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Spectral properties of the canonical solution operator to partial derivative

机译:典型解算子对偏导数的谱性质

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摘要

We study boundedness, compactness, and Schatten-class membership of the canonical solution operator to partial derivative, restricted to (0, 1)-forms with holomorphic coefficients, on L-2(d mu) where mu is a measure with the property that the monomials form an orthogonal family in L-2(d mu). The characterizations are formulated in terms of moment properties of mu. Our results generalize the results of the first author to several variables, contain some known results for several variables, and also cover new ground. (C) 2008 Elsevier Inc. All rights reserved.
机译:我们研究L-2(d mu)上规范解算子对偏导数(仅限于具有全纯系数的(0,1)-形式)的偏导数的有界性,紧致性和Schatten类隶属关系,其中mu是具有以下性质的度量单项式在L-2(d mu)中形成正交家族。根据μ的矩特性来表示特征。我们的结果将第一作者的结果概括为多个变量,包含一些变量的已知结果,并且还涵盖了新的领域。 (C)2008 Elsevier Inc.保留所有权利。

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