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Removing outliers by minimizing the sum of infeasibilities

机译:通过最大程度地减少不可能性来消除异常值

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This paper shows that we can classify latent outliers efficiently through the process of minimizing the sum of infeasibilities (SOI). The SOI minimization has been developed in the area of convex optimization to find an initial solution, solve a feasibility problem, or check out some inconsistent constraints. It was also adopted recently as an approximation method to minimize a robust error function under the framework of the L_∞ norm minimization for geometric vision problems. In this paper, we show that the SOI minimization is practically effective in collecting outliers when it is applied to geometric vision problems. In particular, this method is useful in structure and motion reconstruction where methods such as RAN-SAC are not applicable. We demonstrate the effectiveness of the method through experiments with synthetic and real data sets.
机译:本文表明,通过最小化不可能性总和(SOI)的过程,我们可以有效地对潜在异常值进行分类。在凸优化领域已经开发出SOI最小化功能,以找到初始解决方案,解决可行性问题或检查一些不一致的约束。它最近也被用作近似方法,以在几何视觉问题的L_∞范数最小化框架下最小化鲁棒误差函数。在本文中,我们表明,将SOI最小化应用于几何视觉问题时,实际上可以有效地收集异常值。特别是,此方法在不适用诸如RAN-SAC之类的方法的结构和运动重建中很有用。我们通过综合和真实数据集的实验证明了该方法的有效性。

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