Finite solvable groups in which only two nonlinear irreducible characters have equal degrees

DOI10.1006/JABR.1996.0277zbMath0861.20008OpenAlexW4212990849MaRDI QIDQ1922899

Yakov G. Berkovich

Publication date: 13 November 1996

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

Full work available at URL: https://doi.org/10.1006/jabr.1996.0277

zbMATH Keywords

soluble groupsirreducible characterscharacter degrees

Mathematics Subject Classification ID

Ordinary representations and characters (20C15) Finite solvable groups, theory of formations, Schunck classes, Fitting classes, (pi)-length, ranks (20D10) Arithmetic and combinatorial problems involving abstract finite groups (20D60)

Related Items (12)

Finite groups admitting at most two irreducible characters having equal co-degrees ⋮ Groups which do not have four irreducible characters of degrees divisible by a prime \(p\) ⋮ Unnamed Item ⋮ Nonsolvable \(D_2\)-groups. ⋮ FINITE SOLVABLE GROUPS WITH DISTINCT MONOMIAL CHARACTER DEGREES ⋮ On the multiplicities of the character codegrees of finite groups ⋮ Finite groups in which distinct nonlinear irreducible characters have distinct codegrees ⋮ Solvable \(D_2\)-groups ⋮ On the multiplicity of character degrees of nonsolvable groups ⋮ Finite solvable groups with at most two nonlinear irreducible characters of each degree. ⋮ On Thompson's theorem ⋮ Groups in which the co-degrees of the irreducible characters are distinct

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