Results 41 to 50 of about 5,187,824 (197)
Bloch spaces of holomorphic functions in the polydisk
This work is an introduction to anisotropic spaces of holomorphic functions, which have ω-weight and are generalizations of Bloch spaces to a polydisc. We prove that these classes form an algebra and are invariant with respect to monomial multiplication.
Anahit Harutyunyan
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On a Stević-Sharma operator from Hardy spaces to the logarithmic Bloch spaces
Let H(D)\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$H(\mathbb{D ...
Yongmin Liu, Yanyan Yu
semanticscholar +1 more source
We compute upper and lower bounds for essential norm of difference of composition operators acting from weighted Bergman spaces to Bloch-type spaces.
Ram Krishan +2 more
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Generalized Composition Operators on Zygmund-Orlicz Type Spaces and Bloch-Orlicz Type Spaces
The boundedness and compactness of generalized composition operators on Zygmund-Orlicz type spaces and Bloch-Orlicz type spaces are established in this paper.
Congli Yang, Fangwei Chen, Pengcheng Wu
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On the compactness of the Stević-Sharma operator on the logarithmic Bloch spaces
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
Products of Composition and Differentiation Operators from Bloch into QK Spaces
The boundedness and compactness of the product of differentiation and composition operators from Bloch spaces into QK spaces are discussed in this paper.
Shunlai Wang, Taizhong Zhang
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Generalized composition operators from Bloch type spaces to QK type spaces
This paper characterizes the boundedness and compactness of the generalized composition operator (Cφgf)(z)=∫0zf'(φ(ξ))g(ξ)dξ from Bloch type spaces to QK type spaces.
Fang Zhang, Yongmin Liu
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Strong Continuity of Composition Semigroups on the Generalized Bloch Spaces of the Upper Half Plane
We investigate strong continuity of composition semigroups on the generalized Bloch spaces of the upper half plane. These composition semigroups are induced by automorphisms of the upper half plane as classified into three distinct groups in [3].
K. A. Wandera, J. O. Bonyo, D. O. Ambogo
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Entangled Bloch spheres: Bloch matrix and two-qubit state space
20 pages, 5 ...
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On α-Bloch Spaces and Multipliers of Dirichlet Spaces
Suppose \(B^\alpha, \alpha\in (0, \infty); Q_p, p\in (0, \infty)\) and \(D_\alpha, \alpha\in (-\infty, 2)\) are the spaces of all analytic functions \(f\) in the unit disc \(D:| z|
Aulaskari, Rauno +3 more
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