arXiv:1310.2403 [math.RT]AbstractReferencesReviewsResources
Infinitely many algebras derived equivalent to a block
Published 2013-10-09Version 1
We give a construction that in many cases gives a simple way to construct infinite families of algebras that are not Morita equivalent, but are all derived equivalent to the same block algebra of a finite group, and apply it to some small blocks. We make some remarks relating this construction to Donovan's Conjecture and Broue's Abelian Defect Group Conjecture.
Categories: math.RT
Related articles: Most relevant | Search more
arXiv:1103.0068 [math.RT] (Published 2011-03-01)
Linear characters and block algebra
arXiv:1012.3558 [math.RT] (Published 2010-12-16)
Bounds for Hochschild cohomology of block algebras
arXiv:1801.03232 [math.RT] (Published 2018-01-10)
$U(\fh)$-free modules over the Block algebra $\BB(q)$