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Preserving Diversity through Diploidy and Meiosis for Improved Genetic Algorithm Performance in dynamic Environments

机译:通过代款和减数分裂来保护多样性,以改善动态环境中的遗传算法性能

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Genetic algorithms have been applied to a diverse field of problems with promising results. Using genetic algorithms modified to various degrees for tackling dynamic problems has attracted much attention in recent years. The main reason classical genetic algorithms do not perform well in such problems is that they converge and lose their genetic diversity. However, to be able to adapt to a change in the environment, diversity must be maintained in the gene pool of the population. One approach to the problem involves a diploid representation of individuals. Using this representation with a dynamic dominance map mechanism and meiotic cell division helps preserve diversity. In this paper, the effects of using diploidy and meiosis with such a dominance mechanism are explored. Experiments are carried out using a variation of the 0-1 knapsack problem as a testbed to determine the effects of the different aspects of the approach on population diversity and performance. The results obtained show promising enhancements.
机译:遗传算法已应用于具有有前途的结果的不同问题。近年来,使用修改到各种度的遗传算法以解决动态问题引起了很多关注。古典遗传算法在此类问题中表现不佳的主要原因是它们会聚并失去遗传多样性。然而,为了能够适应环境的变化,必须在人口的基因库中维持多样性。问题的一种方法涉及个人的二倍体代表。使用这种表示与动态优势地图机制和减数分裂细胞分裂有助于保持多样性。在本文中,探讨了使用这些优势机制使用子公司和减数分裂的影响。使用0-1背包问题的变化作为试验台进行实验,以确定不同方面对群体多样性和性能的不同方面的影响。获得的结果显示有前途的增强功能。

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