TPM: Transition probability matrix -- Graph structural feature based embedding

IF 0.9 4区 计算机科学 Q4 COMPUTER SCIENCE, CYBERNETICS Kybernetika Pub Date : 2022-08-07 DOI:10.14736/kyb-2023-2-0234
Sarmad N. Mohammed, Semra Gunducc
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Abstract

In this work, Transition Probability Matrix (TPM) is proposed as a new method for extracting the features of nodes in the graph. The proposed method uses random walks to capture the connectivity structure of a node's close neighborhood. The information obtained from random walks is converted to anonymous walks to extract the topological features of nodes. In the embedding process of nodes, anonymous walks are used since they capture the topological similarities of connectivities better than random walks. Therefore the obtained embedding vectors have richer information about the underlying connectivity structure. The method is applied to node classification and link prediction tasks. The performance of the proposed algorithm is superior to the state-of-the-art algorithms in the recent literature. Moreover, the extracted information about the connectivity structure of similar networks is used to link prediction and node classification tasks for a completely new graph.
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转移概率矩阵——基于图结构特征的嵌入
本文提出了转移概率矩阵(TPM)作为一种提取图中节点特征的新方法。该方法利用随机游动来捕获节点近邻的连通性结构。将随机行走得到的信息转换为匿名行走提取节点的拓扑特征。在节点的嵌入过程中,由于匿名游动比随机游动更能捕获连接的拓扑相似性,因此采用了匿名游动。因此得到的嵌入向量具有更丰富的底层连通性结构信息。将该方法应用于节点分类和链路预测任务。该算法的性能优于最近文献中最先进的算法。此外,提取的相似网络的连通性结构信息用于链接全新图的预测和节点分类任务。
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来源期刊
Kybernetika
Kybernetika 工程技术-计算机:控制论
CiteScore
1.30
自引率
20.00%
发文量
38
审稿时长
6 months
期刊介绍: Kybernetika is the bi-monthly international journal dedicated for rapid publication of high-quality, peer-reviewed research articles in fields covered by its title. The journal is published by Nakladatelství Academia, Centre of Administration and Operations of the Czech Academy of Sciences for the Institute of Information Theory and Automation of The Czech Academy of Sciences. Kybernetika traditionally publishes research results in the fields of Control Sciences, Information Sciences, Statistical Decision Making, Applied Probability Theory, Random Processes, Operations Research, Fuzziness and Uncertainty Theories, as well as in the topics closely related to the above fields.
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