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On the parametrization of classes of conjugate-normal Toeplitz matrices

机译:关于共轭正态Toeplitz矩阵类别的参数化

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摘要

The conjugate-normal Toeplitz problem is the one of characterizing matrices that are simultaneously Toeplitz and conjugate-normal. It is shown that the descriptions of all classes of conjugate-normal Toeplitz matrices can be regarded as constructive procedures. A parametrization is performed for each of the available classes; that is, a set of parameters is proposed whose values allow one to uniquely determine all the entries of a matrix belonging to this class.
机译:共轭正态Toeplitz问题是同时表征Toeplitz和共轭正态的矩阵之一。结果表明,对所有类别的共轭正态Toeplitz矩阵的描述都可以看作是构造性过程。对每个可用类执行参数化;也就是说,提出了一组参数,其值允许一个人唯一地确定属于此类的矩阵的所有条目。

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