2016LIBERTAS MATHEMATICA (new series)Requires access

Global asymptotic stability of a delayed SIR epidemic model with diffusion

Yoshihiro Hamaya, Kaori Saito

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Abstract

Some mathematical epidemic equation with diffusion, which appears as a model for the spread of disease-causing, is treated. The global asymptotic properties of the diffusive equation is studied by applying the maximum principle and a luxury Liapunov functional.

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What this paper is about

Some mathematical epidemic equation with diffusion, which appears as a model for the spread of disease-causing, is treated. The global asymptotic properties of the diffusive equation is studied by applying the maximum principle and a luxury Liapunov functional.

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Available abstract

Some mathematical epidemic equation with diffusion, which appears as a model for the spread of disease-causing, is treated. The global asymptotic properties of the diffusive equation is studied by applying the maximum principle and a luxury Liapunov functional.

Key concepts: Exponential stability, Epidemic model, Mathematics, Diffusion, Applied mathematics, Stability (learning theory), Diffusion equation, Liapunov function

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