The Comparison Between Effects of Regular and Irregular Nonlinear Elastic Layers Overlying a Rigid Substratum on Bright Solitary-Like SH Waves
Öz
Anahtar Kelimeler
Corrugated free surface, irregular layer, Generalized nonlinear Schrödinger (GNLS) equation, Bright solitary-like SH waves
Kaynakça
- [1] Achenbach, J.D., 1973, Wave Propagation in Elastic Solids. North Holland Publ. Co., Amsterdam. [2] Ewing, W.M., Jardetsky, W.S., 1957, Elastic Waves in Layered Media. McGraw-Hill, New York .
- [3] Boxberger, T., Picozzi, M. and Parolai, S., 2011 Shallow geology characterization using Rayleigh and Love wave dispersion curves derived from seismic noise array measurements. Journal of Applied Geophysics, 75(2), 3 [4] Kuznetsov, S. V., 2010, Love waves in nondestructive diagnostics of layered composites. Survey. Acoustical Physics 56(6), 877-892.
- [5] Chattaraj, R., Samal, S. K. and Mahanti, N. C., 2013, Dispersion of Love wave propagating in irregular anisotropic porous stratum under initial stress. International Journal of Geomechanics 13(4), 402-408.
- [6] Chattaraj, R., and Samal, S. K., 2016, On dispersion of Love type surface wave in anisotropic porous layer with periodic non uniform boundary surface. Meccanica 51(9), 2215-2224.
- [7] Pandit, D. K., Kundu, S. and Gupta, S., 2017, Analysis of dispersion and absorption characteristics of shear waves in sinusoidally corrugated elastic medium with void pores. Royal Society open science, 4(2), 160511.
- [8] Ahmetolan, S., Peker-Dobie, A., Deliktas-Ozdemir, E., & Caglayan, E., 2023, Propagation of Lamb waves in an elastic layer with irregular surfaces. Wave Motion, 119, 103136.
- [9] Noyer, J.,1961, The effect of variations in layer thickness on Love waves. Bull. Seismol. Soc. Am. 51, 227–235.
- [10] Deliktas-Ozdemir, E., & Teymür, M., 2022, Nonlinear surface SH waves in a half-space covered by an irregular layer. Zeitschrift für angewandte Mathematik und Physik, 73(4), 145.
- [11] Demirkuş, D., Teymür, M., 2017, Shear horizontal waves in a nonlinear elastic layer overlying a rigid substratum. Hacettepe Journal of Mathematics and Statistics, 46(5), 801-815.
- [12] Serkin, V.N., Hasegawa, A., 2002, Exactly integrable nonlinear Schrodinger equation models with varying dispersion, nonlinearity and gain: application for soliton dispersion. IEEE J. Sel. Top. Quantum Electron. 8(3), 418–431.