Extending the Box–Cox transformation to the linear mixed model
By Matthew J. Gurka, Lloyd J. Edwards, Keith E. Muller, L. Kupper. 2006
118 citations recorded by the source corpus.
Subfields: Genetics, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/2cd8c655f6c0a6fc1f29b9bf7f1805fa1ce09563
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In Genetics
In Statistics and Probability
- Natalia Rojas-Perilla
- John A. D. Aston
- Li‐Chun Zhang
- Nikos Tzavidis
- Jonathan P. Evans
- Timo Schmid
- Jeng-Min Chiou
- Angela Luna
Citations in the corpus
- From start to finish: a framework for the production of small area official statistics (2018, methodology): “…transformation is defined by Tλ.yik/= ⎧⎨ ⎩ .yik + c/λ −1 κλ−1λ , λ =0, κ log.yik + c/, λ=0, .8/ for yik >−c, where c is a fixed parameter, which makes the data positive to enable the use of the Box–Cox transformation, and κ is the geometric mean of yik (Box and Cox, 1964; Gurka et al., 2006).”
- Linguistic pitch analysis using functional principal component mixed effect models (2010, methodology): “This has been previously examined for linear mixed effect models (Gurka et al., 2006).”