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Finite p-Groups with Few Non-major k-Maximal Subgroups 被引量:1
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作者 boyan wei Haipeng QU Yanfeng LUO 《Chinese Annals of Mathematics,Series B》 SCIE CSCD 2018年第1期59-68,共10页
A subgroup of index p^k of a finite p-group G is called a k-maximal subgroup of G.Denote by d(G) the number of elements in a minimal generator-system of G and by δ_k(G) the number of k-maximal subgroups which do not ... A subgroup of index p^k of a finite p-group G is called a k-maximal subgroup of G.Denote by d(G) the number of elements in a minimal generator-system of G and by δ_k(G) the number of k-maximal subgroups which do not contain the Frattini subgroup of G.In this paper,the authors classify the finite p-groups with δ_(d(G))(G) ≤ p^2 and δ_(d(G)-1)(G) = 0,respectively. 展开更多
关键词 Finite p-groups k-Maximal subgroups k-Major subgroups Frattini subgroup The number of non-major k-maximal subgroups
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