Groups whose subnormal subgroups are normal by-finite

DOI10.1080/00927879508825546zbMath0839.20039OpenAlexW2142626358MaRDI QIDQ4863801

Silvana Franciosi, Francesco de Giovanni, Martin L. Newell

Publication date: 10 June 1996

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

Full work available at URL: https://doi.org/10.1080/00927879508825546

zbMATH Keywords

subgroups of finite indexautomorphismssubnormal subgroups\(T_*\)-groupslocally nilpotent \(T_*\)-groupssubsoluble \(T_*\)-groups

Mathematics Subject Classification ID

Subgroup theorems; subgroup growth (20E07) Generalizations of solvable and nilpotent groups (20F19) Chains and lattices of subgroups, subnormal subgroups (20E15)

Related Items (14)

Groups with finitely many normalizers of subnormal subgroups. ⋮ Groups in which each subgroup is commensurable with a normal subgroup ⋮ Groups with many normal-by-finite subgroups ⋮ Inertial automorphisms of an Abelian group. ⋮ Large soluble groups and the control of embedding properties. ⋮ A group of generalized finitary automorphisms of an abelian group ⋮ On groups in which subnormal subgroups of infinite rank are commensurable with some normal subgroup ⋮ Inertial properties in groups ⋮ Groups in which each subnormal subgroup is commensurable with some normal subgroup ⋮ Inertial endomorphisms of an abelian group. ⋮ Groups whose subnormal subgroups have finite normal oscillation ⋮ Groups Satisfying the Minimal Condition on Subnormal Non-normal Subgroups ⋮ Groups of infinite rank with finite conjugacy classes of subnormal subgroups. ⋮ Almost Hamiltonian groups.

Cites Work

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• Power automorphisms of a group
• Gruppen, in denen das Normalteilersein transitiv ist.

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