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首页> 外文期刊>Journal of grid computing >Studying Fault-Tolerance in Island-Based Evolutionary and Multimemetic Algorithms
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Studying Fault-Tolerance in Island-Based Evolutionary and Multimemetic Algorithms

机译:在基于岛的进化和多模算法中研究容错

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The use of parallel and distributed models of evolutionary algorithms (EAs) is widespread nowadays as a means to improve solution quality and reduce computational times when solving hard optimization problems. For this purpose, emergent computational environments such as P2P networks and desktop grids are offering a plethora of new opportunities but also bring new challenges: functioning on a computational network whose resources are volatile requires fault tolerance and resilience to churn. In this work we analyze these issues from the point of view of island-based EAs. We consider two EA variants, genetic and multimemetic algorithms, and analyze the impact on them of design decisions regarding the logical interconnection topology among islands and the particular fault-management policy used. To be precise, we have conducted an extensive empirical evaluation of five topologies (ring, von Neumann grid, hypercube and two kinds of scale-free networks) and four policies (including checkpoint creation and population reinitialization variants) on four benchmark problems, considering three different scenarios of increasing resource volatility. The statistical analysis of the results underlines the inherent fault-tolerance of these EAs and indicates that, while checkpointing is the most robust strategy and is superior in the most fragile topologies, a seemingly simpler guided reinitialization strategy provide statistically comparable results on the top-performing topologies, namely von Neumann grids and hypercubes.
机译:如今,在解决硬优化问题时,进化算法(EA)的并行和分布式模型的使用已广泛用于提高解决方案质量和减少计算时间。为此,新兴的计算环境(例如P2P网络和桌面网格)提供了许多新的机遇,但同时也带来了新的挑战:在资源不稳定的计算网络上运行需要容错能力和恢复能力。在这项工作中,我们从基于岛的EA的角度分析了这些问题。我们考虑了两种EA变体,即遗传算法和多模算法,并分析了有关岛间逻辑互连拓扑以及所使用的特定故障管理策略的设计决策对它们的影响。确切地说,我们针对四个基准问题对五种拓扑(环形,冯·诺伊曼网格,超立方体和两种无标度网络)和四种策略(包括检查点创建和人口重新初始化变体)进行了广泛的经验评估,其中考虑了三个资源波动加剧的不同情况。对结果的统计分析强调了这些EA的固有容错能力,并表明,虽然检查点是最可靠的策略,并且在最脆弱的拓扑中更胜一筹,但看似更简单的引导式重新初始化策略在性能最高的情况下可提供统计上可比的结果拓扑,即冯·诺依曼网格和超立方体。

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