2-D scattering by a crack with contact-boundary conditions
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Publication:1392358
DOI10.1016/0165-2125(94)90011-6zbMath0926.74054OpenAlexW2058317762MaRDI QIDQ1392358
Publication date: 2 December 1999
Published in: Wave Motion (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0165-2125(94)90011-6
Related Items (12)
Transient scattering of SH waves from an inclusion with a unilateral frictional interface-a 2D time domain boundary element analysis ⋮ Analytical extension of finite element solution for computing the nonlinear far field of ultrasonic waves scattered by a closed crack ⋮ Closed crack imaging using time reversal method based on fundamental and second harmonic scattering ⋮ Transient elastic wave analysis of 3-D large-scale cavities by fast multipole BEM using implicit Runge-Kutta convolution quadrature ⋮ A finite difference method for elastic wave scattering by a planar crack with contacting faces ⋮ Nonlinear boundary equation approach for inequality 2-D elastodynamics ⋮ Numerical study of nonlinear interaction between a crack and elastic waves under an oblique incidence ⋮ Transient elastodynamics around cracks including contact and friction ⋮ An explicit finite difference procedure for contact-impact analysis of crack edges ⋮ Comparative study of time and frequency domain approaches in contact problem for the I-mode crack under harmonic loading ⋮ Transient scattering of plane waves from an inclusion with a unilateral frictional contact interface-a 2D time domain boundary element analysis ⋮ Scattering of a Rayleigh wave by a surface-breaking crack with faces in partial contact
Cites Work
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- Transient dynamic elastic frictional contact: A general 2D boundary element formulation with examples of SH motion
- On the Numerical Boundary Integral Equation Method for Three-Dimensional Dynamic Shear Crack Problems
- Time-domain boundary element analysis of elastic wave interaction with a crack
- The numerical solution of certain integral equations with non-integrable kernels arising in the theory of crack propagation and elastic wave diffraction
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