Results 21 to 30 of about 13,068 (205)
Journal of Function Spaces, 2020 Let σ be a weight function such that σ/1−z2α is in the class Bp0α of Békollé weights, μ a normal weight function, ψ a holomorphic map on D, and φ a holomorphic self-map on D.
Elina Subhadarsini, Ajay K. Sharma
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Volterra composition operators between weighted Bergman spaces and weighted Bloch type spaces [PDF]
, 2010 We characterize boundedness and compactness of Volterra composition operators acting between weighted Bergman spaces $A_v, p$ and weighted Bloch type spaces $B_w$
Wolf, Elke
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Journal of Function Spaces, 2018 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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Essential Norms of Stević–Sharma Operators from General Banach Spaces into Zygmund-Type Spaces
Journal of Mathematics, 2022 A Stević–Sharma operator denoted by Tψ1,ψ2,φ is a generalization product of multiplication, differentiation, and composition operators. Using several restrictive terms, we characterize an approximation of the essential norm of the Stević–Sharma operator ...
M. A. Bakhit
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On a product-type operator from weighted Bergman-Orlicz space to some weighted type spaces.
Appl Math Comput, 2015 Jiang ZJ.
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Surjective Isometries of Weighted Bergman Spaces [PDF]
Proceedings of the American Mathematical Society, 1989 Let Ω \Omega be a bounded, simply connected domain in C n = R 2 n {{\mathbf {C}}^n} = {R^{2n}} , let
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Mathematics, 2021 Let N denote the set of all positive integers and N0=N∪{0}. For m∈N, let Bm={z∈Cm:|z|
Manisha Devi +2 more
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Weighted Sub-Bergman Hilbert spaces in the unit ball of ℂn
Concrete Operators, 2020 In this note, we study defect operators in the case of holomorphic functions of the unit ball of ℂn. These operators are built from weighted Bergman kernel with a holomorphic vector.
Rososzczuk Renata, Symesak Frédéric
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Weighted reproducing kernels in Bergman spaces.
Michigan Mathematical Journal, 1994 A major inspiration for this paper is the factorization theory developed by \textit{H. Hedenmalm} [J. Reine Angew. Math. 422, 45-68 (1991; Zbl 0734.30040)] for the standard Bergman space \(A^2\), and later generalized to the Bergman space \(A^2\) by \textit{P. Duren}, \textit{D. Khavinson}, \textit{H. S. Shapiro} and \textit{C. Sundberg} [Pac. J. Math.
MacGregor, T. H., Stessin, M. I.
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On weights which admit the reproducing kernel of Bergman type
International Journal of Mathematics and Mathematical Sciences, 1992 In this paper we consider (1) the weights of integration for which the reproducing kernel of the Bergman type can be defined, i.e., the admissible weights, and (2) the kernels defined by such weights.
Zbigniew Pasternak-Winiarski
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