In this paper, a stochastic model is formulated to describe the transmission dynamics of tuberculosis. The model incorporates vaccination and treatment in the intervention strategies. Firstly, sufficient conditions for persistence in mean and extinction of tuberculosis are provided. In addition, sufficient conditions are obtained for the existence of stationary distribution and ergodicity. Moreover, numerical simulations are given to illustrate these analytical results. The theoretical and numerical results show that large environmental disturbances can suppress the spread of tuberculosis.2010 Mathematics Subject Classification. Primary: 92B05, 92D30; Secondary: 60H10. 2923 2924 TAO FENG AND ZHIPENG QIU compartmental model for TB. They also incorporated vaccination and treatment into the TB model. In this model the population is divided into five classes based on disease status, namely the uninfected individuals, the vaccinated individuals, the treated individuals, the infected individuals (individuals infected and shedding virus) and the recovered individuals (individuals previously infected with the virus but not currently shedding virus). At time t, the numbers in each of these classes are denoted by S(t), V (t), T (t), L(t) and I(t), respectively. The model also involves the following parameters:Λ the constant recruitment rate of the population, β the scaled transmission rate between S(t) and I(t), ρ 1 β the scaled transmission rate between S(t) and T (t), p the proportional coefficient of vaccinated susceptible S(t), u the per-capita natural mortality rate, α the disease-induced death rate of I(t), l the proportion coefficient from S(t) to L(t), δ the rate at which L(t) becomes I(t),ρ the rate at which T (t) becomes L(t), γ the rate at which I(t) becomes T (t).