Recovering two coefficients in an elliptic equation via phaseless information
From MaRDI portal
Publication:667775
DOI10.3934/ipi.2019005zbMath1407.35229OpenAlexW2903679794MaRDI QIDQ667775
Masahiro Yamamoto, Vladimir G. Romanov
Publication date: 1 March 2019
Published in: Inverse Problems and Imaging (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.3934/ipi.2019005
Related Items (9)
Nonlinear inverse problem for a sixth order differential equation with two redefinition functions ⋮ A phaseless inverse problem for electrodynamic equations in the dispersible medium ⋮ Inverse problem for Whitham type multi-dimensional differential equation with impulse effects ⋮ Phaseless inverse problems for Schrödinger, Helmholtz, and Maxwell equations ⋮ Plane wave solutions to the equations of electrodynamics in an anisotropic medium ⋮ An inverse problem for a generalized kinetic equation in semi-geodesic coordinates ⋮ An inverse phaseless problem for electrodynamic equations in an anisotropic medium ⋮ A Numerical Method of Determining Permittivity from the Modulus of the Electric Intensity Vector of an Electromagnetic Field ⋮ Integral condition with nonlinear kernel for an impulsive system of differential equations with maxima and redefinition vector
Cites Work
- Explicit formulas and global uniqueness for phaseless inverse scattering in multidimensions
- A phaseless inverse scattering problem for the 3-D Helmholtz equation
- Formulas for phase recovering from phaseless scattering data at fixed frequency
- Investigation methods for inverse problems
- The problem of recovering the permittivity coefficient from the modulus of the scattered electromagnetic field
- Explicit formula for the solution of the phaseless inverse scattering problem of imaging of nano structures
- On the first solution of a long standing problem: uniqueness of the phaseless quantum inverse scattering problem in 3-d
- Problem of determining the permittivity in the stationary system of Maxwell equations
- The first solution of a long standing problem: reconstruction formula for a 3-d phaseless inverse scattering problem for the Schrödinger equation
- Two reconstruction procedures for a 3D phaseless inverse scattering problem for the generalized Helmholtz equation
- Reconstruction Procedures for Two Inverse Scattering Problems Without the Phase Information
- Uniqueness of a 3-D coefficient inverse scattering problem without the phase information
- Uniqueness of two phaseless non-overdetermined inverse acoustics problems in 3-d
- Phaseless Inverse Scattering Problems in Three Dimensions
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
This page was built for publication: Recovering two coefficients in an elliptic equation via phaseless information