Extinction cross-section for elastic wave scattering in energy-absorbing media: revisited

DOI10.1007/s00707-008-0113-8zbMath1173.74022OpenAlexW2060947109MaRDI QIDQ731410

Jun-Shin Lee, Jin-Yeon F. Kim

Publication date: 2 October 2009

Published in: Acta Mechanica (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s00707-008-0113-8

zbMATH Keywords

integral representationinfinitely large detector

Mathematics Subject Classification ID

Wave scattering in solid mechanics (74J20)

Related Items (2)

Erratum to: Extinction cross-section for elastic wave scattering in energy-absorbing media: revisited ⋮ Interface/interphase effects on scattering of elastic P- and SV-waves from a circular nanoinclusion embedded in a solid viscoelastic matrix

Cites Work

• Extinction of elastic wave energy due to scattering in a viscoelastic medium.
• On the generalized self-consistent model for elastic wave propagation in composite materials
• Scattering of a Plane Longitudinal Wave by a Spherical Obstacle in an Isotropically Elastic Solid
• On the plane-wave extinction cross-section of an obstacle
• A Dynamic Generalized Self-Consistent Model for Wave Propagation in Particulate Composites
• Multiple Scattering of Waves
• On Scattering of Waves by Random Distributions. I. Free-Space Scatterer Formalism
• Huygens’ principle, radiation conditions, and integral formulas for the scattering of elastic waves
• Reciprocity relations and forward amplitude theorems for elastic waves
• Theorem on the scattering and the absorption cross section for scattering of plane, time-harmonic, elastic waves
• On the attenuation of plane waves by obstacles of arbitrary size and form
• The Multiple Scattering of Waves. I. General Theory of Isotropic Scattering by Randomly Distributed Scatterers

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