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Sparse Coding for Third-Order Super-Symmetric Tensor Descriptors with Application to Texture Recognition

机译:三阶超对称张量描述符的稀疏编码及其在纹理识别中的应用

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Super-symmetric tensors - a higher-order extension of scatter matrices - are becoming increasingly popular in machine learning and computer vision for modeling data statistics, co-occurrences, or even as visual descriptors. They were shown recently to outperform second-order approaches, however, the size of these tensors are exponential in the data dimensionality, which is a significant concern. In this paper, we study third-order supersymmetric tensor descriptors in the context of dictionary learning and sparse coding. For this purpose, we propose a novel non-linear third-order texture descriptor. Our goal is to approximate these tensors as sparse conic combinations of atoms from a learned dictionary. Apart from the significant benefits to tensor compression that this framework offers, our experiments demonstrate that the sparse coefficients produced by this scheme lead to better aggregation of high-dimensional data and showcase superior performance on two common computer vision tasks compared to the state of the art.
机译:超对称张量-散射矩阵的高阶扩展-在机器学习和计算机视觉中越来越流行,用于建模数据统计,共现甚至是视觉描述符。最近显示它们的性能优于二阶方法,但是,这些张量的大小在数据维数上是指数级的,这是一个值得关注的问题。在本文中,我们在字典学习和稀疏编码的背景下研究三阶超对称张量描述符。为此,我们提出了一种新颖的非线性三阶纹理描述符。我们的目标是将这些张量近似为来自学习词典的原子的稀疏圆锥组合。除了该框架为张量压缩带来的显着好处之外,我们的实验还表明,与现有技术相比,该方案产生的稀疏系数可以更好地汇总高维数据,并在两个常见的计算机视觉任务上展现出卓越的性能。 。

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