Dispersion analysis of Love-type surface waves in thermoelastic layered medium with irregular interface
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OpenAlex topics: Thermoelastic and Magnetoelastic Phenomena · Nonlocal and gradient elasticity in micro/nano structures · Ultrasonics and Acoustic Wave Propagation
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References (37)
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1. A.E.H. Love, Some Problems of Geodynamics: Being an Essay To Which the Adams Prize in the University of Cambridge Was Adjudged in 1911 (University, Cambridge, 1911)
2. W.M. Ewing, W.S. Jardetzky, F. Press, Elastic waves in layered media. Appl. Phys. 10, 27 (1957)
3. K.F. Graff, Rayleigh and Lamb Waves (Dover, New York, 1991)
4. J.D. Achenbach, Wave Propagation in Elastic Solids (Elsevier, Amsterdam, 2012)
5. R. Kumar, A. Saini, Effect of anisotropy, inhomogeneity and porosity on love wave propagation through fluid-saturated porous layers in irregular layered media. Eur. Phys. J. Plus. 139, 1 (2024). https://doi.org/10.1140/epjp/s13360-024-05914-510.1140/epjp/s13360-024-05914-5 ↗
6. A. Chattopadhyay, P. Singh, P. Kumar, A.K. Singh, Study of Love-type wave propagation in an isotropic tri-layer elastic medium overlying a semi-infinite elastic medium. Waves Random Complex. Media. 28, 643 (2018). https://doi.org/10.1080/17455030.2017.138177810.1080/17455030.2017.1381778 ↗
7. S. Sharma, R. Kumar, Analyzing the role of triangular surface irregularity and initial stress on SH-wave behavior in multilayer anisotropic media, in Proc. 2024 Int. Conf. on Emerging Technologies and Innovation for Sustainability (EmergIN)IEEE, (2024), pp. 473–478 https://doi.org/10.1109/EmergIN63207.2024.1096104210.1109/EmergIN63207.2024.10961042 ↗
8. Z. Kończak, The propagation of love waves in a fluid-saturated porous anisotropic layer. Acta Mech. 79, 155 (1989). https://doi.org/10.1007/BF0118726010.1007/BF01187260 ↗
9. M.A. Biot, Thermoelasticity and irreversible thermodynamics. J. Appl. Phys. 27, 240 (1956). https://doi.org/10.1063/1.172235110.1063/1.1722351 ↗
10. W. Nowacki, Dynamic Problems of Thermoelasticity (Springer, Berlin, 1975)
11. R.S. Dhaliwal, A. Singh, Dynamic Coupled Thermoelasticity (Hindustan Publishing Corporation, New Delhi, 1980)
12. H.W. Lord, Y. Shulman, A generalized dynamical theory of thermoelasticity. J. Mech. Phys. Solids. 15, 299 (1967). https://doi.org/10.1016/0022-5096(67)90024-510.1016/0022-5096(67)90024-5 ↗
13. A.E. Green, K.A. Lindsay, Thermoelasticity, J. Elast. 2, 1 (1972). https://doi.org/10.1007/BF0004568910.1007/BF00045689 ↗
14. A.E. Green, P.M. Naghdi, Thermoelasticity without energy dissipation. J. Elast. 31, 189 (1993). https://doi.org/10.1007/BF0004496910.1007/BF00044969 ↗
15. J.N. Sharma, D. Singh, R. Kumar, Generalized thermoelastic waves in homogeneous isotropic plates. J. Acoust. Soc. Am. 108, 848 (2000). https://doi.org/10.1121/1.42961910.1121/1.429619 ↗
16. M.D. Sharma, Wave propagation in anisotropic generalized thermoelastic media. J. Therm. Stresses. 29, 629 (2006). https://doi.org/10.1080/0149573050049910010.1080/01495730500499100 ↗
17. D. Kumar, D. Singh, S.K. Tomar, Love-type waves in thermoelastic solid with double porosity structure. Waves Random Complex. Media. (2022). https://doi.org/10.1080/17455030.2022.215532410.1080/17455030.2022.2155324 ↗
18. S.A. Faghidian, On non-linear flexure of beams based on non-local elasticity theory. Int. J. Eng. Sci. 124, 49 (2018). https://doi.org/10.1016/j.ijengsci.2017.12.00210.1016/j.ijengsci.2017.12.002 ↗
19. A.E. Abouelregal, B. Akgöz, Ö. Civalek, Nonlocal thermoelastic vibration of a solid medium subjected to a pulsed heat flux via Caputo–Fabrizio fractional derivative heat conduction. Appl. Phys. A 128, 660 (2022). https://doi.org/10.1007/s00339-022-05786-510.1007/s00339-022-05786-5 ↗
20. A.E. Abouelregal, Ö. Civalek, B. Akgöz, A size-dependent non-Fourier heat conduction model for magneto-thermoelastic vibration response of nanosystems. J. Appl. Comput. Mech. 11, 344 (2025)
