首页> 外文期刊>Pattern Recognition: The Journal of the Pattern Recognition Society >Least-squares orthogonal distances fitting of circle, sphere, ellipse, hyperbola, and parabola
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Least-squares orthogonal distances fitting of circle, sphere, ellipse, hyperbola, and parabola

机译:圆,球,椭圆,双曲线和抛物线的最小二乘正交距离拟合

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摘要

The least-squares fitting minimizes the squares sum of error-of-fit in predefined measures. By the geometric fitting, the error distances are defined with the orthogonal, or shortest, distances from the given points to the geometric feature to be fitted. For the geometric fitting of circle/sphere/ellipse/hyperbola/parabota, simple and robust nonparametric algorithms are proposed. These are based on the coordinate description of the corresponding point on the geometric feature for the given point, where the connecting line of the two points is the shortest path from the given point to the geometric feature to be fitted. (C) 2001 Pattern Recognition Society. Published by Elsevier Science Ltd. All rights reserved. [References: 49]
机译:最小二乘拟合使预定义度量中的拟合误差的平方和最小。通过几何拟合,误差距离定义为从给定点到要拟合的几何特征的正交或最短距离。为了对圆/球/椭圆/双曲线/抛物线进行几何拟合,提出了一种简单而鲁棒的非参数算法。这些基于给定点的几何特征上相应点的坐标描述,其中两个点的连接线是从给定点到要拟合的几何特征的最短路径。 (C)2001模式识别学会。由Elsevier Science Ltd.出版。保留所有权利。 [参考:49]

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