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On the Applicability of Diploid Genetic Algorithms in Dynamic Environments

机译:二倍体遗传算法在动态环境中的适用性

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Diploidity is the essence of the nature. However, it has largely been ignored by the computer science fraternity. Simple Genetic Algorithms and their variants have extensively been used in solving NP hard problems in-spite of the fact that Diploid Genetic Algorithms assure robustness as against Simple Genetic Algorithms which solitary guarantee optimization. Moreover, the past endeavors proved that these algorithms are more successful in dynamic environments as compared to their haploid counterpart. The work proves the above point by applying Diploid genetic Algorithms to Dynamic Travelling Salesman Problem and comparing the results to Greedy Approach and Simple Genetic Algorithms. The work also presents a hybrid approach namely Greedy Genetic Approach. The results of the experiments proved the fact that diploidity ensures robustness. In the experiments carried out, the three variants of dominance were implemented and 115 trials bought forth the point that though Haploid and Greedy Approaches do not outperform the other, Diploid are the best bet for dynamic environments.
机译:二元性是自然的本质。但是,它在很大程度上被计算机科学界所忽略。尽管二倍体遗传算法确保了鲁棒性,而简单遗传算法相对于单独保证优化的简单遗传算法而言,简单遗传算法及其变体已被广泛用于解决NP难题。此外,过去的努力证明,与单倍体算法相比,这些算法在动态环境中更为成功。通过将二倍体遗传算法应用于动态旅行商问题并将结果与​​贪婪方法和简单遗传算法进行比较,证明了上述观点。该工作还提出了一种混合方法,即贪婪遗传方法。实验结果证明了二倍性确保了鲁棒性。在进行的实验中,实施了三种优势控制方式,并进行了115次试验,得出了这样的观点:尽管Haploid和Greedy方法并没有比其他方法好,但Diploid是动态环境的最佳选择。

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