A Distributed Robust Convergence Algorithm for Multi-robot Systems in the Presence of Faulty Robots

被引:0
|
作者
Park, Hyongju [1 ]
Hutchinson, Seth [2 ]
机构
[1] Univ Illinois, Dept Mech Sci & Engn, Urbana, IL 61801 USA
[2] Univ Illinois, Dept Elect & Comp Engn, Urbana, IL 61801 USA
来源
2015 IEEE/RSJ INTERNATIONAL CONFERENCE ON INTELLIGENT ROBOTS AND SYSTEMS (IROS) | 2015年
关键词
CONSENSUS; AGENTS;
D O I
暂无
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
In this paper, we propose a distributed control policy to achieve rendezvous by a set of robots even when some robots in the system do not follow the prescribed policy. These nonconforming robots correspond to faults in the multi-robot systems, and our control policy is thus a fault-tolerant policy. We consider the case in which each robot is an autonomous decision maker that is anonymous (i.e., robots are indistinguishable to one another), memoryless (i.e., each robot makes decisions based upon only its current information), and dimensionless (i.e., collision checking is not considered). Each robot has a limited sensing range, and is able to directly estimate the state of only those robots within that sensing range, which induces a network topology for the multi-robot systems. We assume that it is not possible for the fault-free robots to identify the faulty robots (e.g., due to the anonymous property of the robots). Our main result is a practical algorithm that achieves approximate rendezvous in the face of faulty robots under a few assumptions on the network topology. In simulation results, we show that our algorithm performs better in the face of faulty robots than other contemporary convergence algorithms, e.g., the circumcenter law, and local coordinate averaging.
引用
收藏
页码:2980 / 2985
页数:6
相关论文
共 50 条
  • [1] Spoof Resilient Coordination for Distributed Multi-Robot Systems
    Renganathan, Venkatraman
    Summers, Tyler
    2017 INTERNATIONAL SYMPOSIUM ON MULTI-ROBOT AND MULTI-AGENT SYSTEMS (MRS), 2017,
  • [2] Distributed Self-triggered Circular Formation Control for Multi-robot Systems
    Xu, Peng
    Wang, Xinyu
    Tao, Jin
    Xie, Guangming
    Xu, Minyi
    Zhou, Quan
    PROCEEDINGS OF THE 39TH CHINESE CONTROL CONFERENCE, 2020, : 4639 - 4645
  • [3] On Dynamic Distributed Control and Its Application to Multi-Robot Systems
    Ding, Xiaolu
    PROCEEDINGS OF THE 36TH CHINESE CONTROL CONFERENCE (CCC 2017), 2017, : 8863 - 8868
  • [4] Resilient Distributed Diffusion for Multi-Robot Systems Using Centerpoint
    Li, Jiani
    Abbas, Waseem
    Shabbir, Muddasir
    Koutsoukos, Xenofon
    ROBOTICS: SCIENCE AND SYSTEMS XVI, 2020,
  • [5] Distributed Laplacian Eigenvalue and Eigenvector Estimation in Multi-robot Systems
    Zareh, Mehran
    Sabattini, Lorenzo
    Secchi, Cristian
    DISTRIBUTED AUTONOMOUS ROBOTIC SYSTEMS, 2019, 6 : 191 - 204
  • [6] Experimental Verification of a Multi-robot Distributed Control Algorithm with Containment and Group Dispersion Behaviors
    Zhang, Hejin
    Meng, Ziyang
    Lin, Zongli
    PROCEEDINGS OF THE 31ST CHINESE CONTROL CONFERENCE, 2012, : 6159 - 6164
  • [7] Multi-Robot Trajectory Tracking and Rendezvous Algorithm
    Patil, Amol
    Shah, Gautam
    IETE JOURNAL OF RESEARCH, 2022, 68 (06) : 4570 - 4576
  • [8] Fully Distributed Region-Reaching Control with Collision Avoidance for Multi-robot Systems
    Yu, Jinwei
    Ji, Jinchen
    Miao, Zhonghua
    Zhou, Jin
    ROBOTICA, 2021, 39 (08) : 1405 - 1416
  • [9] Discrete-time distributed state feedback control for multi-robot systems
    Marino, Alessandro
    Pierri, Francesco
    2016 IEEE INTERNATIONAL CONFERENCE ON ROBOTICS AND AUTOMATION (ICRA), 2016, : 5350 - 5355
  • [10] Distributed Optimization Methods for Multi-robot Systems: Part 2-A Survey
    Shorinwa, Ola
    Halsted, Trevor
    Yu, Javier
    Schwager, Mac
    IEEE ROBOTICS & AUTOMATION MAGAZINE, 2024, 31 (03) : 154 - 169