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Boundedness, compactness and Schatten-class membership of weighted composition operators

机译:加权合成算子的有界性,紧致性和Schatten类成员

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摘要

The boundedness and compactness of weighted composition operators on the Hardy space H~2 of the unit disc is analysed. Particular reference is made to the case when the self-map of the disc is an inner function. Schatten-class membership is also considered; as a result, stronger forms of the two main results of a recent paper of Gunatillake are derived. Finally, weighted composition operators on weighted Bergman spaces A_α~2(D) are considered, and the results of Harper and Smith, linking their properties to those of Carleson embeddings, are extended to this situation.
机译:分析了加权合成算子在单位圆盘的Hardy空间H〜2上的有界性和紧致性。特别参考当光盘的自映射是内部功能时的情况。也考虑了夏滕级成员;结果,得出了最近的Gunatillake论文的两个主要结果的更强形式。最后,考虑了加权Bergman空间A_α〜2(D)上的加权合成算子,并将Harper和Smith的性质与Carleson嵌入的性质联系起来的结果推广到了这种情况。

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