A decomposition of the descent algebra of a finite Coxeter group
DOI10.1023/A:1022481230120zbMath0798.20031OpenAlexW1524416588MaRDI QIDQ686008
Publication date: 1 November 1993
Published in: Journal of Algebraic Combinatorics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1023/a:1022481230120
symmetric groupsrepresentationsfinite Coxeter groupsprimitive idempotentsradicaldescent algebrahyperoctahedral groupsparabolic Burnside algebras
Representations of finite symmetric groups (20C30) Reflection and Coxeter groups (group-theoretic aspects) (20F55) Group rings of finite groups and their modules (group-theoretic aspects) (20C05) Frobenius induction, Burnside and representation rings (19A22)
Related Items (45)
Cites Work
- A decomposition of Solomon's descent algebra
- A decomposition of the descent algebra of the hyperoctahedral group. I, II
- Symbolic manipulation for the study of the descent algebra of finite Coxeter groups
- Homomorphisms between Solomon's descent algebras
- A Mackey formula in the group of a Coxeter group. With an appendix by J. Tits: Two properties of Coxeter complexes
- Normalizers of Parabolic Subgroups of Reflection Groups
- Endomorphisms of linear algebraic groups
- Invariants of Finite Reflection Groups
- Finite Unitary Reflection Groups
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