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Simultaneous Tensor Subspace Selection and Clustering: The Equivalence of High Order SVD and K-Means Clustering

机译:同时Tensor子空间选择和聚类:高阶SVD和K-Means聚类的等效性

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Singular Value Decomposition (SVD)/Principal Component Analysis (PCA) have played a vital role in finding patterns from many datasets. Recently tensor factorization has been used for data mining and pattern recognition in high index/order data. High Order SVD (HOSVD) is a commonly used tensor factorization method and has recently been used in numerous applications like graphs, videos, social networks, etc.In this paper we prove that HOSVD does simultaneous subspace selection (data compression) and K-means clustering widely used for unsupervised learning tasks. We show how to utilize this new feature of HOSVD for clustering. We demonstrate these new results using three real and large datasets, two on face images datasets and one on handwritten digits dataset. Using this new HOSVD clustering feature we provide a dataset quality assessment on many frequently used experimental datasets with expected noise levels.
机译:奇异值分解(SVD)/主成分分析(PCA)在从许多数据集中查找模式方面起着至关重要的作用。最近,张量分解已用于高索引/顺序数据中的数据挖掘和模式识别。高阶SVD(HOSVD)是一种常用的张量分解方法,最近已在许多应用程序中使用,例如图形,视频,社交网络等。 在本文中,我们证明HOSVD可以同时进行子空间选择(数据压缩)和广泛用于无监督学习任务的K-means聚类。我们展示了如何利用HOSVD的这一新功能进行聚类。我们使用三个真实的和大型的数据集,两个关于面部图像的数据集和一个关于手写数字的数据集来演示这些新结果。使用这一新的HOSVD聚类功能,我们可以对许多具有预期噪声水平的常用实验数据集进行数据集质量评估。

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