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A k-means binarization framework applied to multidimensional knapsack problem

机译:应用于多维背包问题的K-meary二值化框架

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摘要

The multidimensional knapsack problem (MKP) is one of the widely known integer programming problems. The MKP has received significant attention from the operational research community for its large number of applications. Solving this NP-hard problem remains a very interesting challenge, especially when the number of constraints increases. In this paper we present a k-means transition ranking (KMTR) framework to solve the MKP. This framework has the property to binarize continuous population-based metaheuristics using a data mining k-means technique. In particular we binarize a Cuckoo Search and Black Hole metaheuristics. These techniques were chosen by the difference between their iteration mechanisms. We provide necessary experiments to investigate the role of key ingredients of the framework. Finally to demonstrate the efficiency of our proposal, MKP benchmark instances of the literature show that KMTR competes with the state-of-the-art algorithms.
机译:多维背包问题(MKP)是知名的整数编程问题之一。 MKP已从运营研究界受到大量应用的重视。 解决这个问题难题仍然是一个非常有趣的挑战,特别是当约束的数量增加时。 在本文中,我们介绍了k-means转换排名(KMTR)框架来解决MKP。 该框架具有使用数据挖掘K-means技术二进制化连续的基于人口的常规法。 特别是我们二进制宣传杜鹃搜索和黑洞美容。 通过其迭代机制之间的差异选择了这些技术。 我们提供必要的实验来调查框架的关键成分的作用。 最后为了展示我们提案的效率,文献的MKP基准实例表明,KMTR与最先进的算法竞争。

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