Pages that link to "Item:Q2846835"
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The following pages link to Normal subgroups and class sizes of elements of prime power order. (Q2846835):
Displaying 20 items.
- Normal sections, class sizes and solvability of finite groups. (Q397848) (← links)
- Simplicity of normal subgroups and conjugacy class sizes. (Q478488) (← links)
- An extension of a theorem of Alan Camina on conjugacy class sizes. (Q480795) (← links)
- Class sizes of prime-power order \(p'\)-elements and normal subgroups. (Q495625) (← links)
- On coprime \(G\)-conjugacy class sizes in a normal subgroup. (Q741242) (← links)
- On the normal subgroup with exactly two \(G\)-conjugacy class sizes. (Q1044827) (← links)
- Conjugacy class sizes of elements of prime-power order of finite groups (Q1734041) (← links)
- On \(G\)-conjugacy class sizes of prime power order elements. (Q2016880) (← links)
- On the normal subgroup with minimal \(G\)-conjugacy class sizes (Q2243978) (← links)
- Finite groups with exactly one composite conjugacy class size (Q2303717) (← links)
- On normal subgroups with consecutive \(G\)-class sizes. (Q2816920) (← links)
- Itô's theorem on groups with two class sizes revisited. (Q2891976) (← links)
- Structure of finite groups with four conjugacy class sizes of certain elements (Q4567787) (← links)
- Primary and biprimary class sizes implying nilpotency of finite groups (Q4633114) (← links)
- A criterion for the existence of nilpotent hall π-subgroups (Q5062317) (← links)
- The one-prime power hypothesis for conjugacy classes restricted to normal subgroups and quotient groups (Q5124334) (← links)
- Conjugacy classes, characters and products of elements (Q5223841) (← links)
- The sub-class sizes of some elements being square free (Q5880509) (← links)
- Groups having all elements off a normal subgroup with prime power order (Q6073854) (← links)
- Some results on conjugacy class sizes of primary elements of a finite group (Q6633629) (← links)
