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- W2025091837 abstract "We study an inverse boundary spectral problem for the hyperbolic equation in a bounded domain in . The corresponding time-harmonic equation can be written to a non-selfadjoint eigenvalue problem. We assume that the boundary spectral data, i.e., the eigenvalues and the boundary values of the generalized eigenfunctions of A are known. (This assumption is equivalent to that the singularities of the Neumann-to-Dirichlet mapping of the time-harmonic equation are known.) The main result is that the boundary spectral data determine a{x) uniquely and p(x) and q(x) within a generalized gauge transformation." @default.
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- W2025091837 date "1998-09-01" @default.
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- W2025091837 title "The inverse boundary spectral problem for a hyperbolic equation with first order perturbation" @default.
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- W2025091837 doi "https://doi.org/10.1080/00036819808840687" @default.
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