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Measuring straightness errors of slender shafts based on coded references and geometric constraints

机译:基于编码参考和几何约束测量细长轴的直线误差

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摘要

The coded references and geometric constraints based method is suggested to solve the inconsistency problem of measurement range and accuracy for slender shafts. First, a slender shaft is divided into segments. Images of each segment along with a coded and calibrated reference are taken at two object distances. The code of the reference is obtained using the template match technique. Consequently, the coordinates of the feature points of the reference are solved. Thus, the external parameters of the camera are calculated. A mathematical model of the diameter, centre coordinate and external parameters is established based on the pinhole imaging principle. The problem that only one image cannot extract the centre coordinate is solved, as is the pseudo-diameter problem. A coordinate transformation model for these feature points is established and the sectional measurement results are associated by using the model. Experiments are carried out on lead screws; the measuring uncertainty of the experimental system is 0.007 mm, which is 12.9% higher than that of a coordinate measuring machine. The systematic error of the experimental system is 0.01754 mm. It is proved that the suggested method can stably and reliably measure the straightness errors of slender shafts with high accuracy.
机译:建议编码的基于参考和基于几何约束的方法来解决细长轴的测量范围和精度的不一致问题。首先,将细长的轴分成段。每个段的图像以及编码和校准的引用都是在两个物体距离的两个物体距离。使用模板匹配技术获得参考的代码。因此,解决了参考的特征点的坐标。因此,计算相机的外部参数。基于针孔成像原理建立了直径,中心坐标和外部参数的数学模型。解决了仅一个图像不能提取中心坐标的问题,伪直径问题也是如此。建立了这些特征点的坐标变换模型,并且截面测量结果通过使用模型相关联。实验在铅螺钉上进行;实验系统的测量不确定性为0.007mm,比坐标测量机高12.9%。实验系统的系统误差为0.01754 mm。事实证明,建议的方法可以高精度地稳定可靠地测量细长轴的直线误差。

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  • 来源
    《The Journal of Engineering》 |2020年第6期|221-227|共7页
  • 作者单位

    Nanjing Inst Technol Sch Mech Engn 1 Hongjing Ave Nanjing Peoples R China;

    Nanjing Inst Technol Kangni Inst Ind Sci & Technol 1 Hongjing Ave Nanjing 211167 Peoples R China;

    Southeast Univ Sch Mech Engn 2 SEU Rd Nanjing Peoples R China;

    Nanjing Inst Technol Sch Mech Engn 1 Hongjing Ave Nanjing Peoples R China;

    Nanjing Inst Technol Kangni Inst Ind Sci & Technol 1 Hongjing Ave Nanjing 211167 Peoples R China;

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