On formulas for the velocity of Stoneley waves propagating along the loosely bonded interface of two elastic half-spaces

DOI10.1016/j.wavemoti.2011.05.002zbMath1239.74038OpenAlexW1983550901MaRDI QIDQ423460

Pham Chi Vinh, Pham Thi Ha Giang

Publication date: 2 June 2012

Published in: Wave Motion (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.wavemoti.2011.05.002

zbMATH Keywords

holomorphic functionloosely bonded interfaceStoneley wave velocityStoneley waves

Mathematics Subject Classification ID

Structured surfaces and interfaces, coexistent phases (74A50) Surface waves in solid mechanics (74J15)

Related Items (8)

Formulas for the speed and slowness of Stoneley waves in bonded isotropic elastic half-spaces with the same bulk wave velocities ⋮ Computation of interface wave motions by reciprocity considerations ⋮ Stoneley wave velocity variation ⋮ The non-unique existence of Rayleigh waves in nonlocal elastic half-spaces ⋮ Stoneley waves at the generalized Wiechert condition ⋮ Antiplane Stoneley waves propagating at the interface between two couple stress elastic materials ⋮ Electromagnetoacoustic SH surface waves: formula for the velocity, existence and uniqueness ⋮ Stoneley waves with spring contact and evaluation of the quality of imperfect bonds

Cites Work

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• On formulas for the Rayleigh wave velocity in pre-strained elastic materials subject to an isotropic internal constraint
• Explicit secular equations of Rayleigh waves in elastic media under the influence of gravity and initial stress
• Elastic waves guided by a material interface
• A new formula for the velocity of Rayleigh waves
• Uniqueness of the solution to the secular equation for viscoelastic surface waves
• On formulas for the Rayleigh wave speed
• On the Rayleigh wave speed in orthotropic elastic solids.
• Slip waves along the interface between two anisotropic elastic half-spaces in sliding contact
• The effect of interfacial stress on the propagation of stoneley waves
• Exact Expressions for the Roots of the Secular Equation for Rayleigh Waves
• Comment to: ``A new formula for the velocity of Rayleigh waves by D. Nkemzi.

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