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Using 3D-printing in disaster response: The two-stage stochastic 3D-printing knapsack problem

机译:在灾害响应中使用3D打印:两阶段随机3D打印背包问题

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In this paper, we will shed light on when to pack and use 3D-printers in disaster response operations. For that, we introduce a new type of problem, which we call the two-stage stochastic 3D-printing knapsack problem. We provide a two-stage stochastic programming formulation for this problem, for which both the first and the second stage are NP-hard integer linear programs. We reformulate this formulation to an equivalent integer linear program, which can be efficiently solved by standard solvers. Our numerical results illustrate that for most situations using a 3D-printer is beneficial. Only in extreme circumstances, where the quality of printed items is extremely low, the size of the 3D-printer is extremely large compared to the knapsack size, when there is no time to print the items, or when demand for items is low, packing no 3D-printers is the best option.
机译:在本文中,我们将在灾难响应操作中打包和使用3D打印机的何时打开亮点。 为此,我们介绍了一种新的问题,我们称之为两阶段随机3D打印背包问题。 我们为这个问题提供了两阶段的随机编程制定,第一阶段都是NP-HARD整数线性程序。 我们将该配方重构为等效的整数线性程序,可以通过标准求解器有效解决。 我们的数值结果表明,对于使用3D打印机的大多数情况是有益的。 只有在极端情况下,印刷物品的质量极低,3D打印机的大小与背包尺寸相比非常大,当没有时间打印物品时,或者当物品的需求很低时,包装 没有3D打印机是最好的选择。

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