基于应用滞后的结果的常见浓度-响应函数

M. Szyszkowicz, Eugeniusz Porada
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引用次数: 0

摘要

摘要介绍。估计短期接触对健康结果的影响需要了解相对风险的概况和程度。这激发了构建实用可靠的浓度-响应函数(C-RFs)的动机。的目标。定义一种实用的求浓度-响应参数函数的方法,该函数的可调参数可以通过数据驱动的完善的例程进行调优。材料和方法。加拿大蒙特利尔1987年至2015年期间(连续10592天)的死亡率数据用于说明目的。接触以其浓度水平衡量的环境臭氧被视为健康风险。使用统计建模、条件泊松回归、自然样条技术和基本的分层数据聚类构建浓度响应函数。采用病例交叉设计将C-RF模型拟合到由每日非意外死亡计数组成的死亡率数据中。结果。对滞后0 ~ 7天的浓度和辅因子数据计算浓度-响应函数的对数线性模型;在这个滞后范围内,结果具有统计学意义。通过可靠的统计检验,证实了拟合的有效性。创建了数字例程来执行所有计算任务;软件代码(为R软件平台编写)包括在内。可以从滞后暴露的反应中获得指定前几天累积暴露的当前反应的C-RF。结论。所提出的浓度-响应函数估计方法实用有效,结果可靠。所构造的函数是一个参数单调的非递减函数。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A common concentration-response function based on the results applying lags
Abstract Introduction. Estimating the impact of short-term exposure on health outcomes needs knowledge of both the profile and magnitude of the relative risks. This motivates constructions of practical and reliable concentration-response functions (C-RFs). Aim. To define a practical method of finding concentration-response parametric function whose adjustable parameters can be tuned by data-driven well established routines. Material and methods. Mortality data for the period from 1987 to 2015 (10,592 consecutive days) in Montreal, Canada, are used for illustrative purposes. Exposure to ambient ozone measured by its concentration levels is considered health risk. Concentration-response function is built using statistical modelling, conditional Poisson regression, natural spline technique, and a rudimentary hierarchical data clustering. The case-crossover design is applied to fit the model of C-RF to the mortality data consisting of daily counts of non-accidental deaths. Results. Log-linear models of the concentration-response functions were computed for the concentrations and cofactors data lagged by 0 to 7 days; the results were statistically significant within this range of lags. The effectiveness of fitting was confirmed by reliable statistical tests. Digital routines were created to perform all computational tasks; software codes (written for R software platform) are included. The C-RF specifying the current responses to the cumulative exposure in several previous days can be obtained from the responses to lagged exposures. Conclusions. The proposed method of concentration-response function estimation appears practical and effective in producing reliable results. The constructed function is a parametric and monotonic non-decreasing.
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