A MATHEMATICAL MODEL OF YELLOW FEVER DISEASE DYNAMICS INCORPORATING SPECIAL SATURATION INTERACTIONS FUNCTIONS
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Date
2017-05-05
Journal Title
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Publisher
1st SPS Biennial International Conference Federal University of Technology, Minna, Nigeria
Abstract
We proposed an Mathematical Model of Yellow Fever Disease Dynamics Incorporating Special Saturation
Process functions, obtained the equilibrium states of the model equations and analyzed same for stability.
Conditions for the elimination of the disease in the population are obtained as constraint inequalities on the
parameters using the basic reproduction number 0
R
demographic and epidemiological data.
.
Graphical simulations are presented using some
Description
Keywords
Basic Reproduction Number, Equilibrium States, Saturation Process, Stability