L2(p3)
References
- Ahanjideh, N., Heydari, S. (2016). Some simple groups which are determined by their character degree graphs. Sib. lektron. Mat. Izv. 13(0):1290–1299.
- Akhlaghi, Z., Khatami, M., Khosravi, B. (2019). Recognition of the simple groups PSL2(q) by character degree graph and order. Int. J. Group Theory 8(2):41–46.
- Conway, J. H., Curtis, R. T., Norton, S. P. (1985). Atlas of Finite Groups. Oxford: Oxford Univ.
- Heydari, S., Ahanjideh, N. (2016). Characterization of some simple groups by some irreducible complex character degrees. Int. J. Group Theory 5(2):61–74.
- Huppert, B. (2000). Some simple groups which are determined by the set of their character degrees I. Illinois J. Math. 44(4):828–842. DOI: 10.1215/ijm/1255984694.
- Isaacs, I. M. (1976). Character Theory of Finite Groups. New York: Academic Press.
- Khosravi, B., Khosravi, B., Khosravi, B. (2016). Recognition of some simple groups by character degree graph and order. Math. Rep. (Bucur.). 18(68):51–61.
- Qin, C., Yan, Y. X., Shum, K. P., Chen, G. Y. (2019). Mathieu groups and its degree prime-power graphs. Commun. Algebra 47(10):4173–4180. DOI: 10.1080/00927872.2019.1579342.
- Tong-Viet, H. P. (2012). Simple exceptional groups of lie type are determined by their character degrees. Monatsh Math. 166(3–4):559–577. DOI: 10.1007/s00605-011-0301-9.
- Vakula, I. A. (2011). On the structure of finite groups isospectral to an alternating group. Proc. Steklov Inst. Math. 272(S1):271–286. DOI: 10.1134/S0081543811020192.
- Wang, Z. B., Qin, C., Lv, H., Yan, Y. X., Chen, G. Y. (2020). A new characterization of L2(p2). Open Math. 18(1):907–915.
- Xu, H. J., Chen, G. Y., Yan, Y. X. (2014). A new characterization of simple K3-groups by their orders and large degrees of their irreducible characters. Commun. Algebra 42(12):5374–5380. DOI: 10.1080/00927872.2013.842242.
- Xu, H. J., Yan, Y. X., Chen, G. Y. (2013). A new characterization of Mathieu-groups by the order and one irreducible character degree. J. Inequal. Appl. 2013(1):1–6.
- Zavarnitsine, A. V. (2009). Finite simple groups with narrow prime spectrum. Sib. lektron. Mat. Izv. 6(0):1–12.