Matching Distance and Geometric Distribution Aided Learning Multiview Point Cloud Registration
Shiqi Li, Jihua Zhu, Yifan Xie, Naiwen Hu, Di Wang
TL;DR
This work tackles multiview point cloud registration by dividing the problem into reliable pose-graph construction and motion synchronization. It introduces a neural module that predicts pairwise overlap from descriptor-distance statistics and selects high-overlap pairs, followed by a data-driven motion synchronization network that alternates absolute and relative feature updates with a confidence-aware attention mechanism and geometric distribution cues. The approach achieves state-of-the-art or competitive results on indoor/outdoor datasets, demonstrates strong generalization when trained only on 3DMatch, and offers improved efficiency compared with traditional IRLS-based synchronization. Overall, the method provides a practical, scalable framework for robust multiview registration in diverse environments, with open-source code available at the provided GitHub link.
Abstract
Multiview point cloud registration plays a crucial role in robotics, automation, and computer vision fields. This paper concentrates on pose graph construction and motion synchronization within multiview registration. Previous methods for pose graph construction often pruned fully connected graphs or constructed sparse graph using global feature aggregated from local descriptors, which may not consistently yield reliable results. To identify dependable pairs for pose graph construction, we design a network model that extracts information from the matching distance between point cloud pairs. For motion synchronization, we propose another neural network model to calculate the absolute pose in a data-driven manner, rather than optimizing inaccurate handcrafted loss functions. Our model takes into account geometric distribution information and employs a modified attention mechanism to facilitate flexible and reliable feature interaction. Experimental results on diverse indoor and outdoor datasets confirm the effectiveness and generalizability of our approach. The source code is available at https://github.com/Shi-Qi-Li/MDGD.
