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An inverse eigenvalue problem for modified pseudo-Jacobi matrices

机译:修改后伪族族矩阵的逆特征值问题

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In this paper, we investigate an inverse eigenvalue problem for matrices that are obtained from pseudo-Jacobi matrices by only modifying the (1, r)-th and (r, 1)-th entries, 3 <= r <= n. Necessary and sufficient conditions under which the problem is solvable are derived. Uniqueness results are presented and an algorithm to reconstruct the matrices from the given spectral data is proposed. Illustrative examples are provided. (C) 2020 Elsevier B.V. All rights reserved.
机译:本文研究由伪雅可比矩阵得到的矩阵的一个特征值反问题,只需修改(1,r)-th和(r,1)-th项,3<=r<=n。给出了该问题可解的充分必要条件。给出了唯一性结果,并提出了一种从给定光谱数据重构矩阵的算法。提供了示例。(C) 2020爱思唯尔B.V.版权所有。

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