  In this paper, we investigate the uniform regularity and vanishing limit for
the incompressible nematic liquid crystal flows in three dimensional bounded
domain. It is shown that there exists a unique strong solution for the
incompressible nematic liquid crystal flows with boundary condition in a finite
time interval which is independent of the viscosity. The solution is uniformly
bounded in a conormal Sobolev space. Finally, we also study the convergence
rate of the viscous solutions to the inviscid ones.
