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Joint Recovery and Representation Learning for Robust Correlation Estimation Based on Partially Observed Data

机译:基于部分观测数据的鲁棒相关估计联合恢复与表示学习

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In social network, correlation estimation is a critical problem with promising application prospect. Numerical records of the interaction can serve as informative reflections of the correlation between users. However, due to the noise during data acquisition and storage as well as the privacy concern, the interaction data are usually partially observed. Moreover, even if the complete interaction is obtained, the underlying correlation should be further revealed. In this paper, we propose a novel joint recovery and representation learning method for robust correlation estimation based on partially observed data. We formulate the approximation of unobserved interaction data as a matrix recovery problem, whereas pose the inference of underlying correlation as a self-expressive matrix representation problem. By incorporating these two problem into a unified process, the complete data and the underlying correlation are optimized simultaneously in an effective manner. Advantage of the proposed method is demonstrated by experiments of community detection tasks on real-world social network data.
机译:在社交网络中,相关性估计是一个具有广阔应用前景的关键问题。交互的数字记录可以用作用户之间相关性的信息性反映。但是,由于在数据获取和存储过程中的噪音以及对隐私的关注,通常会部分观察到交互数据。此外,即使获得了完整的交互作用,也应进一步揭示潜在的相关性。在本文中,我们提出了一种新的联合恢复和表示学习方法,用于基于部分观测数据的鲁棒相关估计。我们将未观察到的交互数据的近似公式化为矩阵恢复问题,而将基础相关性的推断作为自表达矩阵表示问题。通过将这两个问题合并到一个统一的过程中,可以有效地同时优化完整的数据和潜在的相关性。通过对现实世界社交网络数据进行社区检测任务的实验,证明了该方法的优势。

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