Robust Specularity Detection from a Single Multi-illuminant Color Image

Drew M.S.
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引用次数: 22

Abstract

How can one identify specularities when an object is illuminated by light that varies in spectrum with direction from the surface? A linear model of color shading can answer this question and also recover surface orientation in non-specular regions using only a single color image of the surface taken under a set of illuminants whose positions, strengths, and spectral content need not be known a priori. The shape-from-color method is based on a Lambertian model. For such a reflectance model the surface normal is related in a linear way to the measured RGB color. Linearity means that the Gaussian sphere is transformed into an ellipsoid in color space, and one can solve for the ellipsoid using least squares; surface normals are recovered only up to an overall orthogonal transformation unless additional constraints are employed. When specularities are present, the least-squares method no longer works. If, however, one views specularities as outliers to the underlying color ellipsoid, then a robust method can still find that surface in RGB space. Here a least-median-of-squares method is used to recover shape and detect specularities at the same time.

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多光源彩色图像的鲁棒反射性检测
当一个物体被来自表面的随方向变化的光谱光照射时,人们如何识别镜面?颜色阴影的线性模型可以回答这个问题,也可以恢复非镜面区域的表面方向,只使用在一组光源下拍摄的单一颜色图像,这些光源的位置,强度和光谱含量无需先验。形状-颜色方法是基于朗伯模型的。对于这种反射率模型,表面法线以线性方式与测量的RGB颜色相关。线性意味着高斯球在色彩空间中被变换成一个椭球,可以用最小二乘法求解椭球;除非采用额外的约束,否则表面法线只能恢复到整体正交变换。当存在镜面时,最小二乘法不再有效。然而,如果将镜面视为基础颜色椭球的异常值,那么鲁棒方法仍然可以在RGB空间中找到该表面。本文采用最小二乘中值法同时进行形状恢复和镜面检测。
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