Stabilization of flexible structures. Third working conference, Montpellier, France, January 1989 (Q1202101)

The articles of this volume will be reviewed individually. Indexed articles: \textit{Littman, Walter}, Recent work on the scole model, 1-5 [Zbl 0825.93052] \textit{Cioranescu, Doina; Saint Jean Paulin, Jeannine}, Mathematical study of large space structures, 6-16 [Zbl 0825.93050] \textit{Garnier, C.}, Symbolic formulation of dynamic equations for interconnected flexible bodies: The GEMMES software, 17-27 [Zbl 0788.68073] \textit{Conrad, F.; Leblond, J.; Marmorat, J. P.}, Energy decay estimates for a beam with nonlinear boundary feedback, 46-61 [Zbl 0825.93317] \textit{Lasiecka, I.; Triggiani, R.}, Uniform stabilization of the wave equation with Dirichlet-feedback control without geometrical conditions, 62-108 [Zbl 0783.93060] \textit{El Jai, A.}, Actuators and controllability of distributed systems, 109-125 [Zbl 0782.93010] \textit{Da Prato, Giuseppe; Delfour, Michel}, Linear quadratic control problem without stabilizability, 126-147 [Zbl 0767.49026] \textit{Cannarsa, Piermarco; Da Prato, Giuseppe; Zolesio, Jean-Paul}, Riccati equations in noncylindrical domains, 148-155 [Zbl 0786.93053] \textit{Acquistapace, Paolo; Terreni, Brunello}, Boundary control problems for non-autonomous parabolic systems, 156-166 [Zbl 0786.93051] \textit{Da Prato, G.; Zolésio, J. P.}, Existence and optimal control for wave equation in moving domain, 167-190 [Zbl 0772.49004] \textit{Zolesio, J. P.}, Galerkine approximation for wave equation in moving domain, 191-225 [Zbl 0782.93053] \textit{Lasiecka, I.; Triggiani, R.}, Further results on exact controllability of the Euler-Bernoulli equation with controls on the Dirichlet and Neumann boundary conditions, 226-234 [Zbl 0786.93010] \textit{Cannarsa, Piermarco; Da Prato, Giuseppe}, Some properties of the value equation of a nonlinear control problem in infinite dimensions, 235-247 [Zbl 0778.93040] \textit{Zolesio, J. P.}, Identification of coefficients with bounded variation in the wave equation, 248-254 [Zbl 0786.93055] \textit{Delfour, M. C.; Zolésio, J. P.}, Shape Hessian by the velocity method: A Lagrangian approach, 255-279 [Zbl 0784.93048] \textit{Sokołowski, Jan; Zolesio, Jean-Paul}, Shape sensitivity analysis of hyperbolic problems, 280-297 [Zbl 0784.93049] \textit{Rao, Murali; Sokołowski, Jan}, Differential stability of perturbed optimization with applications to parameter estimation, 298-311 [Zbl 0766.49019] \textit{Gunzburger, Max D.; Hou, Lisheng; Svobodny, Thomas P.}, A numerical method for drag minimization via the suction and injection of mass through the boundary, 312-321 [Zbl 0765.76067] \textit{Huijberts, H. J. C.}, Using the physical properties of systems for control: An illustration, 322-327 [Zbl 0768.93033]