Pages that link to "Item:Q6116703"

The following pages link to Finite groups in which every maximal subgroup is nilpotent or normal or has p′-order (Q6116703):

Displaying 8 items.

• Finite groups with non-nilpotent maximal subgroups. (Q368516) (← links)
• On locally finite groups with a locally nilpotent maximal subgroup (Q689816) (← links)
• A family of maximal subgroups containing the Sylow subgroups and some solvability conditions (Q1057362) (← links)
• Finite groups with a system of nilpotent subgroups (Q1312272) (← links)
• A finite group in which all non-nilpotent maximal subgroups are normal has a Sylow tower (Q2002612) (← links)
• Finite groups whose maximal subgroups of order divisible by all the primes are supersolvable (Q2035082) (← links)
• Finite \(p\)-groups which have a maximal subgroup is full-normal (\(p>2\)). (Q2911199) (← links)
• Finite groups in which every self-centralizing subgroup is a TI-subgroup or subnormal or has \(p^{\prime}\)-order (Q6655538) (← links)