A characterization of soluble groups in which normality is a transitive relation
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Publication:5124011
DOI10.22108/IJGT.2017.10890zbMath1445.20029OpenAlexW1899051315MaRDI QIDQ5124011
Publication date: 17 September 2020
Full work available at URL: http://ijgt.ui.ac.ir/article_10890_1b9c272898954a2b55df94ab7233e6e9.pdf
pronormal subgroupsweakly normal subgroups\(\mathcal{H}\)-subgroups\(\mathcal{T}\)-groupspronorm and \(\mathcal{H}\)-norm of a group
Generalizations of solvable and nilpotent groups (20F19) Chains and lattices of subgroups, subnormal subgroups (20E15) Derived series, central series, and generalizations for groups (20F14) FC-groups and their generalizations (20F24)
Related Items (2)
Unnamed Item ⋮ Some characterisations of groups in which normality is a transitive relation by means of subgroup embedding properties
Cites Work
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- Groups with pronormal primary subgroups
- On \(T\)-groups, supersolvable groups, and maximal subgroups.
- Pseudonormal subgroups of groups.
- ON GENERALISED FC-GROUPS IN WHICH NORMALITY IS A TRANSITIVE RELATION
- On finite T-groups and the Wielandt subgroup
- On the Wielandt subgroup of generalized FC-groups
- PRONORMALITY IN GENERALIZEDFC-GROUPS
- Gruppen, in denen das Normalteilersein transitiv ist.
- Some Sylow subgroups
- ON GROUPS WHICH CONTAIN NO HNN-EXTENSIONS
- On Groups in Which Normality Is a Transitive Relation
- On finite solvable groups in which normality is a transitive relation
- Groups in which normality is a weakly transitive relation
- Finite Soluble Groups with Pronormal System Normalizers
- Finite Groups with Pro-Normal Subgroups
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