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The geometry of Jordan and Lie structures

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 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."@en

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  • "Llibres electrònics"
  • "Electronic books"@en
  • "Elektronisches Buch"
  • "Online-Publikation"

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  • "The Geometry of Jordan and Lie Structures"
  • "The geometry of Jordan and Lie structures"@en
  • "The geometry of Jordan and Lie structures"
  • "The Geometry of Jordan and Lie structures"
  • "The geometry of Jordan and lie structures"@en
  • "The geometry of Jordan and lie structures"