On \(p\)-parts of Brauer character degrees and \(p\)-regular conjugacy class sizes of finite groups
DOI10.1016/j.jalgebra.2020.05.018zbMath1485.20025OpenAlexW3029152684MaRDI QIDQ2193204
Yong Yang, Christine Bessenrodt
Publication date: 25 August 2020
Published in: Journal of Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jalgebra.2020.05.018
Ordinary representations and characters (20C15) Finite solvable groups, theory of formations, Schunck classes, Fitting classes, (pi)-length, ranks (20D10) Sylow subgroups, Sylow properties, (pi)-groups, (pi)-structure (20D20) Arithmetic and combinatorial problems involving abstract finite groups (20D60) Modular representations and characters (20C20)
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- \(p\)-parts of character degrees and the index of the Fitting subgroup.
- Orbits of the actions of finite solvable groups.
- The representation theory of the symmetric groups
- Brauer characters and normal Sylow \(p\)-subgroups
- On \(p\)-parts of character degrees and conjugacy class sizes of finite groups
- A character theoretic criterion for a \(p\)-closed group.
- Large orbits of \(p\)-groups on characters and applications to character degrees.
- Orbit sizes, character degrees and Sylow subgroups.
- Blocks of small defect.
- On finite groups with given conjugate types. II
- p-parts of character degrees
- Prime divisors of character degrees
- On the Modular Version of Ito’s Theorem on Character Degrees for Groups of Odd Order
- Spin Modules for Symmetric Groups
- Blocks of Small Defect
- Large orbits in actions of nilpotent groups
- Primitive Groups with no Regular Orbits on the Set of Subsets
- Trivial Set-Stabilizers in Finite Permutation Groups
- Bounds in groups with finite abelian coverings or with finite derived groups
- A Character Theoretic Condition for F(G) > 1
- Endliche Gruppen I
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