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AN APPROACH TO ESTIMATE THE DETAILED DEVIATION ZONE IN COORDINATE METROLOGY USING HARMONIC FUNCTION PROPERTIES

机译:利用调和函数特性估算坐标学中详细偏差区的方法

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Understanding the exact details of deviation zone related to a manufactured surface needs measurement of infinite number of points. Coordinate metrology provides deviation of the limited number of discrete points on a measured surface, but typically it is not capable to explore any information of the surface regions between these measured points. An approach to estimate the Distribution of Geometric Deviations (DGD) on the entire inspected surface is presented in this paper. The methodology is developed based on estimation of mean value property of the harmonic functions and Laplace equation. The resulting DGD model can be employed to estimate the deviation values at any unmeasured point of the inspected surface when a detailed understanding of the surface geometric deviations is required. Implementation of the developed methodology is described and case studies for typical industrial parts are presented. This methodology can be used for closed-loop of inspection and manufacturing processes when a compensation scheme is available to compensate the manufacturing errors based on the DGD model.
机译:要了解与制造的表面相关的偏差区域的确切细节,需要测量无数个点。坐标计量提供了被测表面上有限数量的离散点的偏差,但是通常它无法探索这些被测点之间的表面区域的任何信息。本文提出了一种估计整个检查表面上的几何偏差分布(DGD)的方法。该方法是基于对谐波函数和Laplace方程的均值特性的估计而开发的。当需要详细了解表面几何偏差时,可以使用所得的DGD模型估算被检查表面任何未测量点的偏差值。描述了所开发方法的实施方式,并介绍了典型工业零件的案例研究。当基于DGD模型的补偿方案可用于补偿制造误差时,此方法可用于检查和制造过程的闭环。

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