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Relaxa??o Lagrangeana Aplicada ao Problema de Cobertura por Hubs

机译:拉格朗日松弛法应用于轮毂覆盖问题

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This paper proposes new formulations for the single allocation fixed-cost hub covering problem. This problem concerns on determining the location of hubs and the assignment of demand nodes to hubs, respecting the hubs capacities and maintaining the traversal time between any pair of nodes within a time-window. A Lagrangean relaxation is proposed and through the subgradient method, lower and upper bounds are obtained. To improve the method performance, a primal constructive heuristic obtains good warm-start solutions. In addition, a pre-processing reduces the solution space. Computational experiments were conducted with a set of real-life instances from the Australian Post. The results indicate that the proposed Lagrangean relaxation, when compared with the solution of reference model from literature, was capable of improving the upper and lower bounds, under restrictions on the execution time and memory usage.
机译:本文提出了针对单分配固定成本枢纽覆盖问题的新公式。该问题涉及确定集线器的位置以及将需求节点分配给集线器,尊重集线器容量以及在时间窗口内保持任何一对节点之间的穿越时间。提出了拉格朗日松弛法,并通过次梯度法获得了上下界。为了提高方法性能,原始的构造启发式方法获得了良好的热启动解决方案。此外,预处理还减少了解决方案空间。使用来自澳大利亚邮政的一组真实实例进行了计算实验。结果表明,与文献中参考模型的解决方案相比,拟议的拉格朗日松弛法能够在执行时间和内存使用的限制下提高上下限。

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