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Control of Multiagent Networks as Systems: Finite-Time Algorithms, Time Transformation, and Separation Principle

机译:作为系统的多主体网络的控制:有限时间算法,时间转换和分离原理

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This paper contributes to the studies in control of multiagent networks as systems. This class of multiagent networks consists of floating agents (i.e., agents that exchange local information) and driver agents (i.e., agents that not only exchange local information but also take input and output roles), where control algorithms are applied to the actuators of the driver agents based on the measurements collected from their sensors for the purpose of influencing the overall behavior of the resulting system. Specifically, we consider time-critical applications in the control of multiagent networks as systems. To this end, a finite-time control approach is proposed based on a recent time transformation method. The key feature of this method is that it guarantees execution of control algorithms over a prescribed time interval [0, T), where T is a user-defined convergence time, based on analysis performed over a stretched, infinite-time interval [0, ∞). Utilizing this method for finite-time control of multiagent networks as systems, we discuss user-defined finite-time convergence of the resulting system regardless of the initial conditions of agents and show a separation principle of the proposed time-critical algorithm. A numerical example is also presented to demonstrate the proposed system-theoretical results.
机译:本文为将多智能体网络作为系统进行控制的研究做出了贡献。此类多主体网络由浮动代理(即交换本地信息的代理)和驱动程序代理(即不仅交换本地信息而且还承担输入和输出角色的代理)组成,其中将控制算法应用于网络的执行器。驱动程序代理基于从其传感器收集的测量结果来影响最终系统的整体行为。具体来说,我们将时间紧迫的应用程序视为控制多代理程序网络的系统。为此,提出了一种基于最近时间变换方法的有限时间控制方法。此方法的关键特征是,它可以基于在无限长的时间间隔[0,T]上执行的分析,确保在指定的时间间隔[0,T)上执行控制算法,其中T是用户定义的收敛时间。 ∞)。利用这种方法对系统进行多智能体网络的有限时间控制,我们讨论了无论智能体的初始条件如何,用户定义的最终系统的有限时间收敛性,并展示了所提出的时间关键算法的分离原理。还给出了一个数值示例,以证明所提出的系统理论结果。

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