The product-type operators from logarithmic Bloch spaces to Zygmund-type spaces | Zendy

Yongmin Liu | Zendy; Yanyan Yu | Zendy

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The product-type operators from logarithmic Bloch spaces to Zygmund-type spaces

Author(s) -

Yongmin Liu,

Yanyan Yu

Publication year - 2019

Publication title -

filomat

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.449

H-Index - 34

eISSN - 2406-0933

pISSN - 0354-5180

DOI - 10.2298/fil1912639l

Subject(s) - mathematics , type (biology) , logarithm , compact space , integer (computer science) , product (mathematics) , operator (biology) , pure mathematics , mathematical analysis , discrete mathematics , combinatorics , geometry , ecology , biochemistry , chemistry , repressor , computer science , transcription factor , gene , biology , programming language

The boundedness and compactness of a product-type operator, recently introduced by S. Stevic, A. Sharma and R. Krishan, Tn?1,?2,?f(z) = ?1(z) f(n)(?(z)) + ?2(z) f(n+1)(?(z)), f ? H(D), from the logarithmic Bloch spaces to Zygmund-type spaces are characterized, where ?1, ?2 ? H(D),? is an analytic self-map of D and n a positive integer.

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