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Noisy tensor completion for tensors with a sparse canonical polyadic factor

机译:具有稀疏规范多位因子的张量的噪声张量完成

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“To be considered for the 2017 IEEE Jack Keil Wolf ISIT Student Paper Award.” In this paper we study the problem of noisy tensor completion for tensors that admit a canonical polyadic or CANDE-COMP/PARAFAC (CP) decomposition with one of the factors being sparse. We present general theoretical error bounds for an estimate obtained by using a complexity-regularized maximum likelihood principle and then instantiate these bounds for the case of additive white Gaussian noise. We also provide an ADMM-type algorithm for solving the complexity-regularized maximum likelihood problem and validate the theoretical finding via experiments on synthetic data set.
机译:“被评选为2017 IEEE Jack Keil Wolf ISIT学生论文奖。”在本文中,我们研究了张量的噪声张量补全的问题,这些张量允许采用规范的双峰或CANDE-COMP / PARAFAC(CP)分解,而其中之一是稀疏因子。我们给出了使用复杂度正则最大似然原理获得的估计值的一般理论误差范围,然后针对加性高斯白噪声实例化了这些范围。我们还提供了ADMM类型的算法来解决复杂度调整的最大似然问题,并通过对合成数据集进行实验来验证理论发现。

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