Proof of the Broué–Malle–Rouquier Conjecture in Characteristic Zero (After I. Losev and I. Marin—G. Pfeiffer)
Author(s)
Etingof, Pavel I
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We explain a proof of the Broué–Malle–Rouquier conjecture on Hecke algebras of complex reflection groups, stating that the Hecke algebra of a finite complex reflection group W is free of rank |W| over the algebra of parameters, over a field of characteristic zero. This is based on previous work of Losev, Marin– Pfeiffer, and Rains and the author. Keyword: Hecke algebra ; Complex reflection group ; Broué–Malle–Rouquier conjecture
Date issued
2017-09Department
Massachusetts Institute of Technology. Department of MathematicsJournal
Arnold Mathematical Journal
Publisher
Springer International Publishing
Citation
Etingof, Pavel. "Proof of the Broué–Malle–Rouquier Conjecture in Characteristic Zero (After I. Losev and I. Marin—G. Pfeiffer)." Arnold Mathematical Journal 3,3 (September 2017): 445. © Institute for Mathematical Sciences (IMS), Stony Brook University, NY 2017
Version: Original manuscript
ISSN
2199-6792
2199-6806