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The P-Hub maximal covering problem and extensions for gradual decay functions

机译:P-Hub最大覆盖问题和渐进衰减函数的扩展

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The p-hub maximal covering problem aims to find the best locations for hubs so as to maximize demands within a coverage distance with a predetermined number of hubs. Classically, the problem is defined in the framework of binary coverage only; an origin-destination pair is covered if the cost (time, etc.) is lower than the critical value, and not covered at all if the cost is greater than the critical value. In this paper, we extend the definition of coverage, introducing "partial coverage", which changes with distance. We present new and efficient mixed-integer programming models that are also valid for partial coverage for single and multiple allocations. We present and discuss the computational results with different data sets. (C) 2015 Elsevier Ltd. All rights reserved.
机译:p集线器最大覆盖问题旨在找到集线器的最佳位置,以便在具有预定数量的集线器的覆盖范围内最大化需求。传统上,该问题仅在二进制覆盖率框架中定义;如果成本(时间等)低于临界值,则覆盖起点-终点对,如果成本大于临界值,则根本不覆盖起点-终点对。在本文中,我们扩展了覆盖率的定义,引入了“部分覆盖率”,它随距离而变化。我们提出了新的有效的混合整数编程模型,这些模型也适用于部分分配单个和多个分配。我们提出并讨论了具有不同数据集的计算结果。 (C)2015 Elsevier Ltd.保留所有权利。

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