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H-infinity model reduction for linear time-delay systems: continuous-time case

机译:线性时滞系统的H-无穷大模型简化:连续时间情况

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摘要

This paper deals with the problem of H-infinity model reduction for linear continuous time-delay systems. For a given delay system, the problem we address is the construction of a reduced-order model such that the associated model error satisfies a prescribed H-infinity norm bound constraint. Two alternative methods for obtaining reduced-order models are presented. Sufficient conditions for the existence of desired reduced-order models are proposed in terms of linear matrix inequalities (LMIs) and a coupling non-convex rank constraint set. Conditions based on strict LMIs are obtained for the zeroth-order H-infinity approximation problem. When these conditions are satisfied, an explicit parametrization of the desired reduced-order models is also presented. All these results are extended to time-delay systems with parameter uncertainties. Finally, an illustrative example is provided to demonstrate the effectiveness of the proposed approach. [References: 21]
机译:本文研究了线性连续时滞系统的H-无穷大模型简化问题。对于给定的延迟系统,我们要解决的问题是构造降阶模型,以使相关模型误差满足规定的H-无穷范数约束。提出了两种获取降阶模型的替代方法。根据线性矩阵不等式(LMI)和耦合非凸秩约束集,提出了存在所需降阶模型的充分条件。对于零阶H-无穷大逼近问题,获得了基于严格LMI的条件。当满足这些条件时,还将显示所需降阶模型的显式参数化。所有这些结果都扩展到具有参数不确定性的时滞系统。最后,提供了一个说明性示例来证明所提出方法的有效性。 [参考:21]

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