Abstract
We study here, the dynamics and stability behaviour of mathematical model of virus spread in population and its interaction with human immune systems cells. The endemic equilibrium points are nd and local stability analysis to all equilibria points of the related model are obtained. Further the global stability analysis either, at disease free equilibria, andco at endemic equilibria is discussed by constructing Lyapunov function which show the validity of the concern model exist.
Keywords
Stability (learning theory)
Lyapunov function
Population
Equilibrium point
Mathematical economics
Dynamics (music)
Statistical physics
Function (biology)
Mathematics
Applied mathematics
Econometrics
Computer science
Physics
Biology
Mathematical analysis
Differential equation
Evolutionary biology
Sociology
Demography
Subject Areas
Mathematical and Theoretical Epidemiology and Ecology Models
·Public Health, Environmental and Occupational Health ·Health Sciences
COVID-19 epidemiological studies
·Modeling and Simulation ·Physical Sciences
Influenza Virus Research Studies
·Epidemiology ·Health Sciences
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