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dc.contributor.authorKniahina, V.N.-
dc.contributor.authorMonakhov, V.S.-
dc.contributor.authorКнягина, В.Н.-
dc.contributor.authorМонахов, В.С.-
dc.date.accessioned2021-02-25T14:29:16Z-
dc.date.available2021-02-25T14:29:16Z-
dc.date.issued2011-
dc.identifier.citationKniahina, V.N. Finite groups with ℙ-subnormal primary cyclic subgroups / V.N. Kniahina, V.S. Monakhov // arXiv.org.math.GR. - 2011. - arXiv:1110.4720v2. - P. [1-15].ru
dc.identifier.urihttp://elib.gsu.by/jspui/handle/123456789/17229-
dc.description.abstractA subgroup H of a group G is called P-subnormal in G whenever either H = G or there is a chain of subgroups H = H0 ⊂ H1 ⊂ . . . ⊂ Hn = G such that |Hi : Hi−1| is a prime for all i. In this paper, we study the groups in which all primary cyclic subgroups are P-subnormal.ru
dc.language.isoАнглийскийru
dc.subjectfinite groupru
dc.subjectsupersolvable groupru
dc.subjectprimary subgroupru
dc.subjectcyclic subgroupru
dc.titleFinite groups with ℙ-subnormal primary cyclic subgroupsru
dc.typeArticleru
dc.rootarXiv.org.math.GRru
dc.numberarXiv:1110.4720v2ru
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