A new closed–open vehicle routing approach in stochastic environments

IF 0.9 Q3 COMPUTER SCIENCE, THEORY & METHODS International Journal of Computer Mathematics: Computer Systems Theory Pub Date : 2020-12-08 DOI:10.1080/23799927.2020.1861660
A. Rahmani
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引用次数: 4

Abstract

ABSTRACT Collection and distribution of finished goods through cross-docking to predetermined customers or retailers are practical and challengeable mathematical modelling, optimization, and logistics problems. Thus, appropriate management of the transportation system can help companies decrease their costs and consequently earn more benefits. There is an abundance of modelling proposals in the literature. In this paper, a multi-cross-docking vehicle routing problem (MCVRP) is combined with close–open mixed vehicle routing problem (COMVRP) in the stochastic environment. It is assumed that the fleet of vehicles is heterogeneous. The objective is to minimize the total cost of serving customers. Since the travel time between retailer nodes is non-deterministic, a hybrid solution methodology is developed, which encompasses robust optimization, as well as firefly and genetic algorithm. Computational results demonstrate that the proposed algorithm can efficiently be used to solve the proposed model.
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随机环境下一种新的封闭开放车辆路径选择方法
通过交叉对接将成品收集和分配给预定的客户或零售商是一个实际且具有挑战性的数学建模、优化和物流问题。因此,适当的运输系统管理可以帮助公司降低成本,从而获得更多的利益。在文献中有大量的建模建议。本文将随机环境下的多交叉对接车辆路径问题(MCVRP)与封闭开放混合车辆路径问题(COMVRP)相结合。假设车队是异构的。目标是使服务客户的总成本最小化。由于零售商节点之间的旅行时间是不确定的,因此开发了一种混合解决方法,该方法包括鲁棒优化,以及萤火虫和遗传算法。计算结果表明,该算法可以有效地求解该模型。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
International Journal of Computer Mathematics: Computer Systems Theory
International Journal of Computer Mathematics: Computer Systems Theory Computer Science-Computational Theory and Mathematics
CiteScore
1.80
自引率
0.00%
发文量
11
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