用曲线拟合最小二乘法求出通勤电动车模型轮胎转弯刚度和空气阻力的最优估计系数值

J. S. G. Pratomo, Aries Subiantoro
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引用次数: 0

摘要

尽管有电池和充电系统,但对于通勤电动汽车来说,稳定性和安全性是最重要的因素。由于车辆失去稳定性造成了许多事故。稳定性因素包括横摆角速度和侧滑角的动态响应,它们受轮胎转弯刚度和空气阻力系数参数的影响。这些都是构建复杂可靠的电动汽车先进动态控制系统的关键问题。本文提出了曲线拟合最小二乘法,并对其进行了验证,该方法可用于估计轮胎转弯刚度和空气阻力系数的最优值,这对双轨车辆模型的稳定性响应有很大影响。应用最优估计参数后,模型产生的动态响应与CarSim仿真结果进行了比较和验证。由于车辆在这种偏航倾向机动过程中容易失去稳定性,因此采用双线变化程序对所提出的方法进行了测试和验证。通过与CarSim模型的比较,采用调整后的参数后,模型的侧滑RMSE误差降低了62.26%,速度RMSE误差降低了42.76%,横摆角速度RMSE误差降低了80.44%。这些数字表明,利用最小二乘法可以得到轮胎转弯刚度和空气阻力系数的最优估计值,并且可以减轻模型误差的影响。
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Obtaining the Optimum Estimated Coefficient Value of Tire Cornering Stiffness and Air Drag for a Commuter Electric Car Model Using the Curve Fitting Least Square Method
Stability and safety are the essential factors for commuter electric vehicles despite the battery and charging system. There were many accidents caused by the loss of stability of the vehicle. Stability factors included the dynamic responses of the yaw rate and the side slip angle, which were affected by tire cornering stiffness and air drag coefficient parameters. These were the key general problems in building a sophisticated and reliable advanced dynamics control system for electric vehicles. In this study, the curve fitting least square method was proposed and validated as a way to estimate the optimum value of tire cornering stiffness and air drag coefficients, which greatly affected the stability response of the two-track vehicle model. The dynamic responses generated by the model after applying the optimum estimated parameters were compared to and validated against CarSim simulator results. A double line change procedure used to test and validate the proposed method because vehicles tend to lose their stability during this type of yawing tendency maneuver. The comparison between the model and CarSim resulted in a decrease of RMSE error of the model by 62.26% for side slip, 42.76% for velocity, and 80.44% for yaw rate after applying the tuned parameters. These numbers meant that the optimum estimated coefficient value of tire cornering stiffness and air drag force could be obtained using the least square, and the impact of model error could be mitigated as well.
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