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We show that the stability of the disease-free equilibrium and the existence of an endemic equilibrium for the model are stated in terms of key thresholds parameters known as basic reproduction number R 0. This study of the dynamic of the model is globally asymptotically stable if R 0 ≤ 1, and the unique endemic equilibrium is globally asymptotically stable when R 0 > 1.
By tuning the parameters, the dynamic of the model approaches, by oscillations, a stable equilibrium where gynogens, E1 and E2 are present.
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The dynamic behaviors of the model are studied.
The dynamic behavior of the model is investigated.
Dynamic analysis of the model is performed with five modes.
The local stability at the equilibrium point and the dynamic behavior of the model are studied.
The MACHINE contains the dynamic part of the model that includes VARIABLES, INVARIANTS, and EVENTS.
Through mathematical analysis we obtain the dynamic behaviors of the model.
The dynamic feature of the model reduces the need to understand technical cloud computing concepts.
Numerical methods are used to simulate the dynamic behavior of the model.
A finite element model was designed to determine the dynamic response of the model.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com