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Sufficient and Necessary Condition for Resilient Consensus under Time-varying Topologies

机译:在时变拓扑下的有弹性共识的充分和必要条件

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Although quite a few results on resilient consensus of multi-agent systems with malicious agents and fixed topology have been reported in the literature, we lack any known results on such a problem for multi-agent systems with time-varying topologies. Herein, we study the resilient consensus problem of time-varying networked systems in the presence of misbehaving nodes. A novel concept of joint ($r, s$) -robustness is firstly proposed to characterize the robustness of the time-varying topologies. It is further revealed that the resilient consensus of multi-agent systems under $F$-total malicious network can be reached by the Weighted Mean-Subsequence-Reduced algorithm if and only if the time-varying graph is jointly ($F+1, F+1$) -robust. Numerical simulations are finally performed to verify the effectiveness of the analytical results.
机译:虽然在文献中报告了具有恶意药剂和固定拓扑的多种子体系统的幸存共识的结果,但我们对具有时变拓扑的多种子体系统的这种问题缺乏任何已知结果。在此,我们在存在行为不端的节点存在下研究时变网络系统的弹性共识问题。一个新颖的关节概念( $ r, s $ < / tex>)首先提出了对时变拓扑的稳健性的特征。进一步透露,多助理系统的弹性共识 $ f $ - 如果才能通过加权平均值减少的算法达到零售的恶意网络,只有在时变图共同( $ f + 1, f +1 $ ) -强壮的。最终执行数值模拟以验证分析结果的有效性。

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