mathematical analysis of generalized virus dynamics model with saturated incidence rate and ctl immune response

It is well known that the mathematical biology and dynamical systems givevery important information for the study and research of viral infection models suchas hiv, hbv, hcv, ebola and influenza. in this paper, sufficient conditions for theglobal stability of equilibrium points of a system will be obtained by using lyapunov’ssecond method and lasalle’s invariance principle. we prove the global stability of therest points of the system by the value of basic reproduction number and the immuneresponse reproduction number.