On the prime graph of L2 (q) where q = pα < 100
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KHOSRAVI, Behrooz, AMIRI, Seyyed-Sadegh-Salehi. On the prime graph of L2 (q) where q = pα < 100. In: Quasigroups and Related Systems, 2006, vol. 14, nr. 2(16), pp. 179-190. ISSN 1561-2848.
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Quasigroups and Related Systems
Volumul 14, Numărul 2(16) / 2006 / ISSN 1561-2848

On the prime graph of L2 (q) where q = pα < 100

Pag. 179-190

Khosravi Behrooz, Amiri Seyyed-Sadegh-Salehi
 
 
 
Disponibil în IBN: 15 decembrie 2013


Rezumat

Let G be a finite group. We construct the prime graph of G as follows: the vertices of this graph are the prime divisors of |G| and two vertices p and q are joined by an edge if and only if G contains an element of order pq . The prime graph of G is denoted by Γ(G). Mina Hagie (Comm. Algebra, 2003) determined nite groups G such that Γ(G) = Γ(S), where S is a sporadic simple group. In this paper we determine nite groups G such that Γ(G) = Γ(L2 (q)) for some q < 100.