Results 41 to 50 of about 1,668 (232)
Toeplitz Operators on Weighted Bergman Spaces [PDF]
We characterize the boundedness and compactness of a Toeplitz-type operator on weighted Bergman spaces satisfying the Bekollé-Bonami condition in terms of the Berezin transform.
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On weighted harmonic Bergman spaces
AbstractThis paper is devoted to the investigation of the weighted Bergman harmonic ...
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THE RADIAL DERIVATIVES ON WEIGHTED BERGMAN SPACES
Summary: We consider weighted Bergman spaces and radial derivatives on the spaces. We also prove that for each element \(f\) in \(B^{p,r}\), there is a unique \(\widetilde{f}\) in \(B^{p,r}\) such that \(f\) is the radial derivative of \(\widetilde{f}\) and for each \(f \in \mathcal{B}^{r}(i)\), \(f\) is the radial derivative of some element of ...
Kang, Si Ho, Kim, Ja Young
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Product-type operators from weighted Bergman spaces to Bloch-Orlicz spaces
By constructing some suitable test functions in weighted Bergman space, the boundedness and compactness of the product-type operators from the weighted Bergman space to the Bloch-Orlicz space are characterized in terms of the symbol functions in this ...
Chen Zhi, Jiang Zhi-Jie
doaj
Weighted theory of Toeplitz operators on the Bergman space
We study the weighted compactness and boundedness properties of Toeplitz operators on the Bergman space with respect to B\'ekoll\`e-Bonami type weights. Let $T_u$ denote the Toeplitz operator on the (unweighted) Bergman space of the unit ball in $\mathbb{
Wagner, Nathan A., Stockdale, Cody B.
core
Equivalent Bergman Spaces with Inequivalent Weights [PDF]
We give a proof that every space of weighted square-integrable holomorphic functions admits an equivalent weight whose Bergman kernel has zeroes. Here the weights are equivalent in the sense that they determine the same space of holomorphic functions.
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Asset Redeployability and Biodiversity Risk
ABSTRACT We examine how asset redeployability influences a firm's exposure to biodiversity risk. Our empirical analysis provides robust evidence that firms possessing greater levels of redeployable assets exhibit significantly lower biodiversity risk.
Mostafa Monzur Hasan +2 more
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The backward shift on weighted Bergman spaces.
The authors study the backward shift-invariant subspaces of the weighted Bergman spaces \(A_\alpha^p\) for \(\alpha>-1\) and \(1\leq ...
Aleman, Alexandru, Ross, William T.
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Weighted BMO and Hankel operators between weighted Bergman spaces
We introduce a family of weighted BMO spaces in the Bergman metric on the unit ball of $\Bbb{C}^n$ and use them to characterize complex functions $f$ such that the big Hankel operators $H_f$ and $H\overline{_f}$ are both bounded or compact from a ...
Zhu, Keke, Pau, Jordi, Zhao, Ruhan
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A representation for the reproducing kernel of a weighted Bergman space
For a weight function in the unit disk which is the modulus of a finite product of powers of Blaschke factors, we give a canonical representation for the reproducing kernel of the corresponding weighted Bergman space in terms of the values of the kernel ...
Miña-Díaz, Erwin
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