Uniform Regularity and Vanishing Viscosity Limit for the Nematic Liquid   Crystal Flows in Three Dimensional Domain
  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. 
Jincheng Gao, Boling Guo and Xiaoyu Xi
math.AP