The scattering of electro-elastic waves by a spherical piezoelectric particle in a polymer matrix

International Journal of Engineering Science

Volumn 44, Issue 10, 2006, Pages 633-649

  Kamali, M T ^a   Shodja, H M ^b  

^a UNIVERSITY OF HORMOZGAN   (Iran)

^b SHARIF UNIVERSITY OF TECHNOLOGY   (Iran)

Author keywords

Electro elastic wave; Generalized Frobenius series; P wave; Piezoelectric inhomogeneity; Scattering cross section; Spherical harmonic functions

Indexed keywords

DIFFERENTIAL EQUATIONS; ELECTRIC FIELDS; FREQUENCIES; PIEZOELECTRIC MATERIALS; PIEZOELECTRICITY; POLYMERS; SCATTERING;

ELECTRO-ELASTIC WAVE; ELECTRO-MECHANICAL FIELDS; FROBENIUS SERIES; GENERALIZED FROBENIUS SERIES; P WAVE; PIEZOELECTRIC INHOMOGENEITY; SCATTERING CROSS-SECTION; SPHERICAL HARMONIC FUNCTIONS; VECTOR WAVE FUNCTIONS;

ELASTIC WAVES;

EID: 33746329601     PISSN: 00207225     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.ijengsci.2006.02.008     Document Type: Article

References (18)

1. Eringen A.C., and Suhubi E.S. Elastodynamics vol. II (1975), Academic Press, New York
2. Fu L.S., and Mura T. The determination of the elastodynamic fields of an ellipsoidal inhomogeneity. ASME J. Appl. Mech. 50 (1983) 390-396
3. Olsson P., Datta S.K., and Bostorm A. Elastodynamic scattering from inclusions surrounded by thin interface layers. ASME J. Appl. Mech. 57 (1990) 672-679
4. Paskaramoorthy R., Datta S.K., and Shah A.H. Effect of interface layers on scattering of elastic waves. ASME J. Appl. Mech. 55 (1988) 871-878
5. Datta S.K., Ledbetter H.M., Shindo Y., and Shah A.H. Phase velocity and attenuation of plane elastic waves in a particle-reinforced composite medium. Wave Motion 10 (1988) 171-182
6. Shindo Y., Nozaki H., and Datta S.K. Effect of interface layers on elastic wave propagation in a metal matrix composite reinforced by particles. ASME J. Appl. Mech. 62 (1995) 178-185
7. Sato H., and Shindo Y. Multiple scattering of plane elastic waves in a particle-reinforced-composite medium with graded interfacial layers. Mech. Mater. 35 (2003) 83-106
8. Yang R.-B. A dynamic generalized self-consistent model for wave propagation in particulate composites. ASME J. Appl. Mech. 70 (2003) 575-582
9. Mura T., Shodja H.M., and Hirose Y. Inclusion problems. Appl. Mech. Rev. 49 (1996) S118-S127
10. Moon F.C. Scattering of waves by a cylindrical piezoelectric inclusion. J. Acoust. Soc. Am. 48 (1970) 253-262
11. Shindo Y., and Togawa R. Multiple scattering of antiplane shear waves in a piezoelectric fibrous composite medium with slip at interface. Wave Motion 30 (1999) 225-238
12. Levin V.M., Michelitsch T.M., and Gao H.J. Propagation of electroacoustic waves in the transversely isotropic piezoelectric medium reinforced by randomly distributed cylindrical inhomogeneities. Int. J. Solids Struct. 39 (2002) 5013-5051
13. Mao H., and Wang B. The scattering of electroelastic waves by an ellipsoidal inclusion in piezoelectric medium. Int. J. Solids Struct. 42 (2005) 4541-4554
14. Chen W.-Q. Problems of radially polarized piezoelectric bodies. Int. J. Solids Struct. 36 (1999) 4317-4332
15. Chen W.-Q., Ding H.J., and Xu R.Q. Three-dimensional static analysis of multi-layered piezoelastic hollow spheres via the state space method. Int. J. Solids Struct. 38 (2001) 4921-4936
16. Coddington E.A., and Levinson N. Theory of Ordinary Differential Equations (1955), McGraw-Hill Book Company, Inc., New York
17. Gubernatis J.E., Domany E., and Krumhansl J.A. Formal aspects of the theory of the scattering of ultrasound by flaws in elastic materials. J. Appl. Phys. 48 (1977) 2804-2811
18. Barrat P.J., and Collins W.D. The scattering cross-section of an obstacle in an elastic solid for plane harmonic waves. Proc. Cambr. Soc. 61 (1965) 969-981