Results 11 to 20 of about 2,210 (283)
Spatial Numerical Range of Operators on Weighted Hardy Spaces [PDF]
We consider the spatial numerical range of operators on weighted Hardy spaces and give conditions for closedness of numerical range of compact operators.
Abdolaziz Abdollahi +1 more
doaj +2 more sources
Fredholm Weighted Composition Operator on Weighted Hardy Space [PDF]
This paper gives a unified characterization of Fredholm weighted composition operator on a class of weighted Hardy spaces.
Liankuo Zhao
doaj +3 more sources
Weighted composition operators from weighted hardy spaces to weighted-type spaces [PDF]
Abstract The boundedness and compactness of the weighted composition operator from weighted Hardy spaces to weighted-type spaces are studied in this paper.
Xiangling Zhu
openaire +3 more sources
Hardy Spaces on Weighted Homogeneous Trees [PDF]
17 pages; 2 ...
Arditti, Laura +2 more
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Compact Weighted Composition Operators and Multiplication Operators between Hardy Spaces [PDF]
We estimate the essential norm of a compact weighted composition operator 𝑢𝐶𝜑 acting between different Hardy spaces of the unit ball in ℂ𝑁. Also we will discuss a compact multiplication operator between Hardy spaces.
Sei-Ichiro Ueki, Luo Luo
doaj +2 more sources
A wavelet characterization for weighted Hardy Spaces
In this paper, we give a wavelet area integral characterization for weighted Hardy spaces H^p(\omega), 0 < p < \infty , with \omega \in A_\infty .
Wu, Su-Gong
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Weighted Composition Operators on Hardy Spaces
This paper studies operators of the form \(f\mapsto (f\circ\varphi)\psi\) acting on Hardy spaces \(H^p\) of the unit disk \(D\), where \(\psi\) is analytic in \(D\) and \(\varphi\) is an analytic self-map of \(D\). Problems studied include the boundedness, compactness, weak compactness, and complete continuity of such operators.
Manuel D Contreras
exaly +2 more sources
Marcinkiewicz Integrals on Weighted Weak Hardy Spaces [PDF]
We prove that, under the condition Ω∈Lipα, Marcinkiewicz integral μΩ is bounded from weighted weak Hardy space WHwpRn to weighted weak Lebesgue space WLwpRn for maxn/n+1/2,n/n ...
Yue Hu, Yueshan Wang
doaj +2 more sources
Weighted Hardy and Potential Operators in Morrey Spaces [PDF]
We study the weighted p→q-boundedness of Hardy-type operators in Morrey spaces ℒp,λ(ℝn) (or ℒp,λ(ℝ+1) in the one-dimensional case) for a class of almost monotonic weights.
Natasha Samko
doaj +3 more sources
Numerical Range on Weighted Hardy Spaces as Semi Inner Product Spaces
The semi-inner product, in the sense of Lumer, on weighted Hardy space which generate the norm is unique. Also we will discuss some properties of the numerical range of bounded linear operators on weighted Hardy spaces.
Heydari Mohammad Taghi
doaj +2 more sources

