Link Prediction via Matrix Completion

June 22, 2016 Β· Declared Dead Β· πŸ› arXiv.org

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Authors Ratha Pech, Dong Hao, Liming Pan, Hong Cheng, Tao Zhou arXiv ID 1606.06812 Category cs.SI: Social & Info Networks Cross-listed cs.LG, physics.soc-ph Citations 104 Venue arXiv.org Last Checked 4 months ago
Abstract
Inspired by practical importance of social networks, economic networks, biological networks and so on, studies on large and complex networks have attracted a surge of attentions in the recent years. Link prediction is a fundamental issue to understand the mechanisms by which new links are added to the networks. We introduce the method of robust principal component analysis (robust PCA) into link prediction, and estimate the missing entries of the adjacency matrix. On one hand, our algorithm is based on the sparsity and low rank property of the matrix, on the other hand, it also performs very well when the network is dense. This is because a relatively dense real network is also sparse in comparison to the complete graph. According to extensive experiments on real networks from disparate fields, when the target network is connected and sufficiently dense, whatever it is weighted or unweighted, our method is demonstrated to be very effective and with prediction accuracy being considerably improved comparing with many state-of-the-art algorithms.
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