4.7 Article

Data exploration, quality control and testing in single-cell qPCR-based gene expression experiments

期刊

BIOINFORMATICS
卷 29, 期 4, 页码 461-467

出版社

OXFORD UNIV PRESS
DOI: 10.1093/bioinformatics/bts714

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资金

  1. Intramural Research Program of the National Institute of Allergy and Infectious Diseases, National Institute of Health [38650]
  2. Collaboration for AIDS Vaccine Discovery [38650]
  3. National Institute of Health [U19 AI089986-01, R01 EB008400]
  4. Bill & Melinda Gates Foundation [OPP1032325]

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Motivation: Cell populations are never truly homogeneous; individual cells exist in biochemical states that define functional differences between them. New technology based on microfluidic arrays combined with multiplexed quantitative polymerase chain reactions now enables high-throughput single-cell gene expression measurement, allowing assessment of cellular heterogeneity. However, few analytic tools have been developed specifically for the statistical and analytical challenges of single-cell quantitative polymerase chain reactions data. Results: We present a statistical framework for the exploration, quality control and analysis of single-cell gene expression data from microfluidic arrays. We assess accuracy and within-sample heterogeneity of single-cell expression and develop quality control criteria to filter unreliable cell measurements. We propose a statistical model accounting for the fact that genes at the single-cell level can be on (and a continuous expression measure is recorded) or dichotomously off (and the recorded expression is zero). Based on this model, we derive a combined likelihood ratio test for differential expression that incorporates both the discrete and continuous components. Using an experiment that examines treatment-specific changes in expression, we show that this combined test is more powerful than either the continuous or dichotomous component in isolation, or a t-test on the zero-inflated data. Although developed for measurements from a specific platform (Fluidigm), these tools are generalizable to other multi-parametric measures over large numbers of events.

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