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A multi-objective particle swarm optimization for multiple knapsack problem with strong constraints

机译:具有强约束的多背包问题的多目标粒子群算法

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Aiming at the characteristics of strong constraints of multiple knapsack problem (MKP), a method based on multi-objective particle swarm optimization is proposed in this paper. We take constraint violation as an optimal objective to avoid the troublesome of dealing with unfeasible solutions unsatisfied constraints. For updating effectively the external archive, the degree of constraint violation and the crowding degree of non-dominated particle in Pareto front are taken as two criteria. To decrease the probability of algorithm converging to a pseudo Pareto front, a mutation operator is designed. The experimental results of solving a number of MKP instances demonstrate that the proposed algorithm performs better to the MKP instances with strong constraints.
机译:针对多背包问题(MKP)强约束的特点,提出了一种基于多目标粒子群算法的优化方法。我们将违反约束作为最佳目标,以避免处理不可行的解决方案和不满意的约束带来的麻烦。为了有效地更新外部档案,将约束违反程度和Pareto前沿非支配粒子的拥挤程度作为两个标准。为了降低算法收敛到伪Pareto前沿的可能性,设计了一个变异算子。解决了许多MKP实例的实验结果表明,所提出的算法对具有强约束的MKP实例具有更好的性能。

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