求解CEC 2020基准问题的广义自适应差分进化算法

Ali Khater Mohamed, Anas A. Hadi, A. W. Mohamed
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引用次数: 6

摘要

引入新的数值优化基准的努力引起了人们对开发新的优化算法来解决它们的关注。最近,作为CEC基准系列的新成员,提出了一套新的有界约束优化问题。差分进化算法(DE)是一种简单的进化算法(EA),近年来在许多CEC基准测试中表现出优异的性能。本文通过扩展AGDE算法的研究方向,对DE算法进行了新的扩展。我们将新算法命名为GADE,通过引入广义自适应框架来增强DE算法的性能,从而增强了DE算法。我们对CEC2020基准测试中的10个测试问题进行了5、10、15和20个维度的数值实验,并与最先进的算法进行了比较。对比分析表明,GADE在稳定性、鲁棒性和解的质量方面优于其他最先进的算法。
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Generalized Adaptive Differential Evolution algorithm for Solving CEC 2020 Benchmark Problems
The effort devoted in introducing new numerical optimization benchmarks has attracted the attention to develop new optimization algorithms to solve them. Very recently, a new suite on bound constrained optimization problems is proposed as a new addition to CEC benchmark series. Differential Evolution (DE) is a simple Evolutionary Algorithm (EA) which shows superior performance to solve many CEC benchmark during the past years. This paper presents a new extension to DE algorithm through extending the line of research for AGDE algorithm. The new algorithm, which we name GADE, enhanced the DE algorithm by introducing a generalized adaptive framework for enhancing the performance of DE. Numerical experiments on a set of 10 test problems from the CEC2020 benchmarks for 5, 10, 15 and 20 dimensions, including a comparison with state-of-the-art algorithm are executed. Comparative analysis indicates that GADE is superior to other state-of-the-art algorithms in terms of stability, robustness, and quality of solution.
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