On intersections of two non-incident subgroups of finite \(p\)-groups

DOI10.1515/math-2021-0077zbMath1495.20020OpenAlexW3198612277MaRDI QIDQ2669032

Jiao Wang

Publication date: 9 March 2022

Published in: Open Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1515/math-2021-0077

zbMATH Keywords

commutator subgroupfinite \(p\)-groupmetacyclic \(p\)-group

Mathematics Subject Classification ID

Finite nilpotent groups, (p)-groups (20D15)

Cites Work

• Finite \(p\)-groups all of whose non-Abelian proper subgroups are generated by two elements.
• Groups of prime power order. Vol. 1.
• Groups of prime power order. Vol. 2.
• Intersections of abelian subgroups in finite groups
• Groups of prime power order. Vol. 3.
• On maximal Abelian subgroups in finite 2-groups.
• Finite groups in which the non-normal subgroups have nontrivial intersection
• Finite non-abelian 2-groups such that any two distinct minimal non-abelian subgroups have cyclic intersection
• The Minimum Number of Generators of a Finite p -Group
• Endliche Gruppen I
• A Classification of Metacyclic 2-Groups

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