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These secular equations govern frequency and phase velocity of various possible modes of wave propagation at all wavelengths.
Finally, the dispersion curves are computed and represented graphically for various modes of wave propagation in different theories of thermoelasticity.
Different from typical floating-buoy WECs, the ASAWEC is capable of capturing wave energy from both heave and surge modes of wave motions.
In addition, the sensitivity of resonances associated with various modes of wave propagation appearing in the backscattered amplitude to the perturbation in the material's elastic constants is examined.
This paper is intended to examine the effect of inclusion shapes, inclusion contents, inclusion elastic constants, and plate thickness on the dispersion relations and modes of wave propagation in inclusion-reinforced composite plates.
The magneto-elastic shear horizontal (SH) modes of wave propagation gets decoupled from rest of the motion here, however it may not be in general possible if the rotation took place in an arbitrary direction.
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Two modes of waves are found, E and H waves, and the corresponding dispersion equation of each type are derived and solved.
The method is general and can be applied to any mode of wave propagation, isotropic or anisotropic linearly elastic material, and any cross-sectional geometry.
Therefore, the mode of wave propagation varies between the perfect bond case where the SU-8 layer is perfectly bonded to the AlN/Si surface and when the SU-8 is completely de-bonded.
In both domains, the mathematical model has one pair of equations for each mode of wave propagation e.g., pressure waves in the liquid, flexural waves in the pipe.
In this section, we take the simplest mode of wave, the sinusoidal wave, showing in Fig. 2, as the input motion load of this problem, and then try to illustrate the dynamic response of surrounding ground to the earthquake load, theoretically.
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