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Gelfand representation
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31	MOSCOW MATHEMATICAL JOURNAL Volume 4, Number 1, January–March 2004, Pages 19–37 ESTIMATES OF AUTOMORPHIC FUNCTIONS JOSEPH BERNSTEIN AND ANDRE REZNIKOV Add to Reading List Source URL: www.math.tau.ac.il Language: English - Date: 2004-05-15 10:35:36 Automorphic forms Representation theory of Lie groups Harmonic analysis Representation theory Automorphic L-function Unitary representation Discrete series representation Factor of automorphy Gelfand pair Abstract algebra Group theory Mathematical analysis
32	arXiv:0812.1684v3 [math.RT] 16 Apr 2013 ´ SMOOTH FRECHET GLOBALIZATIONS OF HARISH-CHANDRA MODULES Add to Reading List Source URL: www.math.tau.ac.il Language: English - Date: 2014-08-26 12:38:55 Admissible representation Representation theory Induced representation Harish-Chandra module Group representation Lie group Discrete series representation Gelfand pair Unitary representation Abstract algebra Algebra Representation theory of Lie groups
33	INDUCED REPRESENTATIONS OVER A ~-ADIC OF THE GROUP GL(n) FIELD Add to Reading List Source URL: www.math.tau.ac.il Language: English - Date: 2006-09-24 12:24:12 Group theory Group representation Induced representation Representation theory of finite groups Gelfand pair Abstract algebra Algebra Representation theory
34	The Gelfand-Naimark Theorem Christopher Mulvey University of Sussex / University of Cambridge www.maths.sussex.ac.uk/Staff/CJM Add to Reading List Source URL: www.maths.sussex.ac.uk Language: English - Date: 2005-02-16 10:05:04 Functional analysis Gelfand–Naimark theorem C*-algebra Spectrum of a ring Gelfand Differentiable manifold Compact space Gelfand representation Equivalence of categories Mathematical analysis Topology Abstract algebra
35	STABILITY AND ENDOSCOPY: INFORMAL MOTIVATION James Arthur University of Toronto The purpose of this note is described in the title. It is an elementary introduction Add to Reading List Source URL: www2.maths.ox.ac.uk Language: English - Date: 2013-12-01 07:09:05 Automorphic forms Arthur–Selberg trace formula Fundamental lemma Representation theory Character theory Tempered representation Shimura variety Gelfand pair Representation theory of finite groups Abstract algebra Algebra Group theory
36	Induced Representations, Intertwining Operators and Transfer James Arthur This paper is dedicated to George Mackey. Abstract. Induced representations and intertwining operators give rise to distributions that represent c Add to Reading List Source URL: www2.maths.ox.ac.uk Language: English - Date: 2013-12-01 07:09:09 Group theory Induced representation Symbol Representation theory Orthogonal group Gelfand pair Arthur–Selberg trace formula Abstract algebra Algebra Mathematics
37	~ ~ - c o h o m oand l o automorphic ~~ representations James Arthur The University of Toronto Add to Reading List Source URL: www2.maths.ox.ac.uk Language: English - Date: 2013-12-01 07:08:58 Homological algebra Representation theory Discrete series representation Hecke operator Cohomology Symmetric space Langlands classification Hodge structure Gelfand pair Abstract algebra Algebra Representation theory of Lie groups
38	The Endoscopic Classification of Representations James Arthur We shall outline a classification [A] of the automorphic representations of special orthogonal and symplectic groups in terms of those of general linear group Add to Reading List Source URL: www2.maths.ox.ac.uk Language: English - Date: 2013-12-01 07:09:00 Representation theory of Lie groups Automorphic forms Langlands program Class field theory Conjectures Local Langlands conjectures Representation theory Orthogonal group Gelfand pair Abstract algebra Mathematics Algebra
39	MODULAR CURVES, MODULAR SURFACES, AND MODULAR FOURFOLDS Dinakar Ramakrishnan To Jacob Murre Add to Reading List Source URL: www.math.caltech.edu Language: English - Date: 2006-03-13 15:54:56 Symbol Modular curve Motive Shimura variety Orthogonal group Representation theory Μ operator Gelfand pair Abstract algebra Algebra Algebraic geometry
40	On the cuspidality criterion for the Asai transfer to GL(4) Dipendra Prasad and Dinakar Ramakrishnan∗ Introduction Let F be a number ﬁeld and K a quadratic algebra over F , i.e., either F × F or a quadratic ﬁeld e Add to Reading List Source URL: www.math.caltech.edu Language: English - Date: 2011-09-06 15:30:47 Induced representation Cuspidal representation Automorphic forms Langlands program Conjectures Gelfand pair Symbol Abstract algebra Representation theory of Lie groups Group theory