Finite p -groups satisfying a weak chain condition

Cites Work

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On a special class of $p$-groups
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Number of Abelian subgroups in every prime power group.
Finite $p$-groups all of whose $\mathscr{A}_2$-subgroups are generated by two elements
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Das ``schiefe Produkt in der Gruppentheorie mit Anwendung auf die endlichen nichtkommutativen Gruppen mit lauter kommutativen echten Untergruppen und die Ordnungszahlen, zu denen nur kommutative Gruppen gehören
Finite p-groups with a minimal non-abelian subgroup of index p (V)
Generalizations of Certain Elementary Theorems on p -Groups
Finite p-Groups All of Whose Subgroups of Index p² Are Abelian
Finite p-Groups Whose Subgroups of Given Order Are Isomorphic and Minimal Non-abelian
At-groups with t + 1 generators
ON $\mathcal A_1$- AND $\mathcal A_2$-SUBGROUPS OF FINITE p-GROUPS
$\mathcal{A}_t$-GROUPS SATISFYING A CHAIN CONDITION
Finite p-groups with a minimal non-abelian subgroup of index p (IV)
A Classification of Metacyclic 2-Groups
Finite p-Groups G with H′=G′ for Each A2-Subgroup H

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