Outcome variables in clinical studies sometimes include count data with inflation in two points (usually zero and k (k>0)). Doubly inflated models can be adopted for modeling these types of data. In statistical modeling, the association among subjects due to longitudinal or cluster study designs is considered by random effects models. In this article, we proposed a doubly inflated random effects model using the Bayesian approach for correlated count data with inflation in two values, and compared this model with Bayesian zero-inflated Poisson and Bayesian Poisson models. The parameters’ estimates by these models were obtained by Markov Chain Monte Carlo method using OpenBUGS software. Bayesian models were compared using the deviance info...
Count data are common in observational scientific investigations, and in many instances, such as twi...
© 2014 SAGE Publications. Count data are most commonly modeled using the Poisson model, or by one of...
We extend the family of Poisson and negative binomial models to derive the joint distribution of clu...
Most real life count data consists of some values that are more frequent than allowed by the common ...
Introduction: The most common index in dental studies is the decayed, missing, or filled teeth (dmft...
In this article we propose a multiple-inflation Poisson regression to model count response data cont...
We develop models for longitudinal count data with a large number of zeros, a feature known as zero-...
Marginalized zero-inflated count regression models have recently been introduced for the statistical...
Public health research often concerns relationships between exposures and correlated count outcomes....
OBJECTIVES: To examine the utility of the zero-inflated Poisson (ZIP) and zero-inflated negative bin...
BACKGROUND AND AIM: Recognizing the factors affecting the number of decayed and filled teeth has a m...
Over the past five to ten years, zero-inflated count regression models have been increasingly applie...
Health sciences research often involves analyses of repeated measurement or longitudinal count data ...
A natural approach to analyzing the effect of covariates on a count response variable is to use a P...
In health and social science and other fields where count data analysis is important, zero-inflated ...
Count data are common in observational scientific investigations, and in many instances, such as twi...
© 2014 SAGE Publications. Count data are most commonly modeled using the Poisson model, or by one of...
We extend the family of Poisson and negative binomial models to derive the joint distribution of clu...
Most real life count data consists of some values that are more frequent than allowed by the common ...
Introduction: The most common index in dental studies is the decayed, missing, or filled teeth (dmft...
In this article we propose a multiple-inflation Poisson regression to model count response data cont...
We develop models for longitudinal count data with a large number of zeros, a feature known as zero-...
Marginalized zero-inflated count regression models have recently been introduced for the statistical...
Public health research often concerns relationships between exposures and correlated count outcomes....
OBJECTIVES: To examine the utility of the zero-inflated Poisson (ZIP) and zero-inflated negative bin...
BACKGROUND AND AIM: Recognizing the factors affecting the number of decayed and filled teeth has a m...
Over the past five to ten years, zero-inflated count regression models have been increasingly applie...
Health sciences research often involves analyses of repeated measurement or longitudinal count data ...
A natural approach to analyzing the effect of covariates on a count response variable is to use a P...
In health and social science and other fields where count data analysis is important, zero-inflated ...
Count data are common in observational scientific investigations, and in many instances, such as twi...
© 2014 SAGE Publications. Count data are most commonly modeled using the Poisson model, or by one of...
We extend the family of Poisson and negative binomial models to derive the joint distribution of clu...