Irreducible representations of finite groups of Lie type through block theory and special conjugacy classes

DOI10.2140/PJM.1982.102.253zbMath0465.20037OpenAlexW2011465231WikidataQ115230787 ScholiaQ115230787MaRDI QIDQ1154551

Richard A. Boyce

Publication date: 1982

Published in: Pacific Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2140/pjm.1982.102.253

zbMATH Keywords

irreducible representationsfinite groups of Lie typecyclic Sylow subgroupsblocks with cyclic defect groupsDeligne-Lusztig virtual charactersregular semisimple classes

Mathematics Subject Classification ID

Linear algebraic groups over finite fields (20G40) Representation theory for linear algebraic groups (20G05) Modular representations and characters (20C20)

Related Items (4)

Finite simple groups of Lie type have non-principal p-blocks, p\(\neq 2\) ⋮ A converse to the Fong-Swan-Isaacs theorem ⋮ Representations of finite groups ⋮ Certain orthogonal and symplectic groups as Galois groups over \(\mathbb{Q}\)

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