Lie Groups An Introduction Through Linear Groups 5 Oxford Graduate Texts in Mathematics
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Lie Groups An Introduction Through Linear Groups 5 Oxford Graduate Texts in Mathematics Description
Lie Groups An Introduction Through Linear Groups 5 Oxford Graduate Texts in Mathematics - Rossmann, Wulf
Details
| OPC | PDHSTZQ |
|---|---|
| Codes | 0198596839 (ISBN-10) |
| 9780198596837 (ISBN) |
Disclaimer: The information below is provided by various external sources and should be used as a guide only.
This book is intended as an introduction to the theory of Lie groups and their representations at the advanced undergraduate or beginning graduate level. It covers the essentials of the subject starting from basic undergraduate mathematics. The correspondence between linear Lie groups and Lie algebras is developed in its local and global aspects. The classical groups are analysed in detail first with elementary matrix methods then with the help of the structural tools typical of the theory of semisimple groups such as Cartan subgroups roots weights and reflections. The fundamental groups of the classical groups are worked out as an application of these methods. Manifolds are introduced when needed in connection with homogeneous spaces and the elements of differential and integral calculus on manifolds are presented with special emphasis on integration on groups and homogeneous spaces. Representation theory starts from first principles such as Schur's lemma and its consequences and proceeds from there to the Peter- Weyl theorem Weyl's character formula and the Borel-Weil theorem all in the context of linear groups.
Alternative names:
- ISBN Lie Groups ( An Introduction Through Linear Groups ) book English Paperback
Detailed Product Information
Features
| Language version | English |
|---|---|
| Release date (DD/MM/YYYY) | 10/01/2002 |
| Written by | Wulf Rossmann |
| Publisher | Oxford University Press |
| Suggested gender | Any gender |
| International Standard Book Number (ISBN) | 9780198596837 |
| Book cover type | Paperback |
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