FINITE SOLVABLE GROUPS WITH DISTINCT MONOMIAL CHARACTER DEGREES

DOI10.1017/S1446788719000247zbMath1484.20008OpenAlexW2972273361WikidataQ127320916 ScholiaQ127320916MaRDI QIDQ5110625

Guohua Qian, Yong Yang

Publication date: 21 May 2020

Published in: Journal of the Australian Mathematical Society (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1017/s1446788719000247

zbMATH Keywords

character degreessolvable groupsmonomial characters

Mathematics Subject Classification ID

Ordinary representations and characters (20C15) Finite solvable groups, theory of formations, Schunck classes, Fitting classes, (pi)-length, ranks (20D10)

Related Items (2)

Finite solvable groups with few imprimitive irreducible characters ⋮ Finite groups in which distinct nonlinear irreducible characters have distinct codegrees

Cites Work

• Unnamed Item
• Finite groups whose same degree characters are Galois conjugate.
• Finite solvable groups whose character graphs are trees.
• Finite solvable groups with at most two nonlinear irreducible characters of each degree.
• Finite nonsolvable groups in which only two nonlinear irreducible characters have equal degrees
• Finite solvable groups in which only two nonlinear irreducible characters have equal degrees
• Finite groups with almost distinct character degrees.
• Finite Groups in which the Degrees of the Nonlinear Irreducible Characters are Distinct
• Imprimitive, Irreducible Complex Characters of the Alternating Group
• Endliche Gruppen I
• Finite Groups Having Only One Irreducible Representation of Degree Greater than One
• Finite groups whose non-linear irreducible characters of the same degree are Galois conjugate.

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