车辆运动模型识别的两阶段最小二乘法

Yusuf Lestanto, Aries Subiantoro, F. Yusivar
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引用次数: 0

摘要

车辆动力学具有非常复杂的特性和非线性行为。车辆动力学分解为许多影响车辆稳定性的内部和外部因素。外部因素来自于环境因素,如风力、路面粗糙度、车道弯道或突然机动等,这些因素会改变车辆的稳定性参数,即横摆角速度和侧滑。两者都受纵向速度变化的影响,难以用车载传感器测量。为了方便驾驶和提高安全性能,必须对车辆的稳定性参数进行控制。直接对车辆进行研究和试验,成本高昂,耗时巨大。因此,在对实车进行实验之前,先进行仿真。仿真需要接近真实车辆动力学的车辆动力学模型。本文不再使用简单的车辆模型,而是采用CarSim多自由度车辆模型来复制车辆动力学。本次仿真采用CarSim的C级掀背车springmass 2012车型。CarSim已经提供了所有车辆参数。车辆模型沿着印度尼西亚大学车辆轨道的定义部分运行。在一定的弯道上,获得的数据包括转向角、四个车轮的纵向力、偏航率和侧滑角。采用两阶段最小二乘法对这些数据进行估计。在另一个数据上验证了估计模型。结果表明,所估计的车辆模型能较好地代表接近真实车辆的动力学特性。估计模型具有良好的可控性和可观测性。模型稳定,特征值在单位圆内。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Two-stage least square method for model identification of vehicle motion
Vehicle dynamics have very complex characteristic and nonlinear behaviour. Vehicle dynamics are decomposed of many internal and external components which influence vehicle stability. External components come from environment such as wind forces, surface coarse of road, lane bend or sudden maneuver, which will change the value of vehicle stability parameters, i.e. yaw rate and sideslip. Both are influenced by the longitudinal velocity change and are difficult to be measured by installed sensors in vehicle. For driving convenience and high safety performance, the vehicle stability parameters must be controlled. Researches and experiments directly on the vehicle bring quite expensive cost and huge time consuming. Therefore, before doing experiments to the real vehicle, simulation is taken. Simulation needs model of vehicle dynamics that are approaching real vehicle dynamics. In this paper, instead of using simple vehicle model, the replication of the vehicle dynamics has been taken from CarSim multi-degree of freedom vehicle model. CarSim's vehicle model C Class Hatchback Sprungmass 2012 is used in this simulation. All vehicle parameters are already provided by CarSim. Vehicle model run along defined part of vehicle track of Universitas Indonesia. At certain bend lane, the obtained data consists of steering angle, longitudinal forces to all four wheels, yaw rate and side slip angle. Two-stage Least Square method has been applied to those data in order to estimate vehicle dynamics. The estimated model was validated upon another data. The result shows that the estimated vehicle model could represent in approaching real vehicle dynamics. The estimated model has perfect controllable and observable characteristic. The model is stable and its eigenvalues is inside unit circle.
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