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Scalability and robustness of parallel hyperheuristics applied to a multiobjectivised frequency assignment problem

机译:并行超启发式方法在多目标频率分配问题上的可扩展性和鲁棒性

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The Frequency Assignment Problem (fap) is one of the key issues in the design of Global System for Mobile Communications (gsm) networks. The formulation of the fap used here focuses on aspects that are relevant to real gsm networks. In this paper, we adapt a parallel model to tackle a multiobjectivised version of the fap. It is a hybrid model which combines an island-based model and a hyperheuristic. The main aim of this paper is to design a strategy that facilitates the application of the current best-behaved algorithm. Specifically, our goal is to decrease the user effort required to set its parameters. At the same time, the usage of such an algorithm in parallel environments was enabled. As a result, the time required to attain high-quality solutions was decreased. We also conduct a robustness analysis of this parallel model. In this analysis we study the relationship between the migration stage of the parallel model and the quality of the resulting solutions. In addition, we also carry out a scalability study of the parallel model. In this case, we analyse the impact that the migration stage has on the scalability of the entire parallel model. Computational results with several real network instances have validated our proposed approach. The best-known frequency plans for two real-world network instances are improved with this strategy.
机译:频率分配问题(fap)是全球移动通信系统(gsm)网络设计中的关键问题之一。此处使用的fap的制定着重于与真实gsm网络相关的方面。在本文中,我们采用了并行模型来解决fap的多目标版本。它是一种混合模型,结合了基于岛的模型和超启发式方法。本文的主要目的是设计一种策略,以促进当前行为最佳的算法的应用。具体来说,我们的目标是减少设置参数所需的用户工作量。同时,允许在并行环境中使用这种算法。结果,减少了获得高质量解决方案所需的时间。我们还对该并行模型进行了鲁棒性分析。在此分析中,我们研究了并行模型的迁移阶段与所得解决方案的质量之间的关系。此外,我们还对并行模型进行了可伸缩性研究。在这种情况下,我们分析了迁移阶段对整个并行模型的可伸缩性的影响。几个实际网络实例的计算结果验证了我们提出的方法。使用此策略可以改善两个实际网络实例的最知名频率计划。

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