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Generalized Two-point Method for Straightness Profile Measurement - Error Propagation and Experimental Results

机译:直接曲线测量的广义两点方法 - 误差传播与实验结果

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In the straightness profile measurement of a mechanical workpiece, hardware datums have been the traditional standard. However, when the straightness profile is measured using a scanning displacement sensor set on an X-stage as the hardware datums, output of a displacement sensor includes the signal of straightness profile and the sensor's parasitic motion, i.e. straightness error motion. Then, error separation techniques of the straightness profile from parasitic motions have been developed. For example, two-point method uses two displacement sensors and separates the sensor's straightness error motion from the straightness profile. However, the conventional two-point method cannot measure a large-scale workpiece because the large sampling number causes random error amplification. In this article, the influence of the random error of generalized two-point method is shown. As the result of the theoretical analysis and numerical analysis, random error propagation decrease 1/n when sampling number increase. Further, experimental results obtained by generalized two-point method with large sampling number are analyzed using Wavelet transform and influence of error of the generalized two-point method is discussed in the space-spatial frequency domain.
机译:在机械工件的直线型材测量中,硬件基准已成为传统标准。然而,当使用扫描位移传感器在作为硬件基准上设置的扫描位移传感器测量直线度轮廓时,位移传感器的输出包括直线曲线和传感器的寄生运动,即直线误差运动。然后,已经开发出寄生动作的直线曲线的误差分离技术。例如,两点方法使用两个位移传感器,并将传感器的直线误差运动与直线曲线分开。然而,传统的两点方法不能测量大规模的工件,因为大的采样号码导致随机误差放大。在本文中,示出了广义两点方法的随机误差的影响。由于理论分析和数值分析的结果,当采样数增加时,随机误差传播减小1 / n。此外,通过使用小波变换分析具有大型采样数的广义两点方法获得的实验结果,并且在空间空间频域中讨论了广义两点方法的误差的影响。

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