59 citations · 250 across the 43 of their papers we have counts for
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Logarithmic stability inequality in an inverse source problem for the heat equation on a waveguide
Yavar Kian, Diomba Sambou, Eric Soccorsi
We prove logarithmic stability in the parabolic inverse problem of determining the space-varying factor in the source, by a single partial boundary measurement of the solution to t…
An inverse problem for the magnetic Schrödinger equation in infinite cylindrical domains
Mourad Bellassoued, Yavar Kian, Eric Soccorsi
We study the inverse problem of determining the magnetic field and the electric potential entering the Schrödinger equation in an infinite 3D cylindrical domain, by Dirichlet-to-Ne…
On the Calderòn problem in periodic cylindrical domain with partial Dirichlet and Neumann data
Mourad Choulli, Yavar Kian, Eric Soccorsi
We consider the Calderòn problem in an infinite cylindrical domain, whose cross section is a bounded domain of the plane. We prove log-log stability in the determination of the iso…
Stability result for elliptic inverse periodic coefficient problem by partial Dirichlet-to-Neumann map
Mourad Choulli, Yavar Kian, Eric Soccorsi
We study the inverse problem of identifying a periodic potential perturbation of the Dirichlet Laplacian acting in an infinite cylindrical domain, whose cross section is assumed to…
Global uniqueness in an inverse problem for time fractional diffusion equations
Yavar Kian, Lauri Oksanen, Eric Soccorsi +1
Given , a compact connected Riemannian manifold of dimension , with boundary , we consider an initial boundary value problem for a fractional diffusion…