Mathematical modeling is an important method to study and research for the dynamic of viral infectionin mathematical biology. The aim of this article is to study the global dynamic of HIV virus infectionmodel with Crowley-Martin functional response and give the results by using Lyapunov’s second methodand LaSalle’s invariance principle. We derive the basic reproduction numberR0and prove the global stabilityof rest points of system whenR0≤1,R0>1, respectively
AbstractIn this paper, an HIV-1 infection model with distributed intracellular delays is investigate...
In this paper, a within-host HIV-1 infection model with virus-to-cell and direct cell-to-cell transm...
Abstract. We present an HIV/AIDS epidemic model that incorporates constant recruitment and sexually ...
Mathematical modeling is an important method to study and research for the dynamic of viral infectio...
Abstract This paper investigates the global stability of virus dynamics model with Beddington-DeAnge...
A HIV virus-to-cell dynamical model with distributed delay and Beddington-DeAngelis functional respo...
Lyapunov functions for basic virus dynamics models are introduced, and global stability of the model...
We developed and studied a mathematical model of HIV+. Two equilibriums points were found, disease f...
A mathematical model that describes HIV infection of CD4+ T cells is analyzed. Global dynamics of th...
Abstract:In this paper, we consider the classical viral dynamic mathematical model. Global dynamics ...
Abstract In this paper, a diffusive and delayed virus dynamics model with Crowley-Martin incidence f...
AbstractThis paper investigates the global stability of a viral infection model with lytic and nonly...
We present an HIV/AIDS epidemic model that incorporates constant recruitment and sexually active AID...
AbstractIn this paper, an HIV-1 infection model with a saturation infection rate and an intracellula...
We investigate global stability properties of a HIV/AIDS population model with constant recruitment ...
AbstractIn this paper, an HIV-1 infection model with distributed intracellular delays is investigate...
In this paper, a within-host HIV-1 infection model with virus-to-cell and direct cell-to-cell transm...
Abstract. We present an HIV/AIDS epidemic model that incorporates constant recruitment and sexually ...
Mathematical modeling is an important method to study and research for the dynamic of viral infectio...
Abstract This paper investigates the global stability of virus dynamics model with Beddington-DeAnge...
A HIV virus-to-cell dynamical model with distributed delay and Beddington-DeAngelis functional respo...
Lyapunov functions for basic virus dynamics models are introduced, and global stability of the model...
We developed and studied a mathematical model of HIV+. Two equilibriums points were found, disease f...
A mathematical model that describes HIV infection of CD4+ T cells is analyzed. Global dynamics of th...
Abstract:In this paper, we consider the classical viral dynamic mathematical model. Global dynamics ...
Abstract In this paper, a diffusive and delayed virus dynamics model with Crowley-Martin incidence f...
AbstractThis paper investigates the global stability of a viral infection model with lytic and nonly...
We present an HIV/AIDS epidemic model that incorporates constant recruitment and sexually active AID...
AbstractIn this paper, an HIV-1 infection model with a saturation infection rate and an intracellula...
We investigate global stability properties of a HIV/AIDS population model with constant recruitment ...
AbstractIn this paper, an HIV-1 infection model with distributed intracellular delays is investigate...
In this paper, a within-host HIV-1 infection model with virus-to-cell and direct cell-to-cell transm...
Abstract. We present an HIV/AIDS epidemic model that incorporates constant recruitment and sexually ...