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- W3025792612 abstract "We consider a class of two-parameter weighted integral operators induced by harmonic Bergman-Besov kernels on the unit ball of $mathbb{R}^{n}$ and characterize precisely those that are bounded from Lebesgue spaces $L^{p}_{alpha}$ into Harmonic Bergman-Besov $b^{q}_{beta}$ or weighted Bloch Spaces $b^{infty}_{beta} $, for $1leq pleqinfty$, $1leq q -1$ when $q<infty$ and $betageq 0$ when $q=infty$ of Dogan (A Class of Integral Operators Induced by Harmonic Bergman-Besov kernels on Lebesgue Classes, preprint, 2020) by mapping the operators into these spaces instead of the Lebesgue classes." @default.
- W3025792612 created "2020-05-21" @default.
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- W3025792612 date "2020-05-10" @default.
- W3025792612 modified "2023-09-24" @default.
- W3025792612 title "A class of Integral Operators from Lebesgue spaces into Harmonic Bergman-Besov or Weighted Bloch Spaces" @default.
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