Abstract. We consider the problem of determining, within an elastic isotropic body Ω, the possible presence of an inclusion D made of different elastic material from boundary measurements of traction and displacement. We prove that the volume of D can be estimated, from above and below, by an easily expressed quantity related to work depending only on the boundary traction and displacement
We show by numerical simulations a procedure for the evaluation of the size (area or volume) of an e...
We show by numerical simulations a procedure for the evaluation of the size (area or volume) of an e...
We state uniqueness and stability results for the inverse problem of determining a rigid inclusion i...
We consider the problem of determining, within an elastic isotropic body Omega, the possible presenc...
We consider the problem of determining, within an elastic isotropic body $\Omega$, the possible pres...
We consider the problem of determining, within an elastic isotropic body Omega, the possible presenc...
We consider the problem of detecting elastic inclusions in elastic bodies by means of mechanical bou...
We consider the problem of detecting elastic inclusions in elastic bodies by means of mechanical bou...
We consider the problem of detecting elastic inclusions in elastic bodies by means of mechanical bou...
We consider the problem of determining, within an elastic isotropic thin plate, the possible presenc...
We prove upper and lower bounds on the size of unknown defects, like cavities or rigid inclusions, i...
We show by numerical simulations a procedure for the evaluation of the size (area or volume) of an e...
We consider the problem of determining, within an elastic isotropic thin plate, the possible presenc...
AbstractWe show by numerical simulations a procedure for the evaluation of the size (area or volume)...
We consider the problem of determining, within an elastic isotropic thin plate, the possible presenc...
We show by numerical simulations a procedure for the evaluation of the size (area or volume) of an e...
We show by numerical simulations a procedure for the evaluation of the size (area or volume) of an e...
We state uniqueness and stability results for the inverse problem of determining a rigid inclusion i...
We consider the problem of determining, within an elastic isotropic body Omega, the possible presenc...
We consider the problem of determining, within an elastic isotropic body $\Omega$, the possible pres...
We consider the problem of determining, within an elastic isotropic body Omega, the possible presenc...
We consider the problem of detecting elastic inclusions in elastic bodies by means of mechanical bou...
We consider the problem of detecting elastic inclusions in elastic bodies by means of mechanical bou...
We consider the problem of detecting elastic inclusions in elastic bodies by means of mechanical bou...
We consider the problem of determining, within an elastic isotropic thin plate, the possible presenc...
We prove upper and lower bounds on the size of unknown defects, like cavities or rigid inclusions, i...
We show by numerical simulations a procedure for the evaluation of the size (area or volume) of an e...
We consider the problem of determining, within an elastic isotropic thin plate, the possible presenc...
AbstractWe show by numerical simulations a procedure for the evaluation of the size (area or volume)...
We consider the problem of determining, within an elastic isotropic thin plate, the possible presenc...
We show by numerical simulations a procedure for the evaluation of the size (area or volume) of an e...
We show by numerical simulations a procedure for the evaluation of the size (area or volume) of an e...
We state uniqueness and stability results for the inverse problem of determining a rigid inclusion i...