Browse State-of-the-Art › Matrix Factorization / Decomposition
Matrix Factorization / Decomposition
9 papers with code · 0 benchmarks · 0 datasets archive 2025-07-28
Benchmarks archive 2025-07-28
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Datasets archive 2025-07-28
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Most implemented papers archive 2025-07-28
9 shown of 9 papers with code (16 tagged with this task in all), ordered by repositories listed in the archive, not by stars (the archive holds no stars, so PwC's “Social” and “Latest” sorts cannot be reproduced). Papers without a page here are shown as plain text.
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1 Apr 2021 2 repositories listedParameter servers (PSs) facilitate the implementation of distributed training for large machine learning tasks.
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2 Jun 2017 2 repositories listedIf not, what characteristics of a dataset determine the performance of MF and TF models?
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4 Nov 2023 1 repository listedRecently, nonnegative matrix factorization (NMF) has been widely adopted for community detection, because of its better interpretability.
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25 Oct 2021 1 repository listedWe propose a fast non-gradient-based method of rank-1 non-negative matrix factorization (NMF) for missing data, called A1GM, that minimizes the KL divergence from an input matrix to the reconstructed rank-1 matrix.
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9 Jul 2021 1 repository listedTo overcome this problem, we propose to compress CNNs and alleviate performance degradation via joint matrix decomposition, which is different from existing works that compressed layers separately.
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21 Apr 2021 1 repository listedIn this paper, we tackle two important problems in low-rank learning, which are partial singular value decomposition and numerical rank estimation of huge matrices.
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9 Jun 2020 1 repository listedWe propose an efficient matrix rank reduction method for non-negative matrices, whose time complexity is quadratic in the number of rows or columns of a matrix.
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24 Apr 2019 1 repository listedUsing this similarity measure, we propose several related algorithms for ranking data instances and performing numerosity reduction.
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25 Mar 2019 1 repository listedThis paper is a tutorial for eigenvalue and generalized eigenvalue problems.
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