【摘要】 设G是有限非交换p群.若G中存在一个生成元个数最小是n的交换极大子群,则称G为M_n群.对于p=2,M₂群已被分类.对于奇素数p,本文给出了M₂群的同构分类,从而M₂群被完全分类.更多还原

【Abstract】 Assume that G is a finite non-abelian p-group.If G has an abelian maximal subgroup whose number of generators is at least n,then G is called a M_n-group.For p=2.M₂-groups have been classified.For p odd prime,M₂-groups are classified in this paper,and hence M₂-groups are completely classified.更多还原