<--- Back to Details
First PageDocument Content
Algebra / Abstract algebra / Group theory / Representation theory of Lie groups / Unitary representation / Harish-Chandra module / Representation theory / Algebraic character / Reductive group / Admissible representation / Thomas Jones Enright
Date: 2014-08-19 04:29:58
Algebra
Abstract algebra
Group theory
Representation theory of Lie groups
Unitary representation
Harish-Chandra module
Representation theory
Algebraic character
Reductive group
Admissible representation
Thomas Jones Enright

Winter School on Representation Theory of Real Reductive Groups Graduate School of Mathematical Sciences ,the University of Tokyo February 15 (Sat) Room:00--14:00

Add to Reading List

Source URL: www.ms.u-tokyo.ac.jp

Download Document from Source Website

File Size: 31,89 KB

Share Document on Facebook

Similar Documents

COMPUTING REAL WEYL GROUPS DAVID A. VOGAN, JR. Let G be a complex connected reductive algebraic group defined over R. Let H denote a maximal algebraic torus in G. Write G for the real points of G and H for the real point

DocID: 1vnjS - View Document

On the Classification of Irreducible Representations of Real Algebraic Groups* R. P. Langlands Introduction. Suppose G is a connected reductive group over a global field F . Many of the problems of the theory of automorp

DocID: 1v62I - View Document

MODULI SPACES AND LOCALLY SYMMETRIC VARIETIES EDUARD LOOIJENGA 1. S OME CLASSICAL SYMMETRIC DOMAINS AND H ODGE THEORY Let G be a connected reductive Lie group with compact center. If G acts smoothly and transitively on m

DocID: 1ud4w - View Document

Closure Relations of K orbits on G/B 1. Introduction Let G be a complex, connected, reductive algebraic group defined over R and let GR be the real points of G. Let KR be a maximal compact subgroup in GR and let K be its

DocID: 1ucVS - View Document

SOFTWARE FOR COMPUTING STANDARD REPRESENTATIONS ยจ ALFRED G. NOEL Abstract. Let GR be the real points of a complex connected reductive algebraic group G. Let KR be a maximal compact subgroup of GR . We describe

DocID: 1uar5 - View Document