Please use this identifier to cite or link to this item: http://ir.futminna.edu.ng:8080/jspui/handle/123456789/11508
Title: ANALYTICAL SOLUTION OF A MATHEMATICAL MODEL OF TUBERCULOSIS WITH PASSIVELY IMMUNE COMPARTMENT
Authors: Enagi, Abdullah Idris
Ibrahim, Mohammed Olanrewaju
Bako, Deborah Ushafa
Keywords: Tuberculosis
Immunity
Analytical Solution
Homotopy Perturbation
Numerical Simulations
Issue Date: Dec-2019
Publisher: Mediterranean Publications Research International, International Journal of Sustainable Development
Citation: Enagi, A. I. M. O. Ibrahim and D. U. Bako (2019). ANALYTICAL SOLUTION OF A MATHEMATICAL MODEL OF TUBERCULOSIS WITH PASSIVELY IMMUNE COMPARTMENT
Series/Report no.: 10 (2);19-36
Abstract: In this study, we proposed a Mathematical Model of tuberculosis dynamics. The model is a system of four first order ordinary differential equations. The population is partitioned into four compartments of passively immune infant class , Susceptible , Infected and Recovered . The analytical solutions using Homotopy Perturbation method (HPM) were obtained. Graphical profiles for each of the four compartments were obtained using MAPLE computer software package. The results shows that the disease has a tendency of dying out with time when there is high recovery rate.
URI: http://repository.futminna.edu.ng:8080/jspui/handle/123456789/11508
ISSN: 2760-4106
Appears in Collections:Mathematics

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