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Prior model evaluation from Null Space Compensation perspective with application to surface reconstruction from single images

机译:从零空间补偿角度进行的先验模型评估及其在从单个图像进行曲面重建中的应用

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摘要

Prior model is widely applied in the area of computer vision and computer graphics. However, there is still a lack of a general theoretical scheme for evaluating the performance of the priors and a guidance for choosing suitable models. In this paper, a general scheme is proposed for linear singular problems based on the idea of Null Space Compensation. It is proved that for a linear prior model the principal directions obtained from the singular value decomposition of the model shall not be parallel to those of the system matrix determined by the problem. It is also suggested that for a nonlinear prior, higher correlation between the null space components of the estimate data based on the given prior and those of the ground truth or controlled data indicate the better suitability of the prior. The proposed evaluation scheme is demonstrated through an application to a linearized shape from shading problem, where surface shall be reconstructed from single 2D images. Both linear model and nonlinear constraints are evaluated with experiments on both synthetic images and real images. The results validate the proposed evaluation scheme and its capability for guiding in choosing a good prior model structure.
机译:先验模型广泛应用于计算机视觉和计算机图形学领域。但是,仍然缺乏用于评估先验性能的通用理论方案和选择合适模型的指南。本文基于零空间补偿的思想,提出了线性奇异问题的通用方案。事实证明,对于线性先验模型,从模型的奇异值分解中获得的主方向不应与问题确定的系统矩阵的主方向平行。还建议,对于非线性先验,基于给定先验的估计数据的零空间分量与地面真实或受控数据的零空间分量之间的更高相关性表明先验的更好适应性。通过将阴影问题应用于线性形状,可以从单个2D图像重建表面,从而证明了所提出的评估方案。线性模型和非线性约束都通过合成图像和真实图像上的实验进行评估。结果验证了所提出的评估方案及其在选择良好的先验模型结构方面的指导能力。

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