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Monte Carlo Algorithms for Identifying Densely Connected Subgraphs

机译:识别密集连通子图的蒙特卡洛算法

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摘要

The problem of finding densely connected subgraphs in a network has attracted a lot of recent interest. Such subgraphs are sometimes referred to as communities in social networks or molecular modules in protein networks. In this article, we propose two Monte Carlo optimization algorithms for identifying the densest subgraphs with a fixed size or with size in a given range. The new algorithms combine the idea of simulated annealing and efficient moves for the Markov chain, and both algorithms are shown to converge to the set of optimal states (densest subgraphs) with probability 1. When applied to a yeast protein interaction network and a stock market graph, the algorithms identify interesting new densely connected subgraphs. Supplementary materials for the article are available online.
机译:在网络中查找密集连接的子图的问题引起了许多近期的关注。这种子图有时在社交网络中称为社区,在蛋白质网络中称为分子模块。在本文中,我们提出了两种蒙特卡洛优化算法,用于识别固定大小或给定范围内的最密集子图。新算法结合了模拟退火和马尔可夫链有效移动的思想,并且两种算法均显示为以概率1收敛到一组最佳状态(最密子图)。当应用于酵母蛋白质相互作用网络和股票市场时图中,算法识别出有趣的新的紧密连接的子图。该文章的补充材料可在线获得。

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