Automated Driving: Safe Motion Planning Using Positively Invariant Sets

被引:0
|
作者
Berntorp, Karl [1 ]
Weiss, Avishai [1 ]
Danielson, Claus [1 ]
Kolmanovsky, Ilya V. [2 ]
Di Cairano, Stefano [1 ]
机构
[1] MERL, Cambridge, MA 02139 USA
[2] Univ Michigan, Ann Arbor, MI 48109 USA
关键词
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
This paper develops a method for safe lane changes. We leverage feedback control and constraint-admissible positively invariant sets to guarantee collision-free closed-loop trajectory tracking. Starting from an initial state of the vehicle and obstacles in the region of interest, our method steers the vehicle to the desired lane while satisfying constraints associated with the future motion of the obstacles with respect to the vehicle. We connect the initial state with the desired lane using equilibrium points and associated positively invariant sets of the vehicle dynamics, where the positively invariant sets are used to guarantee safe transitions between the equilibrium points. An autonomous highway-driving example with a receding-horizon implementation shows that our method is capable of generating safe dynamically feasible trajectories in real-time while accounting for obstacles in the environment and modeling errors.
引用
收藏
页数:6
相关论文
共 50 条
  • [31] Defining Safe Driving – from the Field of Safe Travel to Automated Driving
    Autoliv Research, Vårgårda, Sweden
    不详
  • [32] Safe Motion Planning for Multi-Vehicle Autonomous Driving in Uncertain Environment
    Lei, Zhezhi
    Wang, Wenxin
    Zhu, Zicheng
    Ma, Jun
    Ge, Shuzhi Sam
    IEEE ROBOTICS AND AUTOMATION LETTERS, 2025, 10 (03): : 2199 - 2206
  • [33] On Finitely Determined Minimal Robust Positively Invariant Sets
    Seron, Maria M.
    Olaru, Sorin
    Stoican, Florin
    De Dona, Jose A.
    Kofman, Ernesto J.
    2019 AUSTRALIAN & NEW ZEALAND CONTROL CONFERENCE (ANZCC), 2019, : 157 - 162
  • [34] Equi-Normalized Robust Positively Invariant Sets
    Rakovic, Sasa V.
    Zhang, Sixing
    IEEE TRANSACTIONS ON AUTOMATIC CONTROL, 2024, 69 (11) : 7885 - 7892
  • [35] Constrained stabilization: an enlargement technique of positively invariant sets
    Benzaouia, Abdellah
    IMA JOURNAL OF MATHEMATICAL CONTROL AND INFORMATION, 2005, 22 (01) : 109 - 118
  • [36] Algorithms for the estimation of the region of attraction with positively invariant sets
    Iannelli, Andrea
    Marcos, Andres
    Lowenberg, Mark
    2018 7TH INTERNATIONAL CONFERENCE ON SYSTEMS AND CONTROL (ICSC), 2018, : 93 - 98
  • [37] Characterizing positively invariant sets: Inductive and topological methods
    Ghorbal, Khalil
    Sogokon, Andrew
    JOURNAL OF SYMBOLIC COMPUTATION, 2022, 113 : 1 - 28
  • [38] Using Reachable Sets for Trajectory Planning of Automated Vehicles
    Manzinger, Stefanie
    Pek, Christian
    Althoff, Matthias
    IEEE TRANSACTIONS ON INTELLIGENT VEHICLES, 2021, 6 (02): : 232 - 248
  • [39] Integration of Reinforcement Learning Based Behavior Planning With Sampling Based Motion Planning for Automated Driving
    Klimke, Marvin
    Voelz, Benjamin
    Buchholz, Michael
    2023 IEEE INTELLIGENT VEHICLES SYMPOSIUM, IV, 2023,
  • [40] Real-Time Motion Planning Approach for Automated Driving in Urban Environments
    Artunedo, Antonio
    Villagra, Jorge
    Godoy, Jorge
    IEEE ACCESS, 2019, 7 : 180039 - 180053