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Sample size calculation based on generalized linear models for differential expression analysis in RNA-seq data

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  • Li Chung-I

    (Department of Statistics, National Cheng Kung University, Tainan 701, Taiwan, Province of China)

  • Shyr Yu

    (Center for Quantitative Sciences, Vanderbilt University, 571 Preston Building, Nashville, TN, United States of America)

Abstract

As RNA-seq rapidly develops and costs continually decrease, the quantity and frequency of samples being sequenced will grow exponentially. With proteomic investigations becoming more multivariate and quantitative, determining a study’s optimal sample size is now a vital step in experimental design. Current methods for calculating a study’s required sample size are mostly based on the hypothesis testing framework, which assumes each gene count can be modeled through Poisson or negative binomial distributions; however, these methods are limited when it comes to accommodating covariates. To address this limitation, we propose an estimating procedure based on the generalized linear model. This easy-to-use method constructs a representative exemplary dataset and estimates the conditional power, all without requiring complicated mathematical approximations or formulas. Even more attractive, the downstream analysis can be performed with current R/Bioconductor packages. To demonstrate the practicability and efficiency of this method, we apply it to three real-world studies, and introduce our on-line calculator developed to determine the optimal sample size for a RNA-seq study.

Suggested Citation

  • Li Chung-I & Shyr Yu, 2016. "Sample size calculation based on generalized linear models for differential expression analysis in RNA-seq data," Statistical Applications in Genetics and Molecular Biology, De Gruyter, vol. 15(6), pages 491-505, December.
  • Handle: RePEc:bpj:sagmbi:v:15:y:2016:i:6:p:491-505:n:3
    DOI: 10.1515/sagmb-2016-0008
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    References listed on IDEAS

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    1. John D. Storey, 2002. "A direct approach to false discovery rates," Journal of the Royal Statistical Society Series B, Royal Statistical Society, vol. 64(3), pages 479-498, August.
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