Analysis of mathematical model for swine flu transmission by age group

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dc.contributor.authorChangpuek, T.
dc.contributor.authorPongsumpun, P.
dc.contributor.authorTang, I. Ming
dc.date.accessioned2026-08-06T10:06:25Z
dc.date.available2026-08-06T10:06:25Z
dc.date.issued2013-02-01
dc.description.abstractEffect of age group in the human population is considered for the transmission of swine flu. Susceptible-Exposed-Infected-Quarantined-Recovered (SEIQR) model is used for describing the transmission of this disease. From the swine flu data in Thailand, age of patients is influenced to the transmission of this disease. The human population is separated into three groups such as 1-10 years, 11-20 years, and more than 20 years, respectively. The transmission rates of the disease in all age groups are assumed to be different. Local stability analysis of this model is given. Four equilibrium states are found and the conditions for stability of these four equilibrium states are established. Numerical solutions are shown to confirm the analytical results. The bifurcation diagrams are shown. The basic reproductive number is found and the alternative way to control the disease is discussed. © 2013 Pushpa Publishing House.
dc.identifier.citationFar East Journal of Mathematical Sciences, 73(2), 201-229, 2013
dc.identifier.issn09720871
dc.identifier.other2-s2.0-84875453553
dc.identifier.urihttps://dspace.kmitl.ac.th/handle/123456789/4808
dc.sourceFar East Journal of Mathematical Sciences
dc.subjectAge structure
dc.subjectLocally asymptotically stable
dc.subjectRouth-hurwitz conditions
dc.subjectSEIQR model
dc.subjectSwine flu
dc.titleAnalysis of mathematical model for swine flu transmission by age group
dc.typeArticle

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