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Graph regularization weighted nonnegative matrix factorization for link prediction in weighted complex network

机译:图正则化加权非负矩阵分解在加权复杂网络中的链路预测

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摘要

In weight networks, both link weights and topological structure are important features for link prediction. Currently, almost all existing weighted network link prediction algorithms only focused on naturally existed link weight but ignored the topological structure information. Therefore, these methods will suffer from the challenge of network sparsity and insufficient topology information. In this paper, we propose a novel Graph Regularization Weighted Nonnegative Matrix Factorization(GWNMF) model to integrate local topology information with link weights information for link prediction. Specifically, this model integrates two types of information: local topology and link weight information, and utilizes the weighted cosine similarity(WCS) method to calculate the weight similarity between local nodes. The WCS score matrix as the indicator weighted matrix to capture more useful link weight information. While graph regularization technology combines WCS score matrix to capture the local information. Besides, we derive the multiplicative updating rules to learn the parameter of this model. Empirically, we conduct the experiments on eight real-world weighted networks demonstrate that GWNMF remarkably outperforms the state-of-the-arts methods for weighted link prediction tasks. (C) 2019 Elsevier B.V. All rights reserved.
机译:在权重网络中,链路权重和拓扑结构都是链路预测的重要特征。当前,几乎所有现有的加权网络链路预测算法仅关注自然存在的链路权重,而忽略了拓扑结构信息。因此,这些方法将遭受网络稀疏性和拓扑信息不足的挑战。在本文中,我们提出了一种新颖的图正则化加权非负矩阵分解(GWNMF)模型,将局部拓扑信息与链路权重信息相集成,以进行链路预测。具体来说,该模型集成了两种类型的信息:本地拓扑和链接权重信息,并利用加权余弦相似度(WCS)方法计算本地节点之间的权重相似度。 WCS得分矩阵作为指标加权矩阵,以捕获更多有用的链接权重信息。图正则化技术结合了WCS得分矩阵来捕获本地信息。此外,我们推导了乘法更新规则以学习该模型的参数。根据经验,我们在8个真实世界的加权网络上进行了实验,结果表明GWNMF明显优于最新的加权链接预测任务方法。 (C)2019 Elsevier B.V.保留所有权利。

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