Modeling of different covariance structures with the Bayesian method in repeated measurements
Abstract
Keywords
Mixed model , Monte Carlo methods , Prior distributions , Proc BGLIMM , MCMC
References
- Akaike, H., 1973. “Information theory and an extension of the maximum-likelihood principle, 267-281”. Proceedings of the Second International Symposium on Information Theory (Eds. B. N. Petrov & F. Caski), Akademiai Kiado, Budapest, Hungary.
- Başar, E.K. & M.Z. Fırat, 2016. Comparison of Methods of Estimating Variance Components In Nested Designs. Anadolu University Journal of Science and Technology B-Theoretical Sciences, 4 (1): 1-10.
- Blasco, A. & P.D.A. Blasco, 2017. Bayesian Data Analysis for Animal Scientists (Vol. 265). Springer, New York NY, USA, 293 pp.
- Calus, M.P.L., M.E. Goddard, Y.C.J. Wientjes, P.J. Bowman & B.J. Hayes, 2018. Multibreed genomic prediction using multitrait genomic residual maximum likelihood and multitask Bayesian variable selection. Journal of Dairy Science, 101 (5): 4279-4294.
- Chen, F., G. Brown & M. Stokes, 2016. “Fitting your favorite mixed models with PROC MCMC”. Proceedings of the SAS Global Forum 2016 Conference. Cary, NC: SAS Institute, Inc., 27 pp.
- Cnaan, A., N.M. Laird, & P. Slasor, 1997. Using the general linear mixed model to analyse unbalanced repeated measures and longitudinal data. Statistics in Medicine, 16 (20): 2349-2380.
- de Villemereuil, P., 2019. On the relevance of Bayesian statistics and MCMC for animal models. Journal of Animal Breeding and Genetics, 136 (5): 339-340.
- Eyduran, E. & Y. Akbaş, 2010. Comparison of different covariance structure used for experimental design with repeated measurement. The Journal of Animal & Plant Sciences, 20 (1): 44-51.
- Fikse, W.F., R. Rekaya & K.A. Weigel, 2003. Genotype× environment interaction for milk production in Guernsey cattle. Journal of Dairy Science, 86 (5): 1821-1827.
- Fitzmaurice, G.M., N.M. Laird & J.H. Ware, 2012. Applied Longitudinal Analysis. 2nd Ed. John Wiley & Sons, Boston, MA, 752 pp.