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Robust ellipse fitting via alternating direction method of multipliers

机译:通过乘数的交替方向方法进行稳健的椭圆拟合

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摘要

The edge point errors, especially outliers, introduced in the edge detection step, will cause severe performance degradation in ellipse fitting. To address this problem, we adopt the l(p)-norm with p < 2 in the direct least square fitting method to achieve outlier resistance, and develop a robust ellipse fitting approach using the alternating direction method of multipliers (ADMM). Especially, to solve the formulated nonconvex and nonlinear problem, we decouple the ellipse parameter vector in the nonlinear l(p)-norm objective function from the nonconvex quadratic constraint via introducing auxiliary variables, and estimate the ellipse parameter vector and auxiliary variables alternately via the derived numerical methods. Simulation and experimental examples are presented to demonstrate the robustness of the proposed approach. (C) 2019 Elsevier B.V. All rights reserved.
机译:边缘检测步骤中引入的边缘点错误,尤其是离群值,将导致椭圆拟合的严重性能下降。为了解决此问题,我们在直接最小二乘拟合方法中采用p <2的l(p)-范数来实现离群值阻力,并使用乘数交替方向方法(ADMM)开发了鲁棒的椭圆拟合方法。特别是,为了解决公式化的非凸和非线性问题,我们通过引入辅助变量,将非线性l(p)-范数目标函数中的椭圆参数矢量与非凸二次约束解耦,并通过交替估计椭圆参数矢量和辅助变量。推导数值方法。给出了仿真和实验示例,以证明所提出方法的鲁棒性。 (C)2019 Elsevier B.V.保留所有权利。

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