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Some matrix equations involving the weighted geometric mean

机译:一些涉及加权矩阵方程几何平均数

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摘要

In this paper, we consider two matrix equations that involve the weighted geometric mean. We use the fixed point theorem in the cone of positive definite matrices to prove the existence of a unique positive definite solution. In addition, we study the multi-step stationary iterative method for those equations and prove the corresponding convergence. Another equations with a different matrix generalization of the weighted geometric mean for scalars are also discussed.
机译:在本文中,我们考虑两个矩阵方程涉及加权几何平均。积极的在锥不动点定理正定矩阵证明的存在独特的正定的解决方案。研究了多步固定迭代这些方程和证明方法相应的收敛性。一个不同的矩阵加权的泛化几何平均数为标量进行了讨论。

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