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Dynamic Partitioning of Evolving Graph Streams Using Nature-Inspired Heuristics

机译:使用自然启发式启发法对不断发展的图流进行动态划分

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Detecting communities of interconnected nodes is a frequently addressed problem in situation that be modeled as a graph. A common practical example is this arising from Social Networks. Anyway, detecting an optimal partition in a network is an extremely complex and highly time-consuming task. This way, the development and application of meta-heuristic solvers emerges as a promising alternative for dealing with these problems. The research presented in this paper deals with the optimal partitioning of graph instances, in the special cases in which connections among nodes change dynamically along the time horizon. This specific case of networks is less addressed in the literature than its counterparts. For efficiently solving such problem, we have modeled and implements a set of meta-heuristic solvers, all of them inspired by different processes and phenomena observed in Nature. Concretely, considered approaches are Water Cycle Algorithm, Bat Algorithm, Firefly Algorithm and Particle Swarm Optimization. All these methods have been adapted for properly dealing with this discrete and dynamic problem, using a reformulated expression for the well-known modularity formula as fitness function. A thorough experimentation has been carried out over a set of 12 synthetically generated dynamic graph instances, with the main goal of concluding which of the aforementioned solvers is the most appropriate one to deal with this challenging problem. Statistical tests have been conducted with the obtained results for rigorously concluding the Bat Algorithm and Firefly Algorithm outperform the rest of methods in terms of Normalized Mutual Information with respect to the true partition of the graph.
机译:在被建模为图形的情况下,检测互连节点的社区是一个经常解决的问题。一个常见的实际例子是社交网络引起的。无论如何,检测网络中的最佳分区是一项极其复杂且非常耗时的任务。这样,元启发式求解器的开发和应用就成为解决这些问题的有希望的替代方案。在节点之间的连接沿时间范围动态变化的特殊情况下,本文提出的研究涉及图实例的最佳划分。网络中的这种特定情况在文献中没有解决。为了有效地解决此类问题,我们建模并实现了一组元启发式求解器,它们都受到自然界中观察到的不同过程和现象的启发。具体地,考虑的方法是水循环算法,蝙蝠算法,萤火虫算法和粒子群优化。所有这些方法都经过修改,可以使用公知的模块化公式的公式化表达式作为适应度函数来正确处理此离散和动态问题。已经对一组12个合成生成的动态图实例进行了全面的实验,其主要目标是得出上述求解器中最适合解决该难题的一个。已经对获得的结果进行了统计测试,以严格得出结论:关于图的真实分区,蝙蝠算法和萤火虫算法在归一化互信息方面优于其他方法。

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