Let $G$ be a finite nonabelian group. The commuting conjugacy class graph $\Gamma(G)$ is a simple graph with the noncentral conjugacy classes of $G$ as its vertex set and two distinct vertices $X$ and $Y$ in $\Gamma(G)$ are adjacent if and only if there are $x \in X$ and $y \in Y$ with this property that $xy = yx$. The aim of this paper is to obtain the structure of the commuting conjugacy class graph of finite CA-groups. It is proved that this graph is a union of some complete graphs. The commuting conjugacy class graph of certain groups are also computed.
Salahshour, M. Ali & Ashrafi, A. Reza. (2020). Commuting Conjugacy Class Graph of Finite CA-Groups. Khayyam Journal of Mathematics, 6(1), 108–118. https://doi.org/10.22034/kjm.2019.97177
MLA
Salahshour, M. Ali, & Ashrafi, A. Reza. "Commuting Conjugacy Class Graph of Finite CA-Groups", Khayyam Journal of Mathematics, 6, 1, 2020, 108–118. doi: 10.22034/kjm.2019.97177
HARVARD
Salahshour, M. Ali, & Ashrafi, A. Reza. (2020). 'Commuting Conjugacy Class Graph of Finite CA-Groups', Khayyam Journal of Mathematics, 6(1), pp. 108–118. doi: 10.22034/kjm.2019.97177
CHICAGO
Salahshour, M. Ali & Ashrafi, A. Reza, "Commuting Conjugacy Class Graph of Finite CA-Groups." Khayyam Journal of Mathematics, 6 1 (2020): 108–118, doi: 10.22034/kjm.2019.97177
VANCOUVER
Salahshour M. Ali, Ashrafi A. Reza. Commuting Conjugacy Class Graph of Finite CA-Groups. Khayyam J. Math. 2020;6(1):108–118. doi: 10.22034/kjm.2019.97177
