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Science/Engineering Representations of Real and P-Adic Groups

Posted on 2010-03-15




Name:Science/Engineering Representations of Real and P-Adic Groups
ASIN/ISBN:981238779X
Language:English
File size:14.2 Mb
Publish Date: 2004-06
ISBN: 981238779X
Pages: 428 pages
File Type: PDF
File Size: 14,2 MB
Other Info: World Scientific Publishing Company
   Science/Engineering Representations of Real and P-Adic Groups

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Tan Eng-Chye and Zhu Chen-Bo , "Representations of Real and P-Adic Groups"

The Institute for Mathematical Sciences at the National University of Singapore hosted a research program on "Representation Theory of Lie Groups" from July 2002 to January 2003. As part of the program, tutorials for graduate students and junior researchers were given by leading experts in the field.

This invaluable volume collects the expanded lecture notes of those tutorials. The topics covered include uncertainty principles for locally compact abelian groups, fundamentals of representations of p-adic groups, the Harish–Chandra–Howe local character expansion, classification of the square-integrable representations modulo cuspidal data, Dirac cohomology and Vogan's conjecture, multiplicity-free actions and Schur–Weyl–Howe duality.

The lecturers include Tomasz Przebinda from the University of Oklahoma, USA; Gordan Savin from the University of Utah, USA; Stephen DeBacker from Harvard University, USA; Marko Tadic from the University of Zagreb, Croatia; Jing-Song Huang from The Hong Kong University of Science and Technology, Hong Kong; Pavle Pandžic from the University of Zagreb, Croatia; Chal Benson and Gail Ratcliff from East Carolina University, USA; and Roe Goodman from Rutgers University, USA.

Contents:

Three Uncertainty Principles for an Abelian Locally Compact Group (T Przebinda)

Lectures on Representations of p-Adic Groups (G Savin)

Lectures on Harmonic Analysis for Reductive p-Adic Groups (S DeBacker)

On Classification of Some Classes of Irreducible Representations of Classical Groups (M Tadic)

Dirac Operators in Representation Theory (J-S Huang & P Pandžic)

On Multiplicity-Free Actions (C Benson & G Ratcliff)

Multiplicity-Free Spaces and Schur–Weyl–Howe Duality (R Goodman)

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