5 papers · 1 filter
The local Calderón problem and the determination at the boundary of a complex anisotropic admittivity
Jessica Crosse, Romina Gaburro
We address Calderón's problem of stably determining the anisotropic complex admittivity in a domain , with , representing a conducting medium, in…
A uniqueness result in the inverse problem for the anisotropic Schrödinger type equation from local measurements
Niall Donlon, Romina Gaburro
We consider the inverse boundary value problem of the simultaneous determination of the coefficients and of the equation $-\mbox{div}(σ\nabla u)+qu = 0$ from knowledge of t…
Lipschitz stability at the boundary for time-harmonic diffuse optical tomography
Olga Doeva, Romina Gaburro, William R. B. Lionheart +1
We study the inverse problem in Optical Tomography of determining the optical properties of a medium , with , under the so-called diffusion approxima…
EIT in a layered anisotropic medium
Giovanni Alessandrini, Maarten V. de Hoop, Romina Gaburro +1
We consider the inverse problem in geophysics of imaging the subsurface of the Earth in cases where a region below the surface is known to be formed by strata of different material…
Lipschitz stability for a piecewise linear Schrödinger potential from local Cauchy data
Giovanni Alessandrini, Maarten V. de Hoop, Romina Gaburro +1
We consider the inverse boundary value problem of determining the potential in the equation in , from local Cauchy data. A result of global…