activity
20062026
most citedThe stability for the Cauchy problem for elliptic equations

314 citations · 509 across the 24 of their papers we have counts for

collaborators

27 papers

math.AP2026

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…

math.AP2025

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…

math.AP2024

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…

math.AP2022★ 3 cited

Size estimates for nanoplates

Antonino Morassi, Edi Rosset, Eva Sincich +1

We consider the problem of determining, within an elastic isotropic nanoplate in bending, the possible presence of an inclusion made of different elastic material. Under suitable a…

math.AP2022

Strong unique continuation and global regularity estimates for nanoplates

Antonino Morassi, Edi Rosset, Eva Sincich +1

In this paper we analyze some properties of a sixth order elliptic operator arising in the framework of the strain gradient linear elasticity theory for nanoplates in flexural defo…

math.AP2021★ 1 cited

Doubling inequality at the boundary for the Kirchhoff-Love plate's equation with supported conditions

Antonino Morassi, Edi Rosset, Eva Sincich +1

In this article we derive a doubling inequality at the boundary for solutions to the Kirchhoff-Love isotropic plate's equation satisfying supported boundary conditions. To this end…