摘要

In this paper we study the family of finite groups with the property that every maximal abelian normal subgroup is self-centralizing. It is well known that this family contains all finite supersolvable groups, but it also contains many other groups. In fact, every finite group G is a subgroup of some member of this family, and we show that if G is solvable, then can be chosen so that every abelian normal subgroup of G is contained in some self-centralizing abelian normal subgroup of .

  • 出版日期2018-8

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