Finite groups with graphs containing no triangles
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Publication:1399187
DOI10.1016/S0021-8693(03)00142-XzbMath1024.20021OpenAlexW1984314029MaRDI QIDQ1399187
Publication date: 30 July 2003
Published in: Journal of Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/s0021-8693(03)00142-x
Conjugacy classes for groups (20E45) Arithmetic and combinatorial problems involving abstract finite groups (20D60) Graphs and abstract algebra (groups, rings, fields, etc.) (05C25)
Cites Work
- On the length of the conjugacy classes of finite groups
- A proof of Szep's conjecture on nonsimplicity of certain finite groups
- Prime factors of conjugacy-class lengths and irreducible character-degrees in finite soluble groups.
- Arithmetical conditions on the length of the conjugacy classes of a finite group
- The \(S_ 3\)-conjecture for solvable groups
- On a Graph Related to Conjugacy Classes of Groups
- On the Diameter of a Graph Related to Conjugacy Classes of Groups
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Related Items (16)
THE INFLUENCE OF CONJUGACY CLASS SIZES ON THE STRUCTURE OF FINITE GROUPS: A SURVEY ⋮ On the Genus of the Nilpotent Graphs of Finite Groups ⋮ Groups which do not have four irreducible characters of degrees divisible by a prime \(p\) ⋮ On EPO-groups with a given property on their conjugacy classes ⋮ COPRIME CONJUGACY CLASS SIZES ⋮ Finite solvable groups whose character graphs are trees. ⋮ The commuting conjugacy class graphs of finite groups with a given property ⋮ Triangles in the graph of conjugacy classes of normal subgroups ⋮ Classification of finite groups according to their conjugacy class lengths ⋮ Finite nonsolvable groups whose character graphs have no triangles. ⋮ Conjugacy classes contained in normal subgroups: an overview ⋮ Finite groups with star-free noncyclic graphs ⋮ Cycles and bipartite graphs on conjugacy class of groups ⋮ An overview of graphs associated with character degrees and conjugacy class sizes in finite groups. ⋮ Classification of non-solvable groups with a given property. ⋮ The divisibility graph for F-groups
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