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首页> 外文期刊>Decision Science Letters >A novel two-phase approach for solving the multi-compartment vehicle routing problem with a heterogeneous fleet of vehicles: a case study on fuel delivery
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A novel two-phase approach for solving the multi-compartment vehicle routing problem with a heterogeneous fleet of vehicles: a case study on fuel delivery

机译:一种新的两相方法,用于解决与车辆异构队列的多隔室车辆路径问题:燃料输送的案例研究

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Distribution of goods is one of the main issues that directly affect the performance of the companies since efficient distribution of goods saves energy costs and also leads to reduced environmental impact. The multi-compartment vehicle routing problem (MCVRP) with a heterogeneous fleet of vehicles is encountered when dealing with this situation in many practical cases. This paper is motivated by the fuel delivery problem where the main objective of this research is to minimize the total driving distance using a minimum number of vehicles. Based on a case study of twenty petrol stations in northeastern Thailand, a novel two-phase heuristic, which is a variant of the Fisher and Jaikumar Algorithm (FJA), is proposed. The study first formulates an MCVRP model and then a mixed-integer linear programming (MILP) model is formulated for selecting the numbers and types of vehicles. A new clustering-based model is also developed in order to select the seed nodes and all customer nodes are considered as candidate seed nodes. The new Generalized Assignment Problem model (GAP model) is formulated to allocate the customers into each cluster. Finally, based on the traveling salesman problem (TSP), each cluster is solved in order to minimize the total driving distance. Numerical results show that the proposed heuristic is effective for solving the proposed model. The proposed algorithm can be used to minimize the total driving distance and the number of vehicles of the distribution network for fuel delivery.
机译:商品的分销是直接影响公司性能的主要问题之一,因为商品的高效分配节省能源成本并导致对环境影响降低。在许多实际情况下处理这种情况时,遇到具有异质车辆的多隔室车辆路由问题(MCVRP)。本文采用燃料输送问题,其中该研究的主要目的是使用最小数量的车辆最小化总驾驶距离。基于泰国东北部二十汽油站的案例研究,提出了一种新型的两相启发式,是Fisher和Jaikumar算法(FJA)的变种。该研究首先制定了MCVRP模型,然后配制了混合整数线性编程(MILP)模型,用于选择车辆的数量和类型。还开发了一种新的基于聚类的模型,以便选择种子节点,并且所有客户节点都被视为候选种子节点。新的广义分配问题模型(GAP模型)被制定为将客户分配到每个群集中。最后,基于旅行推销员问题(TSP),解决了每个群集,以便最小化总驾驶距离。数值结果表明,拟议的启发式是求解所提出的模型的有效性。所提出的算法可用于最小化总驾驶距离和用于燃料输送的分配网络的车辆数量。

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