Results 171 to 180 of about 440 (199)

An Integral Formula in Weighted Bergman Spaces

Computational Methods and Function Theory, 2010
This paper is best described by its abstract: ``In order to establish that extremal functions in the Bergman space \(A^p\) act as both expansive multipliers and contractive divisors, \textit{P. Duren, D. Khavinson, H. S. Shapiro} and \textit{C. Sundberg} [Pac. J. Math.
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Hadamard–Bergman Operators on Weighted Spaces

Complex Analysis and Operator Theory
The purpose of the authors is to provide a generalization of the definition of the Hadamard-Bergman operator to the case of an arbitrary Radon measure as well as the study of such general operators in weighted spaces. Furthermore, they give meaningful examples including the integrodifferentiation operator of variable order and certain Volterra type ...
Karapetyants, Alexey, Mirotin, Adolf, Morales, Evelin   +2 more
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Bergman spaces with exponential weights

Journal of Functional Analysis, 2019
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Hu, Zhangjian, Lv, Xiaofen, Schuster, Alexander P.   +2 more
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Weighted Bergman spaces¶associated with causal symmetric spaces

manuscripta mathematica, 1999
Let \(X=H\backslash G\) be an irreducible symmetric space, \({\mathbf g}={\mathbf h}+{\mathbf q}\) the corresponding decomposition of the Lie algebra \({\mathbf g}\) of \(G\), and \({\mathbf g}={\mathbf k}+{\mathbf p}\) a compatible Cartan decomposition.
Hilgert, Joachim, Krötz, Bernhard
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Hadamard–Bergman type operators in weighted Lebesgue and Bergman spaces

Boletín de la Sociedad Matemática Mexicana
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Alexey Karapetyants, Fernando Leon-Saavedra, Evelyn Morales   +2 more
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Weighted Composition Operators on Bergman and Dirichlet Spaces

gmj, 1997
Abstract Let 𝐻(Ω) denote a functional Hilbert space of analytic functions on a domain Ω. Let 𝑤 : Ω → 𝐂 and ϕ : Ω → Ω be such that 𝑤 𝑓 ○ ϕ is in 𝐻(Ω) for every 𝑓 in 𝐻(Ω). The operator 𝑤𝐶 ϕ Given by 𝑓 → 𝑤 𝑓 ○ ϕ is called a weighted composition operator on 𝐻(Ω).
Mirzakarimi, G., Seddighi, K.
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On generalized weighted bergman spaces

Complex Variables, Theory and Application: An International Journal, 2004
The generalized weighted Bergman space (w is a modulus function) on the unit disk U, and the composition operators acting on this space are studied. Among other things, criteria for continuity and compactness are presented.
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Pointwise multipliers from weighted Bergman spaces and Hardy spaces to weighted Bergman spaces

2004
Given analytic function spaces \(X\) and \(Y\) on the unit disk in the complex plane, let \(M(X, Y)\) be the space of all analytic pointwise multipliers from \(X\) into \(Y\). In this paper, the author provides characterizations of \(M(X, Y)\) for two cases.
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Unbounded Bergman Projections on Weighted Spaces with Respect to Exponential Weights

Integral Equations and Operator Theory, 2021
Jari Taskinen, JOSÉ Bonet, Wolfgang Lusky   +2 more
exaly  

Reproducing Kernels of Some Weighted Bergman Spaces

Journal of Geometric Analysis, 2021
Yun Huang, Tao Qian, Guan-Tie Deng
exaly