Dynamic Point Cloud Denoising via Gradient Fields

TL;DR

This paper introduces a novel gradient-field-based method for denoising dynamic 3D point clouds by leveraging temporal correspondence and rigid motion assumptions, improving surface reconstruction accuracy.

Contribution

The paper proposes a new dynamic point cloud denoising technique using gradient fields and temporal correspondence, addressing the under-explored problem of noise removal in moving 3D scenes.

Findings

Outperforms state-of-the-art denoising methods on synthetic noise.

Effective in handling real-world noisy dynamic point clouds.

Improves surface reconstruction quality in dynamic scenes.

Abstract

3D dynamic point clouds provide a discrete representation of real-world objects or scenes in motion, which have been widely applied in immersive telepresence, autonomous driving, surveillance, etc. However, point clouds acquired from sensors are usually perturbed by noise, which affects downstream tasks such as surface reconstruction and analysis. Although many efforts have been made for static point cloud denoising, dynamic point cloud denoising remains under-explored. In this paper, we propose a novel gradient-field-based dynamic point cloud denoising method, exploiting the temporal correspondence via the estimation of gradient fields -- a fundamental problem in dynamic point cloud processing and analysis. The gradient field is the gradient of the log-probability function of the noisy point cloud, based on which we perform gradient ascent so as to converge each point to the underlying clean surface. We estimate the gradient of each surface patch and exploit the temporal correspondence, where the temporally corresponding patches are searched leveraging on rigid motion in classical mechanics. In particular, we treat each patch as a rigid object, which moves in the gradient field of an adjacent frame via force until reaching a balanced state, i.e., when the sum of gradients over the patch reaches 0. Since the gradient would be smaller when the point is closer to the underlying surface, the balanced patch would fit the underlying surface well, thus leading to the temporal correspondence. Finally, the position of each point in the patch is updated along the direction of the gradient averaged from corresponding patches in adjacent frames. Experimental results demonstrate that the proposed model outperforms state-of-the-art methods under both synthetic noise and simulated real-world noise.