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Consensus Problem of Second-order Multi-agent System in Directed Network: A Matrix Analysis Approach

机译:定向网络中二阶多主体系统的共识问题:矩阵分析法

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In this paper the consensus of multi-agent system in directed network, where the agent is described by a second-order dynamics, is studied. The control protocol depends on two parameters, i.e. position-cooperative parameter wx >0 and velocity-cooperation parameter wv >0, and the Laplacian associated with communication network. The de.- nition of consensus in this paper is slightly different from that used in some existent literature. We de.ne the notion called inertia-consensus. Based on a matrix decomposition of the Laplacian, we de.ne the notions called basic independent system and basic non-independent system of a multi-agent system under directed networks. Furthermore, using matrix analysis approach the necessary and sufficient conditions for state inertia-consensus and/or velocity inertia-consensus, are given for the second-order systems. Also, the collective behavior of the system is discussed subject to the cases that system achieves consensus or does not. We also provide some simulation results to show the validation of our results.
机译:本文研究了有向网络中多智能体系统的共识,即通过二阶动力学描述智能体。控制协议取决于两个参数,即位置协作参数wx> 0和速度协作参数wv> 0,以及与通信网络关联的拉普拉斯算子。本文中共识的定义与某些现有文献中使用的共识略有不同。我们定义了称为惯性共识的概念。基于拉普拉斯算子的矩阵分解,我们定义了定向网络下多主体系统的基本独立系统和基本非独立系统的概念。此外,使用矩阵分析方法为二阶系统给出了状态惯性共识和/或速度惯性共识的充要条件。此外,在系统达成共识或未达成共识的情况下,讨论了系统的集体行为。我们还提供了一些仿真结果,以验证我们的结果。

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