Pages that link to "Item:Q5420505"

The following pages link to GROUPS IN WHICH EVERY NON-CYCLIC SUBGROUP CONTAINS ITS CENTRALIZER (Q5420505):

Displaying 15 items.

• Locally finite groups in which every non-cyclic subgroup is self-centralizing (Q326581) (← links)
• Finite \(p\)-groups which contain a self-centralizing cyclic normal subgroup. (Q377949) (← links)
• Properties of subgroups not containing their centralizers. (Q1034193) (← links)
• Groups in which every non-abelian subgroup is self-normalizing (Q1744077) (← links)
• Some remarks on groups in which elements with the same \(p\)-power commute (Q1848111) (← links)
• Groups with few self-centralizing subgroups which are not self-normalizing (Q2177977) (← links)
• Groups in which every non-abelian subgroup is self-centralizing (Q2629883) (← links)
• Finite groups in which the centralizer of every minimal subgroup is cyclic. (Q2861059) (← links)
• Algebras in which non-scalar elements have small centralizers (Q2943853) (← links)
• Groups in which every non-nilpotent subgroup is self-normalizing (Q4615051) (← links)
• Groups with many self-centralizing or self-normalizing subgroups (Q5124343) (← links)
• On groups whose self-centralizing subgroups are normal (Q5383886) (← links)
• On conjugacy classes in groups (Q6085506) (← links)
• On \(D(j)\)-groups with an element of order \(p^{j+1}\) for some prime \(p\) (Q6608142) (← links)
• Invariant self-centralizing subgroups and structure of finite groups (Q6635916) (← links)