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Polar representations and symmetric spaces
-
J.-H Eschenburg
and
E Heintze
Published/Copyright:
June 12, 2008
Abstract
J. Dadok has shown by classification that any polar representation has the same orbits as the isotropy representation of some symmetric space. A conceptual proof of this result is given subject to some restriction.
Received: 1998-04-16
Accepted: 1998-07-28
Published Online: 2008-06-12
Published in Print: 1999-02-15
© Walter de Gruyter
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Articles in the same Issue
- Approximate homogeneity is not a local property
- Gradient regularity for minimizers under general growth conditions
- On the mock Peter-Weyl theorem and the Drinfeld double of a double
- Simple inductive limit C*-algebras: Spectra and approximations by interval algebras
- On the K-theory of elliptic curves
- Polar representations and symmetric spaces
- On the divisor-sum problem for binary forms
- Block-compatible metaplectic cocycles
- Converse theorems for GLn, II
- Representations of restricted Lie algebras and families of associative ℒ-algebras
- A limit theorem for Bohr-Jessen's probability measures of the Riemann zeta-function
- Erratum to the paper: Terme constant des fonctions tempérées sur un espace symétrique réductif
