Multiple scattering using parallel volume integral equation method: interaction of SH waves with multiple multilayered anisotropic elliptical inclusions
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Publication:1666619
DOI10.1155/2015/809320zbMath1394.74071OpenAlexW1699129993WikidataQ59119960 ScholiaQ59119960MaRDI QIDQ1666619
Hogwan Jeong, Jungki Lee, Hyechang Lee
Publication date: 27 August 2018
Published in: Mathematical Problems in Engineering (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2015/809320
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Cites Work
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- Computational multiple scattering analysis of elastic waves in unidirectional composites
- Theory of scattering from multilayered bodies of arbitrary shape
- The effective transverse moduli of a composite with degraded fiber-matrix interfaces
- Effective medium method in the problem of axial elastic shear wave propagation through fiber composites.
- Computational multiple scattering analysis for shear wave propagation in unidirectional composites.
- Scattering of a plane harmonic SH wave by multiple layered inclusions
- Scattering of a plane harmonic SH wave by a rough multilayered inclusion of arbitrary shape
- A volume integral equation technique for multiple scattering problems in elastodynamics
- A mixed volume and boundary integral equation technique for elastic wave field calculations in heterogeneous materials
- A new method for evaluating singular integrals in stress analysis of solids by the direct boundary element method
- Direct evaluation of singular integrals in elastoplastic analysis by the boundary element method
- Huygens’ principle, radiation conditions, and integral formulas for the scattering of elastic waves
- A Volume Integral Equation Technique for Multiple Inclusion and Crack Interaction Problems
- A bi‐cubic transformation for the numerical evaluation of the Cauchy principal value integrals in boundary methods
- Elastic Wave Velocities in Two-component Systems
- Stress analysis of an unbounded elastic solid with orthotropic inclusions and voids using a new integral equation technique
