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首页> 外文期刊>Biometrics: Journal of the Biometric Society : An International Society Devoted to the Mathematical and Statistical Aspects of Biology >An Efficient Design Strategy for Logistic Regression Using Outcome- and Covariate-Dependent Pooling of Biospecimens Prior to Assay
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An Efficient Design Strategy for Logistic Regression Using Outcome- and Covariate-Dependent Pooling of Biospecimens Prior to Assay

机译:在测定前使用结果和协变量相关的生物样本池进行逻辑回归的有效设计策略

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摘要

Potential reductions in laboratory assay costs afforded by pooling equal aliquots of biospecimens have long been recognized in disease surveillance and epidemiological research and, more recently, have motivated design and analytic developments in regression settings. For example, Weinberg and Umbach (1999, Biometrics 55, 718-726) provided methods for fitting set-based logistic regression models to case-control data when a continuous exposure variable (e.g., a biomarker) is assayed on pooled specimens. We focus on improving estimation efficiency by utilizing available subject-specific information at the pool allocation stage. We find that a strategy that we call "(y,c)-pooling," which forms pooling sets of individuals within strata defined jointly by the outcome and other covariates, provides more precise estimation of the risk parameters associated with those covariates than does pooling within strata defined only by the outcome. We review the approach to set-based analysis through offsets developed by Weinberg and Umbach in a recent correction to their original paper. We propose a method for variance estimation under this design and use simulations and a real-data example to illustrate the precision benefits of (y, c)-pooling relative to y-pooling. We also note and illustrate that set-based models permit estimation of covariate interactions with exposure.
机译:长期以来,疾病监测和流行病学研究已经认识到通过合并等份的生物标本可以降低实验室分析的成本,最近,这种分析还推动了回归环境下的设计和分析开发。例如,Weinberg和Umbach(1999,Biometrics 55,718-726)提供了在集合样本上测定连续暴露变量(例如生物标志物)时,将基于集合的逻辑回归模型拟合到病例对照数据的方法。我们专注于通过在池分配阶段利用可用的特定于主题的信息来提高估计效率。我们发现,一种称为“(y,c)合并”的策略形成了由结果和其他协变量共同定义的分层内个体的合并集,与合并相比,它们提供了与这些协变量相关的风险参数的更精确估计在仅由结果定义的层次内。我们回顾了Weinberg和Umbach在对原始论文的最新修正中通过抵消产生的基于集合的分析方法。我们提出了一种在这种设计下进行方差估计的方法,并使用仿真和一个实际数据示例来说明(y,c)池相对于y池的精度优势。我们还注意到并说明了基于集合的模型可以估算与暴露之间的协变量交互作用。

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