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A permutation-based dual genetic algorithm for dynamic optimization problems

机译:动态优化问题的基于排列的对偶遗传算法

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Adaptation to dynamic optimization problems is currently receiving growing interest as one of the most important applications of genetic algorithms. Inspired by dualism and dominance in nature, genetic algorithms with the dualism mechanism have been applied for several dynamic problems with binary encoding. This paper investigates the idea of dualism for combinatorial optimization problems in dynamic environments, which are also extensively implemented in the real-world. A new variation of the GA, called the permutation-based dual genetic algorithm (PBDGA), is presented. Within this GA, two schemes based on the characters of the permutation in group theory are introduced: a partial-dualism scheme motivated by a new multi-attribute dualism mechanism and a learning scheme. Based on the dynamic test environments constructed by stationary benchmark problems, experiments are carried out to validate the proposed PBDGA. The experimental results show the efficiency of PBDGA in dynamic environments.
机译:作为遗传算法最重要的应用之一,适应动态优化问题的兴趣正在日益增长。受二元性和自然支配性的启发,具有二元性机制的遗传算法已被应用于二进制编码的多个动态问题。本文研究了针对动态环境中组合优化问题的对偶思想,该对偶思想在现实世界中也得到了广泛应用。提出了一种遗传算法的新变种,称为基于置换的双重遗传算法(PBDGA)。在本遗传算法中,介绍了基于群论中置换特征的两种方案:一种由新的多属性二元机制驱动的部分对偶方案和一种学习方案。基于固定基准问题构建的动态测试环境,进行了实验以验证所提出的PBDGA。实验结果表明了PBDGA在动态环境中的效率。

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