21. A.E. Abouelregal, Ö. Civalek, B. Akgöz, A. Foul, S.S. Askar, Analysis of thermoelastic behavior of porous cylinders with voids via a nonlocal space-time elastic approach and Caputo-tempered fractional heat conduction. Mech. Time-Depend Mater. 29, 1 (2025). https://doi.org/10.1007/s11043-025-09770-310.1007/s11043-025-09770-3 ↗
22. S.A. Faghidian, K.K. Żur, T. Rabczuk, Mixture unified gradient theory: a consistent approach for mechanics of nanobars. Appl. Phys. A 128, 996 (2022). https://doi.org/10.1007/s00339-022-06130-710.1007/s00339-022-06130-7 ↗
23. N. Challamel, C.M. Wang, J.N. Reddy, S.A. Faghidian, Equivalence between micromorphic, nonlocal gradient, and two-phase nonlocal beam theories. Acta Mech. 236, 871 (2025). https://doi.org/10.1007/s00707-024-04180-x10.1007/s00707-024-04180-x ↗
24. A. Seema, Singhal, Theoretical investigation of SH wave transmission in magneto-electro-elastic structure having imperfect interface using approximating method. Appl. Phys. A 130, 597 (2024). https://doi.org/10.1007/s00339-024-07744-910.1007/s00339-024-07744-9 ↗
25. A. Saini, R. Kumar, Analysis of love waves in an initially stressed transversely isotropic porous layer over heterogeneous half-space with parabolic irregularity. J. Vib. Eng. Technol. (2024). https://doi.org/10.1007/s42417-024-01298-z10.1007/s42417-024-01298-z ↗
26. A. Saini, R. Kumar, Love wave propagation in an isotropic thermoelastic layer with rigid boundary lying over a non-homogeneous elastic half-space. Math. Methods Appl. Sci. 48, 16680 (2025). https://doi.org/10.1002/mma.7011710.1002/mma.70117 ↗
27. R. Kumar, S. Sharma, S. Chandel, Impact of triangular irregularity, material heterogeneity and initial stress on the propagation of shear waves in a transversely isotropic porous layer. Int. J. Appl. Mech. Eng. 30, 89 (2025). https://doi.org/10.59441/ijame/20271510.59441/ijame/202715 ↗
28. R. Kumar, A. Saini, S. Sharma, Sunaina, Investigating SH-wave dynamics in anisotropic media with triangular surface irregularities and initial stress influence, in IET Conf. Proc. CP912 (2024), p. 433 https://doi.org/10.1049/icp.2025.097710.1049/icp.2025.0977 ↗
29. S. Sharma, R. Kumar, Love wave propagation in a homogeneous thermoelastic layer over a non-homogeneous half-space with triangular irregularity. Mech. Solids. 60, 4259 (2025). https://doi.org/10.1134/S002565442560216210.1134/S0025654425602162 ↗
30. M. Sadab, S. Kundu, Wave propagation in piezomagnetic–piezoelectric bilayer structure under sliding contact interface with external magnetic field. Appl. Phys. A 131, 274 (2025). https://doi.org/10.1007/s00339-025-08352-x10.1007/s00339-025-08352-x ↗
31. S.A. Faghidian, I. Elishakoff, A consistent approach to characterize random vibrations of nanobeams. Eng. Anal. Bound. Elem. 152, 14 (2023). https://doi.org/10.1016/j.enganabound.2023.03.03710.1016/j.enganabound.2023.03.037 ↗
32. R. Barretta, S.A. Faghidian, F. Marotti de, Sciarra, Aifantis versus lam strain gradient models of bishop elastic rods. Acta Mech. 230, 2799 (2019). https://doi.org/10.1007/s00707-019-02431-w10.1007/s00707-019-02431-w ↗
33. M. Botshekanan Dehkordi, Y.T. Beni, A. Cheraghbak, On the nonlocal nonlinear vibration of electro-magneto piezoelectric porous visco-microbeam reinforced with agglomerated CNTs considering surface effects. Appl. Phys. A 130, 910 (2024). https://doi.org/10.1007/s00339-024-08048-810.1007/s00339-024-08048-8 ↗
34. A.E. Abouelregal, B. Akgöz, Ö. Civalek, Magneto-thermoelastic interactions in an unbounded orthotropic viscoelastic solid under the hall current effect by the fourth-order Moore–Gibson–Thompson equation. Comput. Math. Appl. 141, 102 (2023). https://doi.org/10.1016/j.camwa.2023.04.00110.1016/j.camwa.2023.04.001 ↗
35. A.C. Eringen, C.J. Samuels, Impact and moving loads on a slightly curved elastic half-space. J. Appl. Mech. 26, 491 (1959). https://doi.org/10.1115/1.401209910.1115/1.4012099 ↗
36. H.F. Willis, A formula for expanding an integral as a series. Philos. Mag. 39, 455 (1948). https://doi.org/10.1080/1478644480852169410.1080/14786444808521694 ↗
37. D. Gubbins, Seismology and Plate Tectonics (Cambridge University Press, Cambridge, 1990)