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- W2090450596 abstract "We consider the problem of determining, within an electrically conducting body $Omega$ of conductivity $sigmaequiv 1$, an unknown inclusion D, whose conductivity is $sigmaequiv kneq 1$, when one pair of current density and voltage measurements {}from the exterior of $Omega$ is available. We prove upper and lower bounds on the size of the unknown inclusion D. We also consider the case of nonuniform and nonisotropic conductivities in $Omega$ and in D." @default.
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- W2090450596 date "1998-10-01" @default.
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- W2090450596 title "The Inverse Conductivity Problem with One Measurement: Bounds on the Size of the Unknown Object" @default.
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- W2090450596 doi "https://doi.org/10.1137/s0036139996306468" @default.
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