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An Approximate e-Constraint Method for the Multi-objective Undirected Capacitated Arc Routing Problem

机译:多目标无向电容弧布线问题的近似电子约束方法

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摘要

The Undirected Capacitated Arc Routing Problem is a classical arc routing problem arising in practical situations (road maintenance, garbage collection, mail delivery, school bus routing, etc.) with the aim of minimizing the total transportation cost of a set of routes that service a set of required edges under capacity constraints. Most of logistic companies are interested in minimizing not only the total transportation cost, they also are focused in managing the deliveries on the edges, in such a way that the duration of the longest trip does not exceed an upper time limit, to take into account the working day duration of the drivers. Moreover, all the demands of the required edges are satisfied by considering a limited number of vehicles at the depot. In this paper, the Multi-objective Undirected Capacitated Arc Routing Problem where different and competitive objectives are taken into account simultaneously, is defined and studied. Three objectives are considered in order to: minimize the total transportation cost, the longest route (makespan) and the number of vehicle used to service all the required edges (i.e., the total number of routes). To find a set of solutions belonging to the optimal pareto front, an optimization-based heuristic procedure is proposed and its performance is evaluated on a set of benchmark instances.
机译:无向电容弧道问题是一种在实际情况(道路维护,垃圾收集,邮件传递,校车路线等)中出现的经典弧道问题,其目的是最大程度地减少为某条航线服务的一组路线的总运输成本在容量约束下的一组必需边。大多数物流公司不仅希望将总运输成本降至最低,而且还着重于管理边际交货,以使最长行程的持续时间不超过上限,这一点要考虑在内司机的工作时间。而且,通过考虑在仓库处有限数量的车辆来满足所需边缘的所有需求。在本文中,定义并研究了同时考虑不同目标和竞争目标的多目标无向电容弧布线问题。为了实现以下目的,考虑了三个目标:最小化总的运输成本,最长的路线(makespan)和用于服务所有所需边沿的车辆数量(即,路线总数)。为了找到属于最佳pareto front的一组解决方案,提出了一种基于优化的启发式程序,并在一组基准实例上评估了其性能。

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