Title :
Observability inequalities for shallow shells
Author_Institution :
Inst. of Syst. Sci., Acad. Sinica, Beijing, China
Abstract :
We consider some observability inequalities from boundary for a general shallow shell with a middle surface, any shape. At first, an estimate is established by the geometric multiplier method in the case that no boundary conditions are imposed under some checkable geometric conditions. Then our results yield continuous observability estimates for two kinds of boundary conditions which have physical meaning with an explicit observability time; hence, by duality, exact controllability results
Keywords :
boundary-value problems; controllability; duality (mathematics); observability; boundary conditions; continuous observability estimates; duality; exact controllability results; geometric multiplier method; observability inequalities; shallow shells; Books; Boundary conditions; Bridges; Controllability; Hydrogen; Mathematics; Observability; Partial differential equations; Shape; Yield estimation;
Conference_Titel :
Decision and Control, 2000. Proceedings of the 39th IEEE Conference on
Conference_Location :
Sydney, NSW
Print_ISBN :
0-7803-6638-7
DOI :
10.1109/CDC.2000.914251