Radha Kessar, Markus Linckelmann
Published 2010-12-16Version 1
We show that for any block algebra B of a finite group over an algebraically closed field of prime characteristic the dimension of HH^n(B) is bounded by a function depending only on the nonnegative integer n and the defect of B. The proof uses in particular a theorem of Brauer and Feit which implies the result for n=0.
Endo-trivial modules for finite groups with Klein-four Sylow 2-subgroups
The pointed $p$-groups on a block algebra
Remarks on modular representations of finite groups of Lie type in non-defining characteristic
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