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Model reduction of distributed nonstationary LPV systems

机译:分布式非平稳LPV系统的模型简化

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This paper is on the structure-preserving model reduction of distributed systems formed by heterogeneous, discrete-time, nonstationary linear parameter-varying subsystems interconnected over arbitrary directed graphs. The subsystems are formulated in a linear fractional transformation (LFT) framework, and a communication latency of one sampling period is considered. The balanced truncation method is extended to the class of systems of interest, and upper bounds on the l(2)-induced norm of the resulting error system are derived. Balanced truncation suffers from conservatism since it only applies to stable systems which possess structured solutions to the generalized Lyapunov inequalities. The coprime factors reduction method is then provided as a partial remedy to this conservatism. An illustrative example is given to demonstrate the efficacy of the proposed approaches. (C) 2017 European Control Association. Published by Elsevier Ltd. All rights reserved.
机译:本文是关于分布式系统的结构保持模型的简化,该系统是由在任意有向图上互连的异构,离散时间,非平稳线性参数变化子系统组成的。子系统是在线性分数变换(LFT)框架中制定的,并且考虑了一个采样周期的通信延迟。平衡截断方法被扩展到感兴趣的系统类别,并得出了由此产生的误差系统在l(2)诱导范数上的上限。平衡截断法受到保守主义的困扰,因为它仅适用于具有针对广义Lyapunov不等式的结构化解的稳定系统。然后提供了减少互质因子的方法,作为对此保守性的部分补救措施。给出了一个说明性示例,以证明所提出方法的有效性。 (C)2017欧洲控制协会。由Elsevier Ltd.出版。保留所有权利。

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