Inverse Boundary Value Problem for Maxwell Equations with Local Data

@inproceedings{Caro2009InverseBV,
  title={Inverse Boundary Value Problem for Maxwell Equations with Local Data},
  author={Pedro Bas Caro and Petri Ola and Mikko Salo},
  year={2009}
}
We prove a uniqueness theorem for an inverse boundary value problem for the Maxwell system with boundary data assumed known only in part of the boundary. We assume that the inaccessible part of the boundary is either part of a plane, or part of a sphere. This work generalizes the results obtained by Isakov [I] for the Schrödinger equation to Maxwell equations. Introduction. Let Ω ⊂ R be a bounded domain with C boundary, and let ε, μ, σ be C functions in Ω (ε is the permittivity, μ the… CONTINUE READING

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