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Distributed impulsive consensus of nonlinear multi-agent systems with input saturation

机译:输入饱和度的非线性多剂系统的分布式冲动共识

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This paper investigates the leader-follower exponential consensus problem of a class of Lipschitz nonlinear multi-agent systems (MASs) with input saturation. Since each agent has nonlinear dynamics, the system is not asymptotically null controllable with bounded controls. Therefore, the widely-used low-gain feedback method for designing consensus protocols of MASs with input saturation can no longer work. Taking advantage of the stability theory of impulsive systems and features of the Laplacian matrix, and combining the properties of convex hull, a distributed impulsive consensus protocol is proposed. Still, the shape reference set is introduced to assess the attraction domain of leader{follower MASs. Finally, a numerical experiment validates the effectiveness of the proposed anti-saturation impulsive consensus algorithm.
机译:本文调查了一类Lipschitz非线性多剂量系统(质量)的引导跟随者指数共识问题,输入饱和度。 由于每个代理具有非线性动力学,因此系统不受粘附的朝向渐近的空无线控制。 因此,用于设计具有输入饱和度的共识的质量协议的广泛使用的低增益反馈方法不再工作。 利用Laplacian基质的脉冲系统和特征的稳定性理论,并结合凸壳的性质,提出了一种分布式脉冲共有协议。 仍然,引入形状参考集以评估领导者{从动物质的吸引域。 最后,数值实验验证了提出的抗饱和脉冲共识算法的有效性。

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