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Harmonic Analysis and Representations of Semisimple Lie Groups

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Cover of 'Harmonic Analysis and Representations of Semisimple Lie Groups'

Table of Contents

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    Book Overview
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    Chapter 1 General Background
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    Chapter 2 Structure of Semisimple Lie Groups
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    Chapter 3 Finite-Dimensional Representation Theory
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    Chapter 4 Infinite-Dimensional Representations
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    Chapter 5 Infinitesimal Theory of Representations of Semisimple Lie Groups
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    Chapter 6 The Role of Differential Equations in the Plancherel Theorem
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    Chapter 7 A Geometric Construction of the Discrete Series for Semisimple Lie Groups
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    Chapter 8 Erratum to the Paper: A Geometric Construction of the Discrete Series for Semisimple Lie Groups
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    Chapter 9 1-Differentiable Deformations of the Poisson Bracket Lie Algebra
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    Chapter 10 Differentiable Deformations of the Poisson Bracket Lie Algebra
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    Chapter 11 Physical Applications Related to 1-Differentiable Deformations of Poisson Brackets
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    Chapter 12 Physical Applications Related to Differentiable Deformations of Poisson Brackets: Quantum Mechanics
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    Chapter 13 Separate and Joint Analyticity of Vectors in Group Representations and an Application to Field Theory
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    Chapter 14 Nonlinear Representations of Lie Groups and Applications
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    Chapter 15 Introduction to the 1-Cohomology of Lie Groups
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    Chapter 16 Random Walks on Lie Groups
Attention for Chapter 9: 1-Differentiable Deformations of the Poisson Bracket Lie Algebra
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Chapter title
1-Differentiable Deformations of the Poisson Bracket Lie Algebra
Chapter number 9
Book title
Harmonic Analysis and Representations of Semisimple Lie Groups
Published by
Springer, Dordrecht, January 1980
DOI 10.1007/978-94-009-8961-0_9
Book ISBNs
978-9-40-098963-4, 978-9-40-098961-0
Authors

M. Flato, D. Sternheimer

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