On finite groups which contain a Frobenius subgroup

DOI10.1016/0021-8693(67)90004-XzbMath0203.02801MaRDI QIDQ2541372

Marcel Herzog

Publication date: 1967

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

Related Items (23)

Characterization of the groups \(SL_ 2(K)\) and Sz(K) over a locally finite field K of characteristic 2 ⋮ A classification of locally finite and profinite groups with a centralizer condition ⋮ Classification of Finite Groups with a CC-Subgroup ⋮ Gruppi localmente finiti conN-complessi dati da sottogruppi ⋮ A classification of groups with a centralizer condition ⋮ A classification of groups with a centralizer condition II: Corrigendum and addendum ⋮ A classification theorem for simple groups in terms of their Sylow 3 subgroups ⋮ Finite groups ⋮ A sufficient condition on centralizers for a finite group to contain a proper CCT subgroup ⋮ Simple finite groups with a strongly isolated subgroup whose order is divisible by three. II ⋮ Finite groups with conditions on the centralizeps of π-elements ⋮ A characterization of the simple groups PSp(4,3) and PSp(6,2) ⋮ On finite groups containing a CC-subgroup ⋮ A classification of 3CC-groups and applications to Glauberman-Goldschmidt theorem ⋮ A class of Frobenius regular groups ⋮ A characterization of some projective special linear groups ⋮ On 2-isolated subgroups ⋮ Simple groups having p-nilpotent 2nd-maximal subgroups ⋮ Finite groups with a certain centralizer of an element of order 3 ⋮ Strongly self-centralizing Sylow 3-groups ⋮ A characterisation of PSL(3,4) ⋮ Groups with strongly self-centralizing 3-centralizers ⋮ A theorem on CC subgroups

Cites Work

• Unnamed Item
• On groups of even order
• Kennzeichnung endlicher linearer Gruppen als Permutationsgruppen
• Zum Satz von Sylow
• On permutation groups of prime degree and related classes of groups
• Finite Groups which Contain a Selfcentralizing Subgroup of Order 3
• Groups Which Have a Faithful Representation of Degree Less Than p - 1
• On a class of doubly transitive permutation groups

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