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Stability for determination of riemannian metrics by spectral data and dirichlet-to-neumann map limited on arbitrary subboundary spectral data on an arbitrarily fixed subboundary, while in the second, we choose the Dirichlet-to-Neumann
Scattering matrices and Dirichlet-to-Neumann maps form with the help of Dirichlet-to-Neumann maps. © 2017 The Author(s)
Generalized boundary triples, II. Some applications of generalized boundary triples and form domain invariant Nevanlinna functionsDirichlet-to-Neumann type map
Stability estimate for a semilinear elliptic inverse problem term, appearing in a semilinear boundary value problem, from the corresponding Dirichlet-to-Neumann map
Inverse spectral problem for the Schrödinger operator on the square lattice. Assuming that the potentials on the edges are compactly supported and symmetric, we show that the Dirichlet-to-Neumann
О спектральной проекции для комплексной задачи
НейманаWe show that the L2 -spectral kernel function of the ¯@ -Neumann problem on a non-compact strongly
Conformal spectral stability estimates for the Neumann Laplacian to estimate the variation of the eigenvalues of the Neumann Laplacian upon domain perturbation via energy type
Solution the Dirichlet Problem for Multiply Connected Domain Using Numerical Conformal Mapping approximate 2D Dirichlet problems solutions in an arbitrary multiply connected domain with a smooth boundary
The uniqueness of inverse problems for a fractional equation with a single measurement the construction of Dirichlet-to-Neumann maps in the frequency domain and thus the application of inverse spectral
The study of boundary-value problems for a singular B-elliptic equation by the method of potentialsIn this paper we apply the method of potentials for studying the Dirichlet and Neumann boundary
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