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Generalised Linear Mixed Model Selection
Provides tools for fitting sparse generalised linear mixed models with l0
regularisation. Selects fixed and random effects under the hierarchy constraint that fixed effects
must precede random effects. Uses coordinate descent and local search algorithms to rapidly
deliver near-optimal estimates. Gaussian and binomial response families are currently supported.
For more details see Thompson, Wand, and Wang (2025)
Bias Diagnostic for Linear Mixed Models
Provides a function to perform bias diagnostics on linear mixed models fitted with lmer() from the 'lme4' package. Implements permutation tests for assessing the bias of fixed effects, as described in Karl and Zimmerman (2021)
Multilevel/Mixed Model Helper Functions
A collection of miscellaneous helper function for running multilevel/mixed models in 'lme4'. This package aims to provide functions to compute common tasks when estimating multilevel models such as computing the intraclass correlation and design effect, centering variables, estimating the proportion of variance explained at each level, pseudo-R squared, random intercept and slope reliabilities, tests for homogeneity of variance at level-1, and cluster robust and bootstrap standard errors. The tests and statistics reported in the package are from Raudenbush & Bryk (2002, ISBN:9780761919049), Hox et al. (2018, ISBN:9781138121362), and Snijders & Bosker (2012, ISBN:9781849202015).
Solving Mixed Model Equations in R
Structural multivariate-univariate linear mixed model solver for estimation of multiple random effects with unknown variance-covariance structures (e.g., heterogeneous and unstructured) and known covariance among levels of random effects (e.g., pedigree and genomic relationship matrices) (Covarrubias-Pazaran, 2016
Heritability Estimation from Mixed Models
Reporting heritability estimates is an important to quantitative genetics
studies and breeding experiments. Here we provide functions to calculate various broad-sense
heritabilities from 'asreml' and 'lme4' model objects. All methods we have implemented
in this package have extensively discussed in the article by Schmidt et al. (2019)
Graphical Markov Models with Mixed Graphs
Provides functions for defining mixed graphs containing three types of edges, directed, undirected and bi-directed, with possibly multiple edges. These graphs are useful because they capture fundamental independence structures in multivariate distributions and in the induced distributions after marginalization and conditioning. The package is especially concerned with Gaussian graphical models for (i) ML estimation for directed acyclic graphs, undirected and bi-directed graphs and ancestral graph models (ii) testing several conditional independencies (iii) checking global identification of DAG Gaussian models with one latent variable (iv) testing Markov equivalences and generating Markov equivalent graphs of specific types.
Likelihood-Based Boosting for Generalized Mixed Models
Likelihood-based boosting approaches for generalized mixed models are provided.
Mixed Models for Biological, Clustered and Longitudinal Data
Fits and interprets mixed-effects models for clustered,
longitudinal and heterogeneous biological data. Provides variance
partitioning, intraclass correlation, penalized likelihood summaries,
a heterogeneous-data information criterion, model comparison,
diagnostics, and ensemble-style summaries for multilevel data. The
package is designed as a complementary, interpretable workflow around
established mixed-model methods. Methods for intraclass correlation
and variance partitioning are informed by Nakagawa and Schielzeth
(2010)
Longitudinal Drift-Diffusion Mixed Models (LDDMM)
Implementation of the drift-diffusion mixed model for category learning as described in Paulon et al. (2021)
Power Analysis for Random Effects in Mixed Models
Simulation functions to assess or explore the power of a dataset to estimates significant random effects (intercept or slope) in a mixed model. The functions are based on the "lme4" and "lmerTest" packages.