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Solvability of Inverse Eigenvalue Problem for Dense Singular Symmetric Matrices

机译:密集奇异对称矩阵特征值反问题的可解性

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摘要

Given a list of real numbers ∧={λ1,…, λn}, we determine the conditions under which ∧will form the spectrum of a dense n × n singular symmetric matrix. Based on a solvability lemma, an algorithm to compute the elements of the matrix is derived for a given list ∧ and dependency parameters. Explicit computations are performed for n≤5 and r≤4 to illustrate the result.
机译:给定一个实数list = {λ1,…,λn}的列表,我们确定determine将形成一个密集的n×n奇异对称矩阵的谱的条件。基于可解性引理,针对给定的列表∧和相关性参数推导了计算矩阵元素的算法。对n≤5和r≤4进行显式计算以说明结果。

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