Strickland Matthew J, Gass Katherine M, Goldman Gretchen T, Mulholland James A
Department of Environmental Health, Rollins School of Public Health, Emory University, Atlanta, Georgia, USA.
Department of Epidemiology, Rollins School of Public Health, Emory University, Atlanta, Georgia, USA.
J Expo Sci Environ Epidemiol. 2015 Mar-Apr;25(2):160-6. doi: 10.1038/jes.2013.16. Epub 2013 Apr 10.
In this study, we investigated bias caused by spatial variability and spatial heterogeneity in outdoor air-pollutant concentrations, instrument imprecision, and choice of daily pollutant metric on risk ratio (RR) estimates obtained from a Poisson time-series analysis. Daily concentrations for 12 pollutants were simulated for Atlanta, Georgia, at 5 km resolution during a 6-year period. Viewing these as being representative of the true concentrations, a population-level pollutant health effect (RR) was specified, and daily counts of health events were simulated. Error representative of instrument imprecision was added to the simulated concentrations at the locations of fixed site monitors in Atlanta, and these mismeasured values were combined to create three different city-wide daily metrics (central monitor, unweighted average, and population-weighted average). Given our assumptions, the median bias in the RR per unit increase in concentration was found to be lowest for the population-weighted average metric. Although the Berkson component of error caused bias away from the null in the log-linear models, the net bias due to measurement error tended to be towards the null. The relative differences in bias among the metrics were lessened, although not eliminated, by scaling results to interquartile range increases in concentration.
在本研究中,我们调查了室外空气污染物浓度的空间变异性和空间异质性、仪器不精确性以及每日污染物指标的选择对通过泊松时间序列分析获得的风险比(RR)估计值所造成的偏差。在六年期间,以5公里分辨率模拟了佐治亚州亚特兰大市12种污染物的每日浓度。将这些浓度视为真实浓度的代表,确定了人群水平的污染物健康效应(RR),并模拟了健康事件的每日计数。在亚特兰大固定站点监测器的位置,将代表仪器不精确性的误差添加到模拟浓度中,并将这些测量错误的值合并,以创建三种不同的全市每日指标(中央监测器、未加权平均值和人口加权平均值)。根据我们的假设,发现浓度每增加一个单位时,RR的中位数偏差在人口加权平均指标中最低。虽然对数线性模型中误差的伯克森成分导致偏差偏离零假设,但测量误差导致的净偏差往往趋向于零假设。通过将结果按浓度四分位间距增加进行缩放,各指标偏差的相对差异有所减小,但并未消除。