Image Gradient-Aided Photometric Stereo Network
Kaixuan Wang, Lin Qi, Shiyu Qin, Kai Luo, Yakun Ju, Xia Li, Junyu Dong
TL;DR
The paper tackles the challenge of recovering accurate surface normals in high-frequency regions for photometric stereo under non-Lambertian conditions. It introduces IGA-PSN, a dual-branch network that fuses learned features from normalized images and their image gradients through an attention-based cross-information fusion, and employs an hourglass regressor with multi-level supervision. A gradient loss complements the cosine similarity objective to preserve sharp geometric details, yielding state-of-the-art performance on the DiLiGenT benchmark with a mean angular error of around $6.46\circ$. The approach demonstrates strong performance in complex regions while maintaining texture fidelity, and the authors validate the design via ablations, showing the critical roles of gradient guidance, fusion, and multi-scale regression. These findings highlight gradient-guided PS as a promising direction for high-frequency detail preservation in surface normal estimation.
Abstract
Photometric stereo (PS) endeavors to ascertain surface normals using shading clues from photometric images under various illuminations. Recent deep learning-based PS methods often overlook the complexity of object surfaces. These neural network models, which exclusively rely on photometric images for training, often produce blurred results in high-frequency regions characterized by local discontinuities, such as wrinkles and edges with significant gradient changes. To address this, we propose the Image Gradient-Aided Photometric Stereo Network (IGA-PSN), a dual-branch framework extracting features from both photometric images and their gradients. Furthermore, we incorporate an hourglass regression network along with supervision to regularize normal regression. Experiments on DiLiGenT benchmarks show that IGA-PSN outperforms previous methods in surface normal estimation, achieving a mean angular error of 6.46 while preserving textures and geometric shapes in complex regions.
