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Coverage Location Models: Alternatives, Approximation, and Uncertainty

机译:覆盖位置模型:替代方案,近似值和不确定性

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Achieving maximal coverage of service facilities has been of great interest to urban and regional planners. Examples include placing cellular towers, siting emergency response stations, and locating weather radars, among others. In some planning contexts, facilities could be sited almost anywhere in a region due to their small geographic footprints and demand is continuously distributed. This location problem has been represented as the continuous space maximal coverage problem (CSMCP). The CSMCP is widely acknowledged to be challenging to solve exactly. A broadly used solution approach for the CSMCP is to transform the problem into discrete maximal coverage models through continuous space discretization. A variety of discrete simplifications of CSMCP have been developed, attempting to address spatial representation issues that arise in the application of discrete models used as a continuous space approximation. However, the performance of applying these discrete coverage models to approximately solving the CSMCP has not been explicitly evaluated. It remains elusive as to which approach provides the best approximation for the CSMCP. This article therefore presents a comparative performance analysis of various discrete approximations for the CSMCP. Empirical results provide insights on how to achieve a balance between model representation detail and reasonable computation. Potential research directions are also suggested.
机译:实现服务设施的最大覆盖范围已引起城市和区域规划人员的极大兴趣。例子包括放置蜂窝塔,选址紧急响应站和定位天气雷达等。在某些规划环境中,由于设施的地理足迹小,并且需求不断分布,因此设施几乎可以位于一个区域的任何地方。此位置问题已表示为连续空间最大覆盖问题(CSMCP)。众所周知,CSMCP难以准确解决。 CSMCP广泛使用的解决方案是通过连续空间离散化将问题转换为离散的最大覆盖率模型。已经开发出各种CSMCP的离散简化形式,试图解决在用作连续空间逼近的离散模型的应用中出现的空间表示问题。但是,尚未明确评估将这些离散覆盖率模型用于近似求解CSMCP的性能。对于哪种方法可以为CSMCP提供最佳的估计,目前尚不清楚。因此,本文提供了CSMCP各种离散近似值的比较性能分析。实证结果提供了有关如何在模型表示细节和合理计算之间取得平衡的见解。还提出了潜在的研究方向。

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