Community anomaly detection in attribute networks based on refining context

IF 3.3 3区 计算机科学 Q2 COMPUTER SCIENCE, THEORY & METHODS
Yonghui Lin, Li Xu, Wei Lin, Jiayin Li
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引用次数: 0

Abstract

With the widespread use of attribute networks, anomalous node detection on attribute networks has received increasing attention. By utilizing communities as reference contexts for local anomaly node detection, it is possible to uncover a multitude of significant anomalous nodes. However, most of the current methods that use communities as reference context of anomalous nodes usually do not consider the accuracy of the reference context. The rough classification results obtained from community detection are used as reference contexts for anomalous node detection. The possibility of errors occurring in the reference context may subsequently result in detection errors for anomalous nodes. Based on this, we propose an integrated framework named ADRC (Anomaly Detection in attribute networks based on Refining Context) to simultaneously perform anomalous node detection and detailed adjustment of reference contexts. Meanwhile, to better reflect the anomaly degree of the nodes, we design an evaluation metric and rank the anomalous nodes by it. Comparisons are made with state-of-the-art algorithms on publicly available datasets and the results show that our approach has significant advantages.

基于细化上下文的属性网络中的社群异常检测
随着属性网络的广泛应用,属性网络上的异常节点检测受到越来越多的关注。利用社群作为本地异常节点检测的参考上下文,可以发现大量重要的异常节点。然而,目前大多数使用社区作为异常节点参考上下文的方法通常都没有考虑参考上下文的准确性。社区检测得到的粗略分类结果被用作异常节点检测的参考上下文。参考上下文中可能出现的错误会导致异常节点的检测错误。在此基础上,我们提出了一个名为 ADRC(基于细化上下文的属性网络异常检测)的集成框架,以同时执行异常节点检测和参考上下文的详细调整。同时,为了更好地反映节点的异常程度,我们设计了一个评价指标,并根据该指标对异常节点进行排序。我们在公开数据集上与最先进的算法进行了比较,结果表明我们的方法具有显著优势。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Computing
Computing 工程技术-计算机:理论方法
CiteScore
8.20
自引率
2.70%
发文量
107
审稿时长
3 months
期刊介绍: Computing publishes original papers, short communications and surveys on all fields of computing. The contributions should be written in English and may be of theoretical or applied nature, the essential criteria are computational relevance and systematic foundation of results.
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