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Descent of equivalences for blocks with Klein four defect groups (2106.03809v6)

Published 7 Jun 2021 in math.GR and math.RT

Abstract: We show that the splendid Rickard complexes for blocks with Klein four defect groups constructed by Rickard and Linckelmann descend to non-split fields. As a corollary, Navarro's refinement of the Alperin-McKay conjecture holds for blocks with a Klein four defect group. We also prove that splendid Morita equivalences between blocks and their Brauer correspondents (if exist) descend to non-split situations.

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