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Compact differences of weighted composition operators from weighted Bergman spaces to weighted-type spaces

Applied Mathematics and Computation, 2010
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Zhi Jie Jiang, Stevo Stevic
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Normal functional and spaces of weights

International Journal of Theoretical Physics, 1991
Let \(A=(X,O)\) be a hypergraph, where \(X\) is a non-empty set and \(O\) is a covering of \(X\) by nonempty subsets of \(X\). By a result of T. A. Cook, the space \(J(A)\) of Jordan weights on \(A\) is an ordered Banach space under the base-norm induced by the base consisting of the probability weights on \(A\).
Hagler, J., Schindler, C.
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Weights on Spaces

1974
Boolean σ-algebras and probability measures arise in the study of the logic of propositions associated with a single experiment, as was pointed out by Kolmogoroy [15]. Recently [4, 16, 17] a program has been initiated to generate models for the logic of propositions associated with multiple experiments.
E.R. Gerelle, R.J. Greechie, F.R. Miller
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Weighted Subspaces of Hardy Spaces

Canadian Journal of Mathematics, 1988
A function f in Hp on the unit disc U of the complex plane has the uniform growthWe consider in this paper a subspace of Hp with better uniform growthFor the previous results on see [5, 6, 7]. We start with proving an inequality on Hp which is related to the Hardy-Stein identity (Theorem 2.1) in Section 2. This is applied in the subsequent section to
Kim, Hong Oh, Kwon, Ern Geun
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On Spaces Associated with Weighted Cesàro and Copson Spaces

Mathematical Notes, 2022
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Weighted composition operators on weighted Lorentz spaces

Colloquium Mathematicum, 2012
The boundedness, compactness and closedness of the range of weighted composition operators acting on weighted Lorentz spaces L(p, q, wd mu) for 1 < p
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Weighted composition operators from the logarithmic weighted-type space to the weighted Bergman space in

Applied Mathematics and Computation, 2010
The setting for this article is a bounded, circular, strictly convex domain~\(\Omega\) in~\(\mathbb{C}^n\) with boundary of class~\(C^2\). Let \(r(z)\) denote the Minkowski functional of~\(\Omega\), that is, the infimum of positive numbers~\(\rho\) such that \(z\in\rho\Omega\). Let \(H^\beta(\Omega)\) (where \(\beta>0\)) denote the space of holomorphic
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Weighted composition operators from weighted Bergman spaces to weighted-type spaces on the unit ball

Applied Mathematics and Computation, 2009
If \(H(\Delta)\) denote the space of holomorphic functions in the unit disc \(\Delta\subset\mathbb{C}^n\). For a holomorphic self-map \(\varphi= \Delta\to\Delta\) and \(u\in H(\Delta)\), the author considers the composition operator \[ C_{\varphi,u}: f\mapsto uf(\varphi).
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Spaces of weighted symbols and weighted sobolev spaces on manifolds

1987
This paper gives an approach to pseudodifferential operators on noncompact manifolds using a suitable class of weighted symbols and Sobolev spaces introduced by H.O. Cordes on ℙ. Here, these spaces are shown to be invariant under certain changes of coordinates. It is therefore possible to transfer them to manifolds with a compatible structure.
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Weight Loss in Humans in Space

Aviation, Space, and Environmental Medicine, 2011
Bodyweight loss during spaceflight has been observed among astronauts since the early space missions. Considerable mission data has been accumulated, including data from female astronauts, on the many Shuttle and International Space Station missions.
Matsumoto, Akiko   +5 more
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