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A hybrid modified PSO approach to VaR-based facility location problems with variable capacity in fuzzy random uncertainty

机译:模糊随机不确定性下基于可变容量的基于VaR的设施定位问题的混合改进PSO方法

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摘要

This paper studies a facility location model with fuzzy random parameters and its swarm intelligence approach. A Value-at-Risk (VaR) based fuzzy random facility location model (VaR-FRFLM) is built in which both the costs and demands are assumed to be fuzzy random variables, and the capacity of each facility is unfixed but a decision variable assuming continuous values. Under this setting, the VaR-FRFLM is inherently a two-stage mixed 0-1 integer fuzzy random programming problem, to which analytical nonlinear programming methods are not applicable. A hybrid modified particle swarm optimization (MPSO) approach is proposed to solve the VaR-FRFLM. In this hybrid mechanism, an approximation algorithm is utilized to compute the fuzzy random VaR objective, a continuous Nbest-Gbest-based PSO and a genotype-phenotype-based binary PSO vehicles are designed to deal with the continuous capacity decisions and the binary location decisions, respectively, and two mutation operators are incorporated into the PSO to further decrease the possibility of becoming trapped in the local optima. A numerical experiment illustrates the application of the proposed hybrid MPSO algorithm and lays out its robustness to the system parameter settings. The comparison shows that the hybrid MPSO exhibits better performance than that when hybrid regular continuous-binary PSO and genetic algorithm (GA) are used to solve the VaR-FRFLM.
机译:研究了带有模糊随机参数的设施选址模型及其群智能方法。建立了基于风险价值(VaR)的模糊随机设施选址模型(VaR-FRFLM),其中成本和需求均假定为模糊随机变量,每个设施的容量未固定,但假设决策变量连续值。在此设置下,VaR-FRFLM本质上是两阶段混合0-1整数模糊随机规划问题,分析非线性规划方法不适用。为了解决VaR-FRFLM问题,提出了一种混合改进的粒子群优化算法。在这种混合机制中,利用近似算法来计算模糊随机VaR目标,设计了基于连续Nbest-Gbest的PSO和基于基因型-表型的二进制PSO车辆来处理连续容量决策和二进制位置决策分别将两个突变算子结合到PSO中,以进一步降低陷入局部最优中的可能性。数值实验说明了所提出的混合MPSO算法的应用,并给出了其对系统参数设置的鲁棒性。比较表明,混合MPSO的性能优于混合常规规则连续二元PSO和遗传算法(GA)求解VaR-FRFLM的性能。

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