REVISITING THE FIRST INTEGRAL OF NAVIER-STOKES

In this paper, a complex rst integral of Navier-Stokes equation for steady ow is

solved. Particularly, three types of viscous ows were found: viscous Dipole ow,

conjugated stationary ow and Ricatti irrotational ow. These ows were extracted

as complex solutions of the first integral of Navier-Stokes equations. Not associated

boundary condition were necessary for this approach.