Quantized consensus control for second-order multi-agent systems with nonlinear dynamics

被引:35
|
作者
Ren, Chang-E [1 ]
Chen, Long [1 ]
Chen, C. L. Philip [1 ]
Du, Tao [2 ]
机构
[1] Univ Macau, Dept Comp & Informat Sci, Fac Sci & Technol, Macau, Peoples R China
[2] Southeast Univ, Sch Automat, Nanjing, Jiangsu, Peoples R China
关键词
Leader-following consensus; Quantized consensus; Second-order multi-agent systems; Nonlinear dynamics; Sliding mode control; SWITCHING TOPOLOGY; AVERAGE CONSENSUS; AGENTS; NETWORKS;
D O I
10.1016/j.neucom.2015.10.090
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
This paper discusses a leader-following consensus problem of second-order multi-agent systems with nonlinear dynamics and directed communication topology based on quantized information. The communication signals between the neighbor agents are quantized and sent over communication channels. A new consensus controller based on the quantized information is proposed. Based on Lyapunov theory and sliding mode control strategy, it is proved that the proposed distributed controller can drive the states of multi-agent systems to reach the leader-following consensus. Two simulation examples are given to illustrate the effectiveness of the proposed approach. (C) 2015 Elsevier B.V. All rights reserved.
引用
收藏
页码:529 / 537
页数:9
相关论文
共 50 条
  • [1] Second-order consensus in multi-agent systems with nonlinear dynamics and intermittent control
    Han, Zeyu
    Jia, Qiang
    Tang, Wallace K. S.
    [J]. INTERNATIONAL JOURNAL OF SYSTEMS SCIENCE, 2020, 51 (12) : 2192 - 2203
  • [2] Quantized consensus of second-order multi-agent systems via impulsive control
    Zhu, Yunru
    Zheng, Yuanshi
    Guan, Yongqiang
    [J]. NEUROCOMPUTING, 2017, 270 : 27 - 33
  • [3] Group consensus in second-order multi-agent systems with nonlinear dynamics
    Leng, Hui
    Wu, Zhaoyan
    Zhao, Yi
    [J]. INTERNATIONAL JOURNAL OF MODERN PHYSICS C, 2021, 32 (05):
  • [4] Second-order consensus of multi-agent systems with nonlinear dynamics via impulsive control
    Qian, Yufeng
    Wu, Xiaoqun
    Lu, Jinhu
    Lu, Jun-An
    [J]. NEUROCOMPUTING, 2014, 125 : 142 - 147
  • [5] Consensus of second-order multi-agent dynamic systems with quantized data
    Guan, Zhi-Hong
    Meng, Cheng
    Liao, Rui-Quan
    Zhang, Ding-Xue
    [J]. PHYSICS LETTERS A, 2012, 376 (04) : 387 - 393
  • [6] Consensus of second-order multi-agent systems with nonlinear dynamics and time delays
    Guoying Miao
    Zhen Wang
    Qian Ma
    Junwei Lu
    [J]. Neural Computing and Applications, 2013, 23 : 761 - 767
  • [7] Consensus of second-order multi-agent systems with nonlinear dynamics and time delay
    Qian, Yufeng
    Wu, Xiaoqun
    Lu, Jinhu
    Lu, Jun-an
    [J]. NONLINEAR DYNAMICS, 2014, 78 (01) : 495 - 503
  • [8] Consensus of second-order multi-agent systems with nonlinear dynamics and time delays
    Miao, Guoying
    Wang, Zhen
    Ma, Qian
    Lu, Junwei
    [J]. NEURAL COMPUTING & APPLICATIONS, 2013, 23 (3-4): : 761 - 767
  • [9] Consensus of second-order multi-agent systems with nonlinear dynamics and switching topology
    Shidong Zhai
    Xiao-Song Yang
    [J]. Nonlinear Dynamics, 2014, 77 : 1667 - 1675
  • [10] Consensus of second-order multi-agent systems with nonlinear dynamics and switching topology
    Zhai, Shidong
    Yang, Xiao-Song
    [J]. NONLINEAR DYNAMICS, 2014, 77 (04) : 1667 - 1675