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Berezin number inequalities in terms of Specht’s ratio Specht Oranına Göre Berezin Sayı Eşitsizlikleri

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dc.creator Başaran, Hamdullah
dc.creator GÜRDAL, Mehmet
dc.date 2022-12-31T00:00:00Z
dc.date.accessioned 2025-02-25T10:35:07Z
dc.date.available 2025-02-25T10:35:07Z
dc.identifier 9e6258b6-702e-4c83-9a68-4c11d564c4b7
dc.identifier 10.31202/ecjse.1131830
dc.identifier https://avesis.sdu.edu.tr/publication/details/9e6258b6-702e-4c83-9a68-4c11d564c4b7/oai
dc.identifier.uri http://acikerisim.sdu.edu.tr/xmlui/handle/123456789/100745
dc.description Smooth functions are associated with operators on Hilbert spaces of analytic functions through the Berezin transform. The Berezin symbol and the Berezin number of an operator A on the Hilbert functional space ℋ(Ω) over some set Ω with the reproducing kernel are defined, respectively, by (Formula presented) By using this bounded function Ã, we present some new Berezin number inequalities of Hilbert functional space operators. Some inequalities with respect to Specht’s ratio are improved and generalized. Using these modifications, we also establish various new inequalities for the Berezin radius and Berezin norm of operators.
dc.language tur
dc.rights info:eu-repo/semantics/closedAccess
dc.title Berezin number inequalities in terms of Specht’s ratio Specht Oranına Göre Berezin Sayı Eşitsizlikleri
dc.type info:eu-repo/semantics/article


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