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Zbl 0972.20024
Broué, M.; Malle, G.; Michel, Jean
Towards spetses. I.
(English)
[J] Transform. Groups 4, No. 2-3, 157-218 (1999). ISSN 1083-4362

Rational reflection groups occur naturally as Weyl groups of reductive algebraic groups over finite fields. The authors conjecture that complex reflection groups are similarly related to some as yet undiscovered objects which they call spetses.\par To prepare the search for spetses, the authors collect technical results on many subjects like braid groups, generic Hecke algebras, reflection data, cyclotomic specializations of Hecke algebras, spetsial cyclotomic Hecke algebras. They obtain families of unipotent characters for spetses.
[Erich Ellers (Toronto)]
MSC 2000:
*20F55 Coxeter groups
20G05 Representation theory of linear algebraic groups
20G40 Linear algebraic groups over finite fields
20C08 Hecke algebras and their representations

Keywords: spetses; unipotent characters; Hecke algebras; braid groups; reflection groups

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Scientific prize winners of the ICM 2010
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Lie groups, physics and geometry. An introduction for physicists, engineers and chemists.

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