A Class of Operator-Related Composition Operators from the Besov Spaces into the Bloch Space

Zhu, Xiangling; Abbasi, Ebrahim; Ebrahimi, Ali

doi:10.1007/s41980-020-00374-w

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2024

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Cited by 8 publications

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“…Wang et al in [30] considered the difference of two Stević-Sharma operators and investigated its boundedness, compactness and order boundedness between Banach spaces of analytic functions. Some more related results can be found (see, e.g., [4,10,12,13,33] and the references therein).…”

Section: Introductionmentioning

confidence: 89%

Generalized Stević-Sharma type operators from derivative Hardy spaces into Zygmund-type spaces

Guo

2022

Preprint

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Let u, v be the analytic functions on the open unit disk D in the complex plane, \varphi the analytic self-map of D and m a nonnegative integer, n a positive integer that is greater than m. We consider the generalized Stevi\’{c}-Sharma type operator T_{u,v,\varphi}^{m,n}f(z)=u(z)f^{(m)}(\varphi(z))+v(z)f^{(n)}(\varphi(z)) acting from the derivative Hardy spaces into Zygmund-type spaces, and investigate its boundedness, essential norm and compactness in this paper.

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Section: Introductionmentioning

confidence: 89%

Generalized Stević-Sharma type operators from derivative Hardy spaces into Zygmund-type spaces

Guo

2022

Preprint

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Generalized Stević–Sharma Type Operators on Spaces of Fractional Cauchy Transforms

Abbasi,

Hassanlou

2024

Mediterr. J. Math.

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On an Extension of Stević–Sharma Operator from Weighted Bergman–Orlicz Space to Weighted-Type Space on the Unit Ball

Guo

2022

Complex Anal. Oper. Theory

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A Class of Operator-Related Composition Operators from the Besov Spaces into the Bloch Space

Cited by 8 publications

References 9 publications

Generalized Stević-Sharma type operators from derivative Hardy spaces into Zygmund-type spaces

Generalized Stević-Sharma type operators from derivative Hardy spaces into Zygmund-type spaces

Generalized Stević–Sharma Type Operators on Spaces of Fractional Cauchy Transforms

On an Extension of Stević–Sharma Operator from Weighted Bergman–Orlicz Space to Weighted-Type Space on the Unit Ball

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