29 citations · 105 across the 26 of their papers we have counts for
28 papers · 1 filter
Identification of an inclusion from local Cauchy data for time-harmonic elastic waves
Sonia Foschiatti, Antonino Morassi, Edi Rosset +1
We consider the inverse problem of determining an inclusion contained in an elastic body undergoing time-harmonic oscillations at fixed frequency by local Cauchy data. Both the bod…
Recovery of an Anisotropic Conductivity from the Neumann-to-Dirichlet Map in a Semilinear Elliptic Equation
Elena Beretta, Elisa Francini, Dario Pierotti +1
We study the inverse boundary value problem of detecting a non-uniform conductivity motivated by pacing-guided ablation in cardiac electrophysiology. At the stationary level, the t…
Lipschitz Stability for Polyhedral Elastic Inclusions from Partial Data
Andrea Aspri, Elena Beretta, Elisa Francini +4
The paper deals with the inverse problem of determining a polyhedral inclusion compactly contained in an elastic body from boundary measurements of traction and displacement taken…
Stable determination of the Winkler subgrade coefficient in a nanoplate
G. Alessandrini, A. Morassi, E. Rosset +2
We study the inverse problem of determining the Winkler coefficient in a nanoplate resting on an elastic foundation and clamped at the boundary. The nanoplate is described within a…
The local complex Calderón problem. Stability in a layered medium for a special type of anisotropic admittivity
Sonia Foschiatti, Romina Gaburro, Eva Sincich
We deal with Calderón's problem in a layered anisotropic medium , , with complex anisotropic admittivity , where is a known Lipschitz matri…
Determining an anisotropic conductivity by boundary measurements: stability at the boundary
Giovanni Alessandrini, Romina Gaburro, Eva Sincich
We consider the inverse problem of determining, the possibly anisotropic, conductivity of a body by means of the so called local Neumann to Dirichlet map on a curved portion of…