A graph is \textit{symmetric}, if its automorphism group is transitive on the set of its arcs. In this paper, we classify all the connected cubic symmetric graphs of order $36p$ and $36p^{2}$, for each prime $p$, of which the proof depends on the classification of finite simple groups.
Alaeiyan, M., Pourmokhtar, L., & Hosseinpoor, M. K. (2014). Cubic symmetric graphs of orders $36p$ and $36p^{2}$. Journal of Algebra and Related Topics, 2(1), 55-63.
MLA
M. Alaeiyan; L. Pourmokhtar; M. K. Hosseinpoor. "Cubic symmetric graphs of orders $36p$ and $36p^{2}$". Journal of Algebra and Related Topics, 2, 1, 2014, 55-63.
HARVARD
Alaeiyan, M., Pourmokhtar, L., Hosseinpoor, M. K. (2014). 'Cubic symmetric graphs of orders $36p$ and $36p^{2}$', Journal of Algebra and Related Topics, 2(1), pp. 55-63.
VANCOUVER
Alaeiyan, M., Pourmokhtar, L., Hosseinpoor, M. K. Cubic symmetric graphs of orders $36p$ and $36p^{2}$. Journal of Algebra and Related Topics, 2014; 2(1): 55-63.
)