网络中三角形k核基元的提取、分析和可视化

Yang Zhang, S. Parthasarathy
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引用次数: 139

摘要

团是一种拓扑结构,通常为理解图或网络的结构提供重要的信息。然而,有效地检测和提取派系是非常困难的。在本文中,我们定义并引入了三角形k核的概念,这是一种更简单的拓扑结构,更易于处理,并且可以用作从大型图中提取团状结构的代理。基于这个定义,我们首先开发了一种从大图中提取三角形k核的局部算法。随后,我们扩展了简单的算法以适应动态图(其中可以动态添加和删除边)。最后,我们扩展了基本定义,以支持各种模板模式团,并将其应用于图和网络的网络可视化和事件检测。我们的实证结果揭示了所提出的方法在许多真实世界数据集上的效率和功效。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Extracting Analyzing and Visualizing Triangle K-Core Motifs within Networks
Cliques are topological structures that usually provide important information for understanding the structure of a graph or network. However, detecting and extracting cliques efficiently is known to be very hard. In this paper, we define and introduce the notion of a Triangle K-Core, a simpler topological structure and one that is more tractable and can moreover be used as a proxy for extracting clique-like structure from large graphs. Based on this definition we first develop a localized algorithm for extracting Triangle K-Cores from large graphs. Subsequently we extend the simple algorithm to accommodate dynamic graphs (where edges can be dynamically added and deleted). Finally, we extend the basic definition to support various template pattern cliques with applications to network visualization and event detection on graphs and networks. Our empirical results reveal the efficiency and efficacy of the proposed methods on many real world datasets.
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