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The minimum zone evaluation for elliptical profile error based on the geometry optimal approximation algorithm

机译:基于几何最优逼近算法的椭圆轮廓误差最小区域估计

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摘要

To realize a more accurate evaluation for elliptical profile error, based on the minimum zone geometry optimization approach method, an algorithm for evaluating elliptical profile error is presented. Firstly, based on the least squares method, a reference ellipse and a pair of initial reference points are determined, taking the pair of reference points as reference points, auxiliary focuses is established and auxiliary ellipses are constructed by using the auxiliary focuses. Secondly, the elliptical profile errors are calculated, when the reference ellipse and the auxiliary ellipses as supposed ideal ellipses. Through comparing, judging and changing the reference points, constructing new auxiliary points and auxiliary ellipses, forming new assumed ideal ellipses, the minimum zone evaluation for elliptical profile error is realized finally by using the iterative approximation method. The process and the steps of solving elliptical profile error are described in detail, the mathematical formulas are given. Which shows this algorithm can not only get the results accurately but also stably. (C) 2015 Published by Elsevier Ltd.
机译:为了实现对椭圆轮廓误差的更准确评估,基于最小区域几何优化方法,提出了一种椭圆轮廓误差的评估算法。首先,基于最小二乘法,确定参考椭圆和一对初始参考点,以该对参考点为参考点,建立辅助焦点,并通过辅助焦点构造辅助椭圆。其次,当参考椭圆和辅助椭圆为理想椭圆时,计算椭圆轮廓误差。通过比较,判断和改变参考点,构造新的辅助点和辅助椭圆,形成新的假设理想椭圆,最终采用迭代逼近方法实现了椭圆轮廓误差的最小区域估计。详细描述了解决椭圆轮廓误差的过程和步骤,并给出了数学公式。这说明该算法不仅可以准确,稳定地得到结果。 (C)2015由Elsevier Ltd.出版

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