Abstract:
We obtain expressions for the energy spectrum widths of Rayleigh waves arising because of their scattering by point and distributed defects of the surface, as well as by the edge dislocations on the surface and by the grooves of a random lattice in the surface plane. The calculations are valid when the defect density is small. Under certain conditions, our results coincide with the results of other authors who studied the scattering of Rayleigh waves by point defects and by the grooves of a random lattice. The calculations are based on the Keldysh diagram technique modified for the case of semibounded media.
Citation:
L. A. Zaitseva, “Rayleigh wave attenuation due to scattering by stationary defects”, TMF, 143:2 (2005), 241–257; Theoret. and Math. Phys., 143:2 (2005), 689–703
This publication is cited in the following 5 articles:
Tareq Saeed, Maaz Ali Khan, Ali Rashash R Alzahrani, Adnan Jahangir, “Rayleigh wave through half space semiconductor solid with temperature dependent properties”, Phys. Scr., 99:2 (2024), 025208
Zaitseva L.A., “Nonequilibrium Energy of Rayleigh Waves in Half-Limited Crystals with Hot Electrons Close to the Defect Surface”, Russian Journal of Physical Chemistry B, 4:4 (2010), 532–542
Zaitseva, LA, “Mean Energy of Semibounded Solids at Equilibrium and with Hot Electrons in a Subsurface Layer”, Russian Journal of Physical Chemistry B, 2:6 (2008), 917
Declercq NF, Sarens B, “Increased efficiency of surface wave stimulation on the inaccessible side of a thick isotropic plate with superimposed periodicity”, IEEE Transactions on Ultrasonics Ferroelectrics and Frequency Control, 54:7 (2007), 1409–1422
Zaitseva LA, “The velocity of acoustic phonons in crystals with edge dislocations and point impurities”, Russian Journal of Physical Chemistry B, 1:2 (2007), 85–93