On the Calderòn problem in periodic cylindrical domain with partial Dirichlet and Neumann data

Abstract

We consider the Calderòn problem in an infinite cylindrical domain, whose cross section is a bounded domain of the plane. We prove log-log stability in the determination of the isotropic periodic conductivity coefficient from partial Dirichlet data and partial Neumann boundary observations of the solution.

References in corpus (3)

• Complex spherical waves and inverse problems in unbounded domains
• A global stability estimate for the Gel'fand-Calderon inverse problem in two dimensions
• Stability and uniqueness for a two-dimensional inverse boundary value problem for less regular potentials

Cited by in corpus (1)

• Stable recovery of non-compactly supported electromagnetic potentials in unbounded domain