Abstract
Two delayed virus dynamics models with multi-target cells and bilinear incidence rate or general incidence rate are studied in this paper. The delays correspond to be the time needed for a newly infected cell to start producing viruses and the time needed for a newly produced virus to become infectious, respectively. Our models include \(n\) uninfected target cells, \(n\) infected target cells and the virus particles. By constructing Lyapunov functionals, we establish the global asymptotic stabilities of the infection-free equilibria and positive equilibria of these models.
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