Some problems related to boundary stabilization of plates

Chen, G., "Energy decay estimates and exact boundary value controllability for the wave equation in a bounded domain." J. Math. Pures Appl. 58 (1979): 249–274.Google Scholar

Chen, G., "A note on boundary stabilization of the wave equation." SIAM J. Control Opt. 19 (1981): 106–113.Google Scholar

Chen, G., M.C. Delfour, A.M. Krall and G. Payre, "Modeling, stabilization and control of serially connected beams." SIAM J. Control Opt. To appear.Google Scholar

Duvaut, G., and J.L. Lions. Inequalities in Mechanics and Physics. Berlin: Springer-Verlag.Google Scholar

Kim, J.U., "Boundary control of the Timoshenko beam." To appear.Google Scholar

Lagnese, J., "Decay of solutions of wave equations in a bounded region with boundary dissipation." J. Differential Eqs. 50 (1983): 163–182.Google Scholar

Lagnese, J., "Boundary stabilization of linear elasto-dynamic systems." SIAM J. Control Opt. 21 (1983): 968–984.Google Scholar

Lasiecka, K., and R. Triggiani. "Exponential uniform stabilization of the wave equation with L²(0,∞;L²(θ) boundary feedback acting in the Dirichlet boundary conditions." J. Differential Eqs. To appear.Google Scholar