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Multi-period hub location problem with serial demands: A case study of humanitarian aids distribution in Lebanon

机译:序列需求的多时期中心位置问题:黎巴嫩人道主义艾滋病分布的案例研究

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摘要

In this paper, we address the problem of humanitarian aids distribution across refugee camps in war-ridden areas from a network design perspective. We show that the problem can be modeled as a variant of multi-period hub location problem with a particular demand pattern resulted by the user's behavior. The problem has been motivated by a case study of Lebanese experience in Syrian war refugee accommodation. We elaborate on the complexity and real-life constraints and, propose a compact formulation of a mathematical model of the problem. We then show that modeling the problem using a Benders paradigm drives O (n(3)) variables of the original compact model unnecessary in addition to the constraints that are being projected out in a typical Benders decomposition. Additionally, we identify several classes of valid inequalities together with efficient separation procedures leading to a cut-and-Benders approach. Our extensive computational experiments on the case study with real data as well as randomly generated instances proves the performance of proposed solution methods.
机译:在本文中,我们通过网络设计视角解决了战争境地的难民营地的人道主义艾滋病分布问题。我们表明,问题可以被建模为具有由用户行为产生的特定需求模式的多周期集线器位置问题的变体。叙利亚战争难民住院的黎巴嫩经验的案例研究是有动力的。我们详细阐述了复杂性和现实寿命的限制,并提出了一个紧凑的制定问题的数学模型。然后,我们表明使用弯道范例建模问题,除了在典型的弯道分解中被预测的约束之外,还不需要原始紧凑模型的变量O(n(3))变量。此外,我们识别几个有效的不等式,以及导致切割和弯道方法的有效分离程序。我们对实际数据以及随机生成的实例进行了广泛的计算实验,证明了提出的解决方案方法的性能。

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