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A fast and efficient algorithm for low rank matrix recovery from incomplete observations

机译:一种快速有效的算法,可从不完整的观测值中恢复低秩矩阵

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Minimizing the rank of a matrix X over certain constraints arises in diverse areas such as machine learning, control system and is known to be computationally NP-hard. In this paper, a new simple and efficient algorithm for solving this rank minimization problem with linear constraints is proposed. By using gradient projection method to optimize S while consecutively updating matrices U and V (where X = USV
机译:在诸如机器学习,控制系统之类的不同领域中出现了在一定约束下使矩阵X的秩最小的方法,并且已知在计算上是NP难的。本文提出了一种新的简单有效的算法来解决带有线性约束的秩最小化问题。通过使用梯度投影方法优化S,同时连续更新矩阵U和V(其中X = USV

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