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The bi-objective stochastic covering tour problem

机译:双目标随机覆盖巡回问题

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We formulate a bi-objective covering tour model with stochastic demand where the two objectives are given by (i) cost (opening cost for distribution centers plus routing cost for a fleet of vehicles) and (ii) expected uncovered demand. In the model, it is assumed that depending on the distance, a certain percentage of clients go from their homes to the nearest distribution center. An application in humanitarian logistics is envisaged. For the computational solution of the resulting bi-objective twostage stochastic program with recourse, a branch-and-cut technique, applied to a sample-average version of the problem obtained from a fixed random sample of demand vectors, is used within an epsilon-constraint algorithm. Computational results on real-world data for rural communities in Senegal show the viability of the approach.
机译:我们制定了一个具有随机需求的双目标覆盖旅行模型,其中两个目标由(i)成本(配送中心的开放成本加上车队的路由成本)和(ii)预期的未发现需求给出。在模型中,假设根据距离的不同,一定比例的客户从他们的家到最近的配送中心。设想在人道主义后勤中的应用。为了获得带有求偿权的双目标两阶段随机程序的计算解决方案,在epsilon内使用了分支剪切技术,该技术适用于从需求向量的固定随机样本获得的问题的样本平均版本。约束算法。塞内加尔农村社区真实世界数据的计算结果表明了该方法的可行性。

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