扫描配准与多尺度k-均值正态分布变换

Arun Das, Steven L. Waslander
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引用次数: 38

摘要

正态分布变换(NDT)扫描配准算法已被证明具有良好的配准效果,但当初始参数误差较大时,有收敛到局部最小值的倾向。为了改善无损检测的收敛范围,提出了一种多尺度k-均值无损检测(MSKM-NDT)变体。该方法使用k-means聚类对点云进行划分,并在多个聚类大小尺度上执行优化步骤。k-means聚类方法保证了优化的收敛性,因为它解决了标准NDT算法中发现的代价函数不连续的问题。NDT算法的优化步骤是逐级递减的,大大提高了收敛范围。实验表明,该方法可用于初始变换误差较大的部分重叠扫描的配准。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Scan registration with multi-scale k-means normal distributions transform
The normal distributions transform (NDT) scan registration algorithm has been shown to produce good results, however, has a tendency to converge to a local minimum if the initial parameter error is large. In order to improve the convergence basin for NDT, a multi-scale k-means NDT (MSKM-NDT) variant is proposed. This approach divides the point cloud using k-means clustering and performs the optimization step at multiple scales of cluster sizes. The k-means clustering approach guarantees that the optimization will converge, as it resolves the issue of discontinuities in the cost function found in the standard NDT algorithm. The optimization step of the NDT algorithm is performed over a decreasing scale, which greatly improves the basin of convergence. Experiments show that this approach can be used to register partially overlapping scans with large initial transformation error.
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