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Multiobjective Quantum Evolutionary Algorithm for the Vehicle Routing Problem with Customer Satisfaction

机译:具有客户满意度的车辆路径问题的多目标量子进化算法

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The multiobjective vehicle routing problem considering customer satisfaction (MVRPCS) involves the distribution of orders from several depots to a set of customers over a time window. This paper presents a self-adaptive grid multi-objective quantum evolutionary algorithm (MOQEA) for the MVRPCS, which takes into account customer satisfaction as well as travel costs. The degree of customer satisfaction is represented by proposing an improved fuzzy due-time window, and the optimization problem is modeled as a mixed integer linear program. In the MOQEA, nondominated solution set is constructed by the Challenge Cup rules. Moreover, an adaptive grid is designed to achieve the diversity of solution sets; that is, the number of grids in each generation is not fixed but is automatically adjusted based on the distribution of the current generation of nondominated solution set. In the study, the MOQEA is evaluated by applying it to classical benchmark problems. Results of numerical simulation and comparison show that the established model is valid and the MOQEA is effective for MVRPCS.
机译:考虑客户满意度(MVRPCS)的多目标车辆路径问题涉及在一个时间窗口内将订单从多个仓库分配到一组客户。本文提出了一种适用于MVRPCS的自适应网格多目标量子进化算法(MOQEA),该算法考虑了客户满意度以及旅行成本。通过提出改进的模糊到期时间窗口来表示客户满意度,并将优化问题建模为混合整数线性程序。在MOQEA中,非挑战性解决方案集由“挑战杯”规则构建。此外,设计了自适应网格以实现解决方案集的多样性。也就是说,每一代中的网格数不是固定的,而是根据当前非支配解集的分布自动调整的。在研究中,通过将MOQEA应用于经典基准问题进行评估。数值仿真和比较结果表明,所建立的模型是有效的,MOQEA对MVRPCS有效。

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