基于自抗扰控制的自动驾驶车辆轨迹跟踪研究
Research on Self-Driving Vehicle Trajectory Tracking Based on Self-Immunity Control
DOI: 10.12677/airr.2026.151034, PDF,   
作者: 刘 扬*, 屈先圣:西华大学汽车与交通学院,四川 成都;西华大学四川省新能源汽车智能控制与仿真测试技术工程研究中心,四川 成都
关键词: 自动驾驶车辆轨迹跟踪自抗扰控制仿真实车分析Self-Driving Vehicle Trajectory Tracking Self-Immunity Control Simulated Real Vehicle Analysis
摘要: 针对道路曲率和不同车速工况下自动驾驶车辆运动控制过程中轨迹跟踪精度和稳定性难以同时保障的问题,设计一种自抗扰控制(ADRC)算法,通过控制横向误差来获得前轮转角,以保证车辆的跟踪精度和稳定性,并基于粒子群优化算法同时整定传统比例–积分–微分(PID)和ADRC的关键参数,从而进一步说明所设计算法的控制效果。该控制算法具有对模型精度要求低、适应性强、以及能够估计和补偿未知扰动的优点。在Matlab/CarSim联合仿真平台上,同在双移线工况中的不同车速下对该算法和PID算法进行了仿真验证和比较。此外,为了进一步验证所提算法的优势,在实车实验中也对这两种算法进行了对比分析。仿真实车结果表明,所提出的ADRC控制算法具有更强的鲁棒性,能够有效改善由于道路曲率变化和不同车速下引起的车辆抖动问题,实现更加精确、稳定的轨迹跟踪效果。
Abstract: Aiming at the problem that it is difficult to guarantee the trajectory tracking accuracy and stability at the same time during the motion control process of self-driving vehicles under the road curvature and different speed conditions, a kind of auto-resistant control (ADRC) algorithm is designed to obtain the front-wheel turning angle by controlling the transverse error in order to guarantee the tracking accuracy and stability of the vehicle and the key parameters of the traditional proportional-integral-derivative (PID) and ADRC are rectified at the same time based on the particle swarm optimization algorithm, so as to further illustrate the control effect of the designed algorithm. The key parameters of traditional proportional-integral-derivative (PID) and ADRC are simultaneously adjusted based on the particle swarm optimization algorithm to further illustrate the control effect of the designed algorithm. The control algorithm has the advantages of low model accuracy requirements, high adaptability, as well as the ability to estimate and compensate for unknown disturbances. The algorithm is validated and compared with the PID algorithm on the Matlab/CarSim joint simulation platform at different vehicle speeds in the same double-shifted line condition. In addition, in order to further verify the advantages of the proposed algorithm, the two algorithms are also compared and analyzed in real vehicle experiments. The simulated real-vehicle results show that the proposed ADRC control algorithm has stronger robustness and can effectively improve the vehicle jitter problem caused by the change of road curvature and different speeds, and realize more accurate and stable trajectory tracking effect.
文章引用:刘扬, 屈先圣. 基于自抗扰控制的自动驾驶车辆轨迹跟踪研究[J]. 人工智能与机器人研究, 2026, 15(1): 352-365. https://doi.org/10.12677/airr.2026.151034

参考文献

[1] 肖恭财. 自动驾驶技术的发展现状、挑战以及未来展望[J]. 汽车与安全, 2024(7): 72-76.
[2] Sang, N. and Chen, L. (2019) Design of an Active Front Steering System for a Vehicle Using an Active Disturbance Rejection Control Method. Science Progress, 103, 1-19. [Google Scholar] [CrossRef] [PubMed]
[3] Jin, X., Lv, H., He, Z., Li, Z., Wang, Z. and Ikiela, N.V.O. (2023) Design of Active Disturbance Rejection Controller for Trajectory-Following of Autonomous Ground Electric Vehicles. Symmetry, 15, Article 1786. [Google Scholar] [CrossRef
[4] Wang, Y., Li, H., Ma, Y. and Hou, X. (2023) Parameter Optimization of Tracked Vehicle Steering Control Strategy Based on Particle Swarm Optimization Algorithm. In: Jia, Y., Zhang, W., Fu, Y. and Wang, J., Eds., Proceedings of 2023 Chinese Intelligent Systems Conference, Springer, 479-493. [Google Scholar] [CrossRef
[5] Zhang, Y., Fan, C., Zhao, F., Ai, Z. and Gong, Z. (2014) Parameter Tuning of ADRC and Its Application Based on CCCSA. Nonlinear Dynamics, 76, 1185-1194. [Google Scholar] [CrossRef
[6] Lu, M. and Li, J. (2023) Adaptive Active Disturbance Rejection Control for Path Tracking of Intelligent Vehicle. Mathematical Problems in Engineering, 2023, Article ID: 3487127. [Google Scholar] [CrossRef
[7] Drakulic, M. and Stankovic, M. (2024) ADRC-Based Trajectory Tracking of Unmanned Tracked Vehicles under High Slippage Disturbance. 2024 14th International Conference on Electrical Engineering (ICEENG), Cairo, 21-23 May 2024, 362-366. [Google Scholar] [CrossRef
[8] 尤小庆. 四轴飞行器的自抗扰控制方法研究[D]: [硕士学位论文]. 秦皇岛: 华北理工大学, 2023.
[9] 金辉宇, 张瑞青, 王雷, 等. 线性自抗扰控制参数整定鲁棒性的根轨迹分析[J]. 控制理论与应用, 2018, 35(11): 1648-1653.
[10] Gad, A.G. (2022) Particle Swarm Optimization Algorithm and Its Applications: A Systematic Review. Archives of Computational Methods in Engineering, 29, 2531-2561. [Google Scholar] [CrossRef
[11] 石晨曦. 自抗扰控制及控制器参数整定方法的研究[D]: [硕士学位论文]. 无锡: 江南大学, 2008.
[12] Juneja, M. and Nagar, S.K. (2016) Particle Swarm Optimization Algorithm and Its Parameters: A Review. 2016 International Conference on Control, Computing, Communication and Materials (ICCCCM), Allahbad, 21-22 October 2016, 1-5. [Google Scholar] [CrossRef
[13] Lu, J., Xie, W. and Zhou, H. (2016) Combined Fitness Function Based Particle Swarm Optimization Algorithm for System Identification. Computers & Industrial Engineering, 95, 122-134. [Google Scholar] [CrossRef
[14] 羊书毅. 基于粒子群优化的行进间车载武器自抗扰控制[D]: [硕士学位论文]. 南京: 南京理工大学, 2023.