1) vanishing Carleson measure
消没Carleson测度
1.
We obtain some equivelent conditions of when a nonnegative Borel measure is Carleson or vanishing Carleson and charicterize the boundedness or compactness of the Toeplitz operators by Carleson or vanishing Carleson measure respectively.
探讨加权Bergman空间Ap()上的Carleson型测度和具有非负测度符号的Toeplitz算子,给出Carleson测度或消没Carleson测度的若干等价描述并用Carleson测度的方法刻画了Toeplitz算子是有界的或紧致的充要条件。
2) (vanishing)carleson measure
(消失)Carleson测度
3) vanishing Bergman-Carleson measure
消失Bergman-Carleson测度
4) Carleson measure
Carleson测度
1.
Inequality to describe double Carleson measure and description of Carleson inverse inequality;
双Carleson测度的积分不等式及对Carleson逆不等式的刻画
2.
Carleson measure and Carleson measure in weighted Bergman space;
Carleson测度与加权Bergman空间上的Carleson测度
3.
The bounded property of a operator and the description of Carleson measure with BMO_ function;
算子有界性及BMO_函数对Carleson测度的刻画
6) K-Carleson measure
K-Carleson测度
1.
In this paper,we use K-Carleson measure to discuss the bounded composition operators from Bα(Bα0) to QK and the bounded and compact composition operators from Bα to QK,0.
用K-Carleson测度刻画了Bα(B0α)到QK的复合算子的有界性,以及Bα到QK,0的复合算子的有界性和紧性。
2.
The second part of the paper gives the distance formulas from Bloch functions to some Q_K-type spaces,which are characterized by using the K-Carleson measure.
第二部分利用K-Carleson测度刻划出了Bloch函数到Q_K型函数空间的距离,其中包含本文的主要定理及其证明。
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