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  • The paper is concerned with the derivation of an implicit secular equation for Rayleigh waves in a two-dimensional orthotropic linear elastic medium. It has been proven that the Rayleigh waves propagate with no geometric dispersion. It has been found that Rayleigh wave velocity depends significantly (like bulk waves) on the directions of principal material axes. The analytical solution, based on the implicit secular equation, was compared against the finite element and experimental data that had been published by Cerv et al. [4] in 2010. The theory turned out to be in good accordance with experiment.
  • The paper is concerned with the derivation of an implicit secular equation for Rayleigh waves in a two-dimensional orthotropic linear elastic medium. It has been proven that the Rayleigh waves propagate with no geometric dispersion. It has been found that Rayleigh wave velocity depends significantly (like bulk waves) on the directions of principal material axes. The analytical solution, based on the implicit secular equation, was compared against the finite element and experimental data that had been published by Cerv et al. [4] in 2010. The theory turned out to be in good accordance with experiment. (en)
Title
  • A study of the implicit secular equation for rayleigh waves in 2D orthotropy
  • A study of the implicit secular equation for rayleigh waves in 2D orthotropy (en)
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  • A study of the implicit secular equation for rayleigh waves in 2D orthotropy
  • A study of the implicit secular equation for rayleigh waves in 2D orthotropy (en)
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  • RIV/61388998:_____/13:00396923!RIV14-GA0-61388998
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  • I, P(GA101/09/1630), P(GAP101/11/0288)
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  • 59110
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  • RIV/61388998:_____/13:00396923
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  • Rayleigh waves; secular equation; orthotropic materials (en)
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  • Plešek, Jiří
  • Červ, Jan
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  • INEGI-Instituto de Engenharia Mecanica e Gestao Industrial
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  • 978-972-8826-27-7
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