[1] Nikandish, R. (2021). Investigating the metric dimension of an intersection graph in a commutative ring.
Karafan Quarterly Scientific Journal,
17(4), 35-44.
https://doi.org/10.48301/k ssa.2021.128394
[2] Miraftab, B., & Nikandish, R. (2019). Co-maximal graphs of two generator groups.
Journal of Algebra and Its Applications,
18(04), 1950068.
https://doi.org/10.1142/s0219498 819500683
[3] Akbari, S., Miraftab, B., & Nikandish, R. (2017). Co-maximal Graphs of Subgroups of Groups.
Canadian Mathematical Bulletin,
60(1), 12-25.
https://doi.org/10.4153/CM B-2016-026-0
[4] Shaveisi, F. (2017). The central vertices and radius of the regular graph of ideals.
Transactions on Combinatorics,
6(4), 1-13.
https://doi.org/10.22108/toc.2017.21472
[5] Aalipour, G., Akbari, S., Cameron, P., Nikandish, R., & Shaveisi, F. (2016). On the Structure of the Power Graph and the Enhanced Power Graph of a Group.
Electronic Journal of Combinatorics,
24(3).
https://doi.org/10.37236/6497
[6] Aalipour, G., Akbari, S., Nikandish, R., Nikmehr, M. J., & Shaveisi, F. (2012). On the coloring of the annihilating-ideal graph of a commutative ring.
Discrete Mathematics,
312(17), 2620-2626.
https://doi.org/10.1016/j.disc.2011.10.020
[7] Abdollahi, A., Akbari, S., & Maimani, H. R. (2006). Non-commuting graph of a group.
Journal of Algebra,
298(2), 468-492.
https://doi.org/10.1016/j.jalgebra.2006.02.015
[8] Darafsheh, M. R. (2009). Groups with the same non-commuting graph.
Discrete Applied Mathematics,
157(4), 833-837.
https://doi.org/10.1016/j.dam.2008.06.010
[9] Neumann, B. H. (1976). A problem of Paul Erdös on groups.
Journal of the Australian Mathematical Society,
21(4), 467-472.
https://doi.org/10.1017/S1446788700019303
[10] Abdollahi, A., & Shahverdi, H. (2012). Characterization of the alternating group by its non-commuting graph.
Journal of Algebra,
357(1), 203-207.
https://doi.org/10.1016 /j.jalgebra.2012.01.038
[11] Abdollahi, A., & Shahverdi, H. (2014). Non-Commuting Graphs of Nilpotent Groups.
Communications in Algebra,
42(9), 3944-3949.
https://doi.org/10.1080/00927872.2 013.798414
[12] Ahanjideh, N. (2013). On the thompson's conjecture on conjugacy classes sizes.
International Journal of Algebra and Computation,
23(01), 37-68.
https://doi.org/1 0.1142/s0218196712500774
[13] Darafsheh, M. R., & Yousefzadeh, P. (2013). Characterization of the symmetric group by its non-commuting graph.
International Journal of Group Theory,
2(2), 47-72.
https://doi.org/10.22108/ijgt.2013.1920
[14] Zhang, L., & Shi, W. (2010). Recognition of some simple groups by their noncommuting graphs.
Monatshefte für Mathematik,
160(2), 211-221.
https://doi.org/10.1007/s006 05-009-0097-z
[15] Solomon, R. M., & Woldar, A. J. (2013). Simple groups are characterized by their non-commuting graphs.
Journal of Group Theory,
16(6), 793-824.
https://doi.org/10.151 5/jgt-2013-0021
[16] Abdollahi, A., Akbari, S., Dorbidi, H., & Shahverdi, H. (2013). Commutativity Pattern of Finite Non-Abelian p-Groups Determine Their Orders.
Communications in Algebra,
41(2), 451-461.
https://doi.org/10.1080/00927872.2011.627075
[17] Darafsheh, M. R., & Yousefzadeh, P. (2012). Some results on characterization of finite group by non commuting graph.
Transactions on Combinatorics,
1(2), 41-48.
https:/ /doi.org/10.22108/toc.2012.1180
[18] Beuerle, J. R. (2005). An Elementary Classification of Finite Metacyclic p-Groups of Class at Least Three.
Algebra Colloquium,
12(04), 553-562.
https://doi.org/10.1142 /s1005386705000519
[19] King, B. W. (1973). Presentations of metacyclic groups.
Bulletin of the Australian Mathematical Society,
8(1), 103-131.
https://doi.org/10.1017/S0004972700045500
[20] Moradipour, K. (2018). Conjugacy Class Sizes and n-th Commutativity Degrees of Some Finite Groups.
Comptes rendus de l academie bulgare des sciences,
71(4), 453-459.
http s://doi.org/10.7546/CRABS.2018.04.02