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Modularity-Driven Clustering of Dynamic Graphs

机译:动态图的模块化驱动聚类

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摘要

Maximizing the quality index modularity has become one of the primary methods for identifying the clustering structure within a graph. As contemporary networks are not static but evolve over time, traditional static approaches can be inappropriate for specific tasks. In this work we pioneer the NP-hard problem of online dynamic modularity maximization. We develop scalable dynamizations of the currently fastest and the most widespread static heuristics and engineer a heuristic dynamization of an optimal static algorithm. Our algorithms efficiently maintain a modularity-hased clustering of a graph for which dynamic changes arrive as a stream. For our quickest heuristic we prove a tight bound on its number of operations. In an experimental evaluation on both a real-world dynamic network and on dynamic clustered random graphs, we show that the dynamic maintenance of a clustering of a changing graph yields higher modularity than recomputation, guarantees much smoother clustering dynamics and requires much lower runtimes. We conclude with giving recommendations for the choice of an algorithm.
机译:最大化质量指标模块性已成为识别图形中聚类结构的主要方法之一。由于当代网络不是静态的而是随着时间的推移而发展的,因此传统的静态方法可能不适用于特定任务。在这项工作中,我们率先提出了在线动态模块化最大化的NP难题。我们开发了当前最快,应用最广泛的静态启发式方法的可扩展动态化,并设计了最佳静态算法的启发式动态化。我们的算法有效地维护了具有模块化的图形集群,动态变化以流的形式到达。对于我们最快的启发式方法,我们证明了它的操作数量是紧密的。在对现实世界的动态网络和动态聚类的随机图进行的实验评估中,我们表明,不断变化的图的聚类的动态维护比重新计算产生更高的模块化,可确保更平滑的聚类动态,并且所需的运行时间更低。最后,我们给出了选择算法的建议。

著录项

  • 来源
    《Experimental algorithms》|2010年|p.436-448|共13页
  • 会议地点 Naples(IT);Naples(IT)
  • 作者单位

    Institute of Theoretical Informatics Karlsruhe Institute of Technology (KIT), Karlsruhe, Germany;

    Laboratoire de Probabilites et Modeles Aleatoires Universite Pierre et Marie Curie (Paris VI), Paris, France;

    Institute of Theoretical Informatics Karlsruhe Institute of Technology (KIT), Karlsruhe, Germany;

    Institute of Theoretical Informatics Karlsruhe Institute of Technology (KIT), Karlsruhe, Germany;

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  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 软件工程;
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