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Convergence rate of a collapsed Gibbs sampler for crossed random effects models

Published 7 Sep 2021 in stat.CO, math.ST, stat.ME, and stat.TH | (2109.02849v2)

Abstract: In this paper, we analyze the convergence rate of a collapsed Gibbs sampler for crossed random effects models. Our results apply to a substantially larger range of models than previous works, including models that incorporate missingness mechanism and unbalanced level data. The theoretical tools involved in our analysis include a connection between relaxation time and autoregression matrix, concentration inequalities, and random matrix theory.

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