Geodesic
Quasirecognition by Prime Graph of2Dp(3) Where p = 2n+ 1 ≥ 5 is a Prime
Bulletin of the Malaysian Mathematical Society, Tome 32 (2009) no. 3 Cet article a éte moissonné depuis la source Bulletin of the Malaysian Mathematical Society website

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In this paper as the main result, we show that if is a finite group such that , where , is a prime number, then has a unique non-abelian composition factor isomorphic to . We also show that if is a finite group satisfying and , then . As a consequence of our result we give a new proof for a conjecture of W. J. Shi and J. X. Bi [A characteristic property for each finite projective special linear group, in Groups-Canberra
Classification : 20D05, 20D60. 
@article{BMMS_2009_32_3_a7,
     author = {A. Babai and B. Khosravi and N. Hasani},
     title = {Quasirecognition by {Prime} {Graph} {of2Dp(3)} {Where} p = 2n+ 1 \ensuremath{\geq} 5 is a {Prime}},
     journal = {Bulletin of the Malaysian Mathematical Society},
     year = {2009},
     volume = {32},
     number = {3},
     url = {http://geodesic.mathdoc.fr/item/BMMS_2009_32_3_a7/}
}
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%F BMMS_2009_32_3_a7
A. Babai; B. Khosravi; N. Hasani. Quasirecognition by Prime Graph of2Dp(3) Where p = 2n+ 1 ≥ 5 is a Prime. Bulletin of the Malaysian Mathematical Society, Tome 32 (2009) no. 3. http://geodesic.mathdoc.fr/item/BMMS_2009_32_3_a7/