Some Covariance Models for Longitudinal Count Data with Overdispersion

Publication Description
A family of covariance models for longitudinal counts with predictive covariates is presented. These models account for overdispersion, heteroscedasticity, and dependence among repeated observations. The approach is a quasi-likelihood regression similar to the formulation given by Liang and Zeger (1986, Biometrika 73, 13-22). Generalized estimating equations for both the covariate parameters and the variance-covariance parameters are presented. Large-sample properties of the parameter estimates are derived. The proposed methods are illustrated by an analysis of epileptic seizure count data arising from a study of progabide as an adjuvant therapy for partial seizures.

Primary Author
Peter F. Thall
Stephen C. Vail

Volume
46

Issue
3

Start Page
657

Other Pages
671

Publisher
Biometric Society

URL
https://www.jstor.org/stable/2532086

PMID
2242408



Reference Type
Journal Article

Periodical Full
Biometrics

Publication Year
1990

Publication Date
Sep 1,

Place of Publication
United States

ISSN/ISBN
0006-341X

Document Object Index
10.2307/2532086