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On Lower Bounds of the Solution of the Discrete Time Algebraic Riccati Equation

机译:离散时间代数Riccati方程解的下界

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In this paper, the estimation problem of solution of the general discrete time algebraic Riccati equation (GDTARE) is discussed. First, the equivalent of the GDTARE is given by using the formula of matrix inversion; then, three new lower bounds for the trace of the solution of the GDTARE are derived by means of the properties of eigenvaules and traces of matrices; Compared to the majority of the approach proposed in the literature, the present results have less conservative under certain conditions and the illustration is made with two numerical examples.
机译:本文讨论了一般离散时间代数Riccati方程(GDTARE)解的估计问题。首先,使用矩阵求逆公式给出GDTARE的等效值;然后,利用特征值和矩阵的痕迹特性,推导了GDTARE解的三个新的下界。与文献中提出的大多数方法相比,目前的结果在一定条件下具有较小的保守性,并通过两个数值示例进行了说明。

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