Determination of the unknown coefficient \(k(u)\) in the equation \(\nabla\cdot k(u)\nabla u = 0\) from overspecified boundary data
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Publication:2525430
DOI10.1016/0022-247X(67)90185-0zbMath0151.15901MaRDI QIDQ2525430
Publication date: 1967
Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)
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A uniqueness theorem for determining conductivity from overspecified boundary data ⋮ Inverse Problem for a Planar Conductivity Inclusion ⋮ On the uniqueness of nonlinear diffusion coefficients in the presence of lower order terms ⋮ A New Regularization Method for a Parameter Identification Problem in a Non-linear Partial Differential Equation ⋮ The determination temperature-dependent thermal conductivity as inverse steady heat conduction problem ⋮ Determination of the unknown coefficients in the Lame-Clapeyron problem (or one-phase Stefan problem) ⋮ A uniqueness result for a nonlinear hyperbolic equation ⋮ A method for solving an inverse biharmonic problem ⋮ Detecting nonlinear corrosion by electrostatic measurements ⋮ Recovering a variable exponent ⋮ Distributed parameter system indentification A survey† ⋮ Determination of an unknown forcing function in a hyperbolic equation from overspecified data
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