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Multi-period Maximal Covering Location Problem with Modular Facilities for Locating Emergency Facilities with Back-up Services

机译:带有备用服务的应急设施的模块化设施的多期最大覆盖位置问题

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In this paper, an extension of Maximal Covering Location Problem (MCLP) has been developed for locating emergency facilities, composed of discrete structural components. These components are called modules of facilities. In the developed model, demand nodes are assigned to modules first and then modules are allocated to facilities. As the demands in emergency cases vary in different time periods, the problem is studied in multi-time periods. The problem is formulated as an integer programming model. We utilize a genetic algorithm to solve the problem because of this metaheuristic's strength to solve binary optimization problems and other extension of MCLP. Computational experiments are conducted to derive managerial insights.
机译:在本文中,已经开发了最大覆盖位置问题(MCLP)的扩展,用于定位急救设施,该设施由离散的结构组件组成。这些组件称为设施模块。在开发的模型中,将需求节点首先分配给模块,然后将模块分配给设施。由于紧急情况下的需求在不同时间段内有所不同,因此需要在多个时间段内研究该问题。该问题被表述为整数编程模型。由于这种元启发式方法的优势,我们利用遗传算法解决了二进制优化问题以及MCLP的其他扩展问题。进行计算实验以得出管理方面的见解。

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