Multiple imputation of more than one environmental exposure with nondifferential measurement error.

IF 1.8 3区 数学 Q3 MATHEMATICAL & COMPUTATIONAL BIOLOGY Biostatistics Pub Date : 2024-04-15 DOI:10.1093/biostatistics/kxad011
Yuanzhi Yu, Roderick J Little, Matthew Perzanowski, Qixuan Chen
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Abstract

Measurement error is common in environmental epidemiologic studies, but methods for correcting measurement error in regression models with multiple environmental exposures as covariates have not been well investigated. We consider a multiple imputation approach, combining external or internal calibration samples that contain information on both true and error-prone exposures with the main study data of multiple exposures measured with error. We propose a constrained chained equations multiple imputation (CEMI) algorithm that places constraints on the imputation model parameters in the chained equations imputation based on the assumptions of strong nondifferential measurement error. We also extend the constrained CEMI method to accommodate nondetects in the error-prone exposures in the main study data. We estimate the variance of the regression coefficients using the bootstrap with two imputations of each bootstrapped sample. The constrained CEMI method is shown by simulations to outperform existing methods, namely the method that ignores measurement error, classical calibration, and regression prediction, yielding estimated regression coefficients with smaller bias and confidence intervals with coverage close to the nominal level. We apply the proposed method to the Neighborhood Asthma and Allergy Study to investigate the associations between the concentrations of multiple indoor allergens and the fractional exhaled nitric oxide level among asthmatic children in New York City. The constrained CEMI method can be implemented by imposing constraints on the imputation matrix using the mice and bootImpute packages in R.

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具有非微分测量误差的一次以上环境暴露的多重插补。
测量误差在环境流行病学研究中很常见,但在以多种环境暴露为协变量的回归模型中校正测量误差的方法尚未得到很好的研究。我们考虑了一种多重插补方法,将包含真实和易出错暴露信息的外部或内部校准样本与误差测量的多重暴露的主要研究数据相结合。我们提出了一种约束链式方程多重插补(CEMI)算法,该算法基于强非微分测量误差的假设,对链式方程插补中的插补模型参数进行约束。我们还扩展了约束CEMI方法,以适应主要研究数据中容易出错的暴露中的非检测。我们使用bootstrap估计回归系数的方差,每个bootstrap样本有两个输入。模拟表明,约束CEMI方法优于现有方法,即忽略测量误差、经典校准和回归预测的方法,产生具有较小偏差的估计回归系数和覆盖率接近标称水平的置信区间。我们将所提出的方法应用于社区哮喘和过敏研究,以调查纽约市哮喘儿童中多种室内过敏原的浓度与呼出一氧化氮水平之间的关系。约束CEMI方法可以通过使用R中的鼠标和bootImpute包对插补矩阵施加约束来实现。
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来源期刊
Biostatistics
Biostatistics 生物-数学与计算生物学
CiteScore
5.10
自引率
4.80%
发文量
45
审稿时长
6-12 weeks
期刊介绍: Among the important scientific developments of the 20th century is the explosive growth in statistical reasoning and methods for application to studies of human health. Examples include developments in likelihood methods for inference, epidemiologic statistics, clinical trials, survival analysis, and statistical genetics. Substantive problems in public health and biomedical research have fueled the development of statistical methods, which in turn have improved our ability to draw valid inferences from data. The objective of Biostatistics is to advance statistical science and its application to problems of human health and disease, with the ultimate goal of advancing the public''s health.
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