Boundary Value Problems
Volume 2006 (2006), Article ID 75107, 14 pages
doi:10.1155/BVP/2006/75107
Abstract
A transmission problem involving two Euler-Bernoulli equations
modeling the vibrations of a composite beam is studied.
Assuming that the beam is clamped at one extremity, and resting on an elastic
bearing at the other extremity, the existence of a unique global solution and
decay rates of the energy are obtained by adding just one damping device at the end
containing the bearing mechanism.