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Least-Squares Solutions of Inverse Problems for r-Circulant Matrices

机译:R-循环矩阵对逆问题的最小二乘解

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The least-square solutions of inverse problems for the r -circulant matrices are considered and a general expression of such a matrix is presented. Moreover, for the special case of the least-square problems, the necessary and sufficient conditions for the solvability and the general solution of these problems are given. Then the optimal approximation problem for the r -circulant matrix inverse problem is discussed. The existence and the uniqueness of this matrix are proved and the expression of this unique matrix is presented. We also give two numerical examples to support the theory established in this paper.
机译:考虑R -Circulant基质的逆问题的最小二乘解,并提出了这种基质的一般表达。此外,对于最小二地问题的特殊情况,给出了可解性和这些问题的一般解的必要和充分条件。然后讨论了R -Circulant矩阵逆问题的最佳逼近问题。证明了该矩阵的存在和唯一性,并提出了这种独特矩阵的表达。我们还提供了两个数字示例,以支持本文建立的理论。

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