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A robust ellipse fitting algorithm based on sparsity of outliers

机译:基于离群点稀疏性的鲁棒椭圆拟合算法

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Ellipse fitting is widely used in computer vision and pattern recognition algorithms such as object segmentation and pupil/eye tracking. Generally, ellipse fitting is finding the best ellipse parameters that can be fitted on a set of data points, which are usually noisy and contain outliers. The algorithms of fitting the best ellipse should be both suitable for real-time applications and robust against noise and outliers. In this paper, we introduce a new method of ellipse fitting which is based on sparsity of outliers and robust Huber's data fitting measure. We will see that firstly this approach is theoretically better justified than a state-of-the-art ellipse fitting algorithm based on sparse representation. Secondly, simulation results show that it provides a better robustness against outliers compared to some previous ellipse fitting approaches, while being even faster.
机译:椭圆拟合广泛用于计算机视觉和模式识别算法,例如对象分割和瞳孔/眼睛跟踪。通常,椭圆拟合是寻找可以拟合到一组数据点上的最佳椭圆参数,这些数据点通常比较吵杂并且包含离群值。拟合最佳椭圆的算法应既适合于实时应用,又应抗噪声和离群值。在本文中,我们介绍了一种基于离群值稀疏性和鲁棒的Huber数据拟合测度的椭圆拟合新方法。我们将首先看到,该方法在理论上比基于稀疏表示的最新椭圆拟合算法更合理。其次,仿真结果表明,与以前的某些椭圆拟合方法相比,该方法对离群值具有更好的鲁棒性,但速度更快。

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