Love wave propagation in layered magneto-electro-elastic structures with initial stress

Acta Mechanica

Volumn 192, Issue 1-4, 2007, Pages 169-189

  Du, J ^a,b   Jin, X ^a,b   Wang, J ^a,b  

^a Ningbo University ^*

^b NINGBO UNIVERSITY   (China)

Author keywords

[No Author keywords available]

Indexed keywords

ELECTROMECHANICAL COUPLING; PHASE VELOCITY; PIEZOELECTRIC CERAMICS; STRESS ANALYSIS;

INITIAL STRESS; LOVE WAVE PROPAGATION; PIEZOELECTRIC STRUCTURES;

STRUCTURAL ANALYSIS;

EID: 34547689208     PISSN: 00015970     EISSN: None     Source Type: Journal    
DOI: 10.1007/s00707-006-0435-3     Document Type: Article

References (33)

1. Love A. E. H. (1911). Some problems of geodynamics. Cambridge University Press, London
2. Zakharenko A. A. (2005). Love-type waves in layered systems consisting of two cubic piezoelectric crystals. J. Sound Vibr. 285: 877-886
3. Liu H., Wang Z. K. and Wang T. J. (2001). Effect of initial stress on the propagation behavior of Love waves in a layered piezoelectric structure. Int. J. Solids Struct. 38: 37-51
4. Qian Z., Jin F., Wang Z. and Kishimoto K. (2004). Love waves propagation in a piezoelectric layered structure with initial stresses. Acta Mech. 171: 41-57
5. 2/Si structure with initial stresses. J. Sound Vibr. 286: 981-999
6. Sinha B. K., Tanski W. J., Lukaszek T. and Ballato A. (1985). Influence of biasing stresses on the propagation of surface waves. J. Appl. Phys. 57: 767-776
7. Dowaikh M. A. (1999). On SH waves in pre-stressed layered half space for an incompressible elastic material. Mech. Res. Commun. 26: 665-672
8. Lematre M., Feuillard G., Delaunay T. and Lethiecq M. (2006). Modeling of ultrasonic wave propagation in integrated piezoelectric structures under residual stress. IEEE Trans. Ultrason., Ferroelect., Freq. Contr. 53: 685-696
9. Yang J. S. and Hu Y. T. (2004). Mechanics of electroelastic bodies under biasing fields. Appl. Mech. Rev. 57: 173-189
10. Yang J. S. (2005). Free vibrations of an electroelastic body under biasing fields. IEEE Trans. Ultrason., Ferroelect., Freq. Contr. 52: 358-364
11. Yang J. S. (2005). An introduction to the theory of piezoelectricity. Springer, New York
12. Yang J. S. (2006). The mechanics of piezoelectric structures. World Scientific, Singapore
13. Yang J. S. (2004). Love waves in piezoelectromagnetic materials. Acta Mech. 168: 111-117
14. Wang Q. and Quek S. T. (2001). Love waves in piezoelectric coupled solid media. Smart Mater. Struct. 10: 380-388
15. Bracke L. P. M. and Van Vliet T. G. (1981). A broadband magneto-electric transducer using a composite material. Int. J. Electronics 51: 255-262
16. Harshe G., Dougherty J. P. and Newnham R. E. (1993). Theoretical modeling of multilayer magneto-electric composites. Int. J. Appl. Electromagn. Mater. 4: 145-159
17. Avellaneda M. and Harshe G. (1994). Magneto-electric effect in piezoelectric/megnetostrictive multilayer (2-2) composites. J. Intell. Mater. Syst. Struct. 5: 501-513
18. Nan C. W. (1994). Magneto-electric effect in composites of piezoelectric and piezomagnetic phases. Phys. Rev. B 50: 6082-6088
19. Benveniste Y. (1995). Magneto-electric effect in fibrous composites with piezoelectric and piezomagnetic phases. Phys. Rev. B 51: 16424-16427
20. Li J. Y. and Dunn M. L. (1998). Anisotropic coupled field inhomogeneity and inhomogeneity problems. Philos. Mag. 77: 1341-1350
21. Li J. Y and Dunn M. L. (1998). Micromechanics of magneto-electro-elastic composite materials: average fields and effective behavior. J. Intell. Mater. Syst. Struct. 9: 404-416
22. Wang X. M. and Shen Y. P. (1996). The conservation laws and path-independent integrals for linear electro-magneto-elastic media with an application. Int. J. Solids Struct. 33: 865-878
23. Huang J. H. and Kuo W. S. (1997). The analysis of piezoelectric/ piezomagnetic composite materials containing an ellipsoidal inhomogeneity. J. Appl. Phys. 81: 1378-1386
24. Pan E. (2001). Exact solution for simply supported and multilayered magneto-electro-elastic plates. ASME J. Appl. Mech. 68: 608-618
25. Wang X. and Shen Y. P. (2002). The general solution of three-dimensional problem in magneto-electro-elastic media. Int. J. Engng. Sci. 40: 1069-1080
26. Pan E. and Han F. (2005). Exact solution for functionally graded and layered magneto-electro-elastic plates. Int. J. Engng. Sci. 43: 321-339
27. Ramirez F., Heyliger P. R. and Pan E. (2006). Free vibration response of two-dimensional magneto- electro-elastic laminated plates. J. Sound Vibr. 292: 626-644
28. Guan Q. and He S. R. (2006). Three-dimensional analysis of piezoelectric/piezomagnetic elastic media. Composite Struct. 72: 419-428
29. Du J. K., Shen Y. P., Ye D. Y. and Yue F. R. (2004). Scattering of anti-plane shear waves by a partially debonded magneto-electro-elastic circular cylindrical inhomogeneity. Int. J. Engng. Sci. 42: 887-913
30. Chen, J. Y., Pan, E., Chen, H. L.: Wave propagation in magneto-electro-elastic multilayered plates. Int. J. Solids Struct. DOI: 10.1016/j.ijsolstr.2006.06.003.
31. Alshits V. I. and Darinskii A. N. (1992). On the existence of surface waves in half-infinite anisotropic elastic media with piezoelectric and piezomagnetic properties. Wave Motion 16: 265-283
32. Chiriac H., Pletea M. and Hristoforou E. (2001). Magneto-surface- acoustic-eaves micro-device using thin film technology: design and fabrication process. Sensors and Actuators A 91: 107-110
33. Karl F. G. (1975). Wave motion in elastic solids. Clarendon Press, Oxford