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Modeling multiple responses via bootstrapping margins with an application to genetic association testing

机译:通过自举边际对多个响应进行建模并应用于遗传关联测试

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The need for analysis of multiple responses arises from many applications. In behavioral science, for example, comorbidity is a common phenomenon where multiple disorders occur in the same person. The advantage of jointly analyzing multiple correlated responses has been examined and documented. Due to the difficulties of modeling multiple responses, nonparametric tests such as generalized Kendall’s Tau have been developed to assess the association between multiple responses and risk factors. These procedures have been applied to genomewide association studies of multiple complex traits. Unfortunately, those nonparametric tests only provide the significance of the association but not the magnitude. We propose a Gaussian copula model with discrete margins for modeling multivariate binary responses. This model separates marginal effects from between-trait correlations. We use a bootstrapping margins approach to constructing Wald’s statistic for the association test. Although our derivation is based on the fully parametric Gaussian copula framework for simplicity, the underlying assumptions to apply our method can be weakened. The bootstrapping margins approach only requires the correct specification of the model margins. Our simulation and real data analysis demonstrate that our proposed method not only increases power over some existing association tests, but also provides further insight into genetic association studies of multivariate traits.
机译:对多种响应进行分析的需求源于许多应用。例如,在行为科学中,合并症是同一人发生多种疾病的常见现象。联合分析多个相关响应的优势已得到检查和记录。由于难以对多个响应进行建模,因此已开发出非参数测试(例如广义的Kendall的Tau)来评估多个响应与风险因素之间的关联。这些程序已应用于多种复杂性状的全基因组关联研究。不幸的是,那些非参数检验仅提供了关联的重要性,而没有提供幅度。我们提出了一个具有离散余量的高斯copula模型来建模多元二进制响应。该模型将边缘效应与性状之间的相关性分开。我们使用自举边距方法来建立Wald的关联测试统计量。尽管为简单起见,我们的推导基于完全参数的高斯copula框架,但可以削弱应用我们的方法的基本假设。自举边距方法仅需要正确指定模型边距。我们的仿真和真实数据分析表明,我们提出的方法不仅增加了一些现有关联测试的能力,而且还提供了对多性状遗传关联研究的进一步了解。

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