Adaptive Elastic-Net Sparse Principal Component Analysis for Pathway Association Testing

被引:7
作者
Chen, Xi [1 ]
机构
[1] Vanderbilt Univ, Dept Biostat, Nashville, TN 37232 USA
关键词
gene expression; microarray; pathway analysis; sparse principal component analysis; GENE SET ENRICHMENT; SINGULAR-VALUE DECOMPOSITION; WIDE EXPRESSION DATA; MICROARRAY DATA; RECEPTOR; SELECTION; THERAPY; LASSO; GAMMA;
D O I
10.2202/1544-6115.1697
中图分类号
Q5 [生物化学]; Q7 [分子生物学];
学科分类号
071010 ; 081704 ;
摘要
Pathway or gene set analysis has become an increasingly popular approach for analyzing high-throughput biological experiments such as microarray gene expression studies. The purpose of pathway analysis is to identify differentially expressed pathways associated with outcomes. Important challenges in pathway analysis are selecting a subset of genes contributing most to association with clinical phenotypes and conducting statistical tests of association for the pathways efficiently. We propose a two-stage analysis strategy: (1) extract latent variables representing activities within each pathway using a dimension reduction approach based on adaptive elastic-net sparse principal component analysis; (2) integrate the latent variables with the regression modeling framework to analyze studies with different types of outcomes such as binary, continuous or survival outcomes. Our proposed approach is computationally efficient. For each pathway, because the latent variables are estimated in an unsupervised fashion without using disease outcome information, in the sample label permutation testing procedure, the latent variables only need to be calculated once rather than for each permutation resample. Using both simulated and real datasets, we show our approach performed favorably when compared with five other currently available pathway testing methods.
引用
收藏
页数:22
相关论文
共 50 条
  • [31] A group adaptive elastic-net approach for variable selection in high-dimensional linear regression
    Hu, Jianhua
    Huang, Jian
    Qiu, Feng
    SCIENCE CHINA-MATHEMATICS, 2018, 61 (01) : 173 - 188
  • [32] Sparse Principal Component Analysis via Rotation and Truncation
    Hu, Zhenfang
    Pan, Gang
    Wang, Yueming
    Wu, Zhaohui
    IEEE TRANSACTIONS ON NEURAL NETWORKS AND LEARNING SYSTEMS, 2016, 27 (04) : 875 - 890
  • [33] Craniofacial similarity analysis through sparse principal component analysis
    Zhao, Junli
    Duan, Fuqing
    Pan, Zhenkuan
    Wu, Zhongke
    Li, Jinhua
    Deng, Qingqiong
    Li, Xiaona
    Zhou, Mingquan
    PLOS ONE, 2017, 12 (06):
  • [34] Eigenvectors from Eigenvalues Sparse Principal Component Analysis
    Frost, H. Robert
    JOURNAL OF COMPUTATIONAL AND GRAPHICAL STATISTICS, 2022, 31 (02) : 486 - 501
  • [35] Sparse Principal Component Analysis With Preserved Sparsity Pattern
    Seghouane, Abd-Krim
    Shokouhi, Navid
    Koch, Inge
    IEEE TRANSACTIONS ON IMAGE PROCESSING, 2019, 28 (07) : 3274 - 3285
  • [36] Sparse principal component analysis using bootstrap method
    Rahoma, Abdalhamid
    Imtiaz, Syed
    Ahmed, Salim
    CHEMICAL ENGINEERING SCIENCE, 2021, 246
  • [37] Sparse Principal Component Analysis for Natural Language Processing
    Drikvandi R.
    Lawal O.
    Annals of Data Science, 2023, 10 (01) : 25 - 41
  • [38] Sparse principal component analysis in medical shape modeling
    Sjostrand, Karl
    Stegmann, Mikkel B.
    Larsen, Rasmus
    MEDICAL IMAGING 2006: IMAGE PROCESSING, PTS 1-3, 2006, 6144
  • [39] Elastic-net regularization versus l1-regularization for linear inverse problems with quasi-sparse solutions
    Chen, De-Han
    Hofmann, Bernd
    Zou, Jun
    INVERSE PROBLEMS, 2017, 33 (01)
  • [40] Clustering and feature selection using sparse principal component analysis
    Ronny Luss
    Alexandre d’Aspremont
    Optimization and Engineering, 2010, 11 : 145 - 157