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Optimal Estimation for Power of Variance with Application to Gene-Set Testing

机译:应用于基因集测试的差异权力估计

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Detecting differential expression of genes in genom research (e.g., 2019-nCoV) is not uncommon, due to the cost only small sample is employed to estimate a large number of variances (or their inverse) of variables simultaneously. However, the commonly used approaches perform unreliable. Borrowing information across different variables or priori information of variables, shrinkage estimation approaches are proposed and some optimal shrinkage estimators are obtained in the sense of asymptotic. In this paper, we focus on the setting of small sample and a likelihood-unbiased estimator for power of variances is given under the assumption that the variances are chi-squared distribution. Simulation reports show that the likelihood-unbiased estimators for variances and their inverse perform very well. In addition, application comparison and real data analysis indicate that the proposed estimator also works well.
机译:检测基因在基因组研究中的差异表达(例如,2019-NCOV)并不常见,由于成本仅采用小样本来估计同时估计大量变量的变量(或其逆)。但是,常用的方法执行不可靠。借用跨不同变量的信息或变量的先验信息,提出了收缩估计方法,并在渐近感获得了一些最佳收缩估计。在本文中,我们专注于小样本的设置,并且在差异是Chi平方分布的假设下给出了差异的差异的可能性 - 无偏的估计。仿真报告表明,差异的可能性 - 无偏估计及其反向表现得非常好。此外,应用比较和实际数据分析表明建议的估算者也很好。

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