摘要
Let G be a finite group and p a prime number. We prove that if G is a finite group of order |PSL(2, p (2))| such that G has an irreducible character of degree p (2) and we know that G has no irreducible character theta such that 2p | theta(1), then G is isomorphic to PSL(2, p (2)). As a consequence of our result we prove that PSL(2, p (2)) is uniquely determined by the structure of its complex group algebra.
- 出版日期2015-3