Uniform exponential energy decay of Euler-Bernoulli equations by suitable boundary feedback operators

The author sketches the proof of a few novel results on uniform stabilization of Euler-Bernoulli equations. The results are fully consistent with recently established exact controllability and optimal regularity theories. A bending moment type of condition replaces the Neumann boundary condition. The author presents results for the case in which only the boundary control is active. As expected, geometrical conditions on the domain are needed