Torsionsgruppen, deren Untergruppen alle subnormal sind. (Torsion groups all subgroups of which are subnormal)

DOI10.1007/BF00147481zbMath0675.20022OpenAlexW2044627535MaRDI QIDQ1121989

Walter Möhres

Publication date: 1989

Published in: Geometriae Dedicata (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf00147481

zbMATH Keywords

nilpotent groupsubnormal subgroupsextensionnilpotent torsion groupsoluble group of finite exponentsoluble torsion groups

Mathematics Subject Classification ID

Periodic groups; locally finite groups (20F50) Nilpotent groups (20F18) Chains and lattices of subgroups, subnormal subgroups (20E15)

Related Items (17)

Bounded Engel groups with all subgroups subnormal ⋮ On minimal non-(residually nilpotent) locally graded groups ⋮ Groups in which every subgroup of infinite rank is almost permutable ⋮ On infinitely generated groups whose proper subgroups are solvable. ⋮ Groups in which each subgroup is commensurable with a normal subgroup ⋮ Groups that involve finitely many primes and have all subgroups subnormal. ⋮ On Fitting \(p\)-groups with all proper subgroups satisfying an outer commutator law. ⋮ Soluble groups with few non-Baer subgroups. ⋮ Unnamed Item ⋮ Retracted article: Barely transitivity and hypercentrality in locally finite \(p\)-groups. ⋮ Groups with all subgroups either subnormal or self-normalizing. ⋮ Residually nilpotent groups whose closed subgroups are subnormal. ⋮ Residually nilpotent groups with all subgroups subnormal ⋮ On a generalization of groups with all subgroups subnormal. ⋮ Inertial properties in groups ⋮ On groups with all proper subgroups of finite exponent ⋮ Hypersolvable Groups

This page was built for publication: Torsionsgruppen, deren Untergruppen alle subnormal sind. (Torsion groups all subgroups of which are subnormal)