Global Stability for a HIV/AIDS Model
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math.CAmath.DS
keywords
globalstabilityaidsmodelpopulationactionconstantdirect
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We investigate global stability properties of a HIV/AIDS population model with constant recruitment rate, mass action incidence, and variable population size. Existence and uniqueness results for disease-free and endemic equilibrium points are proved. Global stability of the equilibria is obtained through Lyapunov's direct method and LaSalle's invariance principle.
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