基于加速度信号的轮胎滚动阻力估计算法OACSTPCD
Tire rolling resistance estimation algorithm based on acceleration signal
提出了一种基于智能轮胎的滚动阻力估计算法,利用轮胎加速度信号实现轮胎滚动阻力更高精度的估算.使用ABAQUS软件建立205/55/R16子午线轮胎的稳态滚动阻力模型,通过对不同负载、胎压和车速下滚动阻力的仿真结果分析,验证了有限元模型的一致性.通过提取轮胎内衬中心轴线处的加速度信号,使用Yule-Walker分析法计算加速度信号的功率谱密度.基于汽车行驶参数和轮胎接地离地瞬间的加速度功率谱密度数据,采用偏最小二乘回归法对轮胎的滚动阻力和滚阻系数进行回归预测.结果表明:结合轮胎加速度信号与行驶参数的回归方程拟合效果比单纯使用行驶参数拟合的效果更好,研究结果为开发节能汽车提供了一定的指导作用.
Tire rolling resistance is an important factor affecting vehicle fuel economy,which is mainly due to the energy loss caused by the hysteresis effect of rubber materials.For passenger cars using radial tires,about 3.4%to 6.6%of fuel consumption is used to overcome tire rolling resistance,so the topic of reducing vehicle fuel consumption by reducing tire rolling resistance has received more and more attention from scholars.The purpose of this paper is to establish a more accurate and effective tire rolling resistance prediction model by using acceleration signal combined with intelligent tire technology. In this paper,the 205/55/R16 passenger car radial tire is taken as the research object.Firstly,based on the contribution rate of rolling resistance,the structure of the radial tire is simplified reasonably,and the finite element model of the tire is established by ABAQUS finite element simulation software and material parameterization method.The UAMP subroutine tire is used to control the angular velocity of the tire to obtain the steady-state free rolling angular velocity of the tire and extract the rolling resistance data.Through finite element analysis and control variable method,the rolling resistance of tire finite element model under variable load,vehicle speed and tire pressure is studied.The validity of the finite element model is verified by the stress and strain characteristics of tire joints. Secondly,the acceleration data of the nodes at the central axis of the tire lining under various compound working conditions are extracted,and the acceleration of the nodes is converted from the body coordinate system to the acceleration body coordinate system using the coordinate transformation matrix,and the longitudinal,lateral and vertical acceleration curves are obtained.Comparing the response degree of different signals to rolling resistance,the longitudinal and vertical acceleration signals are selected as the observation signals.The generation mechanism of tire rolling resistance is analyzed.Yule-Walker frequency domain analysis method is used to calculate the power spectral density of acceleration signals.The relationship between signal power and frequency is estimated through the correlation of signals.Combined with tire pressure,vehicle speed and load,a tire rolling resistance estimation model based on partial least squares regression algorithm is built. Finally,the fitting effect of the model can be approximated according to the estimation results of the model under 20 test conditions of variable load,vehicle speed and tire pressure.The mean square error of the tire rolling resistance estimation algorithm based on acceleration signal is 0.318 3,and the goodnessof fit is 0.967 6.Under the same data set,the mean square error and goodness of fit of the tire rolling resistance estimation algorithm,which only uses vehicle speed,tire pressure and load as input variables,are 0.352 4 and 0.941 9.The results show that compared with the traditional physical model of rolling resistance,the fitting effect of the regression equation combining the tire acceleration signal and driving parameters is better than that of using only the driving parameters,and the prediction result is more accurate,which may provide some references for the research of rolling resistance.
王子寒;李波;贝绍轶;刘涛;林棻;殷国栋
江苏理工学院汽车与交通工程学院,江苏常州 213001江苏理工学院汽车与交通工程学院,江苏常州 213001||清华大学苏州汽车研究院,江苏苏州 215200清华大学苏州汽车研究院,江苏苏州 215200南京航空航天大学能源与动力学院,南京 210016东南大学机械工程学院,南京 210096
交通运输
智能轮胎加速度滚动阻力功率谱密度偏最小二乘回归
intelligent tireaccelerationrolling resistancepower spectral densitypartial least squares regression
《重庆理工大学学报》 2024 (001)
考虑轮胎纵滑侧偏特性的电动轮汽车横向失稳演化机理与回稳控制研究
30-40 / 11
国家自然科学基金项目(52172367);江苏省高校自然科学基金重大项目(21KJA580001)
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