In longitudinal studies where subjects are measured repeatedly, the effect strength of covariates may vary with time. Additionally, observations taken at one individual have to be considered as dependent. These two aspects are accommodated in a model which allows for time-varying coefficients and include subject-specific effects to account for heterogeneity of subjects. The proposed estimation procedure is based on a localized version of the marginal likelihood approach in generalized linear models with random coefficients. The efficiency of the estimation procedure is demonstrated in a small simulation study and an application to real data is given
We propose covariate adjustment methodology for a situation where one wishes to study the dependence...
Improving efficiency for regression coefficients and predicting trajectories of individuals are two ...
This project discusses the Generalized Estimating Equation (GEE) model and its application for longi...
Summary. The relationship between a primary endpoint and features of longitudinal profiles of a cont...
Likelihood-based marginalized models using random effects have become popular for analyzing longitud...
In the health and social sciences, longitudinal data have often been analyzed without taking into ac...
This paper proposes an extension of generalized linear models to the analysis of longitudinal data. ...
We consider a class of nonparametric marginal models in which the regres-sion coefficients are assum...
The authors consider regression analysis for binary data collected repeatedly over time on members o...
The current work deals with modelling longitudinal or repeated non-Gaussian measurements for a respi...
Generalized linear models with random effects and/or serial dependence are commonly used to analyze ...
We develop a new approach to using estimating equations to estimate marginal regression models for l...
Since their introduction in 1972, generalized linear models (GLMs) have proven useful in the general...
In most of the panel data literature, the role of individual-variant intercepts is to control for un...
This paper considers a panel data model with time-varying individual effects. The data are assumed t...
We propose covariate adjustment methodology for a situation where one wishes to study the dependence...
Improving efficiency for regression coefficients and predicting trajectories of individuals are two ...
This project discusses the Generalized Estimating Equation (GEE) model and its application for longi...
Summary. The relationship between a primary endpoint and features of longitudinal profiles of a cont...
Likelihood-based marginalized models using random effects have become popular for analyzing longitud...
In the health and social sciences, longitudinal data have often been analyzed without taking into ac...
This paper proposes an extension of generalized linear models to the analysis of longitudinal data. ...
We consider a class of nonparametric marginal models in which the regres-sion coefficients are assum...
The authors consider regression analysis for binary data collected repeatedly over time on members o...
The current work deals with modelling longitudinal or repeated non-Gaussian measurements for a respi...
Generalized linear models with random effects and/or serial dependence are commonly used to analyze ...
We develop a new approach to using estimating equations to estimate marginal regression models for l...
Since their introduction in 1972, generalized linear models (GLMs) have proven useful in the general...
In most of the panel data literature, the role of individual-variant intercepts is to control for un...
This paper considers a panel data model with time-varying individual effects. The data are assumed t...
We propose covariate adjustment methodology for a situation where one wishes to study the dependence...
Improving efficiency for regression coefficients and predicting trajectories of individuals are two ...
This project discusses the Generalized Estimating Equation (GEE) model and its application for longi...