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Dynamic emergency logistics planning: models and heuristic algorithm

机译:动态应急物流计划:模型和启发式算法

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Military force serves an important function in disaster relief operations, such as in delivering relief materials to affected areas, providing medical service, and maintaining orders, in many countries, especially in China. After a disaster occurs, relief materials should be dispatched to destinations as soon as possible. The dynamic emergency logistics planning problem considers the method by which different kinds of resources are utilized to achieve the goal. This study proposes a time-space network model to address this problem. In this model, supplies and demands are time-variant, and different kinds of transportation modes are used to deliver commodities. Thus, we decompose the proposed model into two multi-period multi-commodity network flow problems. The first focuses on dispatching conventional commodities, and the second deals with the routes and schedules of vehicles. We propose a nested partitions-based heuristic to address the computational complexity of the problem. The basic idea of the algorithm is to partition the solution region by fixing some variables and to identify the most promising subregion on the basis of the objective value of the corresponding linear programming relaxation problem. The process is repeated until a feasible solution of high quality is identified. The computational experiments demonstrate the efficiency of the proposed algorithm. Furthermore, we propose a variant of the model with consideration of the demand uncertainty, and we apply robust optimization methodology to address the problem. The proposed models and algorithm provide robust support for decision makers when quick responses are necessary for disaster relief activities.
机译:在许多国家,特别是在中国,军事力量在救灾行动中发挥着重要作用,例如向受灾地区运送救灾物资,提供医疗服务和维持秩序。灾难发生后,应尽快将救援物资运送到目的地。动态紧急物流计划问题考虑了利用各种资源实现目标的方法。这项研究提出了一个时空网络模型来解决这个问题。在此模型中,供求是随时间变化的,并且使用各种运输方式来交付商品。因此,我们将提出的模型分解为两个多周期的多商品网络流问题。第一个重点是调度常规商品,第二个重点处理车辆的路线和时间表。我们提出了一种基于嵌套分区的启发式方法来解决问题的计算复杂性。该算法的基本思想是通过固定一些变量来划分求解区域,并根据相应线性规划松弛问题的目标值确定最有希望的子区域。重复该过程,直到确定了可行的高质量解决方案。计算实验证明了该算法的有效性。此外,考虑到需求不确定性,我们提出了该模型的一种变体,并且我们应用了稳健的优化方法来解决该问题。当灾难救援活动需​​要快速响应时,所提出的模型和算法可为决策者提供强大的支持。

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