On the Calder\`on problem in periodic cylindrical domain with partial Dirichlet and Neumann data
Analysis of PDEs
2017-11-22 v1
Abstract
We consider the Calder\`on 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.
Keywords
Cite
@article{arxiv.1601.05358,
title = {On the Calder\`on problem in periodic cylindrical domain with partial Dirichlet and Neumann data},
author = {Mourad Choulli and Yavar Kian and Eric Soccorsi},
journal= {arXiv preprint arXiv:1601.05358},
year = {2017}
}