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Empirical and fully bayesian approaches for random effects models in microarray data analysis

机译:微阵列数据分析中随机效应模型的经验和完全贝叶斯方法

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A linear model involving a mixture distribution is considered for the comparison of normalized microarray data from two treatment groups. Model fitting using an empirical Bayes approach has been shown to be both accurate and numerically stable. The posterior odds of treatment/gene interactions derived from the model involve shrinkage estimates of both the interactions and the gene-specific error variances, leading to powerful inference. We show that the same model can easily be fit under a fully Bayesian framework, allowing increased flexibility in terms of prior distributional assumptions and posterior inference.
机译:为了比较来自两个治疗组的标准化微阵列数据,考虑了涉及混合物分布的线性模型。使用经验贝叶斯方法进行的模型拟合已被证明既准确又数值稳定。从模型得出的治疗/基因相互作用的后验几率涉及相互作用和基因特异性误差方差的收缩估计,从而得出有力的推断。我们表明,同一模型可以很容易地在完全贝叶斯框架下拟合,从而可以根据先验分布假设和后验推断提高灵活性。

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