activity
20082022
most citedShrinkage Estimation in Multilevel Normal Models

45 citations · 91 across the 7 of their papers we have counts for

collaborators

7 papers

stat.ME2022★ 2 cited

Balanced and Robust Randomized Treatment Assignments: The Finite Selection Model for the Health Insurance Experiment and Beyond

Ambarish Chattopadhyay, Carl N. Morris, Jose R. Zubizarreta

The Finite Selection Model (FSM) was developed by Carl Morris in the 1970s for the design of the RAND Health Insurance Experiment (HIE) (Morris 1979, Newhouse et al. 1993), one of…

stat.ME2021

Randomized and Balanced Allocation of Units into Treatment Groups Using the Finite Selection Model for R

Ambarish Chattopadhyay, Carl N. Morris, Jose R. Zubizarreta

The original Finite Selection Model (FSM) was developed in the 1970s to enhance the design of the RAND Health Insurance Experiment (HIE; Newhouse et al. 1993). At the time of its d…

stat.ME2016★ 7 cited

Rgbp: An R Package for Gaussian, Poisson, and Binomial Random Effects Models with Frequency Coverage Evaluations

Hyungsuk Tak, Joseph Kelly, Carl N. Morris

Rgbp is an R package that provides estimates and verifiable confidence intervals for random effects in two-level conjugate hierarchical models for overdispersed Gaussian, Poisson,…

math.ST2015★ 8 cited

Data-dependent Posterior Propriety of Bayesian Beta-Binomial-Logit Model

Hyungsuk Tak, Carl N. Morris

A Beta-Binomial-Logit model is a Beta-Binomial model with covariate information incorporated via a logistic regression. Posterior propriety of a Bayesian Beta-Binomial-Logit model…

stat.ME2012★ 45 cited

Shrinkage Estimation in Multilevel Normal Models

Carl N. Morris, Martin Lysy

This review traces the evolution of theory that started when Charles Stein in 1955 [In Proc. 3rd Berkeley Sympos. Math. Statist. Probab. I (1956) 197--206, Univ. California Press]…

stat.ME2011★ 25 cited

Estimating Random Effects via Adjustment for Density Maximization

Carl Morris, Ruoxi Tang

We develop and evaluate point and interval estimates for the random effects , having made observations $y_i|θ_i\stackrel{\m athit{ind}}{\sim}N[θ_i,V_i],i=1,...,k$ that follow…