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Robust statistical methods for analysis of biomarkers measured with batch/experiment-specific errors.

机译:可靠的统计方法,用于分析因批次/实验特定错误而测得的生物标志物。

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摘要

In many biological studies, biomarkers are measured with errors. In addition, study samples are often divided and measured in separate batches, and data collected from different experiments are used in a single analysis. Generally speaking, the structure of the measurement error is unknown and is not easy to ascertain. While the conditions under which the measurements are taken vary from one batch/experiment to another, they are often held steady within each batch/experiment. Thus, the measurement error can be considered batch/experiment specific, that is, fixed within each batch/experiment, which results into a rank-preserving property within each batch/experiment. Under this condition, we study robust statistical methods for analyzing the association between an outcome variable and predictors measured with error, and evaluating the diagnostic or predictive accuracy of these biomarkers. Our methods require no assumptions on the structure and distribution of the measurement error, which are often unrealistic. Compared with existing methods that are predicated on normality and additive structure of measurement errors, our methods still yield valid inferences under departure from these assumptions. The proposed methods are easy to implement using off-shelf software. Simulation studies show that under various measurement error structures, the performance of the proposed methods is satisfactory even for a fairly small sample size, whereas existing methods under misspecified structures and a naive approach exhibited substantial bias. Our methods are illustrated using a biomarker validation case-control study for colorectal neoplasms.
机译:在许多生物学研究中,对生物标志物的测量均存在误差。此外,研究样本通常会分成不同的批次进行测量,并且将从不同实验中收集的数据用于单个分析中。一般而言,测量误差的结构是未知的并且不容易确定。尽管在一个批次/实验之间进行测量的条件各不相同,但它们通常在每个批次/实验中保持稳定。因此,可以将测量误差视为特定于批次/实验,即固定在每个批次/实验内,这导致每个批次/实验内的等级保持特性。在这种情况下,我们研究了鲁棒的统计方法,用于分析结果变量和有误差的预测变量之间的关联,并评估这些生物标志物的诊断或预测准确性。我们的方法不需要假设测量误差的结构和分布,这通常是不现实的。与基于测量误差的正态性和加性结构的现有方法相比,在偏离这些假设的情况下,我们的方法仍可产生有效的推论。所提出的方法易于使用现成的软件来实现。仿真研究表明,在各种测量误差结构下,即使样本量很小,所提出方法的性能也是令人满意的,而在结构未指定和天真的方法下的现有方法表现出很大的偏差。我们的方法通过针对大肠肿瘤的生物标志物验证病例对照研究进行了说明。

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