Dynamics of a discrete hepatitis B virus model
Abstract
Mathematical models are used to study the epidemic diseases to understand the dynamics of disease spreading. In biomathematics, mathematical modeling is considered as a powerful tool to help in interpreting the experimental results of biological phenomena involved in the spreading of disease in more precise way. By using these models, one can estimates the nature of the spread of Hepatitis B virus. So in this paper, we study dynamical properties of a discrete Hepatitis B virus (HBV) model. More precisely, local dynamical properties at equilibrium states are examined by basic reproduction number. Furthermore, we also studied rate of convergence, local and global dynamics at equilibrium states of a discrete HBV model. Finally, theoretical results are confirmed numerically.
- Published
- 11 March 2024
- Volume
- 2024 (2024)
- License
- CC BY 3.0
Copyright © 2024 Abdul Qadeer Khan, Fakhra Bibi, Yasser Salah El Saman, Said Bourazza. This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.
Cite this article
A. Q. Khan, F. Bibi, Y. S. El Saman, S. Bourazza, Dynamics of a discrete hepatitis B virus model, Commun. Math. Biol. Neurosci. 2024 (2024), 30. https://doi.org/10.28919/cmbn/8311
BibTeX
@article{Khan2024,
author = {Khan, Abdul Qadeer and Bibi, Fakhra and El Saman, Yasser Salah and Bourazza, Said},
title = {Dynamics of a discrete hepatitis B virus model},
journal = {Commun. Math. Biol. Neurosci.},
volume = {2024},
year = {2024},
pages = {30},
doi = {10.28919/cmbn/8311}
}