On formulas for the Rayleigh wave velocity in pre-strained elastic materials subject to an isotropic internal constraint
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Publication:541136
DOI10.1016/j.ijengsci.2009.09.010zbMath1213.74171OpenAlexW1975426132MaRDI QIDQ541136
Pham Thi Ha Giang, Pham Chi Vinh
Publication date: 4 June 2011
Published in: International Journal of Engineering Science (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.ijengsci.2009.09.010
Related Items (5)
Rayleigh waves with impedance boundary condition: formula for the velocity, existence and uniqueness ⋮ On formulas for the Rayleigh wave velocity in pre-stressed compressible solids ⋮ On formulas for the velocity of Stoneley waves propagating along the loosely bonded interface of two elastic half-spaces ⋮ Rayleigh waves in micro-structured elastic systems: non-reciprocity and energy symmetry breaking ⋮ Unnamed Item
Cites Work
- On isotropic constraints
- A note on perturbation formulae for the surface-wave speed due to perturbations in material properties
- Basic theory of small-amplitude waves in a constrained elastic body
- Constitutive theory for some constrained elastic crystals
- A new formula for the velocity of Rayleigh waves
- A unified formalism for elastostatics or steady state motion of compressible or incompressible anisotropic elastic materials.
- Deformations of an elastic, internally constrained material. III: Small superimposed deformations and waves
- On formulas for the Rayleigh wave speed
- Surface waves in a deformed isotropic hyperelastic material subject to an isotropic internal constraint
- Perturbation formula for phase velocity of Rayleigh waves in prestressed anisotropic media
- On the Rayleigh wave speed in orthotropic elastic solids.
- Interfacial waves and deformations in pre-stressed elastic media
- On Surface Waves and Deformations in a Pre-stressed Incompressible Elastic Solid
- Acoustoelastic Effect of Rayleigh Surface Wave in Isotropic Material
- Universal Relations in Constrained Elasticity
- Universal Generalized Plane Deformations in Constrained Elasticity
- Exact Expressions for the Roots of the Secular Equation for Rayleigh Waves
- Rayleigh waves guided by topography
- Comment to: ``A new formula for the velocity of Rayleigh waves by D. Nkemzi.
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