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A Generalized Markov Graph Model: Application to Social Network Analysis

机译:广义马尔可夫图模型:在社交网络分析中的应用

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In this paper we propose a generalized Markov Graph model for social networks and evaluate its application in social network synthesis, and in social network classification. The model reveals that the degree distribution, the clustering coefficient distribution as well as a newly discovered feature, a crowding coefficient distribution, are fundamental to characterizing a social network. The application of this model to social network synthesis leads to a capacity to generate networks dominated by the degree distribution and the clustering coefficient distribution. Another application is a new social network classification method based on comparing the statistics of their degree distributions and clustering coefficient distributions as well as their crowding coefficient distributions. In contrast to the widely held belief that a social network graph is solely defined by its degree distribution, the novelty of this paper consists in establishing the strong dependence of social networks on the degree distribution, the clustering coefficient distribution and the crowding coefficient distribution, and in demonstrating that they form minimal information to classify social networks as well as to design a new social network synthesis tool. We provide numerous experiments with published data and demonstrate very good performance on both counts.
机译:在本文中,我们提出了一种针对社交网络的广义马尔可夫图模型,并对其在社交网络综合和社交网络分类中的应用进行了评估。该模型显示,度分布,聚类系数分布以及新发现的特征,拥挤系数分布对于表征社交网络至关重要。该模型在社交网络综合中的应用导致能够生成由度分布和聚类系数分布主导的网络。另一个应用是一种新的社交网络分类方法,该方法基于比较它们的度数分布和聚类系数分布以及它们的拥挤系数分布的统计数据。与普遍认为社会网络图仅由其程度分布定义的看法相反,本文的新颖之处在于建立了社会网络对程度分布,聚类系数分布和拥挤系数分布的强烈依赖关系,以及证明它们形成的信息最少,可以对社交网络进行分类以及设计新的社交网络综合工具。我们提供了大量的实验数据,并在这两个方面展示了非常好的性能。

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