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首页> 外文期刊>International Journal of Precision Engineering and Manufacturing >Development of a library of feature fitting algorithms for CMMs
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Development of a library of feature fitting algorithms for CMMs

机译:开发用于CMM的特征拟合算法库

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摘要

Conformance of a manufactured feature to the applied geometric tolerances is done by analyzing the point cloud that is measured on the feature. To that end, a geometric feature is fitted to the point cloud and the results are assessed to see whether the fitted feature lies within the specified tolerance limits or not. Coordinate Measuring Machines (CMMs) use feature fitting algorithms that incorporate least square estimates as a basis for obtaining minimum, maximum, and zone fits. However, it is well known that results obtained from different vendors for the same data set often do not agree. This may be because of different interpretations of the GD&T standards, or the use of least squares algorithms as the basis for all fitting. Therefore, a reference or normative comprehensive library of algorithms addressing the fitting procedure (all datums, targets) for every tolerance class is needed. The library is specific to feature fitting for tolerance verification. This paper addresses linear, planar, circular, and cylindrical features only. This set of algorithms described conforms to the international Standards for GD&T. In order to reduce the number of points to be analyzed, and to identify the possible candidate points for linear, circular and planar features, 2D and 3D convex hulls are used. For minimum, maximum, and Chebyshev cylinders, geometric search algorithms are used. Algorithms are divided into three major categories: least square, unconstrained, and constrained fits.
机译:通过分析在特征上测量的点云,可以使制造的特征与所应用的几何公差保持一致。为此,将几何特征拟合到点云,并对结果进行评估,以查看所拟合的特征是否在指定的公差范围内。坐标测量机(CMM)使用特征拟合算法,该算法结合了最小二乘估计作为获取最小,最大和区域拟合的基础。但是,众所周知,从不同供应商获得的相同数据集的结果通常不一致。这可能是由于对GD&T标准的解释不同,或者是因为使用了最小二乘算法作为所有拟合的基础。因此,需要一个参考或规范性的综合算法库来解决每个公差等级的拟合过程(所有基准,目标)。该库专用于特征拟合以进行公差验证。本文仅涉及线性,平面,圆形和圆柱特征。所描述的这套算法符合GD&T的国际标准。为了减少要分析的点的数量,并确定线性,圆形和平面特征的可能候选点,使用了2D和3D凸包。对于最小,最大和Chebyshev圆柱,使用几何搜索算法。算法分为三大类:最小二乘,无约束和约束拟合。

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