Lipschitz stability of an inverse conductivity problem with two Cauchy data pairs

Cites Work

Title not available (Why is that?)
Title not available (Why is that?)
Stability of Calderón's inverse conductivity problem in the plane for discontinuous conductivities
On the uniqueness in the inverse conductivity problem
Infinite-dimensional inverse problems with finite measurements
A remark on Lipschitz stability for inverse problems
Lipschitz stability for the inverse conductivity problem
Differentiability of the Dirichlet to Neumann Map Under Movements of Polygonal Inclusions with an Application to Shape Optimization
Lipschitz stability for a stationary 2D inverse problem with unknown polygonal boundary
Stability for an Inverse Problem in Potential Theory
Stable Determination of Boundaries from Cauchy Data
The Inverse Conductivity Problem with One Measurement: Uniqueness for Convex Polyhedra
The determination of a discontinuity in a conductivity from a single boundary measurement
Uniqueness and Lipschitz stability in electrical impedance tomography with finitely many electrodes
Determining Linear Cracks by Boundary Measurements: Lipschitz Stability
Lipschitz Stable Determination of Polygonal Conductivity Inclusions in a Two-Dimensional Layered Medium from the Dirichlet-to-Neumann Map
Lipschitz Stable Determination of Polyhedral Conductivity Inclusions from Local Boundary Measurements
Inverse problems on low-dimensional manifolds
Global Lipschitz stability estimates for polygonal conductivity inclusions from boundary measurements
CALDERÓN’S INVERSE PROBLEM WITH A FINITE NUMBER OF MEASUREMENTS
Stability of the inverse conductivity problem in the plane for less regular conductivities

This page was built for publication: Lipschitz stability of an inverse conductivity problem with two Cauchy data pairs

Report a bug (only for logged in users!)Click here to report a bug for this page (MaRDI item Q6641744)