In order to study the dynamics of the predator-prey model with Allee effect in two patch environments

the effects of diffusion on the population in two patch environments are analyzed. The positivity and the ultimate boundedness of the solutions are obtained

also the existence and the stability of the equilibrium points are proved. It is concluded that when the diffusion coefficient is large enough

the equilibrium points are unstable. However

when the diffusion coefficient is small enough

there are two equilibrium points which are both locally asymptotically stable

which phenomenon is caused by the Allee effect in this model. Finally

the numerical simulations are carried out to verify the obtained results.