The geometry of Jordan and Lie structures tries to answer the following question: what is the integrated, or geometric, version of real Jordan algebras, - triple systems and - pairs? Lie theory shows the way one has to go: Lie groups and symmetric spaces are the geometric version of Lie algebras and
[Lecture Notes in Mathematics] The Geometry of Jordan and Lie Structures Volume 1754 || Chapter VII: The conformal Lie algebra
โ Scribed by Bertram, Wolfgang
- Book ID
- 120394404
- Publisher
- Springer Berlin Heidelberg
- Year
- 2000
- Tongue
- German
- Weight
- 1004 KB
- Edition
- 2000
- Category
- Article
- ISBN
- 3540414266
No coin nor oath required. For personal study only.
โฆ Synopsis
The geometry of Jordan and Lie structures tries to answer the following question: what is the integrated, or geometric, version of real Jordan algebras, - triple systems and - pairs? Lie theory shows the way one has to go: Lie groups and symmetric spaces are the geometric version of Lie algebras and Lie triple systems. It turns out that both geometries are closely related via a functor between them, called the Jordan-Lie functor, which is constructed in this book.
The reader is not assumed to have any knowledge of Jordan theory; the text can serve as a self-contained introduction to (real finite-dimensional) Jordan theory.
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The geometry of Jordan and Lie structures tries to answer the following question: what is the integrated, or geometric, version of real Jordan algebras, - triple systems and - pairs? Lie theory shows the way one has to go: Lie groups and symmetric spaces are the geometric version of Lie algebras and
The geometry of Jordan and Lie structures tries to answer the following question: what is the integrated, or geometric, version of real Jordan algebras, - triple systems and - pairs? Lie theory shows the way one has to go: Lie groups and symmetric spaces are the geometric version of Lie algebras and
The geometry of Jordan and Lie structures tries to answer the following question: what is the integrated, or geometric, version of real Jordan algebras, - triple systems and - pairs? Lie theory shows the way one has to go: Lie groups and symmetric spaces are the geometric version of Lie algebras and
During The Academic Year 1987-1988 The University Of Wisconsin In Madison Hosted A Special Year Of Lie Algebras. A Workshop On Lie Algebras, Of Which These Are The Proceedings, Inaugurated The Special Year. The Principal Focus Of The Year And Of The Workshop Was The Long-standing Problem Of Classify