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- Title
REMARKS ON SPRINGER’S REPRESENTATIONS.
- Abstract
The article presents a description of a set of mathematician T. A. Springer’s irreducible mathematical representations of a Weyl group. It reflects on the role of Springer’s representations of a Weyl group in the parametrization of nilopotent orbits in the Lie algebra of a connected reductive group in arbitrary characteristic. It talks about the conjugacy class of a power of a unipotent element in a connected reductive group. Several mathematical proofs related to the same are also presented.
- Subjects
SPRINGER, T. A.; SET theory; WEYL groups; NILPOTENT Lie groups; LIE algebras; MATHEMATICAL proofs
- Publication
Representation Theory, 2009, Vol 13, p391
- ISSN
1088-4165
- Publication type
Article
- DOI
10.1090/S1088-4165-09-00358-6