The backscattering problem for time-dependent potentials
Medet Nursultanov, Lauri Oksanen, Plamen Stefanov

TL;DR
This paper investigates the inverse backscattering problem for time-dependent potentials, establishing uniqueness and stability results for recovering small potentials from backscattering data.
Contribution
It provides the first proof of uniqueness and Lipschitz stability for small time-dependent potentials in the inverse backscattering problem.
Findings
Proved uniqueness of potential recovery.
Established Lipschitz stability for small potentials.
Applicable to time-dependent inverse scattering scenarios.
Abstract
We study the inverse backscattering problem for time-dependent potentials. We prove uniqueness and Lipshitz stability for the recovery of small potentials.
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Taxonomy
TopicsMicrowave Imaging and Scattering Analysis · Random lasers and scattering media
