Clifford Theory of a Finite Group that Contains a Defect 0p-Block of a Normal Subgroup

DOI10.1080/00927872.2012.689588zbMath1300.20015OpenAlexW2324941837MaRDI QIDQ2848516

Morton E. Harris

Publication date: 26 September 2013

Published in: Communications in Algebra (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/00927872.2012.689588

zbMATH Keywords

Morita equivalencesfinite groupsdefect groupsblocksverticessourcespointed groupsBrauer categoriesPuig categoriessubpair multiplicities

Mathematics Subject Classification ID

Ordinary representations and characters (20C15) Modular representations and characters (20C20)

Related Items (3)

Correspondences of isomorphism types of irreducible modules in finite group block theory. ⋮ Corrigendum to: “Clifford Theory of a Finite Group that Contains a Defect 0 p-Block of a Normal Subgroup” ⋮ Morita equivalences related to the Glauberman correspondence.

Cites Work

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• On blocks of strongly \(p\)-solvable groups.
• On blocks of finite groups with a certain factorization
• A note on extensions of p-blocks by p-groups and their characters
• Blocks, vertices and normal subgroups
• On the local structure of Morita and Rickard equivalences between Brauer blocks
• Extensions of nilpotent blocks
• A Morita equivalence for blocks of finite p-solvable groups in the Glauberman–Isaacs–Watanabe correspondence context
• Splendid Derived Equivalences for Blocks of Finite p -Solvable Groups
• Glauberman-Watanabe corresponding $p$-blocks of finite groups with normal defect groups are Morita equivalent
• Brauer correspondence for covering blocks of finite groups
• Endliche Gruppen I

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