This article pertains to the study of boundary control of a disturbed crowd evacuation system in one dimensional space. Based on the conservation law of mass, a continuum model is developed to represent the crowd evacuation dynamics in the corridor. The model is described by a nonlinear partial differential equation. In order to control the movement of the pedestrians during evacuation and avoid jams, Robin, Neumann and Dirichlet boundary control laws are designed in a distributed framework. The stability of the crowd evacuation system under the boundary control is proved by using the Lyapunov method. Finally, an example is given to illustrate the efficiency of the boundary control law. The research results can be applied to managing the crowd dynamic in the places with single-entrance single-exit.