Weighted composition operators from logarithmic Bloch-type spaces to Bloch-type spaces
type: Item
instance of: scholarly article
title: Weighted composition operators from logarithmic Bloch-type spaces to Bloch-type spaces
zbMATH Open document ID: 1478.47017
DOI: 10.1155/2009/964814
author: Stevo Stević
author: Ravi P. Agarwal
published in: Journal of Inequalities and Applications
publication date: 2009-11-03T00:00:00Z
Mathematics Subject Classification ID: 47B33
Mathematics Subject Classification ID: 30H30
zbMATH DE Number: 5624609
zbMATH Keywords: boundedness
zbMATH Keywords: compactness
zbMATH Keywords: weighted composition operators
zbMATH Keywords: Bloch-type spaces
Wikidata QID: Q59249221
MaRDI profile type: Publication
full work available at URL: https://doi.org/10.1155/2009/964814
OpenAlex ID: W2076768742
cites work: On new Bloch-type spaces
cites work: Q4043323
cites work: Multipliers and cyclic vectors in the Bloch space
cites work: Norm equivalence and composition operators between Bloch/Lipschitz spaces of the ball
cites work: Weighted-Hardy functions with Hadamard gaps on the unit ball
cites work: On an integral operator on the unit ball in \(\mathbb{C}^n\)
cites work: On Bloch-type functions with Hadamard gaps
cites work: Q3919921
cites work: Spaces of Holomorphic Functions in the Unit Ball
cites work: Q4888816
cites work: Differences of composition operators on the space of bounded analytic functions in the polydisc
cites work: Weighted composition operators on some weighted spaces in the unit ball
cites work: On \(B_{\log}\) to \(Q^p_{\log}\) pullbacks
cites work: Weighted composition operators from generalized weighted Bergman spaces to weighted-type spaces
cites work: On the iterated logarithmic Bloch space on the unit ball
cites work: Q5756908
cites work: Weighted composition operators from Bergman-type spaces into Bloch spaces
cites work: Weighted Composition Operators from α-Bloch Space to H∞on the Polydisc
cites work: Weighted composition operators from \(H^{\infty }\) to the Bloch space on the polydisc
cites work: Generalized composition operators on Zygmund spaces and Bloch type spaces
cites work: Weighted composition operators between \(H^\infty\) and \(\alpha\)-Bloch spaces in the unit ball
cites work: Products of integral-type operators and composition operators between Bloch-type spaces
cites work: Essential norm of the difference of weighted composition operators
cites work: Essential norms of weighted composition operators between Bloch-type spaces
cites work: Compact Composition Operators on the Bloch Space
cites work: Weighted Composition Operators on Weighted Banach Spaces of Analytic Functions
cites work: Weighted composition operators between \(H^\infty\) and the Bloch space
cites work: Weighted composition operators on the Bloch space
cites work: Composition operators on the Bloch space of several complex variables
cites work: Composition operators between \(H^\infty\) and \(a\)-Bloch spaces on the polydisc
cites work: Essential norms of weighted composition operators from the \(\alpha \)-Bloch space to a weighted-type space on the unit ball
cites work: Q3070312
cites work: On a new integral-type operator from the weighted Bergman space to the Bloch-type space on the unit ball
cites work: Q3011736
cites work: On a new integral-type operator from the Bloch space to Bloch-type spaces on the unit ball
cites work: Weighted composition operators from weighted Bergman spaces to weighted-type spaces on the unit ball
cites work: COMPOSITION OPERATORS ON THE PRIVALOV SPACES OF THE UNIT BALL OF ℂn
cites work: Compact weighted composition operators and multiplication operators between Hardy spaces
cites work: Q3653739
cites work: COMPACT DIFFERENCES OF COMPOSITION OPERATORS
cites work: Q3626088
cites work: Q3011809
cites work: Q5447425
cites work: Q5420991
cites work: Riemann–Stieltjes-type integral operators on the unit ball in
cites work: Boundedness and compactness of an integral operator on a weighted space on the polydisc
cites work: Q3544753
description: scientific article; zbMATH DE number 5624609