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Memetic binary particle swarm optimization for discrete optimization problems

机译:模因二元粒子群算法求解离散优化问题

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In recent decades, many researchers have been interested in algorithms inspired by the observation of natural phenomena to solve optimization problems. Among them, meta-heuristic algorithms have been extensively applied in continuous (real) and discrete (binary) search spaces. Such algorithms are appropriate for global searches because of their global exploration and local exploitation abilities. In this study, a memetic binary particle swarm optimization (BPSO) scheme is introduced based on hybrid local and global searches in BPSO. The algorithm, binary hybrid topology particle swarm optimization (BHTPSO), is used to solve the optimization problems in the binary search spaces. In addition, a variant of the proposed algorithm, binary hybrid topology particle swarm optimization quadratic interpolation (BHTPSO-QI), is proposed to enhance the global searching capability. These algorithms are tested on two set of problems in the binary search space. Several nonlinear high-dimension functions and benchmarks for the 0-1 multidimensional knapsack problem (MKP) are employed to evaluate their performances. Their results are compared with some well-known modified binary PSO and binary gravitational search algorithm (BGSA). The experimental results showed that the proposed methods improve the performance of BPSO in terms of convergence speed and solution accuracy. (C) 2014 Elsevier Inc. All rights reserved.
机译:近几十年来,许多研究人员对通过观察自然现象启发来解决优化问题的算法感兴趣。其中,元启发式算法已广泛应用于连续(真实)和离散(二进制)搜索空间。这样的算法由于其全球探索和本地开发能力而适合于全球搜索。在这项研究中,提出了一种模因二元粒子群优化(BPSO)方案,该方案基于BPSO中的混合本地和全局搜索。二进制混合拓扑粒子群优化算法(BHTPSO)用于解决二进制搜索空间中的优化问题。此外,提出了该算法的一种变体,即二进制混合拓扑粒子群优化二次插值算法(BHTPSO-QI),以提高全局搜索能力。在二进制搜索空间中针对两组问题测试了这些算法。 0-1多维背包问题(MKP)的几个非线性高维函数和基准用于评估其性能。将其结果与一些著名的改进的二进制PSO和二进制重力搜索算法(BGSA)进行比较。实验结果表明,所提方法在收敛速度和求解精度上均提高了BPSO的性能。 (C)2014 Elsevier Inc.保留所有权利。

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