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ON WEAKLY s-PERMUTABLY EMBEDDED SUBGROUPS OF FINITE GROUPS

机译:关于有限群的弱s-可嵌入嵌入子群

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摘要

Suppose G is a finite group and H is subgroup of G. H is said to be s permutaby embedded in G if for each prime p dividing /H/, a Sylow p-subgroup of H is also a Sylow p-subgroup of some s permutable subgroup of G; H is called weakly s-permutably embedded in G if there are a subnormal subgroup T of G and an s-permutably embedded subgroup HS_e of G contained in H such that G = HT and H n T __ Hse_. We investigate the influence of weakly s-permutably embedded subgroups on the structure offinite groups. Some recent results are generalized.
机译:假设G是一个有限群,H是G的子群。如果对于每个素数除以/ H /,H的Sylow p-子群也是某些s的Sylow p-子群,则H被说成是在G中的s置换。 G的可置换子群;如果在H中包含G的一个次正规子组T和一个G的s可置换地嵌入的子组HS_e,使得G = HT和H n T __ Hse_,则H被称为s弱可置换地嵌入G。我们研究了弱s-可置换嵌入的子群对有限群结构的影响。概括了一些最近的结果。

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