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The anti-symmetric ortho-symmetric solution of a linear matrix equation and its optimal approximation

机译:线性矩阵方程的反对称正交对称解及其最佳逼近

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This paper discusses the anti-symmetric ortho-symmetric solution of a linear matrix equation and its optimal approximation. By the generalized singular value decomposition of the matrices, the necessary and sufficient conditions for the solvability of the matrix equation and the general form of the anti-symmetric ortho-symmetric solution are given. In addition, the existence and uniqueness of the optimal approximation are proved. Numerical methods of the optimal approximation to a given matrix and numerical experiments are described.
机译:本文讨论了线性矩阵方程的反对称正交对称解及其最佳逼近。通过矩阵的广义奇异值分解,给出了矩阵方程的可解性和反对称正交对称解的一般形式的充要条件。另外,证明了最佳逼近的存在性和唯一性。描述了对给定矩阵的最佳逼近的数值方法和数值实验。

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