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Average consensus of continuous-time multi-agent systems with quantized communication

机译:具有量化通信的连续时间多智能体系统的平均共识

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This paper focuses on the average consensus problem of first-order and second-order continuous-time multiagent systems with logarithmic quantized information transmission. The balanced and strongly connected digraphs are utilized to characterize the interaction topologies between agents. Based on the state estimation, distributed state updating mechanisms are introduced for every agent such that all agents' states achieve average consensus asymptotically. By means of differential inclusion theory, we discuss the existence and convergence property of the Krasovskii solutions to the closed-loop system models. By designing the proper control gain parameters and quantizer accuracy, two sufficient conditions are established to guarantee the achievement of average consensus. Finally, two numerical simulations are provided to illustrate the effectiveness of theoretical results.
机译:本文关注具有对数量化信息传输的一阶和二阶连续时间多主体系统的平均共识问题。平衡且紧密连接的有向图用于表征代理之间的交互拓扑。基于状态估计,为每个代理引入分布式状态更新机制,以使所有代理的状态渐近地达到平均共识。利用微分包含理论,讨论了闭环系统模型的Krasovskii解的存在性和收敛性。通过设计适当的控制增益参数和量化精度,可以建立两个充分的条件来保证平均共识的实现。最后,提供了两个数值模拟来说明理论结果的有效性。

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