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无限维李代数第3版

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无限维李代数第3版

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作 者:Victor G Kac

出 版 社:世界图书出版公司

出版时间:2006-4-1

I S B N:7506282062

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内容简介

本书详细讨论了无限维李代数中非常重要的Kac--Moody代数的基本理论及其表示理论,全面介绍了Kac--Moody代数在数学和物理中的应用。

作者简介

目录

Introduction.
Notational Conventions
Chapter 1. Basic Definitions
Chapter 2. The lnvariant Bilinear Form and the Generalized Casimir Operator
Chapter 3. Integrable Representations of Kac-Moody Algebras and the Weyl Group
Chapter 4. A Classification of Generalized Caftan Matrices
Chapter 5. Real and Imaginary Roots
Chapter 6. Affine Algebras: the Normalized Invariant Form, the Root System, and the Weyl Group
Chapter 7. Affine Algebras as Central Extensions of Loop Algebras
Chapter 8. Twisted Affine Algebras and Finite Order Automorphisms
Chapter 9. Highest-Weight Modules over Kac-Moody Algebras
Chapter 10. Integrable Highest-Weight Modules: the Character Formula
Chapter 11. Integrable Highest-Weight Modules: the Weight System and the Unitarizability
Chapter 12. Integrable Highest-Weight Modules over Affine Algebras. Application to η-Function Identities. Sugawara Operators and Branching Functions
Chapter 13. Affine Algebras, Theta Functions, and Modular Forms
Chapter 14. The Principal and Homogeneous Vertex Operator Constructions of the Basic Representation. Boson-Fermion Correspondence. Application to Soliton Equations
Index of Notations and Definitions
References
Conference Proceedings and Collections of Papers

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