  In this paper we discuss the motion of a beam in interaction with fluids. We
allow the beam to move freely in all coordinate directions. We consider the
case of a beam situated in between two different fluids as well as the case
where the beam is attached only to one fluid. In both cases the fluid-domain is
time changing. The fluid is governed by the incompressible Navier-Stokes
equations. The beam is elastic and governed by a hyperbolic partial
differential equation. In order to allow for large deformations the elastic
potential of the beam is non-quadratic and naturally possesses a non-convex
state space. We derive the existence of weak-solutions up to the point of a
potential collision.
