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Finite-time optimal formation control for linear multi-agent systems

机译:线性多主体系统的有限时间最优编队控制

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This paper investigates the problem of finite-time formation control for multi-agent systems with general linear dynamics. First, the formation problem considered is converted into the motion planning problem. Then, by using Pontryagins maximum principle (PMP), an optimal formation control law is developed for multi-agent systems which satisfy some invertible conditions. With this control law, the multi-agent systems achieve the desired formation in finite time, where the formation configurations and the settling time are specified in advance according to task requirements. Meanwhile, a performance index is guaranteed to be optimal. Further, it is proved that the conditions concerned are invertible if and only if the linear systems we considered are controllable.
机译:本文研究了具有一般线性动力学的多智能体系统的有限时间编队控制问题。首先,将考虑的编队问题转换为运动计划问题。然后,利用庞特里亚金斯最大原理(PMP),为满足某些可逆条件的多智能体系统,开发了一种最优的编队控制律。借助此控制律,多主体系统可以在有限的时间内实现所需的编队,其中编队配置和稳定时间是根据任务要求预先指定的。同时,性能指标被保证为最佳。进一步证明,当且仅当我们考虑的线性系统是可控制的时,相关条件才是可逆的。

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