Title of article :
Zero inflated Poisson and negative binomial regression models: application in education
Author/Authors :
Salehi, Masoud Department of Biostatistics - School of Public Health - Iran University of Medical Sciences, Tehran, Iran , Roudbari, Masoud Antimicrobial Resistance Research Center - Rasoul-e-Akram Hospital - Department of Biostatistics - School of Public Health - Iran University of Medical Sciences, Tehran, Iran
Abstract :
Background: The number of failed courses and semesters in students are indicators of their performance.
These amounts have zero inflated (ZI) distributions. Using ZI Poisson and negative binomial
distributions we can model these count data to find the associated factors and estimate the parameters.
This study aims at to investigate the important factors related to the educational performance
of students.
Methods: This cross-sectional study performed in 2008-2009 at Iran University of Medical Sciences
(IUMS) with a population of almost 6000 students, 670 students selected using stratified random
sampling. The educational and demographical data were collected using the University records. The
study design was approved at IUMS and the students’ data kept confidential. The descriptive statistics
and ZI Poisson and negative binomial regressions were used to analyze the data. The data were
analyzed using STATA.
Results: In the number of failed semesters, Poisson and negative binomial distributions with ZI,
students’ total average and quota system had the most roles. For the number of failed courses, total
average, and being in undergraduate or master levels had the most effect in both models.
Conclusion: In all models the total average have the most effect on the number of failed courses or
semesters. The next important factor is quota system in failed semester and undergraduate and master
levels in failed courses. Therefore, average has an important inverse effect on the numbers of
failed courses and semester.
Keywords :
Student , Failure , Semester , Course , Zero inflated
Journal title :
Astroparticle Physics