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Solving 0-1 Multi-Dimensional Knapsack Problem using a Discrete Binary Version of Grey Wolf Optimizer Algorithm

机译:使用离散二进制版灰狼优化算法解决0-1多维背包问题

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Grey Wolf Optimizer Algorithm (GWO) is a recently proposed meta-heuristic algorithm based on the social hierarchy and hunting behavior of grey wolves. The GWO algorithm is used to solve the continuous optimization problems. In this paper, a discrete binary version of the GWO algorithm called Discrete Binary Grey Wolf Optimizer (DBGWO) is proposed to solve the NP-Hard 0-1 Multi-Dimensional Knapsack Problem (MKP). The proposed DBGWO method is tested for a set of seven MKP benchmark problems and the results are compared with three recent methods available in the literature for solving the MKP namely Multi Hybrid Particle Swarm Optimization (MHPSO) algorithm, Egyptian Vulture Optimization (EVO) Algorithm and binary Artificial Fish Swarm Algorithm (b-AFSA). The experimental results show that the proposed DBGWO method outperforms the MHPSO, EVO and b-AFSA algorithms.
机译:灰狼优化器算法(GWO)是最近提出的灰狼社会层次和狩猎行为的荟萃启发式算法。 GWO算法用于解决连续优化问题。在本文中,提出了一种名为Collete二进制灰狼优化器(DBGWO)的GWO算法的离散二进制版本,以解决NP-HARD 0-1多维背包问题(MKP)。建议的DBGWO方法测试了一套七个MKP基准问题,并将结果与​​文献中的三种方法进行了比较,用于解决MKP即多混合粒子群优化(MHPSO)算法,埃及秃鹫优化(EVO)算法和二进制人工鱼类群算法(B-AFSA)。实验结果表明,所提出的DBGWO方法优于MHPSO,EVO和B-AFSA算法。

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