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Multi-Strategy Genetic Algorithm for Multimodal Optimization

机译:多式化优化多策略遗传算法

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Multimodal optimization (MMO) is the problem of finding many or all global and local optima. In recent years many efficient nature-inspired techniques (based on ES, PSO, DE and others) have been proposed for real-valued problems. Many real-world problems contain variables of many different types, including integer, rank, binary and others. In this case, the weakest representation (namely binary representation) is used. Unfortunately, there is a lack of efficient approaches for problems with binary representation. Existing techniques are usually based on general ideas of niching. Moreover, there exists the problem of choosing a suitable algorithm and fine tuning it for a certain problem. In this study, a novel approach based on a metaheuristic for designing multi-strategy genetic algorithm is proposed. The approach controls the interactions of many search techniques (different genetic algorithms for MMO) and leads to the self-configuring solving of problems with a priori unknown structure. The results of numerical experiments for classical benchmark problems and benchmark problems from the CEC competition on MMO are presented. The proposed approach has demonstrated efficiency better than standard niching techniques and comparable to advanced algorithms. The main feature of the approach is that it does not require the participation of the human-expert, because it operates in an automated, self-configuring way.
机译:多式化优化(MMO)是查找许多或全部全局和本地Optima的问题。近年来,已经提出了许多高效的自然启发技术(基于ES,PSO,DE等),以获得实际有价值的问题。许多现实世界问题包含许多不同类型的变量,包括整数,等级,二进制和其他类型。在这种情况下,使用最弱的表示(即二进制表示)。不幸的是,二进制表示缺乏有效的问题方法。现有技术通常基于占职业的一般思想。此外,存在选择合适的算法和微调它的问题。在该研究中,提出了一种基于用于设计多策略遗传算法的成式型遗传算法的新方法。该方法控制许多搜索技术(MMO的不同遗传算法)的交互,并导致自配置解决先验未知结构的问题。介绍了MMO上CEC竞争的古典基准问题和基准问题的数值实验结果。所提出的方法比标准的幂位技术更好地证明了效率,并且与先进的算法相当。该方法的主要特点是它不需要人类专家的参与,因为它以自动化的自动配置方式运行。

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