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Observer-based finite-time coordinated tracking for high-order integrator systems with matched uncertainties under directed communication graphs

机译:定向通信图下具有匹配不确定性的高阶积分器系统基于观测器的有限时间协调跟踪

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In this paper, we study the finite-time coordinated tracking problem for high-order integrator systems with bounded matched uncertainties. When relative state information of the neighbors is available, a distributed finite-time observer is proposed for each follower which enables a distributed controller design that solves the finite-time coordinated tracking problem under directed switching communication graphs. When only relative output information is available, robust exact differentiators and high-order sliding mode controllers are employed together with the distributed finite-time observers. It is proven that under fixed directed communication graphs, finite-time coordinated tracking can still be achieved. The control input in this case is bounded and quasi-continuous, that is, continuous everywhere except on a manifold. Numerical simulations are provided to illustrate the effectiveness of the proposed control strategies.
机译:在本文中,我们研究了具有有限匹配不确定性的高阶积分器系统的有限时间协调跟踪问题。当邻居的相对状态信息可用时,为每个跟随者提出一个分布式的有限时间观察者,这使得分布式控制器设计能够解决有向交换通信图下的有限时间协调跟踪问题。当只有相对输出信息可用时,将使用鲁棒的精确微分器和高阶滑模控制器以及分布式有限时间观测器。事实证明,在固定的有向通信图下,仍然可以实现有限时间的协调跟踪。在这种情况下,控制输入是有界且准连续的,也就是说,除了歧管之外,所有地方的输入都是连续的。提供数值模拟以说明所提出的控制策略的有效性。

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