p-adic Langlands parameters. This book provides and introduction to some modern geometric methods in representation theory. It is addressed to graduate students and research workers in representation theory and in automorphic forms.
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