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首页> 外文期刊>International transactions in operational research: A journal of The International Federation of Operational Research Societies >Bi-objective stochastic programming models for determining depot locations in disaster relief operations
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Bi-objective stochastic programming models for determining depot locations in disaster relief operations

机译:用于确定救灾行动库房位置的双目标随机规划模型

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This paper presents two-stage bi-objective stochastic programming models for disaster relief operations. We consider a problem that occurs in the aftermath of a natural disaster: a transportation system for supplying disaster victims with relief goods must be established. We propose bi-objective optimization models with a monetary objective and humanitarian objective. Uncertainty in the accessibility of the road network is modeled by a discrete set of scenarios. The key features of our model are the determination of locations for intermediate depots and acquisition of vehicles. Several model variants are considered. First, the operating budget can be fixed at the first stage for all possible scenarios or determined for each scenario at the second stage. Second, the assignment of vehicles to a depot can be either fixed or free. Third, we compare a heterogeneous vehicle fleet to a homogeneous fleet. We study the impact of the variants on the solutions. The set of Pareto-optimal solutions is computed by applying the adaptive Epsilon-constraint method. We solve the deterministic equivalents of the two-stage stochastic programs using the MIP-solver CPLEX.
机译:本文提出了用于救灾行动的两阶段双目标随机规划模型。我们考虑自然灾害后发生的问题:必须建立为灾民提供救灾物资的运输系统。我们提出了具有货币目标和人道主义目标的双目标优化模型。道路网络可访问性的不确定性是通过一组离散场景来建模的。我们模型的关键特征是确定中间仓库和车辆的位置。考虑了几种模型变体。首先,可以在第一阶段为所有可能的方案确定运营预算,或者在第二阶段为每个方案确定运营预算。其次,车辆到仓库的分配可以是固定的,也可以是免费的。第三,我们将异构车队与同类车队进行比较。我们研究了变体对解决方案的影响。通过应用自适应Epsilon约束方法计算帕累托最优解的集合。我们使用MIP求解器CPLEX求解两阶段随机程序的确定性等价物。

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