A remark on precomposition on \(\mathrm H^{1/2}(S^1)\) and \(\varepsilon\)-identifiability of disks in tomography

DOI10.1016/j.jmaa.2007.03.111zbMath1293.35363arXivmath/0607205OpenAlexW2591702134MaRDI QIDQ2382731

Yanyan Li

Publication date: 2 October 2007

Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math/0607205

zbMATH Keywords

conformal mappingFourier seriesDirichlet-to-Neumann mapInverse problem of conductivityprecomposition in Sobolev spaces

Mathematics Subject Classification ID

Boundary value problems for second-order elliptic equations (35J25) Inverse problems for PDEs (35R30) Covering theorems in conformal mapping theory (30C25)

Related Items (1)

Conformal mapping and inverse conductivity problem with one measurement

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Mappings of homogeneous groups and imbeddings of functional spaces
• \(H^{1/2}\) maps with values into the circle: minimal connections, lifting, and the Ginzburg-Landau equation
• Surface gradients and continuity properties for some integral operators in classical scattering theory
• Conformal mapping and inverse conductivity problem with one measurement
• Inverse Conductivity Problem with One Measurement: Error Estimates and Approximate Identification for Perturbed Disks
• On the Spaces of T<scp>riebel‐</scp>L<scp>izorkin</scp> Type: Pointwise Multipliers and Spaces on Domains
• Electrostatic imaging via conformal mapping
• The layer potential technique for the inverse conductivity problem
• Konstruktive Methoden der konformen Abbildung
• Conformal mappings and inverse boundary value problems
• On the inverse conductivity problem with one measurement

This page was built for publication: A remark on precomposition on \(\mathrm H^{1/2}(S^1)\) and \(\varepsilon\)-identifiability of disks in tomography