Propagation of elastic waves through media with thin crack-like inclusions

DOI10.1016/0021-8928(86)90112-7zbMath0616.73038OpenAlexW1973044448MaRDI QIDQ1821592

S. K. Kanaun, Valery M. Levin

Publication date: 1986

Published in: Journal of Applied Mathematics and Mechanics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0021-8928(86)90112-7

zbMATH Keywords

attenuationmultiple scatteringviscoelasticaveraged equation of motionelastic homogeneous medialong-wave scatteringrandom number of thin defectsrandom number of thin inclusions

Mathematics Subject Classification ID

Inhomogeneity in solid mechanics (74E05) Wave scattering in solid mechanics (74J20) Brittle damage (74R05)

Cites Work

• Unnamed Item
• The effective field method in linear problems of statics of composite media
• On singular models of a thin inclusion in a homogeneous elastic medium
• A polarization approach to the scattering of elastic waves. I. Scattering by a single inclusion
• A polarization approach to the scattering of elastic waves. II. Multiple scattering from inclusions
• The Poisson set of cracks in an elastic continuous medium
• On the problem of a three-dimensional crack in an anisotropic elastic medium
• Some problems of the nonhomogeneous elasticity theory
• Attenuation of a plane compressional wave by a random distribution of thin circular cracks
• Propagation of shear elastic waves in composites with a random set of spherical inclusions (effective field approach)
• The stress field around an elliptical crack in an anisotropic elastic medium
• The entry of a wedge into an incompressible fluid
• Multiple Scattering of Waves

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