基于点对线度量和相关熵准则的鲁棒仿射迭代最近点变

Abdurrahman Yilmaz, H. Temeltas
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引用次数: 2

摘要

点集配准对于计算机科学中的识别和重建问题以及机器人科学中的定位和映射问题等许多应用都具有重要意义。传统的迭代最近点(ICP)算法速度较快,但仅适用于刚性运动的配准。传统的仿射ICP算法速度快,可以对非刚性变换的形状进行匹配,但对噪声和异常值的鲁棒性较差。在这项研究中,我们提出了一个新的仿射ICP变体使用相关熵准则和点对线度量。相关系数是两个随机变量之间的相似性度量,具有离群拒绝特性。通过最大化所定义的目标函数,提高仿射ICP的配准性能。该方法具有与传统仿射ICP算法一样快的变换速度。对二维形状的实验研究表明,我们的方法在具有噪声和离群点的仿射配准中具有良好的精度和速度。结果与最先进的方法进行了比较。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Robust Affine Iterative Closest Point Variant Using Point-to-line Metric and Correntropy Criterion
Point set registration is significant for many applications such as recognition and reconstruction problems in computer science, and localization and mapping problems in robotic science. Traditional iterative closest point (ICP) algorithm is fast, but it is only suitable for registration of rigid motions. Traditional affine ICP algorithm is fast enough and can match the shapes non-rigidly transformed, but it is not robust for noises and outliers. In this study, we propose a new affine ICP variant using correntropy criterion and point-to-line metric. Correntropy is a similarity measure between two random variables and it has outlier rejection property. By maximizing the objective function defined, the registration performance of affine ICP is increased. The method proposed is also find transformation as fast as traditional affine ICP algorithm. Experimental studies on 2D shapes show that our method is quite good in affine registration with noise and outliers in terms of accuracy and speed. The results are compared with state-of-the-art methods.
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