Mixed-Effects Models
Overview
Mixed-effects models study data grouped by people, sites, tasks, or other units, combining shared effects with group-specific deviations to account for dependence and heterogeneity. Common approaches include linear and generalized linear mixed models, Bayesian and likelihood-based estimation, and extensions using Gaussian processes, boosted trees, or neural networks for nonlinear relationships. They are used in settings such as longitudinal health studies, multimodal data, crop trials, and repeated measurements, with methods ranging from variational inference and Laplace approximation to scalable Krylov algorithms. A central challenge is balancing flexible predictions and computational scalability with interpretable effects, reliable uncertainty estimates, and stable inference when there are many random effects.
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