作为缺失数据问题的测量误差

R. Keogh, J. Bartlett
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引用次数: 4

摘要

本文主要关注回归分析中协变量的测量误差,其目的是估计一个或多个协变量与结果之间的关联,调整混杂。协变量测量中的误差,如果忽略,会导致对代表感兴趣关联的参数的有偏估计。对于部分或全部研究参与者来说,带有误差测量变量的研究可以被认为是缺少真实变量的研究。我们在测量误差和缺失数据之间建立了联系,并根据这一联系描述了校正协变量测量误差偏差的方法,包括回归校准(条件平均imputation),最大似然和贝叶斯方法,以及多重imputation。这些方法使用第三次全国健康与营养调查(NHANES III)的数据进行说明,该调查旨在调查容易出错的协变量收缩压与心血管疾病死亡风险之间的关联,并对包括数据缺失在内的其他几个变量进行了调整。我们使用多重插值和贝叶斯方法,可以同时解决测量误差和缺失数据。补充资料中提供了示例数据和R代码。
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Measurement Error as a Missing Data Problem
This article focuses on measurement error in covariates in regression analyses in which the aim is to estimate the association between one or more covariates and an outcome, adjusting for confounding. Error in covariate measurements, if ignored, results in biased estimates of parameters representing the associations of interest. Studies with variables measured with error can be considered as studies in which the true variable is missing, for either some or all study participants. We make the link between measurement error and missing data and describe methods for correcting for bias due to covariate measurement error with reference to this link, including regression calibration (conditional mean imputation), maximum likelihood and Bayesian methods, and multiple imputation. The methods are illustrated using data from the Third National Health and Nutrition Examination Survey (NHANES III) to investigate the association between the error-prone covariate systolic blood pressure and the hazard of death due to cardiovascular disease, adjusted for several other variables including those subject to missing data. We use multiple imputation and Bayesian approaches that can address both measurement error and missing data simultaneously. Example data and R code are provided in supplementary materials.
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