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Revista de Matemática Teoría y Aplicaciones

versión impresa ISSN 1409-2433

Resumen

SOTO, José; INFANTE, Saba; CAMACHO, Franklin  y  AMARO, Isidro R.. Estimation of a mixed effects model using a partially observed diffusion process. Rev. Mat [online]. 2019, vol.26, n.1, pp.82-98. ISSN 1409-2433.  http://dx.doi.org/10.15517/rmta.v26i1.35527.

[22]

We consider a general mixed-effects model, where the variability of random effects of experimental individuals or units is incorporated through a stochastic differential equation. These models are useful for simultane- ously analysing data from repeated measurements taken in discrete time and with errors. A Markov chain Monte Carlo algorithm was implemented to make the statistical inference a posteriori. A diagnostic analysis was carried out on the estimated parameters to detect if the model is suitable and show its convergence, in addition to the traces and posterior densities are shown. The methodology is illustrated using simulated data.

Palabras clave : mixed effects models; stochastic differential equations; Markov chains; Monte Carlo algorithms.

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