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Accurate and fast feature selection workflow for high-dimensional omics data

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Listed:
  • Yasset Perez-Riverol
  • Max Kuhn
  • Juan Antonio Vizcaíno
  • Marc-Phillip Hitz
  • Enrique Audain

Abstract

We are moving into the age of ‘Big Data’ in biomedical research and bioinformatics. This trend could be encapsulated in this simple formula: D = S * F, where the volume of data generated (D) increases in both dimensions: the number of samples (S) and the number of sample features (F). Frequently, a typical omics classification includes redundant and irrelevant features (e.g. genes or proteins) that can result in long computation times; decrease of the model performance and the selection of suboptimal features (genes and proteins) after the classification/regression step. Multiple algorithms and reviews has been published to describe all the existing methods for feature selection, their strengths and weakness. However, the selection of the correct FS algorithm and strategy constitutes an enormous challenge. Despite the number and diversity of algorithms available, the proper choice of an approach for facing a specific problem often falls in a ‘grey zone’. In this study, we select a subset of FS methods to develop an efficient workflow and an R package for bioinformatics machine learning problems. We cover relevant issues concerning FS, ranging from domain’s problems to algorithm solutions and computational tools. Finally, we use seven different proteomics and gene expression datasets to evaluate the workflow and guide the FS process.

Suggested Citation

  • Yasset Perez-Riverol & Max Kuhn & Juan Antonio Vizcaíno & Marc-Phillip Hitz & Enrique Audain, 2017. "Accurate and fast feature selection workflow for high-dimensional omics data," PLOS ONE, Public Library of Science, vol. 12(12), pages 1-14, December.
  • Handle: RePEc:plo:pone00:0189875
    DOI: 10.1371/journal.pone.0189875
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    References listed on IDEAS

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    2. Li, Baibing & Martin, Elaine B. & Morris, A. Julian, 2002. "On principal component analysis in L1," Computational Statistics & Data Analysis, Elsevier, vol. 40(3), pages 471-474, September.
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