DocumentCode :
1330768
Title :
Continuous Cotemporal Probabilistic Modeling of Systems Biology Networks from Sparse Data
Author :
John, David J. ; Fetrow, Jacquelyn S. ; Norris, James L.
Author_Institution :
Dept. of Comput. Sci., Wake Forest Univ., Winston-Salem, NC, USA
Volume :
8
Issue :
5
fYear :
2011
Firstpage :
1208
Lastpage :
1222
Abstract :
Modeling of biological networks is a difficult endeavor, but exploration of this problem is essential for understanding the systems behavior of biological processes. In this contribution, developed for sparse data, we present a new continuous Bayesian graphical learning algorithm to cotemporally model proteins in signaling networks and genes in transcriptional regulatory networks. In this continuous Bayesian algorithm, the correlation matrix is singular because the number of time points is less than the number of biological entities (genes or proteins). A suitable restriction on the degree of the graph´s vertices is applied and a Metropolis-Hastings algorithm is guided by a BIC-based posterior probability score. Ten independent and diverse runs of the algorithm are conducted, so that the probability space is properly well-explored. Diagnostics to test the applicability of the algorithm to the specific data sets are developed; this is a major benefit of the methodology. This novel algorithm is applied to two time course experimental data sets: 1) protein modification data identifying a potential signaling network in chondrocytes, and 2) gene expression data identifying the transcriptional regulatory network underlying dendritic cell maturation. This method gives high estimated posterior probabilities to many of the proteins´ directed edges that are predicted by the literature; for the gene study, the method gives high posterior probabilities to many of the literature-predicted sibling edges. In simulations, the method gives substantially higher estimated posterior probabilities for true edges and true subnetworks than for their false counterparts.
Keywords :
Bayes methods; biology computing; cellular biophysics; correlation theory; genetics; graph theory; learning (artificial intelligence); matrix algebra; molecular biophysics; physiological models; probability; proteins; BIC-based posterior probability score; Metropolis-Hastings algorithm; chondrocytes; continuous Bayesian algorithm; continuous Bayesian graphical learning algorithm; continuous cotemporal probabilistic modeling; correlation matrix; dendritic cell maturation; gene expression; genes; graph vertices; high estimated posterior probabilities; literature-predicted sibling edges; protein modification data; proteins; signaling networks; sparse data; systems biology networks; transcriptional regulatory network; transcriptional regulatory networks; Biological system modeling; Computational modeling; Correlation; Covariance matrix; Data models; Markov processes; Proteins; Biological system modeling; biological network modeling.; correlation and regression analysis; multivariate statistics; signal transduction networks; statistical computing; transcriptional regulatory networks; Algorithms; Arabidopsis; Bayes Theorem; Chondrocytes; Databases, Factual; Dendritic Cells; Gene Expression Profiling; Gene Regulatory Networks; Humans; Models, Genetic; Multivariate Analysis; Oligonucleotide Array Sequence Analysis; Regression Analysis; Signal Transduction; Systems Biology;
fLanguage :
English
Journal_Title :
Computational Biology and Bioinformatics, IEEE/ACM Transactions on
Publisher :
ieee
ISSN :
1545-5963
Type :
jour
DOI :
10.1109/TCBB.2010.95
Filename :
5582080
Link To Document :
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