The following pages link to On 9-centralizer groups (Q5498559):
Displaying 24 items.
- On solubility of groups with finitely many centralizers. (Q459224) (← links)
- A characterization of 4-centralizer groups. (Q463189) (← links)
- \(M_9\)-free groups. (Q486462) (← links)
- On 9- and 10-decomposable finite groups. (Q949250) (← links)
- On element-centralizers in finite groups. (Q1047897) (← links)
- Groups with exactly ten centralizers (Q1734120) (← links)
- On 10-centralizer groups of odd order. (Q2014913) (← links)
- Characterizations of some groups in terms of centralizers (Q2156407) (← links)
- On finite groups with nine centralizers (Q2396782) (← links)
- Groups with small cocentralizers. (Q3015291) (← links)
- Centralizers in a group whose central factor is simple (Q3177313) (← links)
- On the maximum number of the pairwise noncommuting elements in a finite group (Q3179575) (← links)
- (Q4309602) (← links)
- Finite groups determined by the number of element centralizers (Q4977643) (← links)
- On solubility of groups with finitely many centralizers (Q5092505) (← links)
- On capable groups of order p2q (Q5112782) (← links)
- Counting the number of centralizers of 2-element subsets in a finite group (Q5119189) (← links)
- Groups with specific number of centralizers. (Q5297723) (← links)
- Finite groups in which the centralizer of every noncentral element of odd order is abelian (Q5383888) (← links)
- On <i>B</i><sub>8</sub>- and <i>B</i><sub>9</sub>-groups (Q5887561) (← links)
- A note on the number of centralizers in finite AC-groups (Q6108897) (← links)
- On groups with same number of centralizers (Q6164573) (← links)
- The commuting conjugacy class graphs of finite groups with a given property (Q6192040) (← links)
- On the number of centralizers and conjugacy class sizes in finite groups (Q6561447) (← links)
