Inverse scattering at fixed energy for radial magnetic Schr{\"o}dinger operators with obstacle in dimension two

15 Mar 2017 Gobin Damien

We study an inverse scattering problem at fixed energy for radial magnetic Schr{\"o}dinger operators on R^2 \ B(0, r\_0), where r\_0 is a positive and arbitrarily small radius. We assume that the magnetic potential A satisfies a gauge condition and we consider the class C of smooth, radial and compactly supported electric potentials and magnetic fields denoted by V and B respectively... (read more)

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  • MATHEMATICAL PHYSICS
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