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• W762033914 abstract "Low-rank matrix factorization plays an important role in the areas of pattern recognition, computer vision, and machine learning. Recently, a new family of methods, such as l1-norm minimization and robust PCA, has been proposed for low-rank subspace analysis problems and has shown to be robust against outliers and missing data. But these methods suffer from heavy computation loads and can fail to find a solution when highly corrupted data are presented. In this paper, a robust orthogonal matrix approximation method using fixed-rank factorization is proposed. The proposed method finds a robust solution efficiently using orthogonality and smoothness constraints. The proposed method is also extended to handle the rank uncertainty issue by a rank estimation strategy for practical real-world problems. The proposed method is applied to a number of low-rank matrix approximation problems and experimental results show that the proposed method is highly accurate, fast, and efficient compared to the existing methods." @default.
• W762033914 created "2016-06-24" @default.
• W762033914 creator A5033764106 @default.
• W762033914 creator A5074532898 @default.
• W762033914 date "2015-11-01" @default.
• W762033914 modified "2023-10-17" @default.
• W762033914 title "Robust orthogonal matrix factorization for efficient subspace learning" @default.
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• W762033914 doi "https://doi.org/10.1016/j.neucom.2015.04.074" @default.
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