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首页> 外文期刊>Annals of epidemiology >A multivariate method for measurement error correction using pairs of concentration biomarkers.
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A multivariate method for measurement error correction using pairs of concentration biomarkers.

机译:使用成对的浓度生物标志物进行测量误差校正的多元方法。

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摘要

PURPOSE: Measurement error is a pervasive problem in behavioral epidemiology, and available methods of correction all have generally untenable assumptions. We propose a multivariate method with more realistic assumptions. METHODS: The method uses two concentration biomarkers for each nutritional variable of interest and structural equation modeling. This produces corrected estimates of the effects on an outcome variable of changing the true exposure variables by one standard deviation, a standardized regression calibration. However, hypothesis testing in original units is preserved. The main assumptions are that certain error correlations between dietary estimates and biomarkers or between biomarkers be close to zero. RESULTS: Two illustrative models used simulated data with the covariance structure of a real data set. The corrections produced often were very substantial. A sensitivity analysis allowed error correlations to depart from zero over a modest range. Root mean square biases show the advantage of the corrected approach. Relatively large calibration studies are needed for adequate precision. CONCLUSIONS: As long as concentration biomarkers are selected carefully, error-corrected multivariate hypothesis testing and standardized effect estimation is possible. With the deviations from assumptions that were tested, the corrected method usually produces much less biased results than an uncorrected analysis.
机译:目的:测量误差是行为流行病学中普遍存在的问题,并且可用的校正方法通常都具有站不住脚的假设。我们提出了一种具有更现实假设的多元方法。方法:该方法对每个关注的营养变量和结构方程模型使用两个浓度生物标志物。这将产生对校正实际暴露变量一个标准偏差(标准化回归校准)的结果变量的影响的校正估计。但是,保留原始单位的假设检验。主要假设是饮食估计值与生物标记之间或生物标记之间的某些误差相关性接近于零。结果:两个说明性模型使用模拟数据和真实数据集的协方差结构。经常进行的更正非常大。灵敏度分析允许误差相关性在适度范围内从零偏离。均方根偏差显示了校正方法的优势。为了获得足够的精度,需要进行相对较大的校准研究。结论:只要仔细选择浓度生物标志物,就可以进行误差校正的多元假设检验和标准化的效果估计。由于与测试假设的偏差,校正后的方法通常会产生比未校正分析少得多的偏差结果。

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