The multiplication operator from \(F(p, q, s)\) spaces to \(n\)th weighted-type spaces on the unit disk
type: Item
instance of: scholarly article
title: The multiplication operator from \(F(p, q, s)\) spaces to \(n\)th weighted-type spaces on the unit disk
zbMATH Open document ID: 1250.47038
DOI: 10.1155/2012/343194
author: Yongmin Liu
author: Yanyan Yu
published in: Journal of Function Spaces and Applications
publication date: 2012-08-03T00:00:00Z
review text: Summary: Let \(H(\mathbb D)\) be the space of analytic functions on \(\mathbb D\) and \(u \in H(\mathbb D)\). The boundedness and compactness of the multiplication operator \(M_u\) from \(F(p, q, s)\) (or \(F_0(p, q, s)\)) spaces to \(n\)th weighted-type spaces on the unit disk are investigated in this paper.
Mathematics Subject Classification ID: 47B37
Mathematics Subject Classification ID: 46E15
Mathematics Subject Classification ID: 30H99
zbMATH DE Number: 6063091
Wikidata QID: Q58908209
MaRDI profile type: Publication
full work available at URL: https://doi.org/10.1155/2012/343194
OpenAlex ID: W1594128115
cites work: Composition operators from the weighted Bergman space to the \(n\)th weighted spaces on the unit disc
cites work: HARDY–BLOCH TYPE SPACES AND LACUNARY SERIES ON THE POLYDISK
cites work: Q4038271
cites work: Compact differences of weighted composition operators on weighted Banach spaces of analytic functions
cites work: Generalized composition operators on Zygmund spaces and Bloch type spaces
cites work: Product of differentiation operators and multiplication operators from \(H^\infty\) to Zygmund spaces
cites work: Composition followed by differentiation between \(H^\infty\) and Zygmund spaces
cites work: Q3171006
cites work: Q3601319
cites work: Integral-type operators from Bloch-type spaces to Zygmund-type spaces
cites work: ON AN INTEGRAL OPERATOR FROM THE ZYGMUND SPACE TO THE BLOCH-TYPE SPACE ON THE UNIT BALL
cites work: Q5634458
cites work: Q4884544
cites work: Boundedness From Below of Multiplication Operators Between α-Bloch Spaces
cites work: Multiplication operators on the Lipschitz space of a tree
cites work: Multiplication operators on the Bergman space via analytic continuation
cites work: Multiplication operators on analytic functional spaces
cites work: Boundedness from below of multiplication operators between \(\alpha\)-Bloch spaces on the unit ball
cites work: Q3370341
cites work: The multipliers between the mixed norm spaces in \(\mathbb C^n\)
cites work: Q4901110
cites work: Composition followed by differentiation from \(H^{\infty }\) and the Bloch space to \(n\)th weighted-type spaces on the unit disk
cites work: Weighted differentiation composition operators from weighted Bergman space to \(n\)th weighted space on the unit disk
cites work: WEIGHTED COMPOSITION OPERATORS FROM F(p, q, s) INTO LOGARITHMIC BLOCH SPACE
cites work: Composition operators from \(F(p, q, s)\) spaces to the \(n\)th weighted-type spaces on the unit disc
cites work: WEIGHTED COMPOSITION OPERATORS FROM F(p, q, s) TO BLOCH TYPE SPACES ON THE UNIT BALL
cites work: Volterra composition operators from generalized weighted Bergman spaces to \(\mu \)-Bloch spaces
cites work: On some integral-type operators between a general space and Bloch-type spaces
cites work: Boundedness and compactness of an integral-type operator from Bloch-type spaces with normal weights to \(F(p, q, s)\) space
cites work: Q3425029
cites work: Q4464229
cites work: Composition operators on small spaces
cites work: Composition operators between \(H^\infty\) and \(a\)-Bloch spaces on the polydisc
cites work: Weighted differentiation composition operators from \(H^{\infty }\) and Bloch spaces to \(n\)th weighted-type spaces on the unit disk
cites work: Q4673111
description: scientific article; zbMATH DE number 6063091