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An Ant Colony Optimization Approach to the Multiple-Choice Multidimensional Knapsack Problem

机译:多选择多维背包问题的蚁群优化方法

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In this paper, we present an ant colony optimization (ACO) approach to solve the multiple-choice multidimensional knapsack problem (MMKP). This problem concerns many real life problems, and is hard to solve due to its strong constraints and NP-hard property. The ACO approach given in this paper follows the algorithmic scheme of max-min ant system, but has some new features with respect to the characteristics of the MMKP. First, a single-group-oriented solution construction method is proposed, which allows ants to generate solutions efficiently. Second, some Lagrangian dual information obtained from a Lagrangian relaxation of MMKP is integrated into ACO. In addition, we develop a novel repair operator, with which the possible infeasible solutions generated by ants can be fixed. The proposed approach has been tested on a number of MMKP instances. Computational results show that it is able to produce competitive solutions in comparison with existing algorithms.
机译:在本文中,我们提出了一种蚁群优化(ACO)方法来解决多选多维背包问题(MMKP)。该问题涉及许多现实生活中的问题,并且由于其强大的约束条件和NP硬性而难以解决。本文给出的ACO方法遵循max-min ant系统的算法方案,但是就MMKP的特性而言具有一些新功能。首先,提出了一种面向单组的解决方案构建方法,该方法可以使蚂蚁高效地生成解决方案。其次,将从MMKP的拉格朗日松弛中获得的一些拉格朗日对偶信息集成到ACO中。此外,我们开发了一种新颖的维修算子,可以修复蚂蚁可能产生的不可行解决方案。所提出的方法已经在许多MMKP实例上进行了测试。计算结果表明,与现有算法相比,它能够提供有竞争力的解决方案。

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