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Containment control of heterogeneous fractional-order multi-agent systems

机译:异构分数阶多主体系统的遏制控制

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Fractional-order calculus has been studied deeply because many networked systems can only be described with fractional-order dynamics in complex environments. When different agents of networked systems show diverse individual features, fractional-order dynamics with heterogeneous characters will be used to illustrate the multi-agent systems (MAS). Based on the distinguishing behaviors of agents, a compounded fractional-order multi-agent systems(FOMAS) is presented with diverse dynamical equations. Suppose multiple leader agents existing in FOMAS, containment consensus control of FOMAS with directed weighted topologies is studied. By applying frequency domain analysis theory of the fractional-order operator, an upper bound of delays is obtained to ensure containment controls of heterogenous FOMAS with communication delays. The consensus results of delayed fractional-order dynamics in this paper can be expanded to the integer-order models. Finally, the results are verified by simulation examples. (C) 2017 The Franklin Institute. Published by Elsevier Ltd. All rights reserved.
机译:由于许多网络系统只能用复杂环境中的分数阶动力学来描述,因此对分数阶微积分进行了深入研究。当网络系统的不同代理显示不同的个体功能时,具有异构特征的分数阶动力学将用于说明多代理系统(MAS)。基于智能体的区别行为,提出了具有多种动力学方程的复合分数阶多智能体系统(FOMAS)。假设存在于FOMAS中的多个领导者代理,研究了具有定向加权拓扑的FOMAS的密闭共识控制。通过应用分数阶算子的频域分析理论,获得时延的上限,以确保具有通信时延的异构FOMAS的包含控制。延迟分数阶动力学的共识结果可以扩展到整数阶模型。最后,通过仿真实例验证了结果。 (C)2017富兰克林研究所。由Elsevier Ltd.出版。保留所有权利。

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