Title
A Log-Linear Graphical Model for inferring genetic networks from high-throughput sequencing data
Abstract
Gaussian graphical models are often used to infer gene networks based on microarray expression data. Many scientists, however, have begun using high-throughput sequencing technologies to measure gene expression. As the resulting high-dimensional count data consists of counts of sequencing reads for each gene, Gaussian graphical models are not optimal for modeling gene networks based on this discrete data. We develop a novel method for estimating high-dimensional Poisson graphical models, the Log-Linear Graphical Model, allowing us to infer networks based on high-throughput sequencing data. Our model assumes a pair-wise Markov property: conditional on all other variables, each variable is Poisson. We estimate our model locally via neighborhood selection by fitting 1-norm penalized log-linear models. Additionally, we develop a fast parallel algorithm permitting us to fit our graphical model to high-dimensional genomic data sets. We illustrate the effectiveness of our methods for recovering network structure from count data through simulations and a case study on breast cancer microRNA networks.
Year
DOI
Venue
2012
10.1109/BIBM.2012.6392619
Bioinformatics and Biomedicine
Keywords
DocType
ISBN
gaussian graphical model,genetic network,high-throughput sequencing data,count data,discrete data,log-linear graphical model,gene expression,high-dimensional count data,gene network,genomic data set,microarray expression data,graphical model,graphical models,bioinformatics,rna,genetics,gaussian processes,micrornas,genomics,markov processes,cancer
Conference
978-1-4673-2558-5
Citations 
PageRank 
References 
8
0.95
8
Authors
2
Name
Order
Citations
PageRank
Genevera I. Allen18911.18
Zhandong Liu2615.39