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Distributed sampled-data containment control of linear multi-agent systems with fixed topology

机译:具有固定拓扑的线性多主体系统的分布式采样数据包含控制

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This study investigates the sampled-data containment control problem for linear multi-agent systems with multiple leaders under undirected or directed network topology. First, by means of the decomposition method, the containment control problem is transformed into the simultaneous stability analysis issue of certain subsystems. Then, the solution of a class of differential equations, which plays a key role for the addressed problem, is exploited by using the contradiction method. Together with a novel Lyapunov function, sufficient conditions are established to guarantee that all the followers move into the convex hull spanned by the leaders. The proposed results are dependent on the information of the system dynamics, the coupling strength as well as the eigenvalues of topology matrix. Furthermore, the established results are specialised to both the leader–following case and the traditional consensus case. Finally, simulations are given to illustrate the theoretical results derived in this study.
机译:这项研究调查了在无向或有向网络拓扑下具有多个领导者的线性多主体系统的采样数据包含控制问题。首先,通过分解方法,将安全壳控制问题转化为某些子系统的同时稳定性分析问题。然后,利用矛盾方法来开发一类对所解决的问题起关键作用的微分方程的解。与新颖的Lyapunov功能一起,建立了充分的条件,以确保所有跟随者都能进入由领导者跨越的凸包中。所提出的结果取决于系统动力学的信息,耦合强度以及拓扑矩阵的特征值。此外,既定结果既适用于领导者追踪案例,也适用于传统共识案例。最后,通过仿真来说明本研究得出的理论结果。

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