The R Journal: article published in 2019, volume 11:2

Resampling-Based Analysis of Multivariate Data and Repeated Measures Designs with the R Package MANOVA.RM PDF download
Sarah Friedrich, Frank Konietschke and Markus Pauly , The R Journal (2019) 11:2, pages 380-400.

Abstract Nonparametric statistical inference methods for a modern and robust analysis of longitudinal and multivariate data in factorial experiments are essential for research. While existing approaches that rely on specific distributional assumptions of the data (multivariate normality and/or equal covariance matrices) are implemented in statistical software packages, there is a need for user-friendly software that can be used for the analysis of data that do not fulfill the aforementioned assumptions and provide accurate p value and confidence interval estimates. Therefore, newly developed nonpara metric statistical methods based on bootstrapand permutation-approaches, which neither assume multivariate normality nor specific covariance matrices, have been implemented in the freely available R package MANOVA.RM. The package is equipped with a graphical user interface for plausible applications in academia and other educational purpose. Several motivating examples illustrate the application of the methods.

Received: 2019-04-08; online 2019-12-27, supplementary material, (1.4 KiB)
CRAN packages: stats, npmv, nparLD, GFD, SCGLR, car, flip, ffmanova, MANOVA.RM, RGtk2, plotrix, HSAUR, ellipse, multcomp
CRAN Task Views implied by cited CRAN packages: Graphics, Multivariate, SocialSciences, ClinicalTrials, Econometrics, Finance, Survival, TeachingStatistics


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@article{RJ-2019-051,
  author = {Sarah Friedrich and Frank Konietschke and Markus Pauly},
  title = {{black Resampling-Based Analysis of Multivariate Data and
          Repeated Measures Designs with the R Package MANOVA.RM}},
  year = {2019},
  journal = {{The R Journal}},
  doi = {10.32614/RJ-2019-051},
  url = {https://doi.org/10.32614/RJ-2019-051},
  pages = {380--400},
  volume = {11},
  number = {2}
}