Pages that link to "Item:Q933365"

The following pages link to Finite \(p\)-groups all of whose non-Abelian proper subgroups are generated by two elements. (Q933365):

Displaying 12 items.

• 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 p-groups with a minimal non-abelian subgroup of index p (IV) (Q5498576) (← 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)
• On the metacyclic 2-groups whose abelianizations are of type \((2, 2^n)\), \(n\geq 2\) and applications (Q6132978) (← links)
• On edge-transitive metacyclic covers of cubic arc-transitive graphs of order twice a prime (Q6154428) (← links)
• Finite <i>p</i> -groups satisfying a weak chain condition (Q6594893) (← links)
• A note on non-metabelian \(\mathcal{A}_4\)-groups (Q6601247) (← links)
• On subgroups of a class of finite minimal nonabelian \(3\)-group (Q6661177) (← links)