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A Revisit to Least Squares Orthogonal Distance Fitting of Parametric Curves and Surfaces

机译:重新讨论参数曲线和曲面的最小二乘正交距离拟合

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摘要

Fitting of data points by parametric curves and surfaces is demanded in many scientific fields. In this paper we review and analyze existing least squares orthogonal distance fitting techniques in a general numerical optimization framework. Two new geometric variant methods (GTDM and CDM) are proposed. The geometric meanings of existing and modified optimization methods are also revealed.
机译:在许多科学领域中要求通过参数曲线和曲面拟合数据点。在本文中,我们回顾并分析了在通用数值优化框架中现有的最小二乘正交距离拟合技术。提出了两种新的几何变形方法(GTDM和CDM)。还揭示了现有和改进的优化方法的几何含义。

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