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- W823674491 abstract "Let G and G ’ be finite groups, b and b ’ blocks of G and G ’ respectively and M .. an indecomposable O (G × G ’)-module associated with b ⊗ (b ’)° (where (OG’b’)° ≅ OG’ (b’)° as OG ’-interior algebras), which restricted to both O (G × 1) and O (1 x G’) is projective. Set A = OGb and A’ = OG’b’,so that M .. is also an A ⊗ o (A’)°-module, and denote respectively by Mod A and Mod A’ the categories of O-free A- and A’-modules; it is clear that M .. determines a functor from Mod A’ to Mod A , namely the functor $${F_{{M^{..}}}}:{M_O}{d_{{A^.}}} to ModA$$(6.1.1)" @default.
- W823674491 created "2016-06-24" @default.
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- W823674491 date "1999-01-01" @default.
- W823674491 modified "2023-09-30" @default.
- W823674491 title "Morita stable equivalences between Brauer blocks" @default.
- W823674491 doi "https://doi.org/10.1007/978-3-0348-8693-2_6" @default.
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