Pages that link to "Item:Q2519133"
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The following pages link to Finite groups determined by an inequality of the orders of their subgroups. (Q2519133):
Displaying 16 items.
- Perfect numbers and finite groups. (Q361731) (← links)
- Harmonic numbers and finite groups. (Q481022) (← links)
- On a divisibility property involving the sum of element orders (Q2021673) (← links)
- Revisiting the Leinster groups. (Q2438551) (← links)
- Finite groups with some subgroups of given order. (Q2854033) (← links)
- Finite groups determined by an inequality of the orders of their normal subgroups. (Q2893639) (← links)
- Finite groups determined by an inequality of the orders of their subgroups II (Q4594753) (← links)
- On the supersolvability of a finite group by the sum of subgroup orders (Q5046094) (← links)
- On the solvability of a finite group by the sum of subgroup orders (Q5147245) (← links)
- On a criterion for solvability of a finite group (Q5858469) (← links)
- New criteria for solvability, nilpotency and other properties of finite groups in terms of the order elements or subgroups (Q5872404) (← links)
- On a group-theoretical generalization of the Gauss formula (Q5878433) (← links)
- Finite Groups and the Sum of Orders of Their Subgroups (Q6121364) (← links)
- A new criterion for solvability of a finite group by the sum of orders of non-normal subgroups (Q6187576) (← links)
- On the sum of orders of non-cyclic and non-normal subgroups in a finite group (Q6595664) (← links)
- Properties of finite and periodic groups determined by their element orders (a survey) (Q6599584) (← links)
