A Bayesian Poisson-lognormal Model for Count Data for Multiple-Trait Multiple-Environment Genomic-Enabled Prediction
Author(s) -
Osval A. MontesinosLópez,
Abelardo MontesinosLópez,
José Crossa,
Fernando H. Toledo,
J. Cricelio Montesinos-López,
P. K. Singh,
Philomin Juliana,
Josafhat SalinasRuíz
Publication year - 2017
Publication title -
g3 genes genomes genetics
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 1.468
H-Index - 66
ISSN - 2160-1836
DOI - 10.1534/g3.117.039974
Subject(s) - markov chain monte carlo , gibbs sampling , prior probability , bayesian probability , trait , poisson distribution , computer science , statistics , count data , data set , data mining , artificial intelligence , mathematics , programming language
When a plant scientist wishes to make genomic-enabled predictions of multiple traits measured in multiple individuals in multiple environments, the most common strategy for performing the analysis is to use a single trait at a time taking into account genotype × environment interaction (G × E), because there is a lack of comprehensive models that simultaneously take into account the correlated counting traits and G × E. For this reason, in this study we propose a multiple-trait and multiple-environment model for count data. The proposed model was developed under the Bayesian paradigm for which we developed a Markov Chain Monte Carlo (MCMC) with noninformative priors. This allows obtaining all required full conditional distributions of the parameters leading to an exact Gibbs sampler for the posterior distribution. Our model was tested with simulated data and a real data set. Results show that the proposed multi-trait, multi-environment model is an attractive alternative for modeling multiple count traits measured in multiple environments.
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