Graph-theoretical approach to robust 3D normal extraction of LiDAR data
Arpan Kusari, Wenbo Sun

TL;DR
This paper introduces a graph-theoretical optimization method for robust 3D normal estimation from LiDAR point clouds, addressing irregular data challenges and outperforming existing approaches in synthetic benchmarks.
Contribution
It formulates a novel convex optimization framework utilizing graph smoothness for LiDAR normal estimation, with weighted strategies and comprehensive benchmarking.
Findings
Effective normal estimation across various noise levels
Improved accuracy over state-of-the-art methods
Robustness demonstrated on synthetic datasets
Abstract
Low dimensional primitive feature extraction from LiDAR point clouds (such as planes) forms the basis of majority of LiDAR data processing tasks. A major challenge in LiDAR data analysis arises from the irregular nature of LiDAR data that forces practitioners to either regularize the data using some form of gridding or utilize a triangular mesh such as triangulated irregular network (TIN). While there have been a handful applications using LiDAR data as a connected graph, a principled treatment of utilizing graph-theoretical approach for LiDAR data modelling is still lacking. In this paper, we try to bridge this gap by utilizing graphical approach for normal estimation from LiDAR point clouds. We formulate the normal estimation problem in an optimization framework, where we find the corresponding normal vector for each LiDAR point by utilizing its nearest neighbors and simultaneously…
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Taxonomy
TopicsRemote Sensing and LiDAR Applications · Advanced Neural Network Applications · Visual Attention and Saliency Detection
