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Particle swarm optimization with time-varying acceleration coefficients for the multidimensional knapsack problem

机译:多维背包问题的时变加速度系数粒子群算法

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The multidimensional knapsack problem (MKP) is a difficult combinatorial optimization problem, which has been proven as NP-hard problems. Various population-based search algorithms are applied to solve these problems. The particle swarm optimization (PSO) technique is adapted in our study, which proposes two novel PSO algorithms, namely, the binary PSO with time-varying acceleration coefficients (BPSOTVAC) and the chaotic binary PSO with time-varying acceleration coefficients (CBPSOTVAC). The two proposed methods were tested using 116 benchmark problems from the OR-Library to validate and demonstrate the efficiency of these algorithms in solving multidimensional knapsack problems. The results were then compared with those in the other two existing PSO algorithms. The simulation and evaluation results showed that the proposed algorithms, BPSOTVAC and CBPSOTVAC, are superior over the other methods according to its success rate, mean absolute deviation, mean absolute percentage error, least error, and standard deviation.
机译:多维背包问题(MKP)是一个困难的组合优化问题,已被证明是NP难题。各种基于人口的搜索算法都可以解决这些问题。我们的研究采用了粒子群优化(PSO)技术,提出了两种新颖的PSO算法,即具有随时间变化的加速系数的二进制PSO(BPSOTVAC)和具有随时间变化的加速系数的混沌二进制PSO(CBPSOTVAC)。使用来自OR-Library的116个基准问题测试了这两种提出的方​​法,以验证和证明这些算法在解决多维背包问题方面的效率。然后将结果与其他两种现有的PSO算法进行比较。仿真和评估结果表明,所提出的算法BPSOTVAC和CBPSOTVAC在成功率,平均绝对偏差,平均绝对百分比误差,最小误差和标准偏差方面均优于其他方法。

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