171 citations
Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.
- Hong Kong University of Science and TechnologyHK49 papers
- University of Hong KongHK29 papers
- Chinese Academy of SciencesCN8 papers
- University of Science and Technology of ChinaCN8 papers
- Cornell UniversityUS6 papers
- Peking UniversityCN5 papers
- Kavli Institute for Theoretical SciencesCN4 papers
- National Astronomical ObservatoriesCN4 papers
- University of the Basque CountryES4 papers
- Durham UniversityGB3 papers
- IkerbasqueES3 papers
- Institute of High Energy PhysicsCN3 papers
5 papers · 1 filter
The higher order fractional Calderón problem for linear local operators: uniqueness
Giovanni Covi, Keijo Mönkkönen, Jesse Railo +1
We study an inverse problem for the fractional Schrödinger equation (FSE) with a local perturbation by a linear partial differential operator (PDO) of order smaller than the order…
Travel time tomography in stationary spacetimes
Gunther Uhlmann, Yang Yang, Hanming Zhou
In this paper, we consider the boundary rigidity problem on a cylindrical domain in , , equipped with a stationary (time-invariant) Lorentzian metric. We…
Uniqueness estimates for the general complex conductivity equation and their applications to inverse problems
Catalin Carstea, Tu Nguyen, Jenn-Nan Wang
The aim of the paper is twofold. Firstly, we would like to derive quantitative uniqueness estimates for solutions of the general complex conductivity equation. It is still unknown…
Inverse problems for the stationary transport equation in the diffusion scaling
Ru-Yu Lai, Qin Li, Gunther Uhlmann
We consider the inverse problem of reconstructing the optical parameters of the radiative transfer equation (RTE) from boundary measurements in the diffusion limit. In the diffusiv…
Uniqueness for the inverse boundary value problem with singular potentials in 2D
Eemeli Blåsten, Leo Tzou, Jenn-Nan Wang
In this paper we consider the inverse boundary value problem for the Schrödinger equation with potential in class, . We show that the potential is uniquely determined…