4.6 Article

Finite-Horizon H∞ Bipartite Consensus Control of Cooperation-Competition Multiagent Systems With Round-Robin Protocols

期刊

IEEE TRANSACTIONS ON CYBERNETICS
卷 51, 期 7, 页码 3699-3709

出版社

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TCYB.2020.2977468

关键词

H-infinity bipartite consensus control; cooperationcompetition; finite-horizon; multiagent systems (MASs); roundrobin (RR) protocol

资金

  1. Australian Research Council Discovery Early Career Researcher Award [DE200101128]
  2. Australian Research Council [DE200101128] Funding Source: Australian Research Council

向作者/读者索取更多资源

This article focuses on the finite-horizon H8 bipartite consensus control problem for a class of discrete time-varying cooperation-competition multiagent systems with the round-robin protocol. The study aims to design a bipartite consensus controller with the RR protocol to ensure the desired H-infinity bipartite consensus over a given finite horizon. The proposed scheme is verified to be effective through a simulation example.
This article focuses on the finite-horizon H8 bipartite consensus control problem for a class of discrete time-varying cooperation-competition multiagent systems (DTV-CCMASs) with the round-robin (RR) protocol. The cooperationcompetition relationship among agents is characterized by a signed graph, whose edges are with positive or negative connection weights. Specifically, a positive weight corresponds to an allied relationship between two agents and a negative one means an adversary relationship. The data exchange between each agent and its neighbors is orchestrated by an RR protocol, where only one neighboring agent is authorized to transmit the data packet at each time instant, and therefore, the data collision is prevented. This article aims to design a bipartite consensus controller for DTV-CCMASs with the RR protocol such that the predetermined H-infinity bipartite consensus is satisfied over a given finite horizon. A sufficient condition is first established to guarantee the desired H-infinity bipartite consensus by resorting to the completing square method. With the help of an auxiliary cost combined with the Moore-Penrose pseudoinverse method, a design scheme of the bipartite consensus controller is obtained by solving two coupled backward recursive Riccati difference equations (BRRDEs). Finally, a simulation example is given to verify the effectiveness of the proposed scheme of the bipartite consensus controller.

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