A Mathematical Model of a Yellow Fever Dynamics with Vaccination

dc.contributor.authorF. A. Oguntolu
dc.contributor.authorN. I. Akinwande
dc.contributor.authorS. A. Somma
dc.contributor.authorF. Y. Eguda
dc.contributor.authorT. T. Ashezua
dc.date.accessioned2025-05-21T15:16:43Z
dc.date.issued2015-11
dc.description.abstractIn this paper, a mathematical model describing the dynamics of yellow fever epidemics, which involves the interactions of two principal communities of Hosts (Humans) and vectors (mosquitoes) is considered. The existence and uniqueness of solutions of the model were examined by actual solution. We conduct local stability analysis for the model. The results show that it is stable under certain conditions. The system of equations describing the phenomenon was solved analytically using parameter-expanding method coupled with direct integration. The results are presented graphically and discussed. It is discovered that improvement in Vaccination strategies will eradicate the epidemics.
dc.identifier.citationF. A. Oguntolu, N. I. Akinwande, S. A. Somma, F. Y. Eguda & T. T. Ashezua. (2015). A Mathematical Model of a Yellow Fever Dynamics with Vaccination. Journal of the Nigerian Association of Mathematical Physics 32: 229-236.
dc.identifier.urihttp://repository.futminna.edu.ng:4000/handle/123456789/2033
dc.language.isoen
dc.publisherJournal of the Nigerian Association of Mathematical Physics
dc.subjectYellow fever
dc.subjectModel
dc.subjectVaccination
dc.subjectEpidemics
dc.titleA Mathematical Model of a Yellow Fever Dynamics with Vaccination
dc.typeArticle

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