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dc.contributor.authorКозел, П. Т.-
dc.date.accessioned2020-07-30T12:59:06Z-
dc.date.available2020-07-30T12:59:06Z-
dc.date.issued1995-
dc.identifier.citationВестник Белорусского государственного университета. Сер. 1, Физика. Математика. Механика. – 1995. – № 3. – С. 69-71.ru
dc.identifier.issn0321-0367-
dc.identifier.urihttps://elib.bsu.by/handle/123456789/247017-
dc.description.abstractLet O3(K, Q) be orthogonal group over the algebraically closed field K, churK = 2. It is proved that each element o in O3(K, Q) contains the elementary divisor x + 1 and if o≠e, then in addition o contains either two elementary divisors x + p and x + p-1 , p≠1 or one divisor (x + 1)2.ru
dc.language.isoruru
dc.publisherМинск : Універсітэцкаеru
dc.rightsinfo:eu-repo/semantics/openAccessen
dc.subjectЭБ БГУ::ЕСТЕСТВЕННЫЕ И ТОЧНЫЕ НАУКИ::Математикаru
dc.titleО строении элементов ортогональной группы над алгебраически замкнутым полем характеристики 2ru
dc.typearticleru
dc.rights.licenseCC BY 4.0ru
Appears in Collections:1995, №3 (сентябрь)

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