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触针式轮廓仪传感器非线性误差的补偿

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触针式轮廓仪测量时传感器中杠杆转动所带来的非线性误差是影响其测量精度的一个重要因素.现有的非线性误差补偿方法多采用多项式进行拟合和补偿,随着触针式轮廓仪测量范围的增大,多项式误差补偿方法存在较大的残余误差,为此提出一种基于非多项式的触针式轮廓仪误差补偿方法.首先,建立触针式轮廓仪传感器的非多项式误差模型;然后,以标准球作为标准器,结合Pratt圆拟合最小二乘法以及Levenberg-Marquardt寻优算法,实现模型参数的标定;最后,利用标定获得的参数对触针式轮廓仪传感器的非线性误差进行补偿.对半径为4.762 5 mm钢球的轮廓度测量数据误差进行补偿,结果表明,所提出的非多项式误差模型能比传统多项式模型更有效地减小触针式轮廓仪传感器的非线性误差.另外,通过不同半径标准球的标定和补偿试验表明,采用同一标准球获得的标定参数可以应用于不同曲率半径曲线测量时的非线性误差补偿,证明了该补偿方法可以用于复杂轮廓测量时传感器非线性误差的补偿.
Nonlinear Error Compensation for Sensor of Stylus Profilometer
The nonlinear error caused by rotation of sensor's lever is an important factor affecting the measuring accuracy of stylus profilometer.Most of existing nonlinear error compensation methods use polynomial to fit and compensate.With the increase of measuring range of the profilometer,the polynomial error compensation methods have larger residual error.Therefore,a non-polynomial error compensation method is proposed for the profilometer.Firstly,a non-polynomial error model is established for sensor of the profilometer.Then,the standard balls are used as standard,Pratt circle fitting least square method and Levenberg-Marquardt optimization algorithm are combined to calibrate the parameters of the model.Finally,the nonlinear error of sensor of the profilometer is compensated by calibrated parameters.The measurement data error of profile of a steel ball with radius of 4.762 5 mm is compensated.The results show that the proposed non-polynomial error model can reduce the nonlinear error of sensor of the profilometer more effectively than traditional polynomial model.In addition,the calibration and compensation experiments of standard balls with different radii show that the calibration parameters obtained by same standard ball can be applied to nonlinear error compensation of curve measurement with different curvature radii,proving that the compensation method can be used to compensate the nonlinear error of sensor during measurement of complex profiles.

rolling bearingprofilometersensornonlinear errorerror compensationleast square method

付嵌波、赫东锋、卢珺琪

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西安工业大学 机电工程学院,西安 710021

滚动轴承 轮廓仪 传感器 非线性误差 误差补偿 最小二乘法

2025

轴承
洛阳轴承研究所

轴承

北大核心
影响因子:0.336
ISSN:1000-3762
年,卷(期):2025.(2)