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Cluster Tracking Performance Analysis of Linear Heterogeneous Multi-Agent Networks: A Complex Frequency Domain Approach

机译:线性异构多功能网络的集群跟踪性能分析:复杂频域方法

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This paper presents a complex frequency domain approach to investigate the cluster tracking performance of linear heterogeneous multi-agent networks. Firstly, a designed graph matrix is given to eliminate the interaction influence between coupled subnetworks with different tracking signals. On this basis, the cluster tracking performance analysis problem is decomposed into two parts, i.e., stability analysis and steady-state performance analysis of multi-agent networks. Secondly, based on the network structure, a minimum separable subgraph set is proposed to transform the stability of the multi-agent network into the stability of the separable subnetworks. Further, a signal flow diagram is introduced to solve the stability of the separable subnetworks. Thirdly, in view of Final-value theorem, a necessary and sufficient condition is proposed for achieving the cluster tracking control for the closed-loop stable multi-agent network. This result provides a strong theoretical basis for the flexible design of controllers due to that it quantitatively reveals the inherent law of steady-state performance for multi-agent networks. Finally, an algorithm is established to calculate the steady-state error of a general directed multi-agent network. Some simulations are provided to demonstrate the effectiveness of the theoretical results.
机译:本文介绍了一种复杂的频域方法,以研究线性异构多代理网络的集群跟踪性能。首先,给出了设计的图形矩阵以消除具有不同跟踪信号的耦合子网之间的交互影响。在此基础上,群集跟踪性能分析问题分解为两部分,即稳定性分析和多代理网络的稳态性能分析。其次,基于网络结构,提出了最小可分离的子图组,以将多代理网络的稳定性转换为可分离子网的稳定性。此外,引入信号流程图以解决可分离子网的稳定性。第三,考虑到最终值定理,提出了一种用于实现闭环稳定多代理网络的集群跟踪控制的必要和充足的条件。该结果为控制器的灵活设计提供了强大的理论依据,因为它定量揭示了多种代理网络的稳态性能的固有定律。最后,建立了一种算法来计算一般定向的多代理网络的稳态误差。提供了一些模拟以证明理论结果的有效性。

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