An inverse problem for the magnetic Schrödinger operator on Riemannian manifolds from partial boundary data
From MaRDI portal
Publication:1673851
DOI10.3934/ipi.2018034zbMath1432.58017arXiv1810.03797OpenAlexW2963635467MaRDI QIDQ1673851
Publication date: 14 September 2018
Published in: Inverse Problems and Imaging (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1810.03797
inverse problemspartial differential equationdifferential geometrygeometric analysisCalderón problem
Inverse problems for PDEs (35R30) Schrödinger operator, Schrödinger equation (35J10) Boundary value problems on manifolds (58J32)
Related Items (3)
An inverse problem on determining second order symmetric tensor for perturbed biharmonic operator ⋮ Inverse boundary value problem of determining up to a second order tensor appear in the lower order perturbation of a polyharmonic operator ⋮ Stability estimates for the inverse boundary value problem for the first order perturbation of the biharmonic operator
Cites Work
- Partial data for the Neumann-to-Dirichlet map
- Partial data inverse problems for the Hodge Laplacian
- 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
- Carleman estimates and inverse problems for Dirac operators
- Remarks on Holmgren's uniqueness theorem
- Inverse problems for magnetic Schrödinger operators in transversally anisotropic geometries
- Global identifiability for an inverse problem for the Schrödinger equation in a magnetic field
- Integral geometry for tensor fields. Transl. from the Russian
- Global uniqueness for a two-dimensional inverse boundary value problem
- Partial data for the Neumann-Dirichlet magnetic Schrödinger inverse problem
- Determining a magnetic Schrödinger operator from partial Cauchy data
- Calderón's inverse conductivity problem in the plane
- 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
- Determining nonsmooth first order terms from partial boundary measurements
- An Inverse Boundary Value Problem for Schrodinger Operators with Vector Potentials
- Inverse boundary value problem by measuring Dirichlet data and Neumann data on disjoint sets
- Semiclassical Pseudodifferential Calculus and the Reconstruction of a Magnetic Field
- The Calderón problem with partial data in two dimensions
- Exponentially Growing Solutions for Nonsmooth First-Order Perturbations of the Laplacian
- RECOVERING A POTENTIAL FROM PARTIAL CAUCHY DATA
- Determination of second-order elliptic operators in two dimensions from partial Cauchy data
- The Calderón Problem with Partial Data for Less Smooth Conductivities
- Recovering a potential from Cauchy data in the two-dimensional case
This page was built for publication: An inverse problem for the magnetic Schrödinger operator on Riemannian manifolds from partial boundary data