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Levy Flight Based Local Search in Differential Evolution

机译:基于levy飞行的本地搜索差分进化

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In order to solve non convex and complex optimization problems, Nature Inspired algorithms are being preferred in present scenario. Differential Evolution (DE) is relatively popular and simple population based probabilistic algorithm under the said category to find optimum value. The scale factor (F) and crossover probability (CR) are the two parameters which controls the performance of DE in its mutation and crossover processes by maintaining the balance between exploration and exploitation in search space. Literature suggests that due to large step sizes, DE is less capable of exploiting the existing solutions than the exploration of search space. Therefore unlike the deterministic methods, DE has inherent drawback of skipping the true optima. This paper incorporates the Levy Flight inspired local search strategy with DE named as Levy Flight DE (LFDE) which exploits the search space identified by best solution. To see the performance of LFDE, experiments are carried out on 15 benchmark problems of different complexities and results show that LFDE is a competitive DE variant and perform better than the basic DE and its recent variants namely Fitness based DE (FBDE) and Scale Factor Local Search DE (SFLSDE) in most of the test functions.
机译:为了解决非凸和复杂的优化问题,在现有场景中,性质启发算法是优选的。差分演进(de)是在所述类别下的相对流行和简单的群体概率算法,以找到最佳值。比例因子(F)和交叉概率(CR)是通过维持搜索空间中的勘探和开发之间的平衡来控制其突变和交叉过程中DE的性能的两个参数。文献表明,由于大量的一步尺寸,DE能够利用现有解决方案而不是搜索空间的探索。因此,与确定性方法不同,DE具有跳过真正OPTOMA的固有缺点。本文纳入了Levy航班启发的本地搜索策略与DE命名为Levy Flight de(LFDE),该航班de(LFDE)利用最佳解决方案所识别的搜索空间。要查看LFDE的性能,实验是在不同复杂性的15个基准问题上进行的,结果表明,LFDE是竞争的de变体,比基本的DE及其最近的变体更好地表现为基于健身的DE(FBDE)和局部在大多数测试功能中搜索de(sflsde)。

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