| نویسندگان | Khosravi B., Momen Z. |
| نشریه | Miskolc Mathematical Notes |
| كد DOI/DOR | 10.18514/mmn.2014.777 |
| تاریخ انتشار | ۲۰۱۴ |
چکیده مقاله
Let G be a finite group. The character degree graph of G, which is denoted by Γ(G), is the graph whose vertices are the prime divisors of the character degrees of the group G and two vertices p1 and p2 are joined by an edge if p1p2 divides some character degree of G. In this paper we prove that if G is a simple group of order less that 6000, then G is uniquely determined by its character degree graph and its order. Also by an example we show that this result is not true for all simple groups. © 2014 Miskolc University Press.
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