The Weak Bounded Ancient Solution Of Liquid Crystals Equations

G.Seregin[Z) had given a detailed description about the weak bounded ancient solution of Navier-Stokes equations, which is very important for the study the Type I singularities of the local Axi-symmetric solutions of Navier-Stokes Equations;It is shown that under certain nature assumptions there are no singularities of Type I. Partial regularity of Navier-Stokes equations, the sufficient conditions for the reg-ularity of axi-symmetric solution can be refered to G.Seregin[4][8], Liouville theo-rem for Navier-Stokes equations can refer to Koch, G., Nadirashvili, G.Seregin[7];. G.Seregin, L.Caf farelli, R.Kohn, Nirenberg and so on has studied Navier-Stokes equations and Fang-Hua Lin with Chun Liu [1] has done many works to the liquid crystals equations, based on these,in this paper we study the weak bounded an-cient solution of the Flow of liquid crystals equations,given a weak bounded ancient solution (v, d),we can define a regular part of the pressure pF, F=v⊕v+▽d☉▽d.