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首页> 外文期刊>Computers & Industrial Engineering >Integrating estimation of distribution algorithms versus Q-learning into Meta-RaPS for solving the 0-1 multidimensional knapsack problem
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Integrating estimation of distribution algorithms versus Q-learning into Meta-RaPS for solving the 0-1 multidimensional knapsack problem

机译:将分布算法与Q学习的估计集成到Meta-RaPS中以解决0-1多维背包问题

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摘要

Finding near-optimal solutions in an acceptable amount of time is a challenge when developing sophisticated approximate approaches. A powerful answer to this challenge might be reached by incorporating intelligence into metaheuristics. We propose integrating two methods into Meta-RaPS (Metaheuristic for Randomized Priority Search), which is currently classified as a memoryless metaheuristic. The first method is the Estimation of Distribution Algorithms (EDA), and the second is utilizing a machine learning algorithm known as Q-Learning. To evaluate their performance, the proposed algorithms are tested on the 0-1 Multidimensional Knapsack Problem (MKP). Meta-RaPS EDA appears to perform better than Meta-RaPS Q-Learning. However, both showed promising results compared to other approaches presented in the literature for the 0-1 MKP.
机译:在开发复杂的近似方法时,在可接受的时间内找到接近最佳的解决方案是一个挑战。通过将智力纳入元启发法中,可能会获得针对此挑战的有力答案。我们建议将两种方法集成到Meta-RaPS(随机优先级搜索的元启发式方法)中,该方法目前被归类为无记忆元启发式方法。第一种方法是分布算法的估计(EDA),第二种方法是利用称为Q-Learning的机器学习算法。为了评估其性能,在0-1多维背包问题(MKP)上对提出的算法进行了测试。 Meta-RaPS EDA似乎比Meta-RaPS Q-Learning表现更好。但是,与文献中针对0-1 MKP提出的其他方法相比,两者均显示出了令人鼓舞的结果。

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