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Inferential, robust non-negative matrix factorization analysis of microarray data

机译:微阵列数据的推理性强健的非负矩阵分解分析

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Motivation: Modern methods such as microarrays, proteomics and metabolomics often produce datasets where there are many more predictor variables than observations. Research in these areas is often exploratory; even so, there is interest in statistical methods that accurately point to effects that are likely to replicate. Correlations among predictors are used to improve the statistical analysis. We exploit two ideas: non-negative matrix factorization methods that create ordered sets of predictors; and statistical testing within ordered sets which is done sequentially, removing the need for correction for multiple testing within the set.Results: Simulations and theory point to increased statistical power. Computational algorithms are described in detail. The analysis and biological interpretation of a real dataset are given. In addition to the increased power, the benefit of our method is that the organized gene lists are likely to lead better understanding of the biology.
机译:动机:诸如微阵列,蛋白质组学和代谢组学之类的现代方法通常会生成数据集,其中的预测变量比观察值更多。这些领域的研究通常是探索性的。即便如此,人们仍然对统计方法感兴趣,这些统计方法可以准确地指出可能重复出现的影响。预测变量之间的相关性用于改善统计分析。我们利用两个思想:非负矩阵分解方法,创建有序的预测变量集;以及顺序执行的有序集合中的统计测试,从而消除了对集合中多个测试进行校正的需要。结果:仿真和理论表明,统计能力有所提高。详细描述了计算算法。给出了真实数据集的分析和生物学解释。除了提高功能外,我们方法的好处还在于,有组织的基因列表可能会更好地理解生物学。

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