Gene Regulatory Networks Reconstruction Using the Flooding-Pruning Hill-Climbing Algorithm
Linlin Xing1, Maozu Guo2,3,4, Xiaoyan Liu5
1School of Computer Science and Technology, Harbin Institute of Technology, Harbin 150001, China. xinglinlin@hit.edu.cn.
Genes
|July 11, 2018
Summary
A new Flooding-Pruning Hill-Climbing (FPHC) algorithm enhances Bayesian networks for gene regulatory network reconstruction. FPHC improves accuracy and speed, especially with limited biological samples.
Area of Science:
- Computational Biology
- Genomics
- Systems Biology
Background:
- The increasing volume of genomic data offers potential for improved gene regulatory network (GRN) reconstruction.
- Bayesian networks are promising for GRN reconstruction due to their probabilistic nature.
- Existing Bayesian network methods face challenges with excessive computation time and large sample size requirements.
Purpose of the Study:
- To introduce the Flooding-Pruning Hill-Climbing (FPHC) algorithm, a novel hybrid Bayesian network approach for GRN reconstruction.
- To address the limitations of existing methods, particularly in scenarios with limited biological samples.
Main Methods:
- Development of the FPHC algorithm, integrating Bayesian networks with a novel DPI Level concept based on data processing inequality (DPI).
- Utilizing a search-and-score approach within a restricted search space for network structure learning.
- Theoretical analysis and validation of FPHC effectiveness.
Main Results:
- FPHC demonstrates superior performance compared to standard hill climbing and Max-Min Hill-Climbing (MMHC) in terms of network structure and running time.
- The algorithm effectively identifies gene neighbors even with limited biological samples.
- Extensive experiments on known Bayesian networks and DREAM challenge datasets validate FPHC's efficacy.
Conclusions:
- The FPHC algorithm offers a more efficient and accurate solution for gene regulatory network reconstruction.
- FPHC is particularly well-suited for applications involving limited biological data, overcoming a key limitation of traditional methods.
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