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An improved LSHADE-RSP algorithm with the Cauchy perturbation: iLSHADE-RSP

机译:具有Cauchy扰动的改进LSHADE-RSP算法:ILSHADE-RSP

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摘要

A new method for improving the optimization performance of a state-of-the-art differential evolution (DE) variant is proposed in this paper. The technique can increase the exploration by adopting the long-tailed property of the Cauchy distribution, which helps the algorithm generate a trial vector with great diversity. Compared to the previous approaches, the proposed approach perturbs a target vector instead of a mutant vector based on a jumping rate. We applied the proposed approach to LSHADE-RSP ranked second place in the CEC 2018 competition on single objective real-valued optimization. A set of 30 different and difficult optimization problems is used to evaluate the optimization performance of the improved LSHADE-RSP. Our experimental results verify that the improved LSHADE-RSP significantly outperformed not only its predecessor LSHADE-RSP but also several cutting-edge DE variants in terms of convergence speed and solution accuracy. (C) 2020 Elsevier B.V. All rights reserved.
机译:本文提出了一种提高最先进的差分演进(DE)变型的优化性能的新方法。 该技术可以通过采用Cauchy分布的长尾特性来增加探索,这有助于算法生成具有巨大多样性的试验载体。 与先前的方法相比,所提出的方法涉及目标向量而不是基于跳跃速率的突变载体。 我们将拟议的LSHADE-RSP方法应用于2018年CEC 2018年度竞争中的第二名,对单一客观实际价值优化进行了竞争。 使用30种不同和难度的优化问题用于评估改进的LSHADE-RSP的优化性能。 我们的实验结果验证了改进的LSHADE-RSP不仅优于其前任LSHADE-RSP,而且在收敛速度和解决方案精度方面也显着优于其几种尖端de变体。 (c)2020 Elsevier B.V.保留所有权利。

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