Geometrodynamics of some non-relativistic incompressible fluids.

In some papers we proposed a geometric formulation of continuum mechanics, where a continuum body is seen as a suitable differentiable fiber bundle $ C$ on the Galilean space-time $ M$, beside a differential equation of order $ k$, $ E_k(C)$, on $ C$ and the assignement of a frame $ \psi$ on $ M$. In the present paper we apply this general theory to some incompressible fluids. The scope is to demonstrate that also for these more simple materials our theory is a suitable tool in order to understand better the fundamental principles of continuum mechanics.