On a finite group having a normal series whose factors have bicyclic Sylow subgroups

dc.contributor.author	Monakhov, Victor
dc.contributor.author	Trofimuk, Alexander
dc.date.accessioned	2020-11-10T14:38:11Z
dc.date.available	2020-11-10T14:38:11Z
dc.date.issued	2011
dc.identifier.citation	1. Monakhov, V.S. On a finite group having a normal series whose factors have bicyclic Sylow subgroups / V.S. Monakhov, A.A. Trofimuk // Communications in algebra. – 2011. – 39. – P. 3178–3186.	ru_RU
dc.identifier.uri	http://rep.brsu.by:80/handle/123456789/4624
dc.description.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 A4-free groups with this property. Exact estimations of the derived length and nilpotent length of such groups are obtained.	ru_RU
dc.language.iso	en	ru_RU
dc.publisher	Taylor & Francis Group	ru_RU
dc.subject	Sylow subgroups	ru_RU
dc.subject	Derived length	ru_RU
dc.subject	Normal series	ru_RU
dc.subject	Nilpotent length	ru_RU
dc.title	On a finite group having a normal series whose factors have bicyclic Sylow subgroups	ru_RU
dc.type	Article	ru_RU