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Resilient Bipartite Consensus for Multi-agent Networks with Antagonistic Interactions

机译:具有对抗性交互的多智能体网络的弹性双向共识

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This paper addresses the problem of resilient bipartite consensus for multi-agent networks in the presence of misbehaving nodes. The bipartite consensus problem was first studied by C. Altafini, and has been extensively studied in recent years. The interaction representing the communication between two agents is characterized by edge weights in a signed directed graph where the positive weight of an edge implies cooperation between the two agents while a negative one corresponds to antagonism. Resilient consensus problems without antagonistic interactions have been exhaustively studied, while the security problem of bipartite consensus, to the best of our knowledge, has not been studied yet. In this paper, we extend the resilient consensus problem to the case when antagonistic interactions exist. The developed results which are applicable for multi-agent systems with continuous-time dynamics shows that all normal nodes reach resilient bipartite consensus if the associated signed digraph is structurally balanced and has sufficient connectivity in terms of robustness. Numerical examples are provided to illustrate our results.
机译:本文解决了节点行为异常时多智能体网络的弹性双向共识问题。双向共识问题最早是由C.Altafini研究的,并且近年来已经进行了广泛的研究。表示两种代理之间的通信的交互作用由带符号的有向图中的边缘权重表征,其中边缘的正权重表示两种代理之间的协作,而负数表示对立。对于没有共识互动的弹性共识问题,已经进行了详尽的研究,而就我们所知,两方共识的安全问题尚未得到研究。在本文中,我们将弹性共识问题扩展到存在对抗性相互作用的情况。适用于具有连续时间动态特性的多智能体系统的开发结果表明,如果相关的有向图在结构上保持平衡并且在鲁棒性方面具有足够的连通性,则所有法向节点都将达到有弹性的二分共识。提供了数值示例来说明我们的结果。

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