Mathematical Model for the Public Campaign on Typhoid Fever Transmission and Control
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Abstract
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.
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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
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