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Robust consensus of multi-agent systems with stochastic uncertain channels

机译:随机不确定渠道的多智能体系统的鲁棒共识

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In this paper, we study the robust consensus problem of a network of general discrete-time linear agents coordinating through unreliable communication channels. Two neighboring agents exchange information via a communication channel, which is modeled in this paper as an ideal transmission system subject to a multiplicative stochastic uncertainty. This uncertain channel model includes the commonly studied logarithmic quantizers and the stochastic packet dropout as special cases. For multi-agent systems with undirected connected graphs and stochastic uncertain communication channels, we derive a sufficient condition to guarantee robust consensus in the mean square sense, which unveils the fundamental limitation posed by the synchronizability factor, the topological entropy of the agents, and the mean square channel capacity. The consensus protocol based on uncertain relative state information is then designed, using the modified algebraic Riccati equation. We also consider the case where the agents are perturbed by uncertainties in the input channels. The relations between the uncertain input and communication channel models are discussed.
机译:在本文中,我们研究了通过不可靠的通信渠道进行协调的通用离散时间线性代理网络的鲁棒共识问题。两个相邻的代理通过通信信道交换信息,本文将其建模为受乘法随机不确定性影响的理想传输系统。这种不确定的信道模型包括通常研究的对数量化器和作为特殊情况的随机数据包丢失。对于具有无向连通图和随机不确定通信渠道的多智能体系统,我们推导出了充分的条件以确保均方意义上的稳健共识,从而揭示了可同步性因素,智能体的拓扑熵和可逆性所带来的基本限制。均方通道容量。然后,使用改进的代数Riccati方程设计基于不确定相对状态信息的共识协议。我们还考虑了输入通道中不确定性对代理人造成干扰的情况。讨论了不确定输入和通信通道模型之间的关系。

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