Stability estimates for the inverse boundary value problem by partial Cauchy data
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Publication:5259856
DOI10.1002/mma.3168zbMath1331.35389arXiv1304.2250OpenAlexW2049103367MaRDI QIDQ5259856
Publication date: 29 June 2015
Published in: Mathematical Methods in the Applied Sciences (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1304.2250
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Cites Work
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- A global uniqueness theorem for an inverse boundary value problem
- Stability of the Calderón problem for less regular conductivities
- Complex geometrical optics solutions for Lipschitz conductivities.
- Singular solutions of elliptic equations and the determination of conductivity by boundary measurements
- Uniqueness in the inverse conductivity problem for conductivities with \(3/2\) derivatives in \(L^p\), \(p>2n\)
- Uniqueness in Calderón's problem with Lipschitz conductivities
- The Calderón problem with partial data
- Exponential instability in an inverse problem for the Schrödinger equation
- Uniqueness in the Calderón problem with partial data for less smooth conductivities
- Stability estimates for the inverse boundary value problem by partial Cauchy data
- Stability Estimates for the Inverse Conductivity Problem for Less Regular Conductivities
- Electrical impedance tomography and Calderón's problem
- The Calderón problem for conormal potentials I: Global uniqueness and reconstruction
- RECOVERING A POTENTIAL FROM PARTIAL CAUCHY DATA
- A continuous dependence result in the analytic continuation problem
- Stable determination of conductivity by boundary measurements
- The Calderón Problem with Partial Data for Less Smooth Conductivities
- Open issues of stability for the inverse conductivity problem
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