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Finite p-Groups in Which the Number of Subgroups of Possible Order Is Less Than or Equal to p^3 被引量:8
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作者 Haipeng QU Ying SUN Qinhai ZHANG 《Chinese Annals of Mathematics,Series B》 SCIE CSCD 2010年第4期497-506,共10页
In this paper, groups of order p^n in which the number of subgroups of possible order is less than or equal to p3 ale classified. It turns out that if p 〉 2, n≥ 5, then the classification of groups of order p^n in w... In this paper, groups of order p^n in which the number of subgroups of possible order is less than or equal to p3 ale classified. It turns out that if p 〉 2, n≥ 5, then the classification of groups of order p^n in which the number of subgroups of possible order is less than or equal to p3 and the classification of groups of order p^n with a cyclic subgroup of index p2 are the same. 展开更多
关键词 Inner abelian p-groups Metacyclic p-groups Groups of order p^n with a cyclic subgroup of index p^2 the number of subgroups
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