Time-suboptimal predictive control of four-in-wheel driven electric vehicles

G. Max, B. Lantos
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引用次数: 1

Abstract

The paper deals with the approximately time optimal control of four in-wheel-driven (4WD) electric cars in a test path under state and input constraints with initial perturbations. The path is divided into sections allowing that path information for the actual section appears in real time based on sensor fusion. For each section a separate optimum control problem is solved in a receding horizon predictive control (RHPC) fashion using the single-track model (2WD) of the vehicle. The problem is given as a dynamic nonlinear optimal control problem (DNOCP) and solved by reformulating it to a static nonlinear program (NLP) using discretization and direct multiple shooting methods. A novel method is presented to convert the RHPC optimal solution to the optimal control of 4WD cars. The conversion assures similar motion of the CoG points of both models and optimal distribution of the longitudinal wheel forces. For closed loop control of 4WD vehicle a discrete time model predictive control (MPC) is proposed which uses the optimal reference signals and the distributed wheel forces and optimizes the perturbations with analytically solvable end constraints.
四轮驱动电动汽车时间次优预测控制
研究了具有初始摄动的状态约束和输入约束的四驱电动汽车在测试路径上的近似时间最优控制问题。该路径被划分为多个路段,允许基于传感器融合的实际路段的路径信息实时显示。对于每个路段,采用车辆的单轨道模型(2WD),以后退地平线预测控制(RHPC)的方式解决了一个单独的最优控制问题。将该问题作为一个动态非线性最优控制问题(DNOCP)给出,并利用离散化和直接多重射击方法将其转化为一个静态非线性程序(NLP)来求解。提出了一种将RHPC最优解转化为四轮驱动汽车最优控制的新方法。这种转换保证了两种模型的CoG点的相似运动和纵向车轮力的最佳分布。针对四轮驱动汽车的闭环控制问题,提出了一种离散时间模型预测控制(MPC)方法,该方法利用最优参考信号和分布的车轮力,利用解析可解的末端约束对扰动进行优化。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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