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On Blaschke products with derivatives in Bergman spaces with normal weights

机译:关于Bergman空间中具有正规权的导数的Blaschke产品

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摘要

We generalize a well-known sufficient condition for interpolating sequences for the Hilbert Bergman spaces to other Bergman spaces with normal weights (as defined by Shields and Williams) and obtain new results regarding the membership of the derivative of a Blaschke product or a general inner function in such spaces. We also apply duality techniques to obtain further results of this type and obtain new results about interpolating Blaschke products.
机译:我们推广了一个众所周知的充分条件,将Hilbert Bergman空间的序列插值到其他具有正常权重的Bergman空间(由Shields和Williams定义),并获得有关Blaschke积的导数成员或一般内部函数的新结果。在这样的空间。我们还应用对偶技术来获得这种类型的进一步结果,并获得有关内插Blaschke乘积的新结果。

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