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Efficient primal-dual heuristic for a dynamic location problem

机译:动态位置问题的有效原对偶启发式

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In this paper the dynamic location problem with opening, closure and reopening of facilities is formulated and an efficient primal-dual heuristic that computes both upper and lower limits to its optimal solution is described. The problem here studied considers the possibility of reconfiguring any location more than once over the planning horizon. This problem is NP-hard (the simple plant location problem is a special case of the problem studied). A primal-dual heuristic based on the work of Erlenkotter [A dual-based procedure for uncapacitated facility location. Operations Research 1978;26:992-1009] and Van Roy and Erlenkotter [A dual-based procedure for dynamic facility location. Management Science 1982;28:1091-105] was developed and tested over a set of randomly generated test problems. The results obtained are quite good, both in terms of the quality of lower and upper bounds calculated as in terms of the computational time spent by the heuristic. A branch-and-bound procedure that enables to optimize the problem is also described and tested over the same set of randomly generated problems.
机译:在本文中,提出了具有设施的开放,关闭和重新开放的动态位置问题,并描述了一种有效的原始对偶启发式算法,该算法可计算其最佳解决方案的上限和下限。在此研究的问题考虑了在规划范围内多次重新配置任何位置的可能性。这个问题是NP难题(简单工厂位置问题是所研究问题的特例)。基于Erlenkotter [基于无能力的设施定位的双重过程的原始对偶启发式算法。运筹学1978; 26:992-1009]和Van Roy和Erlenkotter [动态设施定位的双重过程。 [Management Science 1982; 28:1091-105]的开发和测试是针对一组随机产生的测试问题。无论是根据启发式算法所花费的计算时间来计算上下限的质量,所获得的结果都是相当不错的。还描述了能够优化问题的分支定界过程,并在同一组随机产生的问题上进行了测试。

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