On the interior transmission problem in nondissipative, inhomogeneous, anisotropic elasticity

DOI10.1023/A:1023958030304zbMath1089.74587OpenAlexW1554294560MaRDI QIDQ1417051

Antonios Charalambopoulos

Publication date: 18 December 2003

Published in: Journal of Elasticity (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1023/a:1023958030304

zbMATH Keywords

anisotropic elasticityinhomogeneous mediainterior transmission problemtransmission eigenvaluespenetrable scatterer

Mathematics Subject Classification ID

Anisotropy in solid mechanics (74E10) Wave scattering in solid mechanics (74J20)

Related Items (16)

Efficient methods of computing interior transmission eigenvalues for the elastic waves ⋮ Mixed impedance transmission problems for vibrating layered elastic bodies ⋮ Effective Medium Theory for Embedded Obstacles in Elasticity with Applications to Inverse Problems ⋮ A Holomorphic Operator Function Approach for the Transmission Eigenvalue Problem of Elastic Waves ⋮ The inside–outside duality for elastic scattering problems ⋮ A Lowest-Order Mixed Finite Element Method for the Elastic Transmission Eigenvalue Problem ⋮ A Simple Low-Degree Optimal Finite Element Scheme for the Elastic Transmission Eigenvalue Problem ⋮ On the inverse elastic scattering by interfaces using one type of scattered waves ⋮ On the spectrum of the interior transmission problem in isotropic elasticity ⋮ Direct and inverse problems in elastic multilayers with reflection data ⋮ On the existence and uniqueness of a solution to the interior transmission problem for piecewise-homogeneous solids ⋮ The interior transmission eigenvalue problem for elastic waves in media with obstacles ⋮ The uniqueness of the inverse elastic wave scattering problem based on the mixed reciprocity relation ⋮ Time harmonic acoustic scattering in anisotropic media ⋮ Computation of the interior transmission eigenvalues for elastic scattering in an inhomogeneous medium containing an obstacle ⋮ A C\(^{0}\)IP method of transmission eigenvalues for elastic waves

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