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EPr Solution to a System of Matrix Equations

机译:矩阵方程组的EPr解

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A square complex matrix is called if it can be written in the form with being fixed unitary and being arbitrary matrix in . We give necessary and sufficient conditions for the existence of the solution to the system of complex matrix equation and present an expression of the solution to the system when the solvability conditions are satisfied. In addition, the solution to an optimal approximation problem is obtained. Furthermore, the least square solution with least norm to this system mentioned above is considered. The representation of such solution is also derived.
机译:如果平方复数矩阵可以用固定unit和任意矩阵形式书写,则称为平方复矩阵。我们给出了复矩阵方程组解存在的必要和充分条件,并在满足可解性条件时给出了该系统解的表达式。另外,获得了最佳逼近问题的解决方案。此外,考虑了上述系统具有最小范数的最小二乘解。还推导了这种解决方案的表示。

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