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dc.contributor.authorМиротин, А.Р.-
dc.contributor.authorMirotin, A.R.-
dc.date.accessioned2022-05-27T09:42:03Z-
dc.date.available2022-05-27T09:42:03Z-
dc.date.issued2020-
dc.identifier.citationМиротин, А.Р. Компактные операторы Ганкеля над компактными Абелевыми группами = On compact Hankel operators over compact Abelian groups / А.Р. Миротин // Functional Analysis. - 2020. - № 6. - С. 1-22.ru
dc.identifier.urihttp://elib.gsu.by/jspui/handle/123456789/40918-
dc.description.abstractWe consider compact and connected Abelian group G with a linearly ordered dual. Based on the description of the structure of compact Hankel operators over G, generalizations of the classical Kronecker, Hartman, Peller and Adamyan - Arov - Krein theorems are obtained. A generalization of Burling’s invariant subspace theorem is also established. Applications are given to Hankel operators over discrete groups.ru
dc.language.isoРусскийru
dc.subjectcompact Abelian groupru
dc.subjectlinearly ordered groupru
dc.subjectHankel operatorru
dc.subjectcompact operatorru
dc.subjectfinite rank operatorru
dc.subjectSchatten–von Neumann classru
dc.subjectsingular numberru
dc.subjectinvariant subspaceru
dc.titleКомпактные операторы Ганкеля над компактными Абелевыми группамиru
dc.title.alternativeOn compact Hankel operators over compact Abelian groupsru
dc.typeArticleru
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