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A conic integer programming approach to stochastic joint location-inventory problems

机译:随机联合位置-库存问题的圆锥整数规划方法

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摘要

We study several joint facility location and inventory management problems with stochastic retailer demand. In particular, we consider cases with uncapacitated facilities, capacitated facilities, correlated retailer demand, stochastic lead times, and multicommodities. We show how to formulate these problems as conic quadratic mixed-integer problems. Valid inequalities, including extended polymatroid and extended cover cuts, are added to strengthen the formulations and improve the computational results. Compared to the existing modeling and solution methods, the new conic integer programming approach not only provides a more general modeling framework but also leads to fast solution times in general.
机译:我们研究了零售商随机需求下的几个联合设施选址和库存管理问题。特别是,我们要考虑具有无能力的设备,有能力的设备,相关的零售商需求,随机的交货时间和多商品的情况。我们展示了如何将这些问题表达为圆锥二次混合整数问题。添加有效的不等式,包括扩展的多拟拟阵和扩展的覆盖切口,以增强公式并改善计算结果。与现有的建模和求解方法相比,新的圆锥整数编程方法不仅提供了更通用的建模框架,而且总体上缩短了求解时间。

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