Results 31 to 40 of about 558 (86)

Infinitesimal Carleson property for weighted measures induced by analytic self-maps of the unit disk [PDF]

open access: yes, 2012
We prove that, for every $\alpha > -1$, the pull-back measure $\phi ({\cal A}_\alpha)$ of the measure $d{\cal A}_\alpha (z) = (\alpha + 1) (1 - |z|^2)^\alpha \, d{\cal A} (z)$, where ${\cal A}$ is the normalized area measure on the unit disk $\D$, by ...
Li, Daniel   +2 more
core   +3 more sources

Essential norm of the differences of composition operators on the Bloch space

open access: yes, 2017
We provide some estimates for the essential norm of the differences of composition operators Cφ −Cψ acting on the Bloch space by using pseudo-hyperbolic distance, Möbius transformation and φn −ψn . Mathematics subject classification (2010): 30H30, 47B33.
Yecheng Shi, Songxiao Li
semanticscholar   +1 more source

Weighted composition operators from Dirichlet-type spaces into Stević-type spaces

open access: yes, 2020
The boundedness and compactness of weighted composition operators from Dirichlettype spaces into Stević-type spaces are investigated in this paper. Some estimates for the essential norm of weighted composition operators are also given.
Xiangling Zhu
semanticscholar   +1 more source

Compact composition operators on Bergman-Orlicz spaces [PDF]

open access: yes, 2009
We construct an analytic self-map ' of the unit disk and an Orlicz functionfor which the composition operator of symbol ' is compact on the Hardy-Orlicz space H , but not on the Bergman-Orlicz space B .
P. Lefèvre   +3 more
semanticscholar   +1 more source

On the compactness of the Stević-Sharma operator on the logarithmic Bloch spaces

open access: yes, 2016
Let H(D) denote the space of all analytic functions on the unit disc D of the complex plane C , ψ1,ψ2 ∈ H(D) , and φ be an analytic self-map of D . In this paper, we characterize the compactness of the Stević-Sharma operator on the logarithmic Bloch ...
F. Zhang, Yongmin Liu
semanticscholar   +1 more source

Weighted composition operators between Lipschitz spaces on pointed metric spaces

open access: yesOperators and Matrices, 2019
In this paper, we study weighted composition operators between Banach spaces of scalar-valued Lipschitz functions on pointed metric spaces, not necessarily compact.
Safoura Daneshmand, D. Alimohammadi
semanticscholar   +1 more source

Composition operators and closures of Dirichlet type spaces in logarithmic Bloch-type spaces

open access: yesJournal of Mathematical Inequalities, 2020
Closures of Dirichlet type spaces in logarithmic Bloch-type spaces are investigated in the paper. Moreover, the boundedness and compactness of composition operators from logarithmic Bloch-type spaces to closures of Dirichlet type spaces in logarithmic ...
L. X. Zhang
semanticscholar   +1 more source

Approximation and entropy numbers of composition operators

open access: yesConcrete Operators, 2020
We give a survey on approximation numbers of composition operators on the Hardy space, on the disk and on the polydisk, and add corresponding new results on their entropy numbers, revealing how they are different.
Li Daniel   +2 more
doaj   +1 more source

Products of radial derivative and weighted composition operators from weighted Bergman-Orlicz spaces to weighted-type spaces

open access: yes, 2018
Let H(Bn) be the space of all holomorphic functions on the unit ball Bn of Cn , φ a holomorphic self-map of Bn , u∈H(Bn) , and R the radial derivative operator on H(Bn) . Two operators on H(Bn) are defined by RWu,φ f (z)=R(u(z) f (φ(z))) and Wu,φ R f (z)=
Z. Jiang, Xiao-Feng Wang
semanticscholar   +1 more source

Hardy spaces of generalized analytic functions and composition operators

open access: yesConcrete Operators, 2018
We present some recent results on Hardy spaces of generalized analytic functions on D specifying their link with the analytic Hardy spaces. Their definition can be extended to more general domains Ω . We discuss the way to extend such definitions to more
Pozzi Elodie
doaj   +1 more source

Home - About - Disclaimer - Privacy