控制理论(社会学)
模型预测控制
李雅普诺夫函数
弹道
避障
非线性系统
Lyapunov稳定性
计算机科学
控制工程
控制器(灌溉)
主动悬架
工程类
控制系统
理论(学习稳定性)
跟踪(教育)
自适应控制
车辆动力学
运动控制
非线性控制
最优控制
收缩(语法)
轨迹优化
障碍物
非线性模型
滑模控制
电子稳定控制
Lyapunov重新设计
标识
DOI:10.1177/09544070261429607
摘要
High-speed autonomous vehicles can significantly enhance performance in obstacle-avoidance trajectory planning and tracking control by integrating existing electronic control systems. Active suspension systems suppress roll motion and maintain balanced wheel load distribution. This keeps the tires in a linear region and allows the controller to achieve enhanced tracking accuracy during aggressive maneuvers. Nevertheless, research related to active suspension systems remains relatively scarce. Nonlinear model predictive control algorithms integrated with active suspension-based tilting techniques have been applied to vehicle obstacle avoidance control by our research group previously, however, limitations existed in ensuring closed-loop stability. For vehicle systems, ensuring safe and stable operation is of paramount importance. To address this issue, this paper proposes Lyapunov contraction constrained nonlinear model predictive control algorithm based on the control Lyapunov function and combines with tilting techniques to design an integrated controller. The proposed controller uses hierarchical control. Specifically, the upper layer generates the reference trajectory using a point-mass vehicle model and model predictive control, while the lower layer performs trajectory tracking based on a nonlinear vehicle model with integrated active steering and tilt control. By incorporating Lyapunov contraction constraints into the NMPC optimization problem, replacing traditional terminal equality constraints, the vehicle trajectory tracking task is achieved while ensuring the stability of the control system. Simulation results, validated through the CarSim/Simulink co-simulation platform, demonstrate the superiority of the proposed controller in multiple scenarios, showing higher precision, providing a new method and practical foundation for the stability design of autonomous vehicle control systems.
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