Summary: An infection-age-structured epidemic model with environmental bacterial infection is investigated in this paper. It is assumed that the infective population is structured according to age of infection, and the infectivity of the treated individuals is reduced but varies with the infection-age. An explicit formula for the reproductive number \(\operatorname{Re}_0\) of the model is obtained. By constructing a suitable Lyapunov function, the global stability of the infection-free equilibrium in the system is obtained for \(\operatorname{Re}_0 < 1\). It is also shown that if the reproduction number \(\operatorname{Re}_0 > 1\), then the system has a unique endemic equilibrium which is locally asymptotically stable. Furthermore, if the reproduction number \(\operatorname{Re}_0 > 1\), the system is permanent. When the treatment rate and the transmission rate are both independent of the infection age, the system of partial differential equations (PDEs) reduces to a system of ordinary differential equations (ODEs). In this special case, it is shown that the global dynamics of the system can be determined by the basic reproductive number.