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Multilinear Analysis of Image Ensembles: TensorFaces

机译:图像集合的多线性分析:Tensorfaces

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Natural images are the composite consequence of multiple factors related to scene structure, illumination, and imaging Multilinear algebra, the algebra of higher-order tensors, offers a potent mathematical framework for analyzing the multifactor structure of image ensembles and for addressing the difficult problem of disentangling the constituent factors or modes. Our multilinear modeling technique employs a tensor extension of the conventional matrix singular value decomposition (SVD), known as the N-mode SVD. As a concrete example, we consider the multilinear analysis of ensembles of facial images that combine several modes, including different facial geometries (people), expressions, head poses, and lighting conditions. Our resulting "TensorFaces" representation has several advantages over conventional eigenfaces. More generally, multilinear analysis shows promise as a unifying framework for a variety of computer vision problems.
机译:自然图像是与场景结构,照明和成像多线性代数有关的多个因素的复合后果,高阶张量的代数,提供了一种有效的数学框架,用于分析图像集合的多因素结构,并解决了解难题的难题组成因素或模式。我们的多线性建模技术采用传统矩阵奇异值分解(SVD)的张量延伸,称为N模式SVD。作为具体的例子,我们考虑结合多种模式的面部图像集合的多线性分析,包括不同的面几何形状(人),表达式,头部姿势和照明条件。我们所产生的“Tensorfaces”表示与常规特征叶有几个优点。更一般地,多线性分析显示了作为各种计算机视觉问题的统一框架。

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