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A Binary Ant Lion Optimizer applied to Knapsack problem

机译:二进制Ant Lion优化器应用于背包问题

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Combinatorial problems with NP-hard complexity appear frequently in operational research. Making robust algorithms that solve these combinatorial problems is of interest in operational research. In this article, a binarization mechanism is proposed so that continuous metaheuristics can solve combinatorial problems. The binarization mechanism uses the concept of percentile. This percentile mechanism is applied to the ant lion algorithm. The NP-hard knapsack problem (MKP) was used to verify our algorithm. Additionally, the binary percentile algorithm was compared with other algorithms that have recently has solved the MKP, observing that the percentile algorithm produces competitive results.
机译:具有NP难复杂性的组合问题在运筹学中经常出现。运筹帷robust的算法来解决这些组合问题是运筹学中的兴趣所在。在本文中,提出了一种二值化机制,以便连续的元启发法可以解决组合问题。二值化机制使用百分位的概念。这种百分位数机制被应用于蚁群算法。 NP硬背包问题(MKP)用于验证我们的算法。此外,将二进制百分位数算法与最近解决了MKP的其他算法进行了比较,观察到百分位数算法可产生竞争性结果。

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