An inverse scattering problem for the Schrödinger equation in a semiclassical process.

On the other hand, in view of the Born rule, from applied point of view, Problems 1.3a, 1.3b and similar phaseless inverse scattering problems are much more important than

In [17], using a special norm for the scattering amplitude f , it was shown that the stability estimates for Problem 1.1 follow from the Alessandrini stability estimates of [1] for

G., Approximate solution of the inverse problem of quantum scattering theory with fixed energy in dimension 2, (Russian) Tr. G., Formulae and equations for finding scattering data

In the next section, we formulate the direct and inverse scattering problem for the wave equation with a Dirchlet obstacle, and define the concept of the far field pattern for

In the area of inverse problems, the classical understanding of finite number of measurements is formulated with respect to the infinite number of measurements involved by the

Fortunately, we are able to use the classical Morawetz-type inequality and the technique of [22] to show the decay of global solutions for the defocusing (INLS).. More precisely,

We consider the inverse scattering problem at fixed and sufficiently large energy for the nonrelativistic and relativistic Newton equation in R n , n ≥ 2, with a smooth and short

We demonstrate how to set up a scattering framework for equations of this type, including appropriate decay estimates of the free time evolution and the construction of wave