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

Overview of attention for article published in PLOS ONE, October 2013
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Title
A Hierarchical Poisson Log-Normal Model for Network Inference from RNA Sequencing Data
Published in
PLOS ONE, October 2013
DOI 10.1371/journal.pone.0077503
Pubmed ID
Authors

Mélina Gallopin, Andrea Rau, Florence Jaffrézic

Abstract

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.

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Geographical breakdown

Country Count As %
United States 5 8%
Chile 1 2%
Germany 1 2%
Slovenia 1 2%
France 1 2%
Unknown 56 86%

Demographic breakdown

Readers by professional status Count As %
Researcher 23 35%
Student > Ph. D. Student 21 32%
Other 2 3%
Professor 2 3%
Student > Bachelor 2 3%
Other 7 11%
Unknown 8 12%
Readers by discipline Count As %
Agricultural and Biological Sciences 23 35%
Mathematics 11 17%
Computer Science 8 12%
Biochemistry, Genetics and Molecular Biology 6 9%
Medicine and Dentistry 3 5%
Other 3 5%
Unknown 11 17%