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LOW RANK NON-NEGATIVE TRIPLE DECOMPOSITION AND NON-NEGATIVE TENSOR COMPLETION

机译:低等级非负三重分解和非负张量完成

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摘要

Non-negative tensor factorization (NTF) is an important tool in data analysis and signal processing, and non-negative triple decomposition is a new kind of NTF. In this paper, we study the non-negative triple decomposition of third order non-negative tensors. For this purpose, an alternating proximal gradient method is introduced and the global convergence of the algorithm is also established. As an application of the proposed results, we consider the non-negative tensor completion problem. Numerical experiments show that the proposed algorithm offers competitive performance even though the given tensor is highly sparse.
机译:非负张量分解(NTF)是数据分析和信号处理中的重要工具,非负三重分解是一种新型的NTF。 在本文中,我们研究了三阶非负张量的非负三重分解。 为此,引入了交替的近端梯度方法,并还建立了算法的全局收敛。 作为提议结果的应用,我们考虑了非负张量完成问题。 数值实验表明,即使给定的张量高度稀疏,提出的算法也提供了竞争性能。

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