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- W2181803161 abstract "Analysis of longitudinal count responses, afiected by one or more explanatory variables, requires adequate modeling of the correlations underlying the responses repeatedly collected over time. These correlation structures may be then used with the corresponding means and variances of the process to formulate quasi-likelihood estimating equations which can be solved to obtain reliable estimates of the regression parameters. True Gaussian ARMA-type correlation structures have been found to be more e‐cient against ’working’ as well as ’random efiects based’ correlation structures in analyzing Poisson longitudinal counts. Quite often, count responses are under-dispersed or over-dispersed relative to Poisson distribution. Com-Poisson distribution, due to its convincing properties, has been widely used to describe under- or over- dispersed count data in cross-sectional set up. However, there exists no application of Com-Poisson model in longitudinal case. The challenge lies in modeling the correlation structure of repeated Com-Poisson counts. In this paper, we provide the framework for developing and analysing a Com-Poisson model with AR(1)-type correlation structure under the longitudinal set-up." @default.
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- W2181803161 date "2011-01-01" @default.
- W2181803161 modified "2023-09-27" @default.
- W2181803161 title "Com-P oisson Model with AR(1)-type Correlation Structure for Longitudinal Count Response Data" @default.
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