Results 101 to 110 of about 13,068 (205)
Weighted Bergman spaces and the $\partial -$equation [PDF]
23 pages; Some minor mistakes are corrected; to appear in Trans ...
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The single generalized weighted composition operator Du,ψn on various spaces of analytic functions has been investigated for decades, i.e., Du,ψnf=u·(f(n)∘ψ), where f∈H(D).
Xiangling Zhu, Qinghua Hu
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Curvature of vector bundles and subharmonicity of Bergman kernels
In a previous paper, \cite{Berndtsson}, we have studied a property of subharmonic dependence on a parameter of Bergman kernels for a family of weighted $L^2$-spaces of holomorphic functions.
Berndtsson, Bo
core
Stigma Management within and between Levels
Abstract We respond to recent calls to connect our understanding of stigma across and between levels of analysis by investigating how stigma management strategies to the same stigma vary and relate in nested industry, organizational, and individual actors.
Rebecca Mitchell +3 more
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Correlations of mobility and Covid-19 transmission in global data. [PDF]
Bergman NK, Fishman R.
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Tropical ideals do not realise all Bergman fans. [PDF]
Draisma J, Rincón F.
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Interpolation and sampling in small Bergman spaces
Carleson measures and interpolating and sampling sequences for weighted Bergman spaces on the unit disk are described for weights that are radial and grow faster than the standard weights $(1-|z|)^{-\alpha ...
Seip, Kristian
core
Definition and Properties of the Libera Operator on Mixed Norm Spaces
We consider the action of the operator ℒg(z)=(1-z)-1∫z1f(ζ)dζ on a class of “mixed norm” spaces of analytic functions on the unit disk, X=Hα,νp,q, defined by the requirement g∈X⇔r↦(1-r)αMp(r,g(ν))∈Lq([0,1],dr/(1-r)), where 1≤p≤∞, 00, and ν is a ...
Miroslav Pavlovic
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Adjoints of Generalized Composition Operators with Linear Fractional Symbol
Given a positive integer n and φ : U → U, an analytic self-map of the open unit disc in the complex plane, the generalized composition operator Cφ(n) is defined by Cφ(n)f = f (n) ◦ φ for f belonging to some Hilbert space of analytic functions on U.
Aliakbar Salaryan, Hamid Vaezi
doaj
Bounded Composition Operators on Weighted Bergman Spaces
The author establishes the following result: Let \(G_1= e^{-h_1}\) be a quick admissible weight function and \(G_2= e^{-h_2}\) merely a fast weight function. Suppose that both weights lie in the range for which \((1-r^3)h_i'(r)\) remains bounded as \(r\to 1\), for each \(i= 1,2\). If \(h_1'(r)/h_2'(r)\to \infty\) as \(r\to 1\), then there is a self-map
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