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Solving the multi-objective Vehicle Routing Problem with Soft Time Windows with the help of bees

机译:借助蜜蜂解决带有软时间窗的多目标车辆路径问题

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This paper presents a new model and solution for the multi-objective Vehicle Routing Problem with Soft Time Windows (VRPSTW) using a hybrid metaheuristic technique. The proposed methodology is developed on the basics of a new swarm based Artificial Bee Colony (ABC) algorithm combined with two-step constrained local search for neighborhood selection. VRPSTW involves computing the routes of a set of vehicles with fixed capacity from a central depot to a set of geographically dispersed customers with known demands and predefined time windows. Here, the time window constraints are relaxed into "soft", that is penalty terms are added to the solution cost whenever a vehicle serves a customer outside of his time window. The solution of routing problems with soft time windows has valuable practical applications. This paper uses a direct interpretation of the VRPSTW as a multi-objective optimization problem where the total traveling distance, number of window violations and number of required vehicles are minimized while capacity and time window constraints are met. Our work aims at using ABC inspired foraging behavior of honey bees which balances exploration and exploitation to avoid local optima and reach the global optima. The algorithm is applied to solve the well known benchmark Solomon's problem instances. Experimental results show that our suggested approach is quite effective, as it provides solutions that are competitive with the best known results in the literature. Finally, we present an analysis of our proposed algorithm in terms of computational time. (C) 2015 Elsevier B.V. All rights reserved.
机译:本文提出了一种基于混合时变启发式技术的带软时间窗的多目标车辆路径问题的新模型和解决方案。所提出的方法是在基于新群的人工蜂群(ABC)算法与两步约束局部搜索相结合的邻域选择的基础上开发的。 VRPSTW涉及计算从中央仓库到具有已知需求和预定义时间窗口的地理位置分散的一组客户的固定容量的车辆路线。在这里,时间窗口约束被放宽为“软”,也就是说,每当车辆在其时间窗口之外为客户提供服务时,惩罚项就会添加到解决方案成本中。使用软时间窗口解决路由问题具有重要的实际应用。本文将VRPSTW直接解释为多目标优化问题,在满足容量和时间窗约束的同时,将总行驶距离,违规窗户的数量和所需车辆的数量最小化。我们的工作旨在利用ABC启发的蜜蜂觅食行为,该行为在勘探与开发之间取得平衡,从而避免了局部最优,而达到了全局最优。该算法用于解决众所周知的基准所罗门问题实例。实验结果表明,我们提出的方法非常有效,因为它提供的解决方案与文献中最著名的结果具有竞争力。最后,我们根据计算时间对我们提出的算法进行了分析。 (C)2015 Elsevier B.V.保留所有权利。

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