Control of Vehicle Platoons with Collision Avoidance Using Noncooperative Differential Games

被引:0
|
作者
Jond, Hossein B. [1 ]
机构
[1] VSB Tech Univ Ostrava, Dept Comp Sci, Ostrava 70800, Czech Republic
关键词
collision avoidance; differential game; Nash equilibrium; vehicle platoon;
D O I
10.1109/ITSC57777.2023.10422304
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
This paper considers a differential game approach to the predecessor-following vehicle platoon control problem without and with collision avoidance. In this approach, each vehicle tries to minimize the performance index (PI) of its control objective, which is reaching consensual velocity with the predecessor vehicle while maintaining a small inter-vehicle distance from it. Two differential games were formulated. The differential game problem for platoon control without collision avoidance is solved for the open-loop Nash equilibrium and its associated state trajectories. The second differential game problem for platoon control with collision avoidance has a non-quadratic PI, which poses a greater challenge to obtaining its open-loop Nash equilibrium. Since the exact solution is unavailable, we propose an estimated Nash strategy approach that is greatly simplified for implementation. An illustrative example of a vehicle platoon control problem was solved under both the without and with collision avoidance scenarios. The results showed the effectiveness of the models and their solutions for both scenarios.
引用
收藏
页码:770 / 776
页数:7
相关论文
共 50 条
  • [1] Noncooperative Differential Games
    Bressan, Alberto
    [J]. MILAN JOURNAL OF MATHEMATICS, 2011, 79 (02) : 357 - 427
  • [2] Noncooperative Differential Games
    Alberto Bressan
    [J]. Milan Journal of Mathematics, 2011, 79 : 357 - 427
  • [3] A Decentralized Network with Fast and Lightweight Autonomous Channel Selection in Vehicle Platoons for Collision Avoidance
    Sarker, Ankur
    Qiu, Chenxi
    Shen, Haiying
    [J]. PROCEEDINGS 2016 IEEE 13TH INTERNATIONAL CONFERENCE ON MOBILE AD HOC AND SENSOR SYSTEMS (MASS 2016), 2016, : 272 - 280
  • [4] Inverse Noncooperative Differential Games
    Molloy, Timothy L.
    Ford, Jason J.
    Perez, Tristan
    [J]. 2017 IEEE 56TH ANNUAL CONFERENCE ON DECISION AND CONTROL (CDC), 2017,
  • [5] Cooperative distributed predictive control for collision-free vehicle platoons
    Zheng, Huarong
    Wu, Jun
    Wu, Weimin
    Negenborn, Rudy R.
    [J]. IET INTELLIGENT TRANSPORT SYSTEMS, 2019, 13 (05) : 816 - 824
  • [6] Collision-avoiding decentralized control for vehicle platoons: a mechanical perspective
    Calafiore, Gisueppe C.
    Possieri, Corrado
    Proskurnikov, Anton, V
    [J]. IFAC PAPERSONLINE, 2020, 53 (02): : 15235 - 15240
  • [7] On noncooperative nonlinear differential games
    Roubícek, T
    [J]. KYBERNETIKA, 1999, 35 (04) : 487 - 498
  • [8] Equilibria for noncooperative differential games
    Smol'yakov, ÉR
    [J]. DIFFERENTIAL EQUATIONS, 1999, 35 (05) : 691 - 696
  • [9] Vehicle Collision Severity and Configuration Strategy of Platoons
    Chen W.-T.
    Sun Z.-W.
    Zhou Q.
    Lin C.-W.
    [J]. Zhongguo Gonglu Xuebao/China Journal of Highway and Transport, 2022, 35 (04): : 298 - 312
  • [10] Infinite horizon noncooperative differential games
    Bressan, Alberto
    Priuli, Fabio S.
    [J]. JOURNAL OF DIFFERENTIAL EQUATIONS, 2006, 227 (01) : 230 - 257