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A Hierarchical Poisson Log-Normal Model for Network Inference from RNA Sequencing Data

机译:RNA测序数据用于网络推理的分层Poisson对数正态模型

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摘要

Gene network inference from transcriptomic data is an important methodological challenge and a key aspect of systems biology. Although several methods have been proposed to infer networks from microarray data, there is a need for inference methods able to model RNA-seq data, which are count-based and highly variable. In this work we propose a hierarchical Poisson log-normal model with a Lasso penalty to infer gene networks from RNA-seq data; this model has the advantage of directly modelling discrete data and accounting for inter-sample variance larger than the sample mean. Using real microRNA-seq data from breast cancer tumors and simulations, we compare this method to a regularized Gaussian graphical model on log-transformed data, and a Poisson log-linear graphical model with a Lasso penalty on power-transformed data. For data simulated with large inter-sample dispersion, the proposed model performs better than the other methods in terms of sensitivity, specificity and area under the ROC curve. These results show the necessity of methods specifically designed for gene network inference from RNA-seq data.
机译:从转录组数据推论基因网络是一个重要的方法论挑战,也是系统生物学的一个关键方面。尽管已经提出了几种从微阵列数据推断网络的方法,但是仍然需要能够对基于序列的且高度可变的RNA-seq数据进行建模的推断方法。在这项工作中,我们提出了具有拉索罚分的分层Poisson对数正态模型,可以从RNA-seq数据推断基因网络。该模型的优点是直接对离散数据进行建模,并考虑到样本间方差大于样本均值。使用来自乳腺癌肿瘤和模拟的真实microRNA-seq数据,我们将该方法与对数转换后的数据的正则化高斯图形模型以及对幂转换后的数据进行拉索罚分的Poisson对数线性图形模型进行了比较。对于使用大样本间分散进行模拟的数据,所提出的模型在灵敏度,特异性和ROC曲线下面积方面表现优于其他方法。这些结果表明了专门为从RNA-seq数据推断基因网络而设计的方法的必要性。

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