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Constrained Ellipse Fitting with Center on a Line

机译:以直线为中心的约束椭圆拟合

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摘要

Fitting an ellipse to given data points is a common optimization task in computer vision problems. However, the possibility of incorporating the prior constraint “the ellipse’s center is located on a given line” into the optimization algorithm has not been examined so far. This problem arises, for example, by fitting an ellipse to data points representing the path of the image positions of an adhesion inside a rotating vessel whose position of the rotational axis in the image is known. Our new method makes use of a constrained algebraic cost function with the incorporated “ellipse center on given line”-prior condition in a global convergent one-dimensional optimization approach. Further advantages of the algorithm are computational efficiency and numerical stability.
机译:使椭圆适合给定的数据点是计算机视觉问题中常见的优化任务。但是,到目前为止,尚未研究将优先约束“椭圆的中心位于给定线上”纳入优化算法的可能性。例如,通过将椭圆拟合到表示粘附体的图像位置的路径的数据点上,该旋转容器在图像中旋转轴的位置已知的旋转容器内而产生。我们的新方法在全局收敛的一维优化方法中使用了约束代数成本函数,并结合了“给定直线上的椭圆中心”优先条件。该算法的其他优点是计算效率和数值稳定性。

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