Sparse Convolutional Networks for Surface Reconstruction From Noisy Point Clouds

Tao Wang, Jing Wu, Ze Ji, Yu-Kun Lai; Proceedings of the IEEE/CVF Winter Conference on Applications of Computer Vision (WACV), 2024, pp. 3212-3221

Abstract


Reconstructing accurate 3D surfaces from noisy point clouds is a fundamental problem in computer vision. Among different approaches, neural implicit methods that map 3D coordinates to occupancy values benefit from the learning capabilities of deep neural networks and the flexible topology of implicit representations, and achieve promising reconstruction results. However, existing methods utilize standard (dense) 3D convolutional neural networks for feature extraction and occupancy prediction, which significantly restricts the capability to reconstruct details. In this paper, we propose a neural implicit method based on sparse convolutions, where features and network calculations only focus on grid points close to the surface to be reconstructed. This allows us to build significantly higher resolution 3D grids and reconstruct high-fidelity details. We further build a 3D residual UNet to extract features which are robust to noise, while ensuring details are retained. A 3D position along with features extracted at the position are fed into the occupancy probability predictor network to obtain occupancy. As features at nearby grid points to the query position may not exist due to the sparse nature, we propose a normalized weight interpolation approach to obtain smooth interpolation with sparse data. Experimental results demonstrate that our method achieves promising results, both qualitatively and quantitatively, outperforming existing methods.

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[bibtex]
@InProceedings{Wang_2024_WACV, author = {Wang, Tao and Wu, Jing and Ji, Ze and Lai, Yu-Kun}, title = {Sparse Convolutional Networks for Surface Reconstruction From Noisy Point Clouds}, booktitle = {Proceedings of the IEEE/CVF Winter Conference on Applications of Computer Vision (WACV)}, month = {January}, year = {2024}, pages = {3212-3221} }