Onp-Nilpotence and Supersolvability of Finite Groups

DOI10.1080/00927870500346180zbMath1092.20020OpenAlexW2096865127MaRDI QIDQ5201399

Mohamed Asaad

Publication date: 19 April 2006

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

Full work available at URL: https://doi.org/10.1080/00927870500346180

zbMATH Keywords

Sylow subgroupssupersolvability\(p\)-nilpotence

Mathematics Subject Classification ID

Sylow subgroups, Sylow properties, (pi)-groups, (pi)-structure (20D20) Special subgroups (Frattini, Fitting, etc.) (20D25) Finite nilpotent groups, (p)-groups (20D15)

Related Items (26)

Remarks on chains of weakly closed subgroups ⋮ Finite groups with ℋ-subgroups or strongly closed subgroups ⋮ Some Characterizations about the Structure of Finite Groups ⋮ On weakly ℋC-embedded subgroups and p-nilpotence of finite groups ⋮ On \(\mathscr {H}{C}\)-subgroups of finite groups ⋮ On weakly H-subgroups of finite groups II* ⋮ On the strongly closed subgroups or \(\mathcal H\)-subgroups of finite groups. ⋮ On weakly ℋ-subgroups of finite groups III ⋮ A criterion for p-supersolvability of finite groups ⋮ A result on p-hypercyclically embedded subgroups ⋮ Finite groups with some minimal subgroups are ℋC-subgroups ⋮ On weakly closed subgroups of finite groups. ⋮ Finite groups with weakly ℋC-embedded subgroups ⋮ The influence of ℋ-subgroups on the structure of finite groups ⋮ Nilpotent fusion systems ⋮ On \(\mathcal {SSH}\)-subgroups of finite groups ⋮ Finite groups with certain kind of subgroups weakly {\(c\)}-supplemented ⋮ Finite groups with some \(\mathcal H\)-subgroups. ⋮ On Weakly ℋ-embedded Subgroups of Finite Groups ⋮ INFLUENCE OF STRONGLY CLOSED 2-SUBGROUPS ON THE STRUCTURE OF FINITE GROUPS ⋮ On Finite Groups with $\mathscr{H}C$-Subgroups ⋮ Finite Groups with ℋ-Subgroups ⋮ On \(\mathcal HC\)-subgroups and its influence on the structure of finite groups. ⋮ On ℋC-Subgroups and the Structure of Finite Groups ⋮ On Weakly ℋ-Subgroups of Finite Groups ⋮ On weakly c-supplemented subgroups of finite groups

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