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geeCRT (version 1.1.3)

Bias-Corrected GEE for Cluster Randomized Trials

Description

Population-averaged models have been increasingly used in the design and analysis of cluster randomized trials (CRTs). To facilitate the applications of population-averaged models in CRTs, the package implements the generalized estimating equations (GEE) and matrix-adjusted estimating equations (MAEE) approaches to jointly estimate the marginal mean models correlation models both for general CRTs and stepped wedge CRTs. Despite the general GEE/MAEE approach, the package also implements a fast cluster-period GEE method by Li et al. (2022) specifically for stepped wedge CRTs with large and variable cluster-period sizes and gives a simple and efficient estimating equations approach based on the cluster-period means to estimate the intervention effects as well as correlation parameters. In addition, the package also provides functions for generating correlated binary data with specific mean vector and correlation matrix based on the multivariate probit method in Emrich and Piedmonte (1991) or the conditional linear family method in Qaqish (2003) .

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Version

Install

install.packages('geeCRT')

Monthly Downloads

221

Version

1.1.3

License

GPL (>= 2)

Maintainer

Hengshi Yu

Last Published

February 19th, 2024

Functions in geeCRT (1.1.3)

print.cpgeeSWD

The print format for cpgeeSWD output
geemaee

GEE and Matrix-adjusted Estimating Equations (MAEE) for Estimating the Marginal Mean and Correlation Parameters in CRTs
sampleSWCRTSmall

simulated small SW-CRT data
sampleSWCRTLarge

simulated large SW-CRT data
print.geemaee

The print format for geemaee output
geeCRT

geeCRT: a package for implementing the bias-corrected generalized estimating equations in analyzing cluster randomized trials
simbinCLF

Generating Correlated Binary Data using the Conditional Linear Family Method.
cpgeeSWD

Cluster-Period GEE for Estimating the Mean and Correlation Parameters in Cross-Sectional SW-CRTs
simbinPROBIT

Generating Correlated Binary Data using the Multivariate Probit Method.