Integrative Analysis of Multi-Omics Data Based on Blockwise Sparse Principal Components

Int J Mol Sci. 2020 Nov 2;21(21):8202. doi: 10.3390/ijms21218202.

Abstract

The recent development of high-throughput technology has allowed us to accumulate vast amounts of multi-omics data. Because even single omics data have a large number of variables, integrated analysis of multi-omics data suffers from problems such as computational instability and variable redundancy. Most multi-omics data analyses apply single supervised analysis, repeatedly, for dimensional reduction and variable selection. However, these approaches cannot avoid the problems of redundancy and collinearity of variables. In this study, we propose a novel approach using blockwise component analysis. This would solve the limitations of current methods by applying variable clustering and sparse principal component (sPC) analysis. Our approach consists of two stages. The first stage identifies homogeneous variable blocks, and then extracts sPCs, for each omics dataset. The second stage merges sPCs from each omics dataset, and then constructs a prediction model. We also propose a graphical method showing the results of sparse PCA and model fitting, simultaneously. We applied the proposed methodology to glioblastoma multiforme data from The Cancer Genome Atlas. The comparison with other existing approaches showed that our proposed methodology is more easily interpretable than other approaches, and has comparable predictive power, with a much smaller number of variables.

Keywords: dimensional reduction; multi-omics data; sparse principal component analysis; variable clustering.

MeSH terms

  • Algorithms
  • Brain Neoplasms / genetics*
  • Brain Neoplasms / metabolism
  • Cluster Analysis
  • Computational Biology / methods*
  • Computer Graphics
  • DNA Methylation
  • Genome, Human
  • Genomics / methods
  • Glioblastoma / genetics*
  • Glioblastoma / metabolism
  • Humans
  • Models, Statistical
  • Neoplasms / genetics*
  • Principal Component Analysis
  • Proportional Hazards Models
  • ROC Curve