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In general, some extra condition is indispensable for the inverse coefficient problem.
For this time-dependent coefficient problem, we find that Jain's scheme yields uniform fourth-order convergence rates.
We consider the inverse coefficient problem of locating the interface positions arising in frequency sounding of layered media.
The estimation of a concentration-dependent diffusion coefficient in a drying process is known as an inverse coefficient problem.
We extend this to other norms on matrices and present an abstract version of the coefficient problem.
In [3], a similar iteration method is used with this kind of a local boundary condition for a nonlinear inverse coefficient problem for a parabolic equation.
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We find some properties, including inclusion properties, Fekete-Szegö problem and coefficient problems of inverse functions.
Three classes of inverse coefficient problems arising in engineering mechanics and computational material science are considered.
In this section, we investigate coefficient problems for functions in the class S.
We prove that the discrete approximation is stable, conservative and, for constant coefficient problems, maintains the free-stream preservation property.
The results obtained in the paper are interesting and useful, and can be extended to other more general inverse coefficient problems of degenerate PDEs.
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