Mathematical Model for the Public Campaign on Typhoid Fever Transmission and Control
Main Article Content
In this paper, we examined the dynamics of the typhoid fever model; in order to validate our model formulations and governing equations, we first established the disease-free equilibrium (DFE) of the state as well as the endemic equilibrium (EE). This paper further performed the local stability of the disease-free equilibrium. The basic reproductive number, R0, is determined using the next generation matrix approach. finally, the paper demonstrated that, when R0 < 1 is less than one, the disease-free equilibrium is considered to be globally asymptotically stable, and it guarantees that the disease will eventually be eradicated.
How to Cite
Ale, S. ., Akande, S. A. ., Fadipe, B. ., Tiamiyu, A. ., & Rauf, Q. . (2022). Mathematical Model for the Public Campaign on Typhoid Fever Transmission and Control. International Journal on Recent Trends in Life Science and Mathematics, 9(3), 01–08. Retrieved from https://www.ijlsm.org/index.php/ijlsm/article/view/197