The propagation of Love waves in a fluid-saturated porous anisotropic layer
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Publication:1263341
DOI10.1007/BF01187260zbMath0687.73033MaRDI QIDQ1263341
Publication date: 1989
Published in: Acta Mechanica (Search for Journal in Brave)
dispersion equationsuccessive approximationBiot's theorycomplex transcendental equationelastic nonhomogeneous half-spacetransverse-isotropic fluid-saturated porous layer
Anisotropy in solid mechanics (74E10) Inhomogeneity in solid mechanics (74E05) Flows in porous media; filtration; seepage (76S05) Surface waves in solid mechanics (74J15) Wave scattering in solid mechanics (74J20)
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Green's function analysis of shear wave propagation in heterogeneous poroelastic sandwiched layer influenced by an impulsive source ⋮ Torsional surface wave dispersion in pre-stressed dry sandy layer over a gravitating anisotropic porous half-space ⋮ Propagation of Love waves in a prestressed Voigt-type viscoelastic orthotropic functionally graded layer over a porous half-space ⋮ Shear wave propagation in a layered poroelastic structure ⋮ Love waves in a fluid-saturated porous layer under a rigid boundary and lying over an elastic half-space under gravity ⋮ Propagation of love-type wave in porous medium over an orthotropic semi-infinite medium with rectangular irregularity ⋮ Propagation of torsional surface waves in an inhomogeneous anisotropic fluid saturated porous layered half space under initial stress with varying properties ⋮ On propagation of shear waves in a multilayer medium including a fluid- saturated porous stratum ⋮ Shear waves in a fluid-saturated elastic plate
Cites Work
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- Love type waves in a porous layer with irregular interface
- On the dispersion equation of Love waves in a porous layer
- Love waves due to a point source in an isotropic elastic medium under initial stress
- The propagation of Love waves in water-saturated soil underlain by a heterogeneous elastic medium
- Theory of Elasticity and Consolidation for a Porous Anisotropic Solid
- Mechanics of Deformation and Acoustic Propagation in Porous Media
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