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H#x221E; analysis of positive continuous systems with time-delay

机译:时滞正连续系统的H 分析

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This paper addresses the problem of the H∞ analysis of positive continuous systems with time-delay. The corresponding bounded real lemma is newly characterized in terms of linear matrix inequalities, in which Lyapunov matrix can be diagonal. Based on the separation theorem of convex set in Euclidean space, we prove that the delay size has no influence on the bounded real lemma of such systems.
机译:本文讨论了带时滞的正连续系统的H∞分析问题。相应的有界实引理以线性矩阵不等式为新特征,其中Lyapunov矩阵可以是对角线。基于欧氏空间中凸集的分离定理,我们证明了延迟大小对此类系统的有界实引理没有影响。

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