This paper is concerned with the inverse problem to recover a compactly supported
Schrödinger potential given the differential scattering cross section, ie the modulus, but not …

We prove approximate Lipschitz stability for monochromatic phaseless inverse scattering
with background information in dimension d≥ 2. Moreover, these stability estimates are …

We consider the problem of finding a compactly supported potential in the multidimensional
Schrödinger equation from its differential scattering cross section (squared modulus of the …

In this work we illustrate a number of properties of the Born approximation in the three-
dimensional Calder\'on inverse conductivity problem by numerical experiments. The results …

This note is concerned with inverse wave scattering in one and two dimensional domains. It
seeks to recover an unknown function based on measurements collected at the boundary of …

We introduce a new iterative method to recover a real compact supported potential of the
Schödinger operator from their fixed angle scattering data. The method combines a fixed …

Error Estimates for Phaseless Inverse Scattering in the Born Approximation at High Energies
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This paper is concerned with an inverse scattering problem in frequency domain, when the
scattered field is governed by the Helmholtz equation. The algorithm is iterative in nature. It …

We study the numerical approximation of the inverse scattering problem in the two-
dimensional homogeneous isotropic linear elasticity with an unknown linear load given by a …

We propose a numerical method to approximate the scattering amplitudes for the elasticity
system with a non-constant matrix potential in dimensions d= 2 d= 2 and 3. This requires to …