A partial data result for less regular conductivities in admissible geometries

DOI10.3934/IPI.2016.10.247zbMath1361.35207arXiv1412.1387OpenAlexW2963397728MaRDI QIDQ254806

Casey Rodriguez

Publication date: 16 March 2016

Published in: Inverse Problems and Imaging (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1412.1387

zbMATH Keywords

partial dataCalderón problemrough conductivities

Mathematics Subject Classification ID

Smoothness and regularity of solutions to PDEs (35B65) Inverse problems for PDEs (35R30) PDEs on manifolds (35R01)

Related Items (1)

The Calderón problem with partial data for conductivities with 3/2 derivatives

Cites Work

• Uniqueness in Calderón's problem for conductivities with unbounded gradient
• Inverse problems for the anisotropic Maxwell equations
• A global uniqueness theorem for an inverse boundary value problem
• Limiting Carleman weights and anisotropic inverse problems
• Uniqueness in Calderón's problem with Lipschitz conductivities
• Calderón's inverse conductivity problem in the plane
• The Calderón problem with partial data on manifolds and applications
• The Calderón problem with partial data
• Determining nonsmooth first order terms from partial boundary measurements
• Uniqueness in the Calderón problem with partial data for less smooth conductivities
• Semiclassical Pseudodifferential Calculus and the Reconstruction of a Magnetic Field
• GLOBAL UNIQUENESS FOR THE CALDERÓN PROBLEM WITH LIPSCHITZ CONDUCTIVITIES
• Electrical impedance tomography and Calderón's problem
• Exponentially Growing Solutions for Nonsmooth First-Order Perturbations of the Laplacian
• RECOVERING A POTENTIAL FROM PARTIAL CAUCHY DATA
• Determining an Unbounded Potential from Cauchy Data in Admissible Geometries
• The Calderón Problem with Partial Data for Less Smooth Conductivities

This page was built for publication: A partial data result for less regular conductivities in admissible geometries