北京邮电大学学报

  • EI核心期刊

北京邮电大学学报

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基于节点嵌入的机会网络节点重要度评估

刘琳岚,崔辉,高浩轩,舒坚,江宇楠   

  1. 南昌航空大学
  • 收稿日期:2023-11-01 修回日期:2024-01-18 发布日期:2024-07-18
  • 通讯作者: 刘琳岚
  • 基金资助:
    基于多视角约束的异质网络关键节点评估方法研究;基于图神经网络的机会网络节点重要度评估方法研究;基于特征聚合的异质网络节点重要度评估

Evaluation of Node Importance in Opportunistic Networks Based on Node Embedding

  • Received:2023-11-01 Revised:2024-01-18 Published:2024-07-18

摘要: 为提高机会网络节点重要度评估的准确性,提出了一种基于节点嵌入的节点重要度评估方法。针对机会网络的时变性,采用时间窗口聚合图表示机会网络,得到网络拓扑数据和时序连接数据。采用图注意力机制提取节点的拓扑特征,得到拓扑嵌入表示;应用时间编码和自注意力机制提取节点时序特征,得到时序嵌入表示,融合两种表示获得节点嵌入向量。为反映节点间的信息交互,提出节点的聚类重要度,并构建转移概率矩阵,结合PageRank算法得到节点重要度。在三个真实机会网络数据集上的实验结果表明,相较于f-PageRank和动态图卷积网络(DGCN, dynamic graph convolutional network)等同类方法,所提方法具有更高的评估准确性。

关键词: 机会网络, 节点重要度, 节点嵌入, 自注意力机制, 转移概率矩阵

Abstract: To improve the accuracy of node importance evaluation in opportunistic networks, a node embedding-based node importance evaluation method is proposed. Considering the time-varying nature of opportunistic networks, time window aggregation graph is employed to represent the networks, so that network topology and temporal connections can be obtained in the window. Graph attention mechanism is utilized to extract the topological features of nodes, obtaining the topological embedding representation. Additionally, temporal embedding representation is obtained by using temporal encoding and self-attention mechanism to extract node temporal features. Node embedding vectors are achieved by integrating two representations. To reflect the information interaction between nodes, the cluster importance for nodes is introduced. The transition probability matrix is constructed, and the node importance is obtained by combining the PageRank algorithm. On three real opportunistic network datasets, experimental results demonstrate that the proposed method exhibits better evaluation accuracy compared to similar approaches such as f-PageRank and dynamic graph convolutional network (DGCN).

Key words: Opportunistic Network, Node Importance, Node Embedding, Self-Attention Mechanism, Transition Probability Matrix

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