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Method of separation for characterized curve errors of helicoidal surfaces based on dynamic GM(1,1) and least-squares

机译:基于动态GM(1,1)和最小二乘的螺旋曲面特征曲线误差分离方法

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摘要

For evaluating the characterized curve errors of helicoidal surfaces, it is very important to separate the errors into form errors and angle errors. The existence of abnormal data reduces the quality of the measurement data to a great extent, and results in inaccurate separation results for the characterized curve errors. Hence how to detect and remove abnormal data is very critical for evaluating the characterized curve errors. The common characteristic of the existing methods for detecting abnormal data is that they strongly depend on the prior knowledge and sample size of the primary measurement data, and need large amounts of calculation. Unfortunately it is difficult to get large sample sizes in some measurements. The exsiting methods are therefore limited in applications. Based on the dynamic GM(1,1), this paper presents a novel effective method for detecting abnormal data. The model by implementing the dynamic GM(1,1) for the primary measurement data can be a good approximation to normal data, while insensitive to abnormal data. Through comparing the model with the primary measurement data, abnormal data can be effectively detected. Then the least-squares method is used to separate the characterized errors into form errors and angle errors.
机译:为了评估螺旋曲面的特征曲线误差,将误差分为形状误差和角度误差非常重要。异常数据的存在在很大程度上降低了测量数据的质量,并导致特征曲线误差的分离结果不准确。因此,如何检测和去除异常数据对于评估特征曲线误差非常关键。现有用于检测异常数据的方法的共同特征是它们强烈依赖于主要测量数据的先验知识和样本大小,并且需要大量的计算。不幸的是,在某些测量中很难获得大样本量。因此,现有方法在应用中受到限制。基于动态GM(1,1),提出了一种新的有效的异常数据检测方法。通过对主要测量数据实施动态GM(1,1)的模型可以很好地近似于正常数据,而对异常数据不敏感。通过将模型与主要测量数据进行比较,可以有效地检测异常数据。然后使用最小二乘法将特征误差分为形状误差和角度误差。

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