Node-Structured Integrative Gaussian Graphical Model Guided by Pathway Information
- Authors
- Kim, SungHwan; Jhong, Jae-Hwan; Lee, JungJun; Koo, Ja-Yong; Lee, ByungYong; Han, SungWon
- Issue Date
- 2017
- Publisher
- HINDAWI LTD
- Citation
- COMPUTATIONAL AND MATHEMATICAL METHODS IN MEDICINE, v.2017
- Indexed
- SCIE
SCOPUS
- Journal Title
- COMPUTATIONAL AND MATHEMATICAL METHODS IN MEDICINE
- Volume
- 2017
- URI
- https://scholar.korea.ac.kr/handle/2021.sw.korea/140926
- DOI
- 10.1155/2017/8520480
- ISSN
- 1748-670X
- Abstract
- Up to date, many biological pathways related to cancer have been extensively applied thanks to outputs of burgeoning biomedical research. This leads to a newtechnical challenge of exploring and validating biological pathways that can characterize transcriptomic mechanisms across different disease subtypes. In pursuit of accommodating multiple studies, the joint Gaussian graphical model was previously proposed to incorporate nonzero edge effects. However, this model is inevitably dependent on post hoc analysis in order to confirm biological significance. To circumvent this drawback, we attempt not only to combine transcriptomic data but also to embed pathway information, well-ascertained biological evidence as such, into the model. To this end, we propose a novel statistical framework for fitting joint Gaussian graphical model simultaneously with informative pathways consistently expressed across multiple studies. In theory, structured nodes can be prespecified with multiple genes. The optimization rule employs the structured input-output lasso model, in order to estimate a sparse precision matrix constructed by simultaneous effects of multiple studies and structured nodes. With an application to breast cancer data sets, we found that the proposed model is superior in efficiently capturing structures of biological evidence (e.g., pathways). An R software package nsiGGM is publicly available at author's webpage.
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- Appears in
Collections - College of Political Science & Economics > Department of Statistics > 1. Journal Articles
- College of Engineering > School of Industrial and Management Engineering > 1. Journal Articles
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