Geodesic
On finite solvable groups with bicyclic cofactors of primary subgroups
Trudy Instituta matematiki, Tome 24 (2016) no. 1, pp. 95-99

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Finite soluble groups with bicyclic cofactors of primary subgroups are investigated. It is proved that the derived length of $G/\Phi(G)$ is at most $6,$ the nilpotent length of $G$ is at most $4,$ $\{2,3\}'$-Hall subgroup of $G$ possesses an ordered Sylow tower of supersolvable type and normal in $G$. 
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     author = {A. A. Trofimuk and D. D. Daudov},
     title = {On finite solvable groups with bicyclic cofactors of primary subgroups},
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     url = {http://geodesic.mathdoc.fr/item/TIMB_2016_24_1_a10/}
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A. A. Trofimuk; D. D. Daudov. On finite solvable groups with bicyclic cofactors of primary subgroups. Trudy Instituta matematiki, Tome 24 (2016) no. 1, pp. 95-99. http://geodesic.mathdoc.fr/item/TIMB_2016_24_1_a10/