Stability Control of Autonomous Ground Vehicles Using Control-Dependent Barrier Functions

被引:39
作者
Huang, Yiwen [1 ]
Yong, Sze Zheng [1 ]
Chen, Yan [2 ]
机构
[1] Arizona State Univ, Sch Engn Matter Transport & Energy, Tempe, AZ 85281 USA
[2] Arizona State Univ, Polytech Sch, Tempe, AZ 85281 USA
来源
IEEE TRANSACTIONS ON INTELLIGENT VEHICLES | 2021年 / 6卷 / 04期
基金
美国国家科学基金会;
关键词
Safety; Time-varying systems; Stability criteria; Vehicle dynamics; Wheels; Land vehicles; Autonomous vehicles; Control-dependent barrier functions; autonomous ground vehicles; vehicle stability control; four-wheel steering; safety control; CONTROL LYAPUNOV; SYSTEMS; SAFETY; DYNAMICS; INVARIANCE;
D O I
10.1109/TIV.2021.3058064
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
In the development of autonomous ground vehicles (AGVs), guaranteeing vehicle driving safety is a major concern. Among various aspects that need to be thoughtfully considered for driving safety, vehicle stability is one of the most fundamental and important factors. In this paper, to describe a guaranteed vehicle stability control problem, a new time-varying control-dependent invariant set is introduced. Correspondingly, the concept of a time-varying control-dependent barrier function (CDBF) is proposed. The proposed time-varying CDBF is more general than conventional control barrier functions (CBF), since we additionally consider invariant sets that can be time-varying and control-dependent, which will have broader applications. Then, using the proposed framework, we design a vehicle stability control algorithm, which guarantees that the vehicle states are always kept in the time-varying and control-dependent lateral stability regions. Finally, the correctness and effectiveness of the proposed theory and control method are verified and discussed through illustrative simulation results of high-speed J-turn and double lane change maneuvers for an AGV.
引用
收藏
页码:699 / 710
页数:12
相关论文
共 45 条
[1]  
Agarwal R. P., 1993, UNIQUENESS NONUNIQUE, V6
[2]   Control Barrier Function Based Quadratic Programs for Safety Critical Systems [J].
Ames, Aaron D. ;
Xu, Xiangru ;
Grizzle, Jessy W. ;
Tabuada, Paulo .
IEEE TRANSACTIONS ON AUTOMATIC CONTROL, 2017, 62 (08) :3861-3876
[3]  
[Anonymous], 2021, SAE Standard J3016, DOI DOI 10.4271/J3016202104
[4]  
Aubin JP, 2009, Set-Valued Analysis. Modern Birkhauser Classics, DOI 10.1007/978-0-8176-4848-0
[5]   Set invariance in control [J].
Blanchini, F .
AUTOMATICA, 1999, 35 (11) :1747-1767
[6]   Staying within the nullcline boundary for vehicle envelope control using a sliding surface [J].
Bobier, Carrie G. ;
Gerdes, J. Christian .
VEHICLE SYSTEM DYNAMICS, 2013, 51 (02) :199-217
[7]   Obstacle Avoidance for Low-Speed Autonomous Vehicles With Barrier Function [J].
Chen, Yuxiao ;
Peng, Huei ;
Grizzle, Jessy .
IEEE TRANSACTIONS ON CONTROL SYSTEMS TECHNOLOGY, 2018, 26 (01) :194-206
[8]   Uncertainty quantification in vehicle dynamics [J].
Funfschilling, Christine ;
Perrin, Guillaume .
VEHICLE SYSTEM DYNAMICS, 2019, 57 (07) :1062-1086
[9]   A REVIEW OF 4-WHEEL STEERING STUDIES FROM THE VIEWPOINT OF VEHICLE DYNAMICS AND CONTROL [J].
FURUKAWA, Y ;
YUHARA, N ;
SANO, S ;
TAKEDA, H ;
MATSUSHITA, Y .
VEHICLE SYSTEM DYNAMICS, 1989, 18 (1-3) :151-186
[10]   Control-Sharing and Merging Control Lyapunov Functions [J].
Grammatico, Sergio ;
Blanchini, Franco ;
Caiti, Andrea .
IEEE TRANSACTIONS ON AUTOMATIC CONTROL, 2014, 59 (01) :107-119