Pages that link to "Item:Q4931123"

The following pages link to FINITE GROUPS WHOSE NONCENTRAL COMMUTING ELEMENTS HAVE CENTRALIZERS OF EQUAL SIZE (Q4931123):

Displaying 19 items.

• Groups that have a partition by commuting subsets (Q831205) (← links)
• Finite groups having centralizer commutator product property. (Q903058) (← links)
• Groups with exactly ten centralizers (Q1734120) (← links)
• \(z\)-classes in groups: a survey (Q2065335) (← links)
• Characterizations of some groups in terms of centralizers (Q2156407) (← links)
• On finite groups with nine centralizers (Q2396782) (← links)
• Revisiting the Leinster groups. (Q2438551) (← links)
• On the maximum number of the pairwise noncommuting elements in a finite group (Q3179575) (← links)
• ON THE STRUCTURE OF A SPECIAL CLASS OF <i>p</i>-GROUPS II (Q3209310) (← links)
• (Q4969600) (← links)
• Finite groups determined by the number of element centralizers (Q4977643) (← links)
• Counting the number of centralizers of 2-element subsets in a finite group (Q5119189) (← links)
• Finite unitary rings in which every subring is commutative, are commutative (Q5157758) (← links)
• The Commutativity Degree in the Class of Nonabelian Groups of Same Order (Q5215864) (← links)
• On groups covered by finitely many centralizers and domination number of the commuting graphs (Q5231250) (← links)
• On <i>F</i>-groups with the central factor of order <i>p</i> ⁴ (Q5363361) (← links)
• On 9-centralizer groups (Q5498559) (← links)
• A note on the number of centralizers in finite AC-groups (Q6108897) (← links)
• The commuting conjugacy class graphs of finite groups with a given property (Q6192040) (← links)