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Tree-structured logistic model for over-dispersed binomial data with application to modeling developmental effects (1997)

by H Ahn, J J Chen
Venue:Biometrics
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On the multivariate probit model for exchangeable binary data with covariates

by Catalina Stefanescu, Bruce W. Turnbull , 2005
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Marginal Models with Multiplicative Variance Components for Over-dispersed Binomial Data

by James J. Chen, Hongshik Ahn , 1997
"... this paper is to present a heuristic derivation of the variance-covariance structures of the binomial proportions obtained from designs involving one or two random components. The random components may be nested, or occur in an analysis of covariance models. For a design with only one random compone ..."
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this paper is to present a heuristic derivation of the variance-covariance structures of the binomial proportions obtained from designs involving one or two random components. The random components may be nested, or occur in an analysis of covariance models. For a design with only one random component, the models can reduce to an over-dispersion model (Williams, 1982) or an equal correlation structure model (Zeger and Liang, 1986; Prentice, 1988). Unlike the GEE approach, the present paper uses the multivariate over-dispersed binomial instead of the multivariate binary outcomes. This paper derives a tractable variance-covariance form that characterizes the underlying covariance structure of the over-dispersed binomial outcomes explicitly. The variance-covariance component parameters are estimated directly. The derivation is similar to that of the random effects modeling (e.g., Miller and Landis, 1991) but the parameters are modeled in a multiplicative rather than additive formulation. 3 Two-Way Layout Models
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