Pages that link to "Item:Q2343045"
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The following pages link to Finite \(p\)-groups all of whose subgroups of index \(p^3\) are Abelian. (Q2343045):
Displaying 28 items.
- Finite \(p\)-groups with a class of complemented normal subgroups (Q523721) (← links)
- Finite \(p\)-groups in which the number of subgroups of possible order is less than or equal to \(p^3\). (Q606365) (← links)
- Finite 2-groups whose number of subgroups of each order are at most \(2^4\) (Q722086) (← links)
- Finite \(p\)-groups whose length of chain of nonnormal subgroups is at most 2 (Q779723) (← links)
- Finite 2-groups whose length of chain of nonnormal subgroups is at most 2 (Q1626559) (← links)
- Finite \(p\)-groups with few non-major \(k\)-maximal subgroups (Q1696639) (← links)
- Finite \(p\)-groups whose non-normal subgroups have few orders (Q1787140) (← links)
- A classification of finite metahamiltonian \(p\)-groups (Q2046909) (← links)
- Finite \(p\)-groups all of whose \(\mathscr{A}_2\)-subgroups are generated by two elements (Q2218674) (← links)
- Finite \(p\)-groups with a minimal non-abelian subgroup of index \(p\). II. (Q2254822) (← links)
- Finite \(p\)-groups whose nonnormal subgroups have orders at most \(p^3\). (Q2258095) (← links)
- Finite \(p\)-groups all of whose minimal nonabelian subgroups are nonmetacyclic of order \(p^3\) (Q2311737) (← links)
- Finite \(p\)-groups with a minimal non-abelian subgroup of index \(p\). III. (Q2515306) (← links)
- The intersection of nonabelian subgroups of finite p-groups (Q2958486) (← links)
- A CLASSIFICATION OF FINITE p-GROUPS WHOSE PROPER SUBGROUPS ARE OF CLASS ≤ 2 (II) (Q4916161) (← links)
- (Q4926529) (← links)
- Intersection of maximal subgroups which are not minimal nonabelian of finite <i>p</i>-groups (Q4978383) (← links)
- At-groups with <i>t</i> + 1 generators (Q5072734) (← links)
- A note on an “Anzahl” theorem of P. Hall (Q5132343) (← links)
- The lower bound of the number of nonabelian subgroups of finite <i>p</i>-groups (Q5238156) (← links)
- Finite \(p\)-groups all of whose subgroups of class 2 are generated by two elements (Q5242977) (← links)
- $\mathcal{A}_t$-GROUPS SATISFYING A CHAIN CONDITION (Q5414226) (← links)
- Finite <i>p</i>-groups all of whose proper subgroups of class 2 are metacyclic (Q5856788) (← links)
- (Q5867375) (← links)
- Finite 𝒟C-groups (Q5880510) (← links)
- Finite \(p\)-groups with few kernels of nonlinear irreducible characters (Q6058274) (← links)
- Finite <i>p</i> -groups satisfying a weak chain condition (Q6594893) (← links)
- A note on non-metabelian \(\mathcal{A}_4\)-groups (Q6601247) (← links)