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Distributed Coordinated Control of Large-Scale Nonlinear Networks ?

机译:大型非线性网络的分布式协调控制

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We provide a distributed coordinated approach to the stability analysis and control design of large-scale nonlinear dynamical systems by using a vector Lyapunov functions approach. In this formulation the large-scale system is decomposed into a network of interacting subsystems and the stability of the system is analyzed through a comparison system. However finding such comparison system is not trivial. In this work, we propose a sum-of-squares based completely decentralized approach for computing the comparison systems for networks of nonlinear systems. Moreover, based on the comparison systems, we introduce a distributed optimal control strategy in which the individual subsystems (agents) coordinate with their immediate neighbors to design local control policies that can exponentially stabilize the full system under initial disturbances. We illustrate the control algorithm on a network of interacting Van der Pol systems.
机译:我们使用向量Lyapunov函数方法为大型非线性动力系统的稳定性分析和控制设计提供了一种分布式协调方法。在此公式中,大型系统被分解为相互作用的子系统的网络,并且通过比较系统分析了系统的稳定性。然而,找到这样的比较系统并非易事。在这项工作中,我们提出了一种基于平方和的完全分散方法,用于计算非线性系统网络的比较系统。此外,在比较系统的基础上,我们引入了分布式最优控制策略,其中各个子系统(代理)与其直接邻居进行协调,以设计可以在初始扰动下以指数方式稳定整个系统的局部控制策略。我们说明了相互作用的范德波尔系统网络上的控制算法。

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