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New estimates of upper bounds for the solutions of the continuous algebraic Riccati equation and the redundant control inputs problems

机译:连续代数Riccati方程解决方案的新估计和冗余控制输入问题

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In this paper, according to the properties of the given matrix of the continuous algebraic Riccati equation (CARE), a new positive semi-definite matrix is constructed. And then basing on some significant properties of the matrix eigenvalue and eigenvalue inequality, using inequality techniques and formula transformation and the new positive semi-definite matrix, a class of new upper bounds of the CARE is obtained. Consequently, in redundant control inputs system, by the derived bounds, inequality techniques, and the important property of the matrix eigenvalue and singular value, we present some new sufficient conditions to guarantee the decrease of controller gain when increasing the control input, which are more adaptable than previous results. Finally, we show the effectiveness of the results by numerical examples. (C) 2020 Elsevier Ltd. All rights reserved.
机译:本文根据连续代数Riccati方程(护理)的给定基质的性质,构建了一种新的正半定矩阵。 然后基于基质特征值和特征值不等式的一些显着性质,使用不等式技术和公式转换和新的正半定矩阵,获得了一类新的护理上限。 因此,在冗余控制输入系统中,由派生的界限,不等式技术和矩阵特征值和奇异值的重要属性,我们介绍了一些新的充分条件以在增加控制输入时保证控制器增益的减少,这是更多的 适应比以前的结果。 最后,我们通过数值例子显示结果的有效性。 (c)2020 elestvier有限公司保留所有权利。

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