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A Clustered Approach for Fast Computation of Betweenness Centrality in Social Networks

机译:社交网络中间性中心度快速计算的集群方法

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In the last few years, the data generated by social networking systems have become interesting to analyze local and global social phenomena. A useful metric to identify influential people or opinion leaders is the between ness centrality index. The computation of this index is a very demanding task since its exact calculation exhibits O(nm) time complexity for unweighted graphs. This complexity has a high impact on computation time if we consider that social networks data are continuously growing and today the number of nodes of the related graphs is in the order of billions. To address the problem, we propose a variant of the Brandes' algorithm for a very fast evaluation of approximated between ness indexes in large networks. In a preliminary phase, our method exploits a scalable and efficient clustering technique, based on Louvain method, to identify communities and border nodes that guide the selection of a limited number of pivot nodes. The experimental analysis shows that for sparse graphs (which represent a widespread class of social networks graphs) our method drastically reduces the computation time if compared with the most efficient solution for exact evaluation, whereas the degree of approximation is good especially if we are interested to identify the top k between ness values. The scalability analysis conducted on synthetic scale-free graphs also shows that our method behaves well when the network is very large (even though in these cases additional machines could be useful to handle memory consumption).
机译:在过去的几年中,由社交网络系统生成的数据对于分析本地和全球社交现象变得非常有趣。辨别有影响力的人或意见领袖的有用度量是中间集中度指数。该索引的计算是一项非常艰巨的任务,因为其精确计算对于未加权的图表现出O(nm)时间复杂性。如果我们认为社交网络数据在不断增长,并且今天相关图的节点数量约为数十亿,则这种复杂性会对计算时间产生很大影响。为了解决该问题,我们提出了Brandes算法的一种变体,用于快速评估大型网络中的nessness指数之间的近似值。在初步阶段,我们的方法利用一种基于Louvain方法的可扩展且有效的聚类技术,来识别指导选择数量有限的枢纽节点的社区和边界节点。实验分析表明,对于稀疏图(代表一类广泛的社交网络图),与进行精确评估的最有效解决方案相比,我们的方法极大地减少了计算时间,而近似度则很好,尤其是当我们感兴趣时确定ness值之间的前k个。在合成无标度图上进行的可伸缩性分析还表明,当网络很大时,我们的方法表现良好(即使在这些情况下,额外的机器可能对处理内存消耗也很有用)。

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