ISSN 0253-2778

CN 34-1054/N

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Mp-embedded subgroups and the structure of finite groups

    Abstract
  • A subgroup H of G is called Mp-embedded in G, if there exists a p-nilpotent subgroup B of G such that Hp∈Sylp(B) and B is Mp-supplemented in G. The structure of finite groups is investigated by means of Mp-embedded property of primary subgroups.
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