xml:id='wics1415-para-0001'> Covariance matrix and its inverse, known as the precision matrix, have many applications in multivaria'/> Estimation of covariance and precision matrix, network structure, and a view toward systems biology
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Estimation of covariance and precision matrix, network structure, and a view toward systems biology

机译:对协方差和精密矩阵,网络结构的估计,以及对系统生物学的视图

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xml:id="wics1415-para-0001"> Covariance matrix and its inverse, known as the precision matrix, have many applications in multivariate analysis because their elements can exhibit the variance, correlation, covariance, and conditional independence between variables. The practice of estimating the precision matrix directly without involving any matrix inversion has obtained significant attention in the literature. We review the methods that have been implemented in R and their R packages, particularly when there are more variables than data samples and discuss ideas behind them. We describe how sparse precision matrix estimation methods can be used to infer network structure. Finally, we discuss methods that are suitable for gene coexpression network construction. WIREs Comput Stat 2017, 9:e1415. doi: 10.1002/wics.1415 > For further resources related to this article, please visit the WIREs website .
机译: xml:id =“wics1415-para-0001”> 协方差矩阵及其逆,称为精确矩阵,具有多变量分析中的许多应用,因为它们的元素可以表现出变量之间的方差,相关性,协方差和条件独立性。直接估计精密矩阵的实践而不涉及任何矩阵反转在文献中得到了重大关注。我们查看了在R及其R包中实现的方法,特别是当有更多的变量时比数据样本以及讨论它们背后的想法。我们描述了如何使用稀疏精确矩阵估计方法来推断网络结构。最后,我们讨论适用于基因共表达网络建设的方法。 电线计算机stat 2017,9:E1415。 DOI:10.1002 / WICS.1415 > 有关本文相关的更多资源,请访问 电线网站

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