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• W2101803462 abstract "A mathematical model which links predator-vector(prey) and host-vector theory is proposed to examine the indirect effect of predators on vector-host dynamics. The equilibria and the basic reproduction number R 0 are obtained. By constructing Lyapunov functional and using LaSalle’s invariance principle, global stability of both the disease-free and disease equilibria are obtained. Analytical results show that R 0 provides threshold conditions on determining the uniform persistence and extinction of the disease, and predator density at any time should keep larger or equal to its equilibrium level for successful disease eradication. Finally, taking the predation rate as parameter, we provide numerical simulations for the impact of predators on vector-host disease control. It is illustrated that predators have a considerable influence on disease suppression by reducing the density of the vector population." @default.
• W2101803462 created "2016-06-24" @default.
• W2101803462 creator A5034556085 @default.
• W2101803462 creator A5090048527 @default.
• W2101803462 date "2014-01-01" @default.
• W2101803462 modified "2023-10-16" @default.
• W2101803462 title "Global Dynamics of a Host-Vector-Predator Mathematical Model" @default.
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• W2101803462 doi "https://doi.org/10.1155/2014/245650" @default.
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