A package to estimate non-linear hierarchical models using the variational algorithms described in Goplerud (2022) and in Goplerud (2023). It also provides the option to improve an initial approximation using marginally augmented variational Bayes (MAVB) also described in Goplerud (2022). It can be installed from CRAN or the most-to-update version can be installed using devtools.
# CRAN
install.packages("vglmer")
# Up-to-Date GitHub Version
library(devtools)
devtools::install_github("mgoplerud/vglmer", dependencies = TRUE)
If you are interested in using partially factorized variational inference (Goplerud, Papaspiliopoulos, and Zanella 2023), please switch to the collapsed branch and install that version of the package. There are some important differences with this main branch, especially in terms of some vglmer_control naming conventions.
At present, vglmer can fit logistic, linear, and negative binomial outcomes with an arbitrary number of random effects. Details on negative binomial inference can be found here and are more experimental at the moment.
This package accepts "standard" glmer syntax of the form:
vglmer(formula = y ~ x + (x | g), data = data, family = 'binomial')
Splines can be estimated using v_s(x), similar to the functionality in mgcv, although with many fewer options.
vglmer(formula = y ~ v_s(x) + (x | g), data = data, family = 'binomial')
Many standard methods from lme4 work, e.g. fixef, coef, vcov, ranef, predict. Use format_vglmer to parse all parameters into a single data.frame. Estimation can be controlled via the numerous arguments to control using vglmer_control. At the moment, Schemes I, II, and III in Goplerud (2022) correspond to strong, partial, and weak. The default is strong which correspond to the strongest (worst) approximation. If the variance of the parameters is of interest, then weak will return better results.
Please make an issue on GitHub with any concerns you have.