MATHEMATICAL MODEL ON THE CO-INFECTION OF SARS-COVID-19 AND TUBERCULOSIS
Abstract
In this project work, the background of the Mathematical models on the co-infection of Sars covid-19 and Tuberculosis infection were studied. The co-infection of this diseases prove a very negative effect to the society. We use deterministic mathematical models to study the dynamic of Tuberculosis and Covid-19. The models were solved analytically using Homotopy perturbation Method (H.P.M). approximate solutions were obtained, which is a power series in a closed form. The solution converges first slowly that the model is mathematically epidemiological feasible and well poised.
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