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Research of intelligent segment-fitting algorithm for increasing the measurement accuracy of quadrant detector in straightness measuring system

机译:智能段拟合算法提高直线测量系统中象限检测器测量精度的研究

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摘要

In this paper, we propose an intelligent segment-fitting algorithm to increase the measurement accuracy of quadrant detector (QD) in straightness measuring system. Add-subtract algorithm and polynomial fitting are usually adopted to acquire the estimate of the spot projected on QD. The accuracy of QD is limited by the nonlinear relationship between the spot position and its estimate. In order to obtain higher accuracy, the polynomial fitting order must be higher with more calculation amounts, so the new algorithm is designed to optimize the nonlinearity. Through the specific method mentioned in the new algorithm, the whole measurement range of QD can be divided into several segments intelligently. And the data in each segment and between adjacent segments can be simply expressed by the third order polynomial fitting and linear interpolation. The experiment results verified that the algorithm could increase the measurement accuracy with good real-time performance. Within the measurement range of +/- 250 mu m, the residual RMSE of the QD using the proposed algorithm, compared with that using the third order polynomial fitting, was reduced more than 80%, and the calculation amount was reduced to about 1/4 of that using the seventh order polynomial fitting.
机译:在本文中,我们提出了一种智能分部拟合算法,以提高直线测量系统中象限检测器(QD)的测量精度。通常采用添加减法算法和多项式拟合来获取QD上投影的点的估计。 QD的准确性受到光斑位置与其估计之间的非线性关系的限制。为了获得更高的精度,多项式拟合订单必须更高,计算量更多,因此新算法旨在优化非线性。通过新算法中提到的特定方法,QD的整个测量范围可以智能地分为多个段。并且每个段和相邻段之间的数据可以简单地由三阶多项式拟合和线性插值表示。实验结果证实了该算法可以通过良好的实时性能提高测量精度。在测量范围内,与使用三阶多项式配件相比,QD的QD的残余RMSE减少了超过80%,并且计算量减少到约1 /其中4使用七阶多项式配件。

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