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A combinatorial model and algorithm for globally searching community structure in complex networks

机译:在复杂网络中全局搜索社区结构的组合模型和算法

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摘要

Community structure is one of the important characteristics of complex networks. In the recent decade, many models and algorithms have been designed to identify communities in a given network, among which there is a class of methods that globally search the best community structure by optimizing some modularity criteria. However, it has been recently revealed that these methods may either fail to find known qualified communities (a phenomenon called resolution limit) or even yield false communities (the misidentification phenomenon) in some networks. In this paper, we propose a new model which is immune to the above phenomena. The model is constructed by restating community identification as a combinatorial optimization problem. It aims to partition a network into as many qualified communities as possible. This model is formulated as a linear integer programming problem and its NP-completeness is proved. A qualified min-cut based bisecting algorithm is designed to solve this model. Numerical experiments on both artificial networks and real-life complex networks show that the combinatorial model/algorithm has promising performance and can overcome the limitations in existing algorithms.
机译:社区结构是复杂网络的重要特征之一。在最近的十年中,已经设计了许多模型和算法来识别给定网络中的社区,其中有一类方法可以通过优化一些模块化标准来全局搜索最佳社区结构。但是,最近发现,这些方法可能无法找到已知的合格社区(称为分辨率极限的现象),甚至可能在某些网络中产生错误的社区(错误识别现象)。在本文中,我们提出了一种不受上述现象影响的新模型。该模型通过将社区识别作为组合优化问题进行重新构建而构建。它旨在将网络划分为尽可能多的合格社区。该模型被公式化为线性整数规划问题,并证明了其NP完备性。设计了一种基于最小割的合格平分算法来解决该模型。在人工网络和现实生活中的复杂网络上进行的数值实验表明,组合模型/算法具有良好的性能,可以克服现有算法的局限性。

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