| Boundedness of an Integral Operator on Bloch-Type Spaces |
| Received:December 02, 2019 Revised:October 24, 2020 |
| Key Words:
Boundedness integral operator Bloch-type space Hardy space
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| Fund Project:Supported by the Natural Science Foundation of Zhejiang Province (Grant No.LY14A010021). |
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| Abstract: |
| In this paper, we study the boundedness of an integral operator $K$ over the unit disk $\dd$, defined as $Kf(z)=\int_{\dd}\frac{f(w)}{1-z\bar{w}}\d A(w)$, which can be viewed as a cousin of the classical Bergman projection, and we establish satisfactory boundedness results between Bloch-type spaces, $H^{\infty}$ and $L^{p}$ spaces. |
| Citation: |
| DOI:10.3770/j.issn:2095-2651.2021.03.003 |
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