Mathematical Analysis of Chickenpox Transmission Dynamics with Control Measures

In this work, we developed and analyzed a mathematical model for the control of chickenpox with vaccination and treatment strategy. The model is a first order Ordinary Differential Equations, in which the human population is divided into five compartments namely; Susceptible individuals (S), Vaccinated individuals (V), Infected individuals (I), Treated individuals (T) and Removed individuals (R).The equilibrium states were obtained and their stabilities were analyzed. The result shows that the disease free equilibrium state is stable and the criteria for stability of the endemic equilibrium state are established