光度立体
人工智能
计算机科学
计算机视觉
回归
模式识别(心理学)
图像(数学)
秩(图论)
噪音(视频)
贝叶斯概率
数学
统计
组合数学
作者
Satoshi Ikehata,David Wipf,Yasuyuki Matsushita,Kiyoharu Aizawa
标识
DOI:10.1109/cvpr.2012.6247691
摘要
This paper presents a robust photometric stereo method that effectively compensates for various non-Lambertian corruptions such as specularities, shadows, and image noise. We construct a constrained sparse regression problem that enforces both Lambertian, rank-3 structure and sparse, additive corruptions. A solution method is derived using a hierarchical Bayesian approximation to accurately estimate the surface normals while simultaneously separating the non-Lambertian corruptions. Extensive evaluations are performed that show state-of-the-art performance using both synthetic and real-world images.
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