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An Empirical Bayes Optimal Discovery Procedure Based on Semiparametric Hierarchical Mixture Models

机译:基于Semiparametric分层混合模型的经验贝叶斯最优发现过程

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Multiple testing has been widely adopted for genome-wide studies such as microarray experiments. For effective gene selection in these genome-wide studies, the optimal discovery procedure (ODP), which maximizes the number of expected true positives for each fixed number of expected false positives, was developed as a multiple testing extension of the most powerful test for a single hypothesis by Storey (Journal of the Royal Statistical Society, Series B,vol. 69, no. 3, pp. 347–368, 2007). In this paper, we develop an empirical Bayes method for implementing the ODP based on a semiparametric hierarchical mixture model using the “smoothing-by-roughening" approach. Under the semiparametric hierarchical mixture model, (i) the prior distribution can be modeled flexibly, (ii) the ODP test statistic and the posterior distribution are analytically tractable, and (iii) computations are easy to implement. In addition, we provide a significance rule based on the false discovery rate (FDR) in the empirical Bayes framework. Applications to two clinical studies are presented.
机译:对微阵列实验等基因组研究已广泛采用多种测试。为了有效的基因选择在这些基因组研究中,最佳发现程序(ODP)最大化每个固定数量的预期误报的预期真正阳性数量,是开发的,作为最强大的测试的多个测试延伸楼层的单一假设(皇家统计社会杂志,B,Vol.69,No.3,PP。347-368,2007)。在本文中,我们使用“平滑逐粗粗化”方法,开发了一种用于基于半导体分层混合混合物模型实现ODP的经验贝叶斯方法。在半占分层混合模型下,(i)可以灵活地建模现有分配, (ii)ODP测试统计和后部分布在分析讲道,并且(iii)计算易于实现。此外,我们提供了基于经验贝叶斯框架中的虚假发现率(FDR)的重要规则。应用程序提出了两项​​临床研究。

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