[1] A. Aubad, A4-graph of finite simple groups, Iraqi J. Sci. 62 (2021), no. 1, 289–294.
[2] A. Aubad, and P. Rowley. Commuting involution graphs for certain exceptional groups of Lie type, Graphs Comb. 37 (2021), 1345–1355.
[3] C. Cedillo, R. MacKinney-Romero, M.A. Pizaa, I.A. Robles and R. Villarroel-Flores, Yet another graph system, YAGS. Version 0.0.5. http://xamanek.izt.uam.mx/yags, 2020.
[4] H. Conway, R.T. Curtis, S.P. Norton and R.A. Parker, ATLAS of finite groups: Maximal subgroups and ordinary characters for simple groups, Oxford, Clarendon Press, 1985.
[5] S. Kasim and A. Nawawi. On diameter of subgraphs of commuting graph in symplectic group for elements of order three, Sains Malay. 50 (2021), no. 2, 549–557.
[6] V. Kelsey and P. Rowley. Chamber graphs of minimal parabolic sporadic geometries, Innov. Incid. Geo. 18 (2020), no. 1, 25–37.
[7] X. Ma, G. Walls and K. Wang. Finite groups with star-free noncyclic graphs, Open Math. 17 (2019), no. 1, 906–912.
[8] A. Maksimenko and A. Mamontov, The local finiteness of some groups generated by a conjugacy class of order 3 elements, Siberian Math. J. 48 (2007), no. 3, 508–518.
[9] J. Tripp, I. Suleiman, S. Rogers R. Parker, S. Norton, S. Nickerson, S. Linton, J. Bray, A. Wilson and P. Walsh, A world wide web atlas of group representations, 2021.
[10] The GAP group. GAP groups, algorithms, and programming, Version 4.11.1, http://www.gap-system.org, 2021.
[11] N. Yang, D. Lytkina, V. Mazurov and A. Zhurtov, Infinite Frobenius groups Generated by elements of order 3, Algebra Colloq. 27 (2020), no. 4, 741–748.
[12] A. Zhurtov, Frobenius groups generated by two elements of order 3, Siberian Math. J. 42 (2001), no. 3, 450–454.