Quasirecognizability by the Set of Element Orders for Groups 3 D 4(q), for q Even |
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Authors: | O. A. Alekseeva |
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Affiliation: | (1) Chelyabinsk Humanitarian Institute, Chelyabinsk, Russia |
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Abstract: | It is proved that if G is a finite group with an element order set as in the simple group 3D4(q), where q is even, then the commutant of G/F(G) is isomorphic to 3D4(q) and the factor group G/G′ is a cyclic {2, 3}-group. __________ Translated from Algebra i Logika, Vol. 45, No. 1, pp. 3–19, January–February, 2006. |
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Keywords: | finite group simple group set of element orders quasirecognizability prime graph |
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