Analysis of localized edge vibrations of cylindrical shells using the Stroh formalism
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Publication:5167914
DOI10.1177/1081286511412442zbMath1291.74089OpenAlexW2019815545WikidataQ57574014 ScholiaQ57574014MaRDI QIDQ5167914
Publication date: 2 July 2014
Published in: Mathematics and Mechanics of Solids (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1177/1081286511412442
Related Items (2)
Трехмерная поверхностная волна в полупространстве и кромочные волны в пластинах в случае смешанных граничных условий на поверхности распространения ⋮ The matrix sign function for solving surface wave problems in homogeneous and laterally periodic elastic half-spaces
Cites Work
- Green's functions for an anisotropic thin plate with a crack or an anticrack
- The speed of interfacial waves polarized in a symmetry plane
- An explicit expression for the surface-impedance matrix of a generally anisotropic incompressible elastic material in a state of plane strain
- Edge and interfacial vibrations in elastic shells of revolution
- Edge waves in asymmetrically laminated plates
- An integral representation of the surface-impedance tensor for incompressible elastic materials
- Hamiltonian interpretation of the Stroh formalism in anisotropic elasticity
- Free surface (Rayleigh) waves in anisotropic elastic half-spaces: the surface impedance method
- Considerations of the existence of interfacial (Stoneley) waves in bonded anisotropic elastic half-spaces
- Foundations of the Theory of Surface Waves in Anisotropic Elastic Materials
- Uniqueness of the surface-wave speed: A proof that is independent of the Stroh formalism
- A new identity for the surface–impedance matrix and its application to the determination of surface-wave speeds
- Existence and Uniqueness of Edge Waves in a Generally Anisotropic Elastic Plate
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