Stability analysis for a class of discrete schistosomiasis models with general incidence

Advances in Difference Equations(2017)

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Abstract
In this paper, we propose to study a class of discrete schistosomiasis models with general incidence function. This model is derived from a continuous schistosomiasis model (in Appl. Math. 4:1682-1693, 2003 ) by using the backward Euler discretization method with step size h=1 . We visit some basic properties of this discrete model and we study the stabilities of the equilibria by constructing some appropriate Lyapunov functional for the endemic equilibrium.
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Key words
backward Euler method, discrete schistosomiasis models, globally asymptotic stability, Lyapunov functional, general incidence, reproduction number
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