基于l1的增广拉格朗日乘子法光度立体

Kyungdon Joo, Tae-Hyun Oh, In-So Kweon
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引用次数: 0

摘要

近年来,稀疏模型通过将非朗伯氏伪像建模为稀疏分量,应用于光度立体图像中。作为这些努力之一,我们提出了基于11的非朗伯腐蚀的光度立体。利用增广拉格朗日乘法器(ALM)方法,通过迭代求解表面法向和稀疏腐蚀的子问题,有效地解决了约束问题。通过与最小二乘法和l1基线法的比较,验证了该方法的适用性。
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L1-based photometric stereo via augmented lagrange multiplier method
Recently, the sparsity model has been applied to photometric stereo by modeling non-Lambertian artifacts as sparse components. As one of these efforts, we present l1-based photometric stereo for the non-Lambertian corruptions. A solution method was derived using the Augmented Lagrange Multiplier (ALM) method, which effectively solves the constrained problem by solving the sub-problems for surface normal and sparse corruptions iteratively. Experiments demonstrate the applicability of our method by comparing with the Least Square method and the l1 baseline method.
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