Partial data for the Neumann-Dirichlet magnetic Schrödinger inverse problem
From MaRDI portal
Publication:2347631
DOI10.3934/IPI.2014.8.959zbMath1333.35339arXiv1402.4445OpenAlexW2035545532MaRDI QIDQ2347631
Publication date: 5 June 2015
Published in: Inverse Problems and Imaging (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1402.4445
inverse problemsCarleman estimatepartial dataCalderón problemmagnetic Schrödinger equationNeumann-Dirichlet map
Related Items (4)
On some partial data Calderón type problems with mixed boundary conditions ⋮ An inverse problem for the magnetic Schrödinger operator on Riemannian manifolds from partial boundary data ⋮ Determine a magnetic Schrödinger operator with a bounded magnetic potential from partial data in a slab ⋮ Partial data inverse problem with 𝐿^{𝑛/2} potentials
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Inverse problems with partial data for a magnetic Schrödinger operator in an infinite slab and on a bounded domain
- A global uniqueness theorem for an inverse boundary value problem
- Limiting Carleman weights and anisotropic inverse problems
- On uniqueness in the inverse conductivity problem with local data
- Global identifiability for an inverse problem for the Schrödinger equation in a magnetic field
- Uniqueness in an inverse boundary problem for a magnetic Schrödinger operator with a bounded magnetic potential
- Determining a magnetic Schrödinger operator from partial Cauchy data
- The Calderón problem with partial data on manifolds and applications
- A partial data result for the magnetic Schrödinger inverse problem
- The Calderón problem with partial data
- Recent progress in the Calderon problem with partial data
- The Calderón problem with partial data in two dimensions
- Electrical impedance tomography and Calderón's problem
- RECOVERING A POTENTIAL FROM PARTIAL CAUCHY DATA
- Point Measurements for a Neumann-to-Dirichlet Map and the Calderón Problem in the Plane
This page was built for publication: Partial data for the Neumann-Dirichlet magnetic Schrödinger inverse problem