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A maximum a posteriori probability and time-varying approach for inferring gene regulatory networks from time course gene microarray data

  • Shing Chow Chan
  • , Li Zhang
  • , Ho Chun Wu
  • , Kai Man Tsui

Research output: Contribution to journal › Article › peer-review

21 Citations (Scopus)

Abstract

Unlike most conventional techniques with static model assumption, this paper aims to estimate the time-varying model parameters and identify significant genes involved at different timepoints from time course gene microarray data. We first formulate the parameter identification problem as a new maximum a posteriori probability estimation problem so that prior information can beincorporated as regularization terms to reduce the large estimation variance of the high dimensional estimation problem. Under this framework, sparsity and temporal consistency of the model parameters are imposed using L1-regularization and novel continuityconstraints, respectively. The resulting problem is solved using the L-BFGS method with the initial guess obtained from the partial least squares method. A novel forward validation measure is also proposed for the selection of regularization parameters, based on bothforward and current prediction errors. The proposed method is evaluated using a synthetic benchmark testing data and a publiclyavailable yeast Saccharomyces cerevisiae cell cycle microarray data. For the latter particularly, a number of significant genes identified at different timepoints are found to be biological significant according to previous findings in biological experiments. These suggest that the proposed approach may serve as a valuable tool for inferring time-varying gene regulatory networks in biological studies.

Original languageEnglish
Article number6867329
Pages (from-to)123-135
Number of pages13
JournalIEEE/ACM Transactions on Computational Biology and Bioinformatics
Volume12
Issue number1
DOIs
Publication statusPublished - 1 Jan 2015
Externally publishedYes

Keywords

  • Gene regulatory networks (GRNs)
  • L-BFGS algorithm
  • L1-regularization
  • MAP estimation
  • forward validation
  • nonlinear optimization
  • partial least squares regression
  • time course data analysis

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