Transmission Eigenvalues

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Transmission Eigenvalues

The scattering of a time-harmonic plane wave in an inhomogeneous medium is modeled by the scattering problem for the Helmholtz equation. A transmission eigenvalue is a wavenumber at which the scattering operator has a non-trivial kernel or cokernel. Because many sampling methods for locating scatterers succeed only at wavenumbers that are not transmission eigenvalues, they have been studied for...

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Transmission eigenvalues

Please note that terms and conditions apply.

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Notes on Transmission Eigenvalues

Here k = ω/co is the wave number, ω denotes the frequency of excitation, S2 = {x ∈ R3, |x| = 1} is the unit sphere in R3, and co is such that its real and imaginary parts are respectively <(co)> 0 and =(co)60. The support ofD is assumed to be such that R3 \D is connected, and that ∂D is of Lipschitz type. As a canonical example of the scattering by a penetrable obstacle, consider next the case ...

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Transmission Eigenvalues for Elliptic Operators

A reduction of the transmission eigenvalue problem for multiplicative sign-definite perturbations of elliptic operators with constant coefficients to an eigenvalue problem for a non-selfadjoint compact operator is given. Sufficient conditions for the existence of transmission eigenvalues and completeness of generalized eigenstates for the transmission eigenvalue problem are derived. In the trac...

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Eigenvalues of Transmission Graph Laplacians

The standard notion of the Laplacian of a graph is generalized to the setting of a graph with the extra structure of a “transmission” system. A transmission system is a mathematical representation of a means of transmitting (multi-parameter) data along directed edges from vertex to vertex. The associated transmission graph Laplacian is shown to have many of the former properties of the classica...

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ژورنال

عنوان ژورنال: Notices of the American Mathematical Society

سال: 2021

ISSN: ['0002-9920', '1088-9477']

DOI: https://doi.org/10.1090/noti2350