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- W2089682960 abstract "In previous work a one-dimensional averaged theory of thermoelastic waves in a microperiodic layered infinite solid was proposed in which an eighth-order-in-time partial differential equation involving a high intrinsic mechanical frequency ΩM and a high intrinsic thermal frequency ΩT is a central equation. Also, the existence of two harmonic thermoelastic waves of a given frequency ω propagating in a positive direction normal to the layering was previously established when ΩM → ∞ and ΩT < ∞, or ΩM < ∞ and ΩT → ∞. The existence of two harmonic thermoelastic waves of a given frequency ω propagating in the positive direction normal to the layering is proved when ΩM < ∞ and ΩT < ∞. Also, a closed form of the associated velocities and attenuation coefficients is obtained. Numerical results illustrating propagation of the two waves in a particular microperiodic layered thermoelastic solid are included." @default.
- W2089682960 created "2016-06-24" @default.
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- W2089682960 date "2004-09-01" @default.
- W2089682960 modified "2023-10-03" @default.
- W2089682960 title "PLANE HARMONIC WAVES IN A MICROPERIODIC LAYERED THERMOELASTIC SOLID REVISITED" @default.
- W2089682960 cites W2090114310 @default.
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- W2089682960 doi "https://doi.org/10.1080/01495730390425080" @default.
- W2089682960 hasPublicationYear "2004" @default.
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