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Computing travel time when the exact address is unknown: a comparison of point and polygon ZIP code approximation methods

机译:在确切地址未知的情况下计算旅行时间:点和多边形邮政编码近似方法的比较

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Background Travel time is an important metric of geographic access to health care. We compared strategies of estimating travel times when only subject ZIP code data were available. Results Using simulated data from New Hampshire and Arizona, we estimated travel times to nearest cancer centers by using: 1) geometric centroid of ZIP code polygons as origins, 2) population centroids as origin, 3) service area rings around each cancer center, assigning subjects to rings by assuming they are evenly distributed within their ZIP code, 4) service area rings around each center, assuming the subjects follow the population distribution within the ZIP code. We used travel times based on street addresses as true values to validate estimates. Population-based methods have smaller errors than geometry-based methods. Within categories (geometry or population), centroid and service area methods have similar errors. Errors are smaller in urban areas than in rural areas. Conclusion Population-based methods are superior to the geometry-based methods, with the population centroid method appearing to be the best choice for estimating travel time. Estimates in rural areas are less reliable.
机译:背景时间旅行时间是地理上获得医疗保健的重要指标。当只有主题邮政编码数据可用时,我们比较了估计旅行时间的策略。结果我们使用来自新罕布什尔州和亚利桑那州的模拟数据,通过以下方法估算了到达最近癌症中心的旅行时间:1)邮政编码多边形的几何质心作为起点,2)人口质心作为起点,3)每个癌症中心周围的服务区环,假设受试者在其邮政编码内均匀分布,从而使他们振铃; 4)假设受试者遵循邮政编码内的人口分布,则服务区域在每个中心周围响起。我们使用基于街道地址的旅行时间作为真实值来验证估算值。与基于几何的方法相比,基于种群的方法具有较小的误差。在类别(几何或总体)中,质心和服务区方法具有相似的错误。城市地区的误差小于农村地区。结论基于种群的方法优于基于几何的方法,种群质心法似乎是估计旅行时间的最佳选择。在农村地区的估计不太可靠。

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