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CHARACTERIZATION OF MODULAR FROBENIUS GROUPS OF SPECIAL TYPE
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作者 范娟娟 杜妮 曾吉文 《Acta Mathematica Scientia》 SCIE CSCD 2013年第2期525-531,共7页
In this article, we first investigate the properties of modular Frobenius groups. Then, we consider the case that G' is a minimal normal subgroup of a modular Frobenius group G. We give the complete classification of... In this article, we first investigate the properties of modular Frobenius groups. Then, we consider the case that G' is a minimal normal subgroup of a modular Frobenius group G. We give the complete classification of G when G' as a modular Frobenius kernel has no more than four conjugacy classes in G. 展开更多
关键词 Modular Probenius group minimal normal subgroup Frobenius group conju-gacy classes
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Semipermutable subgroups and s-semipermutable subgroups in finite groups
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作者 Yangming LI 《Frontiers of Mathematics in China》 SCIE CSCD 2022年第1期23-46,共24页
Suppose that H is a subgroup of a finite group G.We call H is semipermutable in G if HK=KH iov any subgroup K of G such that(|H|,|K|)=1;H is s-semipermutable in G if HG_(p)=G_(p)H,for any Sylow p-subgroup G_(p)of G su... Suppose that H is a subgroup of a finite group G.We call H is semipermutable in G if HK=KH iov any subgroup K of G such that(|H|,|K|)=1;H is s-semipermutable in G if HG_(p)=G_(p)H,for any Sylow p-subgroup G_(p)of G such that(|H|,p)=1.These two concepts have been received the attention of many scholars in group theory since they were introduced by Professor Zhongmu Chen in 1987.In recent decades,there are a lot of papers published via the application of these concepts.Here we summarize the results in this area and gives some thoughts in the research process. 展开更多
关键词 Semipermutable subgroup s-semipermutable subgroup maximal subgroup minimal subgroup the generalized Fitting-subgroup formation
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Finite p-Groups G with H'=G'for Each A2-Subgroup H^(*)
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作者 Dandan Zhang Haipeng Qu Yanfeng Luo 《Algebra Colloquium》 SCIE CSCD 2023年第2期293-300,共8页
A finite p-group G is called an At-group if t is the minimal non-negative integer such that all subgroups of index pt of G are abelian.The finite p-groups G with H'=G'for all A2-subgroups H of G are classified... A finite p-group G is called an At-group if t is the minimal non-negative integer such that all subgroups of index pt of G are abelian.The finite p-groups G with H'=G'for all A2-subgroups H of G are classified completely in this paper.As an application,a problem proposed by Berkovich is solved. 展开更多
关键词 finite p-group minimal non-abelian subgroup A2-subgroup derived subgroup
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