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Learning the Multilinear Structure of Visual Data

机译:学习视觉数据的多线性结构

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Statistical decomposition methods are of paramount importance in discovering the modes of variations of visual data. Probably the most prominent linear decomposition method is the Principal Component Analysis (PCA), which discovers a single mode of variation in the data. However, in practice, visual data exhibit several modes of variations. For instance, the appearance of faces varies in identity, expression, pose etc. To extract these modes of variations from visual data, several supervised methods, such as the TensorFaces, that rely on multilinear (tensor) decomposition (e.g., Higher Order SVD) have been developed. The main drawbacks of such methods is that they require both labels regarding the modes of variations and the same number of samples under all modes of variations (e.g., the same face under different expressions, poses etc.). Therefore, their applicability is limited to well-organised data, usually captured in well-controlled conditions. In this paper, we propose the first general multilinear method, to the best of our knowledge, that discovers the multilinear structure of visual data in unsupervised setting. That is, without the presence of labels. We demonstrate the applicability of the proposed method in two applications, namely Shape from Shading (SfS) and expression transfer.
机译:统计分解方法对于发现视觉数据变化模式至关重要。可能最突出的线性分解方法是主成分分析(PCA),它发现数据的单一变化模式。但是,实际上,视觉数据表现出几种变化模式。例如,人脸的外观在身份,表情,姿势等方面有所不同。为了从视觉数据中提取这些变化模式,一些受监管的方法(例如TensorFaces)依赖于多线性(张量)分解(例如,高阶SVD)已经开发了。这种方法的主要缺点在于,它们既需要关于变化模式的标签,又需要在所有变化模式下具有相同数量的样本(例如,在不同表情,姿势等情况下的同一张脸)。因此,它们的适用范围仅限于组织良好的数据,通常是在控制良好的条件下捕获的。在本文中,根据我们的知识,我们提出了第一种通用的多线性方法,该方法发现了无监督条件下视觉数据的多线性结构。也就是说,没有标签。我们证明了该方法在两个应用中的适用性,即“ Shading from Shading”(SfS)和“表情传递”。

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