A note on subnormal and abnormal chains

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Publication:1220580

DOI10.1016/0021-8693(75)90103-9zbMath0314.20019OpenAlexW2059341335MaRDI QIDQ1220580

Steven Bauman, Gary L. Ebert

Publication date: 1975

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

Full work available at URL: https://doi.org/10.1016/0021-8693(75)90103-9




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Finite groups all of whose subgroups are \({\mathcal F}\)-subnormal or \({\mathcal F}\)-subabnormalGROUPS WHOSE FINITELY GENERATED SUBGROUPS ARE EITHER PERMUTABLE OR PRONORMALFinite groups with \(f\)-abnormal or \(f\)-subnormal subgroupsOn conormal subgroupsOn some results in the theory of finite partially soluble groupsGruppi minimali non in \(s\eta\vee\mathcal A\)Finite groups with formation subnormal primary subgroupsUnnamed ItemGruppi finiti i cui sottogruppi sono o subnormali o pronormaliUnnamed ItemFinite groups, whose primary subgroups are either \(F\)-subnormal or \(F\)-abnormal.On some groups close to nilpotent groups.Groups all cyclic subgroups of which are \textit{BNA}-subgroupsGroups with only {\(\sigma\)}-semipermutable and {\(\sigma\)}-abnormal subgroupsFinite groups with abnormal and \(\mathfrak{U}\)-subnormal subgroupsGroups whose all subgroups are ascendant or self-normalizing.On some groups with only two types of subgroupsGroups with all subgroups either subnormal or self-normalizing.Finite groups all of whose subgroups are σ-subnormal or σ-abnormalFinite groups with abnormal or formational subnormal primary subgroups\(\mathfrak F\)-subnormal and \(\mathfrak F\)-subabnormal chains in finite groupsSubgroups in T-groupsOn the structure of groups whose non-normal subgroups are core-freeFinite groups with σ-abnormal or σ-subnormal σ-primary subgroups




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