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Bounded symbols and Reproducing Kernel Thesis for truncated Toeplitz operators

机译:截断的Toeplitz算子的有界符号和重现内核论文

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Compressions of Toeplitz operators to coinvariant subspaces of H~2 are called truncated Toeplitz operators. We study two questions related to these operators. The first, raised by Sarason, is whether boundedness of the operator implies the existence of a bounded symbol; the second is the Reproducing Kernel Thesis. We show that in general the answer to the first question is negative, and we exhibit some classes of spaces for which the answers to both questions are positive.
机译:将Toeplitz算子压缩到H〜2的协变子空间称为截断Toeplitz算子。我们研究了与这些运算符有关的两个问题。萨拉森提出的第一个问题是,运算符的有界性是否暗示有界符号的存在;第二个是生殖核心论文。我们表明,一般而言,第一个问题的答案是否定的,并且我们展示了某些类别的空间,两个问题的答案都是肯定的。

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