Matteo Santacesaria

activity

20102026

most citedInfinite dimensional compressed sensing from anisotropic measurements and applications to inverse problems in PDE

51 citations · 388 across the 44 of their papers we have counts for

collaborators

Showing 2010Show all

4 papers · 1 filter

math.AP2010★ 12 cited

Global uniqueness and reconstruction for the multi-channel Gel'fand-Calderón inverse problem in two dimensions

Roman Novikov, Matteo Santacesaria

We study the multi-channel Gel'fand-Calderón inverse problem in two dimensions, i.e. the inverse boundary value problem for the equation $- Δ ψ + v (x) ψ = 0$ , $x \in D$ , where $v$ is a…

math.AP2010★ 32 cited

A global stability estimate for the Gel'fand-Calderon inverse problem in two dimensions

Roman Novikov, Matteo Santacesaria

We prove a global logarithmic stability estimate for the Gel'fand-Calderon inverse problem on a two-dimensional domain.

math-ph2010★ 2 cited

Gel'fand-Calderón's inverse problem for anisotropic conductivities on bordered surfaces in $R^{3}$

Gennadi Henkin, Matteo Santacesaria

Let $X$ be a smooth bordered surface in $ℜ^{3}$ with smooth boundary and $σ^$ a smooth anisotropic conductivity on $X$ . If the genus of $X$ is given, then starting from the D…

math.AP2010★ 12 cited

On an inverse problem for anisotropic conductivity in the plane

Gennadi Henkin, Matteo Santacesaria

Let $Ω^\subset R^{2}$ be a bounded domain with smooth boundary and $σ^$ a smooth anisotropic conductivity on $Ω^$ . Starting from the Dirichlet-to-Neumann operator…

Global uniqueness and reconstruction for the multi-channel Gel'fand-Calderón inverse problem in two dimensions

A global stability estimate for the Gel'fand-Calderon inverse problem in two dimensions

Gel'fand-Calderón's inverse problem for anisotropic conductivities on bordered surfaces in R3

On an inverse problem for anisotropic conductivity in the plane

Gel'fand-Calderón's inverse problem for anisotropic conductivities on bordered surfaces in $R^{3}$