Front-rear crossover: A new crossover technique for solving a trap problem

Dilok Pumsuwan, S. Rimcharoen, Nutthanon Leelathakul
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引用次数: 2

Abstract

Crossover methods are important keys to the success of genetic algorithms. However, traditional crossover methods fail to solve a trap problem, which is a difficult benchmark problem designed to deceive genetic algorithms to favor all-zero bits, while the actual solution is all-one bits. The Bayesian optimization algorithm (BOA) is the most famous algorithm that can solve the trap problem; however, it incurs a large computational cost. This paper, therefore, proposes a novel crossover technique, called a front-rear crossover (FRC), to enhance the simple genetic algorithm. We test the proposed technique with various benchmark problems and compare the results with four other crossover algorithms, including single point crossover (SPC), two point crossover (TPC), uniform crossover (UC) and ring crossover (RC). The FRC outperforms the four techniques in all test problems. It can also solve the trap problem by requiring the 40 times lesser number of fitness evaluations than BOA's.
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前后交叉:解决陷阱问题的一种新的交叉技术
交叉算法是遗传算法成功的关键。然而,传统的交叉方法无法解决陷阱问题,陷阱问题是一个困难的基准问题,旨在欺骗遗传算法,使其倾向于全零比特,而实际的解决方案是全一比特。贝叶斯优化算法(BOA)是解决陷阱问题最著名的算法;然而,它会产生很大的计算成本。因此,本文提出了一种新的交叉技术,称为前后交叉(FRC),以增强简单的遗传算法。我们用各种基准问题测试了所提出的技术,并将结果与其他四种交叉算法进行了比较,包括单点交叉(SPC)、两点交叉(TPC)、均匀交叉(UC)和环形交叉(RC)。FRC在所有测试问题中都优于这四种技术。它还可以解决陷阱问题,因为它需要的健身评估次数比BOA少40倍。
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