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Orthogonal similarity transformation of a symmetric matrix into a diagonal-plus-semiseparable one with free choice of the diagonal

机译:对称矩阵的正交相似性变换为对角加可分的矩阵,自由选择对角线

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摘要

In this paper we describe an orthogonal similarity transformation for transforming arbitrary symmetric matrices into a diagonal-plus-semiseparable matrix, where we can freely choose the diagonal. Very recently an algorithm was proposed for transforming arbitrary symmetric matrices into similar semiseparable ones. This reduction is strongly connected to the reduction to tridiagonal form. The class of semiseparable matrices can be considered as a subclass of the diagonalplus- semiseparable matrices. Therefore we can interpret the proposed algorithm here as an extension of the reduction to semiseparable form.
机译:在本文中,我们描述了一种正交相似性变换,用于将任意对称矩阵转换为对角加可分的矩阵,在这里我们可以自由选择对角线。最近,提出了一种用于将任意对称矩阵转换成相似的半分离矩阵的算法。该还原与还原为三对角线形式密切相关。半可分离矩阵的类可以被视为对角线可半分离矩阵的子类。因此,我们可以在这里将提出的算法解释为归约化为半分离形式的扩展。

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