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

机译:在一个具有正态级数的有限群上,该正态级数的因子具有双环sylow子群

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摘要

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.
机译:我们考虑具有正态级数的有限群的结构,该正态级数的因子具有双环Sylow子群。特别是,我们研究具有此属性的奇数组和不含A4的组。获得了此类基团的推导长度和幂幂长度的精确估计。

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