GN-SCCA: GraphNet Based Sparse Canonical Correlation Analysis for Brain Imaging Genetics

被引:14
作者
Du, Lei [1 ]
Yan, Jingwen [1 ]
Kim, Sungeun [1 ]
Risacher, Shannon L. [1 ]
Huang, Heng [2 ]
Inlow, Mark [3 ]
Moore, Jason H. [4 ]
Saykin, Andrew J. [1 ]
Shen, Li [1 ]
机构
[1] Indiana Univ Sch Med, Radiol & Imaging Sci, Indianapolis, IN 46202 USA
[2] Univ Texas Arlington, Comp Sci & Engn, Arlington, TX 76019 USA
[3] Rose Hulman Inst Technol, Math, Terre Haute, IN 47803 USA
[4] Univ Penn, Sch Med, Biomed Informat, Philadelphia, PA 19104 USA
来源
BRAIN INFORMATICS AND HEALTH (BIH 2015) | 2015年 / 9250卷
关键词
VARIABLE SELECTION; PHENOTYPES; MCI; AD;
D O I
10.1007/978-3-319-23344-4_27
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Identifying associations between genetic variants and neuroimaging quantitative traits (QTs) is a popular research topic in brain imaging genetics. Sparse canonical correlation analysis (SCCA) has been widely used to reveal complex multi-SNP-multi-QT associations. Several SCCA methods explicitly incorporate prior knowledge into the model and intend to uncover the hidden structure informed by the prior knowledge. We propose a novel structured SCCA method using Graph constrained Elastic-Net (GraphNet) regularizer to not only discover important associations, but also induce smoothness between coefficients that are adjacent in the graph. In addition, the proposed method incorporates the covariance structure information usually ignored by most SCCA methods. Experiments on simulated and real imaging genetic data show that, the proposed method not only outperforms a widely used SCCA method but also yields an easy-to-interpret biological findings.
引用
收藏
页码:275 / 284
页数:10
相关论文
共 21 条
[1]   Voxel-based morphometry - The methods [J].
Ashburner, J ;
Friston, KJ .
NEUROIMAGE, 2000, 11 (06) :805-821
[2]   Towards a theoretical foundation for Laplacian-based manifold methods [J].
Belkin, M ;
Niyogi, P .
LEARNING THEORY, PROCEEDINGS, 2005, 3559 :486-500
[3]   Structure-constrained sparse canonical correlation analysis with an application to microbiome data analysis [J].
Chen, Jun ;
Bushman, Frederic D. ;
Lewis, James D. ;
Wu, Gary D. ;
Li, Hongzhe .
BIOSTATISTICS, 2013, 14 (02) :244-258
[4]  
Chen X., 2012, INT C ART INT STAT, V40, P291
[5]   An Efficient Optimization Algorithm for Structured Sparse CCA, with Applications to eQTL Mapping [J].
Chen X. ;
Liu H. .
Statistics in Biosciences, 2012, 4 (1) :3-26
[6]  
Chi EC, 2013, I S BIOMED IMAGING, P740
[7]  
Du L, 2014, LECT NOTES COMPUT SC, V8675, P329, DOI 10.1007/978-3-319-10443-0_42
[8]   Interpretable whole-brain prediction analysis with GraphNet [J].
Grosenick, Logan ;
Klingenberg, Brad ;
Katovich, Kiefer ;
Knutson, Brian ;
Taylor, Jonathan E. .
NEUROIMAGE, 2013, 72 :304-321
[9]  
Hibar Derrek P., 2011, Frontiers in Genetics, V2, P73, DOI 10.3389/fgene.2011.00073
[10]  
Kim S., 2009, PLOS GENETICS, V5