Standard subgroups isomorphic to PSU(6,2) or SU(6,2)

DOI10.1016/0021-8693(79)90307-7zbMath0449.20031OpenAlexW1963648529MaRDI QIDQ1147221

Hiromichi Yamada

Publication date: 1979

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

Full work available at URL: https://doi.org/10.1016/0021-8693(79)90307-7

zbMATH Keywords

quasisimple subgroupstandard subgroupcyclic Sylow 2-subgroupstandard component problems

Mathematics Subject Classification ID

Finite simple groups and their classification (20D05)

Related Items (1)

Finite groups

Cites Work

• Unnamed Item
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• Disjoint triangular sets
• \({\mathfrak F}\)-sets and permutation groups
• On finite groups of component type
• A classification of groups of type \(A_n(q)\) for \(n\geq 3\) and \(q=2^k\geq 4\)
• Standard subgroups of type \(L_n(2^a)\)
• Finite groups with a standard subgroup isomorphic to PSU(4,2)
• Standard subgroups isomorphic to PSU(5,2)
• Central elements in core-free groups
• A characterization of \(L_n(q)\) as a permutation group
• Automorphisms of Finite Linear Groups
• Finite groups whose 2-subgroups are generated by at most 4 elements
• Involutions in Chevalley groups over fields of even order
• Irreducible representations of finite groups of Lie type.
• Central extensions of groups of Lie type.
• On simple groups of order 5⋅3^{𝑎}⋅2^{𝑏}
• Endliche Gruppen I
• Schur multipliers of the known finite simple groups

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