Bifurcation Analysis on the Mathematical Model of Measles Disease Dynamics

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dc.contributor.authorSamuel Abubakar
dc.contributor.authorNinuola Ifeoluwa Akinwande
dc.contributor.authorSirajo Abdulrahman
dc.contributor.authorFestus Abiodun Oguntolu
dc.date.accessioned2025-05-05T14:17:35Z
dc.date.issued2013-12
dc.description.abstractIn this paper we proposed a Mathematical model of Measles disease dynamics. The Disease Free Equilibrium (DFE) state, Endemic Equilibrium (EE) states and the characteristic equation of the model were obtained. The condition for the stability of the Disease Free equilibrium state was obtained. We analyze the bifurcation of the Disease Free Equilibrium (DFE) and the result of the analysis was presented in a tabular form.
dc.identifier.citationS. Abubakar, N. I. Akinwande, S. Abdulrahman & F. A. Oguntolu (2013): Bifurcation Analysis on the Mathematical Model of Measles Disease Dynamics. Universal Journal of Applied Mathematics. 1(4): 212-216. http://www.hrpub.org/download/20131201/UJAM2-12600905.pdf
dc.identifier.doi10.13189/ujam.2013.010402
dc.identifier.issn2331-6446
dc.identifier.issn2331-6470
dc.identifier.urihttp://repository.futminna.edu.ng:4000/handle/123456789/1887
dc.language.isoen
dc.publisherHorizon Research Publishing Co., Ltd.
dc.relation.ispartofUniversal Journal of Applied Mathematics
dc.subjectEquilibrium State
dc.subjectCharacteristic Equation
dc.subjectStability
dc.titleBifurcation Analysis on the Mathematical Model of Measles Disease Dynamics
dc.typejournal-article
oaire.citation.issue4
oaire.citation.volume1

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