Let G be a finite group. The power graph of the group G, denoted by P(G), is a graph such that its vertex set is the group G and two distinct elements x,y are adjacent if and only if x = yn or y = xn for some positive integer n. The purpose of this paper is to study finite groups such that their commuting graph is a power graph.
Doostabadi, A. (2023). A Note on Finite Groups Whose Power Graph is a Commuting Graph. Current Applied Sciences, 2(1), 9–12. https://doi.org/10.22034/cas.2022.338526.1015
MLA
Doostabadi, A. "A Note on Finite Groups Whose Power Graph is a Commuting Graph", Current Applied Sciences, 2, 1, 2023, 9–12. doi: 10.22034/cas.2022.338526.1015
HARVARD
Doostabadi, A. (2023). 'A Note on Finite Groups Whose Power Graph is a Commuting Graph', Current Applied Sciences, 2(1), pp. 9–12. doi: 10.22034/cas.2022.338526.1015
CHICAGO
Doostabadi, A., "A Note on Finite Groups Whose Power Graph is a Commuting Graph." Current Applied Sciences, 2 1 (2023): 9–12, doi: 10.22034/cas.2022.338526.1015
VANCOUVER
Doostabadi A. A Note on Finite Groups Whose Power Graph is a Commuting Graph. Curr. Appl. Sci. 2023;2(1):9–12. doi: 10.22034/cas.2022.338526.1015