Generalized Stević–Sharma type operators from Hardy spaces into nth weighted type spaces

DOI10.3906/MAT-2011-67zbMath1502.30148OpenAlexW3187711543MaRDI QIDQ5101822

Yongmin Liu, Mostafa Hassanlou, Ebrahim Abbasi

Publication date: 30 August 2022

Published in: TURKISH JOURNAL OF MATHEMATICS (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.3906/mat-2011-67

zbMATH Keywords

operatorsHardy spaces

Mathematics Subject Classification ID

Linear operators on function spaces (general) (47B38) Hardy spaces (30H10) Spaces and algebras of analytic functions of one complex variable (30H99)

Related Items (6)

Product-Type Operators from Hardy Spaces to Bloch-Type Spaces and Zygmund-Type Spaces ⋮ Generalized Stević-Sharma operators from the minimal Möbius invariant space into Bloch-type spaces ⋮ Generalized Stević-Sharma type operators on spaces of fractional Cauchy transforms ⋮ Generalized Stević-Sharma type operators from H^∞ space into Bloch-type spaces ⋮ Unnamed Item ⋮ On Stević-Sharma operators from the minimal Möbius invariant space into Zygmund-type spaces

Cites Work

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• Essential norm of products of multiplication composition and differentiation operators on weighted Bergman spaces
• Estimates of essential norms of weighted composition operators between Bloch-type spaces
• Products of multiplication composition and differentiation operators on weighted Bergman spaces
• On a Stević-Sharma operator from Hardy spaces to Zygmund-type spaces on the unit disk
• Weighted differentiation composition operators from \(H^{\infty }\) and Bloch spaces to \(n\)th weighted-type spaces on the unit disk
• Composition operators from the weighted Bergman space to the \(n\)th weighted spaces on the unit disc
• Bloch type spaces of analytic functions
• New criteria for boundedness and compactness of weighted composition operators mapping into the Bloch space
• Essential norms of weighted composition operators between Zygmund-type spaces and Bloch-type spaces
• On Stević-Sharma type operator from the Besov spaces into the weighted-type space H^∞_μ

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