An Appraisal on the Application of Reproduction Number for the Stability Analysis of Disease - Free Equilibrium State for S-I-R Type Models

dc.contributor.authorAbdurrahman, Nurat Olamide
dc.contributor.authorSomma S. A.
dc.contributor.authorAkinwande, N. I.
dc.contributor.authorAshezua, T. T.
dc.contributor.authorGweryina, R.
dc.date.accessioned2025-04-15T15:08:32Z
dc.date.issued2024-02-28
dc.description.abstractOne of the key ideas in mathematical biology is the basic reproduction number, which can be utilized to comprehend how a disease epidemic profile might evolve in the future. The basic reproduction number, represented by R0 , is the anticipated number of secondary cases that a typical infectious individual would cause in a population that is fully susceptible. This threshold parameter is highly valuable in characterizing mathematical problems related to infectious diseases. If R0 < 1, this suggests that, on average, during the infectious period, an infected individual produces less than one new infected individual, suggesting that the infection may eventually be eradicated from the population. On the other hand, if R0 < 1, every infected person develops an average of multiple new infections, it suggests that the disease may continue to spread throughout the population. We discuss the Reproduction number in this work and provide some examples, both for straightforward and complicated situations.
dc.identifier.urihttp://repository.futminna.edu.ng:4000/handle/123456789/729
dc.language.isoen
dc.publisherProceedings of International Conference on Mathematical Modelling Optimization and Analysis of Disease Dynamics (ICMMOADD) 2024
dc.titleAn Appraisal on the Application of Reproduction Number for the Stability Analysis of Disease - Free Equilibrium State for S-I-R Type Models
dc.typeArticle

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