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Graph Regularized Nonnegative Tucker Decomposition for Tensor Data Representation

机译:图正则化非负Tucker分解用于张量数据表示

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Nonnegative Tucker Decomposition (NTD) is one of the most popular technique for feature extraction and representation from nonnegative tensor data with preserving internal structure information. From the perspective of geometry, highdimensional data are usually drawn in low-dimensional submanifold of the ambient space. In this paper, we propose a novel Graph reguralized Nonnegative Tucker Decomposition (GNTD) method which is able to extract the low-dimensional parts-based representation and preserve the geometrical information simultaneously from high-dimensional tensor data. We also present an effictive algorithm to solve the proposed GNTD model. Experimental results demonstrate the effectiveness and high efficiency of the proposed GNTD method.
机译:非负Tucker分解(NTD)是从非负张量数据中进行特征提取和表示并保留内部结构信息的最流行技术之一。从几何学的角度来看,高维数据通常以周围空间的低维子流形绘制。在本文中,我们提出了一种新颖的图正则化非负塔克分解(GNTD)方法,该方法能够提取基于低维零件的表示,并同时从高维张量数据中保留几何信息。我们还提出了一种有效的算法来解决建议的GNTD模型。实验结果证明了所提GNTD方法的有效性和高效率。

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