%0 Journal Article
%T 从双倍权Bergman空间A<sub>ω</sub><sup>p</sup>到Bloch型空间的Volterra型积分算子<br>Volterra Type Operators fromBergman Spaces A<sub>ω</sub><sup>p</sup> with DoublingWeights to the Bloch Type Spaces
%A 施业成
%A 王尔敏
%J Advances in Applied Mathematics
%P 3446-3455
%@ 2324-8009
%D 2021
%I Hans Publishing
%R 10.12677/AAM.2021.1010363
%X 本文研究了从双倍权Bergman空间A<sub>ω</sub><sup>p</sup>到Bloch型空间的Volterra型积分复合算子T<sub>g</sub><sup>？</sup> 和S<sub>g</sub><sup>？</sup> 的有界性和紧性问题，给出了Volterra 型积分复合算子的有界性和紧性刻画。<br />
We consider the boundedness and compactness of Volterra type operators from the Bergman spaces A<sub>ω</sub><sup>p</sup> with exponential weights to the Bloch Space. We obtain the characterizations of the boundedness and compactness of Volterra type integral com- position operators.
%K Volterra积分复合算子，双倍权Bergman空间，Bloch型空间，有界性，紧性<br>Volterra Type Integral-Composition Operators
%K Bergman Spaces with Doubling Weights
%K Blcoh Type Spaces
%K Boundedness
%K Compactness
%U http://www.hanspub.org/journal/PaperInformation.aspx?PaperID=45972