On a Finite Group Having a Normal Series Whose Factors Have Bicyclic Sylow Subgroups |
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| Authors: | V. S. Monakhov |
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| Affiliation: | Department of Mathematics , Gomel Francisk Skorina State University , Gomel , Belarus |
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| Abstract: | We consider the structure of a finite group having a normal series whose factors have bicyclic Sylow subgroups. In particular, we investigate groups of odd order and A 4-free groups with this property. Exact estimations of the derived length and nilpotent length of such groups are obtained. |
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| Keywords: | Bicyclic Sylow subgroups Derived length A 4-Free groups Normal series Nilpotent length |
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