On an integral-type operator between weighted-type spaces and Bloch-type spaces on the unit ball
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Publication:613237
DOI10.1016/j.amc.2010.08.045zbMath1219.47066OpenAlexW1985057743MaRDI QIDQ613237
Publication date: 20 December 2010
Published in: Applied Mathematics and Computation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.amc.2010.08.045
boundednesscompactnessessential normunit ballweighted-type spaceBloch-type spaceintegral-type operator
Linear operators on function spaces (general) (47B38) Integral operators (47G10) Other spaces of holomorphic functions of several complex variables (e.g., bounded mean oscillation (BMOA), vanishing mean oscillation (VMOA)) (32A37)
Related Items (14)
Essential norm of an integral-type operator from ω-Bloch spaces to μ-Zygmund spaces on the unit ball ⋮ Carleson embeddings and two operators on Bergman spaces of tube domains over symmetric cones ⋮ Note on a Li-Stević integral-type operator from mixed-norm spaces to nth weighted spaces ⋮ Essential norm of products of multiplication composition and differentiation operators on weighted Bergman spaces ⋮ Iterated differentiation followed by composition from Bloch-type spaces to weighted BMOA spaces ⋮ Weighted differentiation composition operator from logarithmic Bloch spaces to Bloch-type spaces ⋮ Integral-type operators from Bloch-type spaces to \(Q_{K}\) spaces ⋮ Norm of a Volterra integral operator on some analytic function spaces ⋮ On an integral-type operator from the Bloch space to mixed norm spaces ⋮ Integral-type operators from \(F(p,q,s)\) space to \(\alpha\)-Bloch-Orlicz and \(\beta\)-Zygmund-Orlicz spaces ⋮ Volterra-type operators from weighted Bergman-Orlicz space to \(\beta \)-Zygmund-Orlicz and \(\gamma \)-Bloch-Orlicz spaces ⋮ Products of multiplication composition and differentiation operators on weighted Bergman spaces ⋮ The product-type operators from logarithmic Bloch spaces to Zygmund-type spaces ⋮ Volterra-type operators from F(p,q,s) space to Bloch-Orlicz and Zygmund-Orlicz spaces
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