Nonsmooth dynamic surface control of non-Lipschitz nonlinear systems with application to brake control

被引:4
|
作者
Maciuca, DB
Hedrick, JK
机构
关键词
D O I
10.1109/CCA.1997.627742
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
Successful longitudinal control of a vehicle in an Intelligent Vehicle and Highway System (IVHS) or Autonomous Intelligent Cruise Control (AICC) environment is highly dependent on the adequate control of the vehicle's subsystems. Most of those systems are highly nonlinear and include a wide range of uncertainties. A method for designing stable controllers for uncertain, mismatched nonlinear systems is proposed. This method is similar to the one proposed by Swaroop, et.al. in that it is using multiple surface control methods with low pass filters included in the design. However, the method presented here uses nonsmooth control which has the benefit of reducing the final tracking error. Differential Inclusion theory is used to prove the stability of this controller. This methodology is applied to the control of brake systems in an automated highway environment. A simplified brake model tailored for control applications is used to illustrate the methodology. Simulation and experimental results show the feasibility of such technique.
引用
收藏
页码:711 / 716
页数:6
相关论文
共 50 条
  • [21] Consensus control of a class of Lipschitz nonlinear systems
    Ding, Zhengtao
    INTERNATIONAL JOURNAL OF CONTROL, 2014, 87 (11) : 2372 - 2382
  • [22] Feedback Control for a Class of Lipschitz Nonlinear Systems
    Fu, Qin
    2010 CHINESE CONTROL AND DECISION CONFERENCE, VOLS 1-5, 2010, : 1614 - 1618
  • [23] Stability against small noises in control problems with non-Lipschitz right-hand side of the dynamic equation
    Institute of Mathematics and Mechanics, Ural Branch, Russian Academy of Sciences, Yekaterinburg, Russia
    Autom. Remote Control, 2008, 3 (419-433):
  • [24] Stability against small noises in control problems with non-Lipschitz right-hand side of the dynamic equation
    Khlopin, D. V.
    AUTOMATION AND REMOTE CONTROL, 2008, 69 (03) : 419 - 433
  • [25] Stability against small noises in control problems with non-Lipschitz right-hand side of the dynamic equation
    D. V. Khlopin
    Automation and Remote Control, 2008, 69 : 419 - 433
  • [26] Novel Adaptive Dynamic Surface Control of Nonlinear systems
    Liu, Shuguang
    Fang, Yangwang
    Zhang, Xianglun
    Tang, Qiang
    PROCEEDINGS OF THE 2016 12TH WORLD CONGRESS ON INTELLIGENT CONTROL AND AUTOMATION (WCICA), 2016, : 1174 - 1179
  • [27] Adaptive Dynamic Surface Control of Constrained Nonlinear Systems
    Xing, Ailiang
    Song, Biao
    Yin, Yixin
    PROCEEDINGS OF THE 32ND 2020 CHINESE CONTROL AND DECISION CONFERENCE (CCDC 2020), 2020, : 1516 - 1521
  • [28] Adaptive Dynamic Surface Control for Perturbed Nonlinear Systems
    Shi Xiaocheng
    Zhang Tianping
    Yi Yang
    PROCEEDINGS OF THE 31ST CHINESE CONTROL CONFERENCE, 2012, : 349 - 354
  • [29] Simplified Dynamic Surface Control for Uncertain Nonlinear Systems
    Guo, Tao
    SPORTS MATERIALS, MODELLING AND SIMULATION, 2011, 187 : 699 - 705
  • [30] Dynamic Surface Control design for a class of nonlinear systems
    Song, B
    Howell, A
    Hedrick, K
    PROCEEDINGS OF THE 40TH IEEE CONFERENCE ON DECISION AND CONTROL, VOLS 1-5, 2001, : 2797 - 2802