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- W2474905421 abstract "Let H ≤ E and X be subgroups of a finite group G. Then we say that H is X-quasipermutable (XS -quasipermutable, respectively) in E provided that G has a subgroup B such that E = N E (H)B and H is X-permutable with B and with all subgroups (with all Sylow subgroups, respectively) V of B such that (|H|, |V |) = 1. We analyze the influence of X-quasipermutable and X S -quasipermutable subgroups on the structure of G. In particular, it is proved that if every Sylow subgroup P of G is F(G) -quasipermutable in its normal closure P G in G, then G is supersoluble." @default.
- W2474905421 created "2016-07-22" @default.
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- W2474905421 date "2016-05-01" @default.
- W2474905421 modified "2023-09-26" @default.
- W2474905421 title "Finite Groups with X-Quasipermutable Sylow Subgroups" @default.
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- W2474905421 doi "https://doi.org/10.1007/s11253-016-1202-9" @default.
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