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Consensus Control of Multiagent Systems with High-Order Nonlinear Inaccurate Dynamics and Dynamically Switching Undirected Topologies

机译:具有高阶非线性不准确动态的多级系统的共识控制,动态切换无向拓扑

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This paper investigates the consensus control of a class of high-order nonlinear multiagent systems, whose topology is dynamically switching directed graph. First, the high-order nonlinear dynamics is transformed into the one-order dynamics by structuring a sliding mode plane; then, two consensus control protocols of the one-order dynamics are designed by feedback linearization, one of which is based on PD (proportion and derivative) and the other is based on PID (proportion, integral and derivative). Under these control protocols, it is proved that the consensus of new variable only requires a weaker topology condition; next, we prove that the consensus of the new variable is sufficient to the consensus of the states of multiagent systems, which implies that it only requires a weaker topology condition for the consensus of multiagent systems; finally, the study of an illustrative example with simulations shows that our results as well as designed control protocols work very well in studying the consensus of this class of multiagent systems.
机译:本文调查了一类高阶非线性多书系统的共识控制,其拓扑正在动态切换定向图。首先,通过构造滑动模式平面,将高阶非线性动力学转换为单位动态;然后,通过反馈线性化设计了一阶动态的两个共识控制协议,其中一个基于PD(比例和衍生),另一个基于PID(比例,积分和衍生物)。在这些控制协议下,证明了新变量的共识只需要较弱的拓扑状况;接下来,我们证明新变量的共识足以使多元素系统的达成共识,这意味着它只需要较弱的拓扑条件才能达成多元系统的共识;最后,对模拟的说明性示例的研究表明,我们的结果以及设计的控制协议在研究这类多算系统的共识时非常适用。

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