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Using a Continuous Time Lag to Determine the Associations between Ambient PM_(2.5) Hourly Levels and Daily Mortality

机译:使用连续时间延迟确定环境PM_(2.5)每小时水平与每日死亡率之间的关联

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摘要

The authors are interested in understanding the possible association between exposure to short-term fine particu-late matter (PM_(2.5)) peaks that have changing physical characteristics throughout the day and observable health outcomes (daily mortality). To this end, modern statistical methods are used here that allow for a continuous time lag between hourly PM_(2.5) mass concentration and daily mortality. The functional linear regression model was used to study how hourly PM_(2.5) mass of past days continuously influences the daily mortality count of the current day. Using a Poisson likelihood with the canonical link, the authors found that a 10-μg/m~3 increase in the hourly PM_(2.5) above the hourly average is associated with 1.7% (0.1, 3.4), 2.4% (1.2, 3.7), 1.6% (0.6, 2.7), and 0.8% (-0.2, 1.8) higher risk of mortality on the same day, next day, 2 days, and 3 days later, respectively. The increase in relative risk is statistically significant for lags of 0-2 days, but not at lag 3. The highest association between PM_(2.5) mass concentration and daily mortality was found to occur in the morning when both mass and PM number concentrations peak at approximately 8:00 a.m. (lag of 15, 39, and 63 hr). This morning time interval corresponds to automobile traffic rush hour that coincides with a morning atmospheric inversion that traps high concentrations of nanoparticles.
机译:作者有兴趣了解全天变化的短期细颗粒物(PM_(2.5))峰暴露与可观察到的健康结果(每日死亡率)之间的可能联系。为此,此处使用了现代统计方法,该方法允许每小时PM_(2.5)质量浓度与每日死亡率之间存在连续的时间间隔。使用功能线性回归模型研究过去几天的每小时PM_(2.5)质量如何连续影响当天的每日死亡率。作者将泊松似然与典范联系起来,发现每小时PM_(2.5)高于每小时平均值10-gg / m〜3,分别与1.7%(0.1,3.4),2.4%(1.2,3.7)相关),分别在同一天,第二天,2天和3天后的死亡率分别增加1.6%(0.6,2.7)和0.8%(-0.2,1.8)。相对风险的增加在0-2天的滞后上具有统计学显着性,但在滞后3时没有统计学意义。当质量和PM数浓度均达到峰值时,发现PM_(2.5)质量浓度与每日死亡率之间的最高关联性大约在上午8:00(15、39和63小时的延迟)。该早晨时间间隔对应于汽车交通高峰时间,该时间与捕获高浓度纳米粒子的早晨大气反转相吻合。

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  • 来源
    《Journal of the air & waste management association》 |2009年第10期|1173-1185|共13页
  • 作者单位

    Department of Mathematical Sciences, University of Texas at El Paso, El Paso, TX;

    Department of Mathematical Sciences, University of Texas at El Paso, El Paso, TX;

    Department of Civil Engineering, University of Texas at El Paso, El Paso, TX;

    Institute for Combustion and Energy Studies, University of Utah, Salt Lake City, UT;

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