Lectures on infinite-dimensional Lie algebra / Minoru Wakimoto.
Tipo de material:
TextoDetalles de publicación: River Edge, N.J. : World Scientific, 2001. Descripción: x, 444 pOtro título: Infinite-dimensional Lie algebraTema(s): Lie, Algebras de | Infinite dimensional Lie algebras | Lie algebrasTambién disponible en versión electrónica. Consulte en Libros y Revistas electrónicas (http://goo.gl/Ygwy4z)Resumen: The representation theory of affine Lie algebras has been developed in close connection with various areas of mathematics and mathematical physics in the last two decades. There are three excellent books on it, written by Victor G Kac. This book begins with a survey and review of the material treated in Kac's books. In particular, modular invariance and conformal invariance are explained in more detail. The book then goes further, dealing with some of the recent topics involving the representation theory of affine Lie algebras. Since these topics are important not only in themselves but also in their application to some areas of mathematics and mathematical physics, the book expounds them with examples and detailed calculations. INDICE: Preliminaries on Affine Lie Algebras. Characters of Integrable Representations. Principal Admissible Weights. Residue of Principal Admissible Characters. Characters of Affine Orbifolds. Operator Calculus. Branching Functions. W-Algebra. Vertex Representations for Affine Lie Algebras. Soliton Equations.
| Tipo de ítem | Biblioteca de origen | Signatura | URL | Estado | Fecha de vencimiento | Código de barras | Reserva de ítems |
|---|---|---|---|---|---|---|---|
| Monografías | 02. BIBLIOTECA CAMPUS PUERTO REAL | 512.554.3/WAK/lec (Navegar estantería(Abre debajo)) | Texto completo | Disponible Ubicación en estantería | Bibliomaps® | 3743453965 |
Includes bibliographical references (p. 429-440) and index.
The representation theory of affine Lie algebras has been developed in close connection with various areas of mathematics and mathematical physics in the last two decades. There are three excellent books on it, written by Victor G Kac. This book begins with a survey and review of the material treated in Kac's books. In particular, modular invariance and conformal invariance are explained in more detail. The book then goes further, dealing with some of the recent topics involving the representation theory of affine Lie algebras. Since these topics are important not only in themselves but also in their application to some areas of mathematics and mathematical physics, the book expounds them with examples and detailed calculations. INDICE: Preliminaries on Affine Lie Algebras. Characters of Integrable Representations. Principal Admissible Weights. Residue of Principal Admissible Characters. Characters of Affine Orbifolds. Operator Calculus. Branching Functions. W-Algebra. Vertex Representations for Affine Lie Algebras. Soliton Equations.
También disponible en versión electrónica. Consulte en Libros y Revistas electrónicas (http://goo.gl/Ygwy4z)
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