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Distributed stochastic gradient descent for link prediction in signed social networks

机译:签署社交网络中链路预测的分布式随机梯度下降

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摘要

Abstract This paper considers the link prediction problem defined over a signed social network, where the relationship between any two network users can be either positive (friends) or negative (foes). Given a portion of the relationships, the goal of link prediction is to identify the rest unknown ones. This task resorts to completing the adjacency matrix of the signed social network, which is low rank or approximately low rank. Considering the large scale of the adjacency matrix, in this paper, we adopt low-rank matrix factorization models for the link prediction problem and solve them through asynchronous distributed stochastic gradient descent algorithms. The low-rank matrix factorization models effectively reduce the size of the parameter space, while the asynchronous distributed stochastic gradient descent algorithms enable fast completion of the adjacency matrix. We validate the proposed algorithms using two real-world datasets on a distributed shared-memory computation platform. Numerical results demonstrate that the asynchronous distributed stochastic gradient descent algorithms achieve nearly linear computional speedups with respect to the number of computational threads, and are able to complete an adjacency matrix of ten billions of entries within 10 s.
机译:摘要本文考虑了在签名的社交网络上定义的链路预测问题,其中两个网络用户之间的关系可以是正(朋友)或负(FOES)。给定一部分关系,链路预测的目标是识别其余的未知。这项任务度假村完成了签名的社交网络的邻接矩阵,这是低等级或大约低级的。在本文中考虑了邻接矩阵的大规模,我们采用了链路预测问题的低级矩阵分解模型,并通过异步分布式随机梯度下降算法来解决它们。低级矩阵分子化模型有效地降低了参数空间的大小,而异步分布式随机梯度下降算法能够快速完成邻接矩阵。我们在分布式共享存储器计算平台上使用两个实时数据集验证所提出的算法。数值结果表明,异步分布式随机梯度下降算法实现了关于计算线程的数量的几乎线性的卷积加速,并且能够在10秒内完成十十亿条条目的邻接矩阵。

著录项

  • 作者

    Han Zhang; Gang Wu; Qing Ling;

  • 作者单位
  • 年度 2019
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  • 原文格式 PDF
  • 正文语种 eng
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