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Cluster-based Computation of Exact Betweenness Centrality in Large Undirected Graphs

机译:大型无向图中精确中间性中心度的基于聚类的计算

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Nowadays a large amount of data is originated by complex systems, such as social networks, transportation systems, computer and service networks. These systems can be effectively modeled through graphs and studied by exploiting graph metrics, such as Betweenness Centrality (BC), a popular metric to analyze node centrality. In spite of its great potential, this metric requires long computation time, especially for large graphs. In this paper, we present a novel very fast algorithm to compute exact BC of undirected, scale-free graphs. The algorithm is based on clustering and exploits structural properties of graphs to find classes of equivalent nodes. By selecting one representative node for each class, we are able to calculate BC by significantly reducing the number of single-source shortest path explorations adopted by the Brandes’ algorithm. The experimental evaluation of both sequential and map-reduce parallel versions reveals that our solution largely outperforms Brandes and recent heuristics, especially for large graphs while preserving good scalability.
机译:如今,大量数据来自复杂的系统,例如社交网络,运输系统,计算机和服务网络。这些系统可以通过图进行有效建模,并可以通过利用图度量(例如,用于分析节点中心性的流行度量之间的中心性(BC))进行研究。尽管其潜力巨大,但该度量标准仍需要较长的计算时间,尤其是对于大型图形。在本文中,我们提出了一种新颖的非常快速的算法来计算无向,无标度图的精确BC。该算法基于聚类,并利用图的结构特性来找到等效节点的类。通过为每个类别选择一个代表性节点,我们可以通过显着减少Brandes算法采用的单源最短路径探索的次数来计算BC。对顺序版本和map-reduce并行版本进行的实验评估表明,我们的解决方案大大优于Brandes和最近的启发式方法,尤其是对于大型图,同时又保留了良好的可伸缩性。

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