Pointwise estimate for the Bergman kernel of the weighted Bergman spaces with exponential type weights
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Publication:2438554
DOI10.1016/j.crma.2013.11.001zbMath1297.30076arXiv1707.01884OpenAlexW2073044084MaRDI QIDQ2438554
Publication date: 5 March 2014
Published in: Comptes Rendus. Mathématique. Académie des Sciences, Paris (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1707.01884
Related Items (12)
Asymptotic behavior of eigenvalues of Toeplitz operators on the weighted analytic spaces ⋮ Lipschitz characterization for exponentially weighted Bergman spaces of the unit ball ⋮ Weighted composition operators on Bergman spaces Aωp$A^p_\omega$ ⋮ Unnamed Item ⋮ Two weight inequality for Bergman projection ⋮ Weighted composition operators between Bergman spaces with exponential weights ⋮ Toeplitz operators on Bergman spaces with exponential weights ⋮ Schatten class operators on exponential weighted Bergman spaces ⋮ Bergman spaces with exponential weights ⋮ The weighted composition operators on the large weighted Bergman spaces ⋮ Embedding theorems and integration operators on Bergman spaces with exponential weights ⋮ Weighted composition operators between large Fock spaces in several complex variables
Cites Work
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- Smooth approximation of Lipschitz functions on Riemannian manifolds
- Pointwise estimates for the Bergman kernel of the weighted Fock space
- On the \(\bar {\partial{}}\) equation in weighted \(L^ 2\) norms in \(\mathbb{C} ^ 1\)
- Pointwise estimates for the weighted Bergman projection kernel in \({\mathbb C}^n\), using a weighted \(L^2\) estimate for the \(\bar\partial\) equation
- Carleson's imbedding theorem for a weighted Bergman space
- Trace ideal criteria for Toeplitz and Hankel operators on the weighted Bergman spaces with exponential type weights
- $C^\infty$ approximations of convex, subharmonic, and plurisubharmonic functions
- Embedding theorems for weighted classes of harmonic and analytic functions
- Sampling in weighted \(L^p\) spaces of entire functions in \(\mathbb{C}^n\) and estimates of the Bergman kernel
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