Stability analysis of spatiotemporal reaction–diffusion mathematical model incorporating the varicella virus transmission

We introduce an epidemic disease reaction–diffusion model to study the transmission of the varicella-zoster virus in both space and time. More precisely, we present a system of partial differential equations with the Neumann boundary conditions (NBC) concerned to model the evolution of the virus. Fi...

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Veröffentlicht in:	European physical journal plus 2023-12, Vol.138 (12), p.1123, Article 1123
Hauptverfasser:	Hariharan, S., Shangerganesh, L., Debbouche, A., Antonov, V.
Format:	Artikel
Sprache:	eng
Schlagworte:	Applied and Technical Physics Atomic Banach spaces Boundary conditions Chicken pox Complex Systems Condensed Matter Physics Differential equations Disease transmission Eigenvalues Epidemics Infectious diseases Mathematical and Computational Physics Mathematical models Molecular Optical and Plasma Physics Ordinary differential equations Partial differential equations Performance evaluation Physics Physics and Astronomy Quarantine Regular Article Stability analysis Theoretical Viruses
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