Control Schemes for Autonomous Car-following Systems with two Classical Compensators

被引:4
作者
Zhu, Wen-Xing [1 ]
Zhang, Li-Dong [2 ]
机构
[1] Shandong Univ, Sch Control Sci & Engn, Jinan 250061, Peoples R China
[2] Shandong Jiaotong Univ, Sch Rail Transit, Jinan 250023, Peoples R China
基金
中国国家自然科学基金;
关键词
Autonomous car following; proportional-differential compensation; velocity-feedback compensation; DELAYED-FEEDBACK CONTROL; TRAFFIC FLOW; MODEL; DIFFERENCE; STABILIZATION;
D O I
10.1002/asjc.1846
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
In this paper, we improve the dynamics of an autonomous car-following system with two classical compensation methods: proportional-differential (PD) and velocity feedback (VF) control methods. Based on an optimal velocity model, the system transfer function was derived and control block diagram was given with an open-loop transfer function. Three theorems were proposed and proven with the use of small gain theorem. The analytical results show that two compensation factors play important roles in stabilizing the car-following system. In the simulation, three dynamical models were derived in reverse from the closed-loop transfer function and the numerical results show that, with increasing factors, the stability of car-following was enhanced and traffic jams were eliminated. The analytical results are supported by the numerical results.
引用
收藏
页码:168 / 181
页数:14
相关论文
共 33 条
[1]   Nonlinear State Estimation and Control for Freeway On-Ramp Metering [J].
Abouaissa, H. ;
Majid, H. ;
Jolly, D. .
ASIAN JOURNAL OF CONTROL, 2017, 19 (01) :233-244
[2]   DYNAMICAL MODEL OF TRAFFIC CONGESTION AND NUMERICAL-SIMULATION [J].
BANDO, M ;
HASEBE, K ;
NAKAYAMA, A ;
SHIBATA, A ;
SUGIYAMA, Y .
PHYSICAL REVIEW E, 1995, 51 (02) :1035-1042
[3]   The control method for the lattice hydrodynamic model [J].
Ge, Hong-Xia ;
Cui, Yu ;
Zhu, Ke-Qiang ;
Cheng, Rong-Jun .
COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION, 2015, 22 (1-3) :903-908
[4]   Dynamical model of a cooperative driving system for freeway traffic [J].
Hasebe, K ;
Nakayama, A ;
Sugiyama, Y .
PHYSICAL REVIEW E, 2003, 68 (02) :6
[5]   Design of Regulatory Traffic Light Control Systems with Synchronized Timed Petri Nets [J].
Huang, Yi-Sheng ;
Weng, Yi-Shun ;
Zhou, MengChu .
ASIAN JOURNAL OF CONTROL, 2018, 20 (01) :174-185
[6]   Full velocity difference model for a car-following theory [J].
Jiang, R ;
Wu, QS ;
Zhu, ZJ .
PHYSICAL REVIEW E, 2001, 64 (01) :4-017101
[7]   Stabilization of traffic flow in optimal velocity model via delayed-feedback control [J].
Jin, Yanfei ;
Hu, Haiyan .
COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION, 2013, 18 (04) :1027-1034
[8]   Decentralized delayed-feedback control of an optimal velocity traffic model [J].
Konishi, K ;
Kokame, H ;
Hirata, K .
EUROPEAN PHYSICAL JOURNAL B, 2000, 15 (04) :715-722
[9]   Multi-anticipative car-following model [J].
Lenz, H ;
Wagner, CK ;
Sollacher, R .
EUROPEAN PHYSICAL JOURNAL B, 1999, 7 (02) :331-335
[10]  
Li H. Y., 2017, IEEE T FUZZY SYST, DOI [10.1109/TFUZZ.%202017.2648855%20, DOI 10.1109/TFUZZ.%202017.2648855%20]