Existence and uniqueness of strong solution for the incompressible micropolar fluid equations in domains of \mathbb{R}^3}
We consider the initial boundary value problem for the system of equations describing the nonstationary flow of an incompressible micropolar fluid in a domain O of \mathbb{R}^3} Under hypotheses that are similar to the Navier Stokes equations, by using an iterative scheme, we prove the existence and uniqueness of strong solution in Lp(O) for p 3.