Infinite dimensional Lie algebras / Victor G. Kac.
Kac, Victor G., 1943-| Call Number | 512.55 |
| Author | Kac, Victor G., 1943- author. |
| Title | Infinite dimensional Lie algebras / Victor G. Kac. |
| Edition | Third edition. |
| Physical Description | 1 online resource (xxi, 400 pages) : digital, PDF file(s). |
| Notes | Title from publisher's bibliographic system (viewed on 05 Oct 2015). |
| Summary | This is the third, substantially revised edition of this important monograph. The book is concerned with Kac–Moody algebras, a particular class of infinite-dimensional Lie algebras, and their representations. It is based on courses given over a number of years at MIT and in Paris, and is sufficiently self-contained and detailed to be used for graduate courses. Each chapter begins with a motivating discussion and ends with a collection of exercises, with hints to the more challenging problems. |
| Subject | Infinite dimensional Lie algebras. |
| Multimedia |
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$a This is the third, substantially revised edition of this important monograph. The book is concerned with Kac–Moody algebras, a particular class of infinite-dimensional Lie algebras, and their representations. It is based on courses given over a number of years at MIT and in Paris, and is sufficiently self-contained and detailed to be used for graduate courses. Each chapter begins with a motivating discussion and ends with a collection of exercises, with hints to the more challenging problems.
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| Summary | This is the third, substantially revised edition of this important monograph. The book is concerned with Kac–Moody algebras, a particular class of infinite-dimensional Lie algebras, and their representations. It is based on courses given over a number of years at MIT and in Paris, and is sufficiently self-contained and detailed to be used for graduate courses. Each chapter begins with a motivating discussion and ends with a collection of exercises, with hints to the more challenging problems. |
| Notes | Title from publisher's bibliographic system (viewed on 05 Oct 2015). |
| Subject | Infinite dimensional Lie algebras. |
| Multimedia |