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The following pages link to Finite $p$-groups all of whose non-Abelian proper subgroups are metacyclic. (Q2502307):

Displaying 17 items.

Finite $p$-groups with exactly one $\mathcal A_1$-subgroup of given structure of order $p^3$. (Q381089) (← links)
On the theorem of Mann about $p$-groups all of whose nonnormal subgroups are elementary abelian. (Q891091) (← links)
Maximal Abelian and minimal nonabelian subgroups of some finite two-generator $p$-groups especially metacyclic. (Q1955787) (← links)
Finite $p$-groups whose nonnormal subgroups are metacyclic (Q2197847) (← links)
Finite $p$-groups all of whose $\mathscr{A}_2$-subgroups are generated by two elements (Q2218674) (← links)
Elementary proof of a theorem of Blackburn. (Q2266836) (← links)
A subgroup involvement of the Fibonacci length. (Q2380861) (← links)
On maximal cyclic subgroups in finite $p$-groups. (Q2498486) (← links)
On finite barely non-abelian $p$-groups (Q2828678) (← links)
Finite $p$-groups all of whose proper subgroups have cyclic Frattini subgroups. (Q2903541) (← links)
Minimal nonabelian and maximal subgroups of a finite p-group (Q3517318) (← links)
Metacyclic ${p}$-groups All of Whose Minimal Non-abelian Subgroups Satisfy Some Properties (Q4642944) (← links)
MAXIMUM SIZE OF SUBSETS OF PAIRWISE NONCOMMUTING ELEMENTS IN FINITE METACYCLIC <i>p</i>-GROUPS (Q4909985) (← links)
On the number of subgroups of non-metacyclic minimal non-abelian p-groups (Q4985415) (← links)
(Q5215555) (← links)
ON FINITE METACYCLIC p-GROUPS (Q5414189) (← links)
Finite <i>p</i>-groups all of whose proper subgroups of class 2 are metacyclic (Q5856788) (← links)