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首页> 外文期刊>Experimental Mechanics >Analyzing self-★ island-based memetic algorithms in heterogeneous unstable environments
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Analyzing self-★ island-based memetic algorithms in heterogeneous unstable environments

机译:在异构不稳定环境中分析基于自我★的基于岛的模因算法

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Computational environments emerging from the pervasiveness of networked devices offer a plethora of opportunities and challenges. The latter arise from their dynamic, inherently volatile nature that tests the resilience of algorithms running on them. Here we consider the deployment of population-based optimization algorithms on such environments, using the island model of memetic algorithms for this purpose. These memetic algorithms are endowed with self-★ properties that give them the ability to work autonomously in order to optimize their performance and to react to the instability of computational resources. The main focus of this work is analyzing the performance of these memetic algorithms when the underlying computational substrate is not only volatile but also heterogeneous in terms of the computational power of each of its constituent nodes. To this end, we use a simulated environment that allows experimenting with different volatility rates and heterogeneity scenarios (that is, different distributions of computational power among computing nodes), and we study different strategies for distributing the search among nodes. We observe that the addition of self-scaling and self-healing properties makes the memetic algorithm very robust to both system instability and computational heterogeneity. Additionally, a strategy based on distributing single islands on each computational node is shown to perform globally better than placing many such islands on each of them (either proportionally to their computing power or subject to an intermediate compromise).
机译:网络设备的普及所产生的计算环境提供了许多机遇和挑战。后者源于其动态的,固有的易失性,可测试在其上运行的算法的弹性。在这里,我们考虑使用模因算法的孤岛模型为此目的在此类环境中部署基于种群的优化算法。这些模因算法具有自我★属性,使它们能够自主工作,以优化其性能并对计算资源的不稳定做出反应。这项工作的主要重点是,当基础计算基质在每个组成节点的计算能力方面不仅易变而且异质时,分析这些模因算法的性能。为此,我们使用了一个模拟环境,该环境允许实验不同的波动率和异构场景(即计算节点之间计算能力的不同分布),并且研究了在节点之间分布搜索的不同策略。我们观察到,自缩放和自修复属性的添加使模因算法对系统不稳定和计算异质性都非常健壮。另外,基于在每个计算节点上分配单个岛的策略显示出比在每个岛上放置许多这样的岛(与它们的计算能力成比例或受到中间折衷)更好的全局性能。

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