重叠社团检测优化与纳什均衡

M. Crampes, Michel Plantié
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引用次数: 11

摘要

社交网络中的社区检测是许多算法关注的焦点。最近的方法旨在优化所谓的模块化功能,通过最大化社区内的关系,同时最小化社区间的关系。然而,考虑到问题的np完备性,这些算法是启发式的,不能保证最优。在本文中,我们引入了一种新的算法和一个函数,它采用近似解并对其进行修改以达到最优。这个重新分配函数被认为是一个“潜在函数”,并且成为断言计算出的最优确实是纳什均衡的必要条件。我们还使用该功能同时显示了两种检测和可视化模式:分区和重叠的社区,对于揭示社交网络中有趣的特征具有很大的价值。我们的方法通过几个实验成功地说明了真实的单部图,多部图或有向图的中型和大型数据集。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Overlapping Community Detection Optimization and Nash Equilibrium
Community detection in social networks is the focus of many algorithms. Recent methods aimed at optimizing the so-called modularity function proceed by maximizing relations within communities while minimizing inter-community relations. However, given the NP-completeness of the problem, these algorithms are heuristics that do not guarantee an optimum. In this paper, we introduce a new algorithm along with a function that takes an approximate solution and modifies it in order to reach an optimum. This reassignment function is considered a `potential function' and becomes a necessary condition to asserting that the computed optimum is indeed a Nash Equilibrium. We also use this function to simultaneously show two detection and visualization modes: partitioned and overlaped communities, of great value in revealing interesting features in a social network. Our approach is successfully illustrated through several experiments on either real unipartite, multipartite or directed graphs of medium and large-sized datasets.
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