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- W3124419099 abstract "We consider an inverse boundary value problem for the equation $nablacdot(sigma-iomegaepsilon)nabla u=0$ in a given bounded domain $Omega$ at a fixed $omega>0$. $sigma$ and $epsilon$ denote the conductivity and permittivity of the material forming $Omega$, respectively. We give some formulae for extracting information about the location of the discontinuity surface of $(sigma,epsilon)$ from the Dirichlet-to-Neumann map. In order to obtain results we make use of two methods. The first is the enclosure method which is based on a new role of the exponentially growing solutions of the equation for the background material. The second is a generalization of the enclosure method based on a new role of Mittag-Leffler's function." @default.
- W3124419099 created "2021-02-01" @default.
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- W3124419099 date "2002-07-31" @default.
- W3124419099 modified "2023-10-16" @default.
- W3124419099 title "Extraction formulae for an inverse boundary value problem for the equation $nabla$ $middot$ ($sigma$ $minus$i $omega$$epsilon$)$nabla$u $equal$ 0" @default.
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- W3124419099 doi "https://doi.org/10.1088/0266-5611/18/5/304" @default.
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