Small-sample estimation of negative binomial dispersion, with applications to SAGE data.
By Mark D. Robinson, Gordon K. Smyth. Biostatistics, 2007
1,128 citations recorded by the source corpus.
Subfields: Management Science and Operations Research, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/944006623073b2ea016b1040c64a74e857974bfc
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Management Science and Operations Research
- Yunshun Chen
- Davis J. McCarthy
- Wolfgang Huber
- Simon Anders
- Charlotte Soneson
- Mauro Delorenzi
- Thomas J. Hardcastle
- Krystyna A. Kelly
In Statistics and Probability
- Wolfgang Huber
- Yunshun Chen
- Gordon K. Smyth
- Simon Anders
- Mark D. Robinson
- Davis J. McCarthy
- Charlotte Soneson
- Aaron T. L. Lun
Citations in the corpus
- Classes and continua of hippocampal CA1 inhibitory neurons revealed by single-cell transcriptomics (2017, positive): “All three methods were based on the observation that RNA counts within a homogeneous population can be approximated using a negative binomial distribution (See methods; Lu et al., 2005; Robinson and Smyth, 2008).”
- Differential expression analysis for sequence count data (2010, methodology): “Robinson and Smyth [11] employed a technique they called quantile-adjusted conditional maximum likelihood to find an unbiased estimate for the raw SCV.”
- Classes and continua of hippocampal CA 1 inhibitory neurons revealed by single ‐ cell transcriptomics (2017, methodology): “All three methods were based on the observation that RNA counts within a homogeneous population can be approximated using a negative binomial distribution (See methods; Lu et al., 2005; Robinson and Smyth, 2008).”
- Applications of next-generation sequencing to the study of biological invasions (2015, methodology): “As a result, a variety of methods have been proposed based on negative binomial distributions (Robinson et al., 2010), common dispersal models (Robinson and Smyth, 2008), and Bayesian techniques (Hardcastle and Kelly, 2010).”
- edgeR v4: powerful differential analysis of sequencing data with expanded functionality and improved support for small counts and larger datasets (2024, neutral): “Obtaining an unbiased estimator of the NB-dispersion is not straightforward because regular maximum likelihood estimation is biased leading to under-estimated dispersions [ 5 ].”
- A comparison of statistical methods for detecting differentially expressed genes from RNA-seq data. (2012, positive): “Robinson and Smyth (2008) proposed to use a common dispersion for all genes to achieve a better estimate of the dispersion parameter.”
- Moderated estimation of fold change and dispersion for RNA-seq data with DESeq2 (2014, neutral): “This adjustment, first used in the context of dispersion estimation for SAGE data [47] and then for HTS data [3] in edgeR, corrects for the negative bias of dispersion estimates from using the maximum likelihood estimates (MLE) for the fitted values μ̂ij (analogous to Bessel’s correction in the usua”
- Effects of library size variance, sparsity, and compositionality on the analysis of microbiome data (2015, methodology): “These may additionally be useful for microbial marker gene data 193 (Anders & Huber 2010; Anders et al. 2013; Law et al. 2014; Love MI 2014; McMurdie & 194 Holmes 2014; Paulson et al. 2013; Robinson et al. 2010; Robinson & Smyth 2008).”
- TCC: an R package for comparing tag count data with robust normalization strategies (2013, methodology): “For example, the R package edgeR [8] uses a global scaling method, the trimmed mean of M values (TMM) method [15], in the data normalization step and an exact test for the negative binomial (NB) distribution [16] in the identification step.”
- voom: precision weights unlock linear model analysis tools for RNA-seq read counts (2014, background): “This is the same context as assumed by a number of previous articles [18, 20, 13, 21, 34].”
- Detecting differential usage of exons from RNA-seq data (2012, methodology): “Subsequently, Robinson and coworkers presented the edgeR method (Robinson and Smyth 2007, 2008; Robinson et al. 2010b), which introduced the use of the negative binomial distribution to RNA-seq analysis.”
- Finding consistent patterns: A nonparametric approach for identifying differential expression in RNA-Seq data (2013, methodology): “These methods are parametric: they assume that (maybe after some simple transformation) each Nij is drawn from a particular distribution, such as Gaussian ([4, 12]), Poisson ([16, 7, 32, 11, 14]), negative binomial ([23, 24, 22, 11, 1]), et al ([2, 15]).”
- baySeq: Empirical Bayesian methods for identifying differential expression in sequence count data (2010, methodology): “Robinson and Smyth derived an ‘ exact test ’ method based on the negative binomial distribution [8], and further developed this approach using a moderated test statistic sharing information across genomic locations to stabilize dispersion estimation in small samples [9].”
- A comparison of methods for differential expression analysis of RNA-seq data (2013, methodology): “The first suggestion [12] was to assume that all genes had the same dispersion parameter.”
- A scaling normalization method for differential expression analysis of RNA-seq data (2010, neutral): “[12], a Poisson regression [6] with library size and TMM normalization and a Poisson exact test [8] with library size and TMM normalization.”