Inverse Problems for Time-Dependent Singular Heat Conductivities: Multi-Dimensional Case
From MaRDI portal
Publication:5256309
DOI10.1080/03605302.2014.992533zbMath1327.35438OpenAlexW2092980961MaRDI QIDQ5256309
Patricia Gaitan, Hiroshi Isozaki, Janne P. Tamminen, Samuli Siltanen, Olivier Poisson
Publication date: 22 June 2015
Published in: Communications in Partial Differential Equations (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/03605302.2014.992533
Related Items (4)
Recovering time-dependent inclusion in heat-conductive bodies using a dynamical probe method ⋮ Numerical solutions of the forward and inverse problems arising in diffuse optical tomography ⋮ On the identification of the heat conductivity distribution from partial dynamic boundary measurements ⋮ Numerical solution of an inverse boundary value problem for the heat equation with unknown inclusions
Cites Work
- Unnamed Item
- An inverse boundary problem for one-dimensional heat equation with a multilayer domain
- Probing for inclusions in heat conductive bodies
- The method of lines to reconstruct a moving boundary for a one-dimensional heat equation in a multilayer domain
- Stability result for the inverse transmissivity problem
- Inverse Problems for Time-Dependent Singular Heat Conductivities---One-Dimensional Case
- Moving boundary identification for a two-dimensional inverse heat conduction problem
- The framework of the enclosure method with dynamical data and its applications
- Uniqueness in shape identification of a time-varying domain and related parabolic equations on non-cylindrical domains
- Stable Determination of the Discontinuous Conductivity Coefficient of a Parabolic Equation
- On Uniqueness of Recovery of the Discontinuous ConductivityCoefficient of a Parabolic Equation
- A parabolic inverse problem with mixed boundary data. Stability estimates for the unknown boundary and impedance
- Local detection of three-dimensional inclusions in electrical impedance tomography
- Identification of thermal conductivity and the shape of an inclusion using the boundary elements method and the particle swarm optimization algorithm
- Probing for electrical inclusions with complex spherical waves
- A probe method for the inverse boundary value problem of non-stationary heat equations
- Extracting discontinuity in a heat conductive body. One-space dimensional case
This page was built for publication: Inverse Problems for Time-Dependent Singular Heat Conductivities: Multi-Dimensional Case