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Journal of Applied Sciences and Environmental Management
World Bank assisted National Agricultural Research Project (NARP) - University of Port Harcourt
ISSN: 1119-8362
Vol. 21, No. 4, 2017, pp. 626-638
Bioline Code: ja17067
Full paper language: English
Document type: Research Article
Document available free of charge

Journal of Applied Sciences and Environmental Management, Vol. 21, No. 4, 2017, pp. 626-638

 en Analysis of a Mathematical Model to Investigate the Dynamics of Dengue Fever
JAMES, ANDRAWUS & EGUDA, FELIX YAKUBU

Abstract

In this paper, we formulated a compartmental model to investigate the dynamics of dengue fever in a population with some measure of disease control. We qualitatively and quantitatively analyzed the model and found that the model has a disease free equilibrium (DFE), an endemic equilibrium point and undergoes the phenomenon of backward bifurcation. It was also discovered that Dengue can be eliminated irrespective of the initial size of the infected population whenever the effective reproduction number is less than one. Numerical simulations were carried out on the model and effective control measures were proposed that will result in reducing the burden of the disease in the population.

Keywords
Dengue Fever; Mathematical Model; Equilibrium, Bifurcation analysis; Effective reproduction number; Stability.

 
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