Dong, Shuyu
[UCL]
Absil, Pierre-Antoine
[UCL]
Gallivan, Kyle A.
[Florida State University, Department of Mathematics, Tallahassee FL 32306-4510, USA]
Low-rank matrix completion is the problem of recovering the missing entries of a data matrix by using the assumption that a good low-rank approximation to the true matrix is possible. Much attention has been paid recently to exploiting correlations between the column/row entities through side information to improve the matrix completion quality. In this paper, we propose an efficient algorithm for solving the low-rank matrix completion with graph-based regularizers. Experiments on synthetic data show that our approach achieves significant speedup compared to the alternating minimization scheme.
Bibliographic reference |
Dong, Shuyu ; Absil, Pierre-Antoine ; Gallivan, Kyle A.. Preconditioned conjugate gradient algorithms for graph regularized matrix completion.27th European Symposium on Artificial Neural Networks, Computational Intelligence and Machine Learning(ESANN 2019) (Bruges, du 24/04/2019 au 26/04/2019). In: ESANN 2019 Proceedings, 2019, p. 239-244 |
Permanent URL |
http://hdl.handle.net/2078.1/218834 |