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This paper concentrates on the role of prostitutes in HIV/AIDS disease transmission among common population. In this communication, a nonlinear Susceptible-Infected-Treated-AIDS infected (SITA) model is developed to study the transmission dynamics of HIV/AIDS infection in three different classes. The behavior of the model is analyzed by the basic reproduction number  R  0  and the results of the model are investigated by using stability theory of differential equations. Analysis of the model demonstrates that the disease-free equilibrium is locally stable forR  0&lt;    1   ${R_0}\, \lt \,1$    and atR  0    &gt;    1  ,${R_0} \gt \,1, \,$    the endemic equilibrium is globally stable. Further, numerical simulation of the model is carried out.

Stability Analysis of HIV/AIDS Transmission with Treatment and Role of Female Sex Workers