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Gelfand
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161	Hecke Algebras Daniel Bump May 11, 2010 By a Hecke Algebra we will usually mean an Iwahori Hecke algebra. We will now explain what these are. A Coxeter group consist of data (W, I) where W is a group and I = {s1 , · · Add to Reading List Source URL: sporadic.stanford.edu Language: English - Date: 2011-06-09 18:39:30 Harmonic analysis Induced representation Admissible representation Cuspidal representation Valuation Zonal spherical function Gelfand pair Abstract algebra Algebra Representation theory
162	METAPLECTIC ICE BEN BRUBAKER, DANIEL BUMP, GAUTAM CHINTA, SOLOMON FRIEDBERG, AND PAUL E. GUNNELLS Abstract. We study spherical Whittaker functions on a metaplectic cover of GL(r + 1) over a nonarchimedean local field usi Add to Reading List Source URL: sporadic.stanford.edu Language: English - Date: 2011-06-09 18:39:06 Statistical mechanics Representation theory Restricted representation Metaplectic group Vertex model Gelfand Ice-type model Lattice Abstract algebra Mathematics Lattice models
163	CLASSIFICATION OF PSEUDO-REDUCTIVE GROUPS BRIAN CONRAD AND GOPAL PRASAD Abstract. In an earlier work [CGP], a general theory for pseudo-reductive groups G over arbitrary fields k was developed, and a structure theorem wa Add to Reading List Source URL: math.stanford.edu Language: English - Date: 2013-12-17 09:51:09 Representation theory Lie groups Reductive group Root datum Field extension Separable extension Unipotent Gelfand pair Symmetric space Abstract algebra Algebra Algebraic groups
164	on permutation in simplified semantics Greg Restall and Tony Roy Philosophy Department The University of Melbourne [removed] Add to Reading List Source URL: consequently.org Language: English - Date: 2009-03-11 07:05:07 Valuation Natural deduction Homotopy theory Gelfand pair Abstract algebra Algebraic geometry Field theory
165	Averages and Ratios of Characteristic Polynomials References Add to Reading List Source URL: sporadic.stanford.edu Language: English - Date: 2011-06-09 18:38:50 Representation theory Peter–Weyl theorem Reductive dual pair Group representation Gelfand pair Representation theory of finite groups Abstract algebra Algebra Group theory
166	PDF Document Add to Reading List Source URL: www.numerical-yoga-guru-rupnathji.net46.net Language: English - Date: 2013-02-20 07:17:04 Abstract algebra Von Neumann algebras Functional analysis Gelfand–Naimark–Segal construction Representation theory John von Neumann Tomita–Takesaki theory Hilbert space C*-algebra Mathematical analysis Operator theory Mathematics
167	On First Occurrence in the Local Theta Correspondence Stephen S. Kudla∗ and Stephen Rallis† Add to Reading List Source URL: www.math.toronto.edu Language: English - Date: 2007-09-12 16:04:53 Induced representation Representation theory Orthogonal group Gelfand pair Abstract algebra Algebra Group theory
168	ChessBase 9.0 Ausdruck, XP−PC , [removed]Anand,Viswanathan Gelfand,Boris WCh 2012 Moscow RUS [Jürgen Jordan] Add to Reading List Source URL: sgs-amberg-schach.de Language: German - Date: 2013-02-13 14:06:17
169	Classical Optimization Math 618K Professor: Add to Reading List Source URL: www.mathstat.concordia.ca Language: English - Date: 2012-11-06 12:33:35 Calculus Variational principle Optimal control Calculus of variations Israel Gelfand Infinitesimal calculus Michael Spivak Secondary calculus and cohomological physics Variational bicomplex Mathematical analysis Mathematics Mathematical optimization
170	Abstract Versus Concrete Computation on Metric Partial Algebras J. V. TUCKER University of Wales, Swansea and J. I. ZUCKER Add to Reading List Source URL: www-compsci.swan.ac.uk Language: English - Date: 2004-12-07 12:09:43 Theoretical computer science Mathematical logic Computable function John V. Tucker Von Neumann algebra Computability Mathematical analysis Function Gelfand representation Computability theory Theory of computation Mathematics

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