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Structured distance to normality of tridiagonal matrices

机译:三角形矩阵常态的结构化距离

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摘要

In this article we study the distance d, measured in the Frobenius norm, of a tridiagonal matrix T to the set I-T of similarly structured irreducible normal matrices. The matrices in the closure of I-T whose distance to T is d are characterized. Known results in the literature for the cases in which T is real or a Toeplitz matrix are recovered. In addition, the special case in which T is a 2-Toeplitz matrix is considered. (C) 2018 Elsevier Inc. All rights reserved.
机译:在本文中,我们研究了在Frobenius规范中测量的距离D,将三角形矩阵T的相对于类似结构的不可可动化正常矩阵的集合I-T。 矩阵在T到T的距离为D的I-T中的特征。 恢复T是真实的病例的文献中的已知结果。 另外,考虑T是T是2-托普利茨矩阵的特殊情况。 (c)2018年Elsevier Inc.保留所有权利。

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