Inferential, robust non-negative matrix factorization analysis of microarray data

被引:46
|
作者
Fogel, Paul
Young, S. Stanley
Hawkins, Douglas M.
Ledirac, Nathalie
机构
[1] Natl Inst Stat Sci, Res Triangle Pk, NC 27709 USA
[2] Univ Minnesota, Sch Stat, Minneapolis, MN 55455 USA
[3] INRA, Ctr Rech, Lab Toxicol Cellulaire & Mol, F-06903 Sophia Antipolis, France
关键词
D O I
10.1093/bioinformatics/btl550
中图分类号
Q5 [生物化学];
学科分类号
071010 ; 081704 ;
摘要
Motivation: Modern methods such as microarrays, proteomics and metabolomics often produce datasets where there are many more predictor variables than observations. Research in these areas is often exploratory; even so, there is interest in statistical methods that accurately point to effects that are likely to replicate. Correlations among predictors are used to improve the statistical analysis. We exploit two ideas: non-negative matrix factorization methods that create ordered sets of predictors; and statistical testing within ordered sets which is done sequentially, removing the need for correction for multiple testing within the set. Results: Simulations and theory point to increased statistical power. Computational algorithms are described in detail. The analysis and biological interpretation of a real dataset are given. In addition to the increased power, the benefit of our method is that the organized gene lists are likely to lead better understanding of the biology.
引用
收藏
页码:44 / 49
页数:6
相关论文
共 50 条
  • [21] Intelligent Microarray Data Analysis through Non-negative Matrix Factorization to Study Human Multiple Myeloma Cell Lines
    Casalino, Gabriella
    Coluccia, Mauro
    Pati, Maria L.
    Pannunzio, Alessandra
    Vacca, Angelo
    Scilimati, Antonio
    Perrone, Maria G.
    APPLIED SCIENCES-BASEL, 2019, 9 (24):
  • [22] Part-Based Data Analysis with Masked Non-negative Matrix Factorization
    Casalino, Gabriella
    Del Buono, Nicoletta
    Mencar, Corrado
    COMPUTATIONAL SCIENCE AND ITS APPLICATIONS, PART VI - ICCSA 2014, 2014, 8584 : 440 - 454
  • [23] Dropout non-negative matrix factorization
    Zhicheng He
    Jie Liu
    Caihua Liu
    Yuan Wang
    Airu Yin
    Yalou Huang
    Knowledge and Information Systems, 2019, 60 : 781 - 806
  • [24] Non-negative matrix factorization on kernels
    Zhang, Daoqiang
    Zhou, Zhi-Hua
    Chen, Songcan
    PRICAI 2006: TRENDS IN ARTIFICIAL INTELLIGENCE, PROCEEDINGS, 2006, 4099 : 404 - 412
  • [25] Non-negative Matrix Factorization: A Survey
    Gan, Jiangzhang
    Liu, Tong
    Li, Li
    Zhang, Jilian
    COMPUTER JOURNAL, 2021, 64 (07): : 1080 - 1092
  • [26] Collaborative Non-negative Matrix Factorization
    Benlamine, Kaoutar
    Grozavu, Nistor
    Bennani, Younes
    Matei, Basarab
    ARTIFICIAL NEURAL NETWORKS AND MACHINE LEARNING - ICANN 2019: TEXT AND TIME SERIES, PT IV, 2019, 11730 : 655 - 666
  • [27] INFINITE NON-NEGATIVE MATRIX FACTORIZATION
    Schmidt, Mikkel N.
    Morup, Morten
    18TH EUROPEAN SIGNAL PROCESSING CONFERENCE (EUSIPCO-2010), 2010, : 905 - 909
  • [28] Non-negative Matrix Factorization for EEG
    Jahan, Ibrahim Salem
    Snasel, Vaclav
    2013 INTERNATIONAL CONFERENCE ON TECHNOLOGICAL ADVANCES IN ELECTRICAL, ELECTRONICS AND COMPUTER ENGINEERING (TAEECE), 2013, : 183 - 187
  • [29] Algorithms for non-negative matrix factorization
    Lee, DD
    Seung, HS
    ADVANCES IN NEURAL INFORMATION PROCESSING SYSTEMS 13, 2001, 13 : 556 - 562
  • [30] Robust Manhattan non-negative matrix factorization for image recovery and representation
    Dai, Xiangguang
    Su, Xiaojie
    Zhang, Wei
    Xue, Fangzheng
    Li, Huaqing
    INFORMATION SCIENCES, 2020, 527 : 70 - 87