The search session has expired. Please query the service again.
The search session has expired. Please query the service again.
In this paper, we establish Carleman estimates for the two dimensional isotropic non-stationary Lamé system with the zero Dirichlet boundary conditions. Using this estimate, we prove the uniqueness and the stability in determining spatially varying density and two Lamé coefficients by a single measurement of solution over , where is a sufficiently large time interval and a subdomain satisfies a non-trapping condition.
In this paper, we establish Carleman estimates for the two
dimensional isotropic non-stationary Lamé system with the zero Dirichlet boundary
conditions. Using this estimate, we prove the uniqueness and the
stability in determining spatially varying density and two Lamé
coefficients by a single measurement of solution over (0,T) x ω, where T > 0 is a sufficiently large time interval and a subdomain
ω satisfies a non-trapping condition.
Currently displaying 1 –
4 of
4