Dynamic responses of piezoelectric hollow cylinders in an axial magnetic field

International Journal of Solids and Structures

Volumn 41, Issue 18-19, 2004, Pages 5231-5246

  Dai, H L ^a   Wang, X ^a  

^a SHANGHAI JIAO TONG UNIVERSITY   (China)

Author keywords

Electromagnetoelastic dynamic; Orthotropic hollow cylinder; Perturbation of magnetic field vector; Piezoelectric structure

Indexed keywords

ELASTICITY; LAPLACE TRANSFORMS; LOADS (FORCES); MAGNETIC FIELD EFFECTS; PERTURBATION TECHNIQUES; PLASTIC DEFORMATION; PROBLEM SOLVING; VECTORS;

ELECTROMAGNETOELASTIC DYNAMICS; ORTHOTROPIC HOLLOW CYLINDER; PERTURBATION OF MAGNETIC FIELD VECTOR; PIEZOELECTRIC STRUCTURE;

PIEZOELECTRIC DEVICES;

EID: 10644244330     PISSN: 00207683     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.ijsolstr.2004.04.019     Document Type: Article

References (18)

1. Achenbach, J.D., 1973. Wave propagation in elastic solids. North-Holland, Amsterdam, pp. 144-147.
2. Chand, D., Sharma, J.N., Sud, S.P., 1990. Transient generalized magnetothermoelastic waves in a rotating half-space. Int. J. Eng. Sci. 28, 547-556.
3. Cinelli, G., 1965. An extension of the finite Hankel transform and application. Int. J. Eng. Sci. 3, 539-559.
4. Dhaliwal, R.S., Saxena, H.S., 1991. Generalized magnetothermoelastic waves in an infinite elastic solid with a cylindrical cavity. J. Therm. Stress. 14, 353-369.
5. Ding, H.J., Chen, W.Q., Guo, Y.M., Yang, Q.D., 1997. Free vibration of piezoelectric cylindrical shells filled with compressible fluid. Int. J. Solids Struct. 34, 2025-2034.
6. Ding, H.J., Wang, H.M., Hou, P.F., 2003. The trainsient responses of piezoelectric hollow cylinders for axisymmetric plane strain problems. Int. J. Solids Struct. 40, 105-123.
7. Bringen, A.C., 2003. Continuum theory of micromorphic electromagnetic thermoelastic solids. Int. J. Eng. Sci. 41, 653-665.
8. Bringen, A.C., Suhubi, E.S., 1975. In: Elastodynamics, vol. II. Academic Press, New York, San Francisco, p. 440.
9. Ezzat, M.A., 1997. Generation of generalized magnetothermoelastic waves by thermal shock in a perfectly conducting half-space. J. Therm. Stress. 20 (6), 633-917.
10. Heyliger, P., 1996. A note on the static behavior of simply-supported laminated piezoelectric cylinders. Int. J. Solids Struct. 34 (29), 3781-3794.
11. John, K.D., 1984. Electromagnetics. McGrawHill, Inc., USA.
12. Kress, R., 1989. In: Linear Integral Equation Applied Mathematical Sciences, vol. 82. Springer-Verlag, New York.
13. Lekhniskii, S.G., 1981. Theory of elasticity of an anisotropic body. Mir Publishers, Moscow.
14. Miklowitz, J., 1978. Elastic Waves and Waveguides. North-Holland, Amsterdam, pp. 282-288.
15. Sherief, H.H., Ezzat, M.A., 1996. Thermal-shock problem in magnetothermoelasticity with thermal relaxation. Int. J. Solids Struct. 33 (30), 4449-4459.
16. Shul'ga, N.A., Grigorenko, A.Y., Loza, I.A., 1984. Axisymmetric electroelastic waves in a hollow piezoelectric ceramic cylinder. Prikl. Mekh. 20 (1), 26-32.
17. Solodyak, M., Gachkevich, A., 1996. Thermoelasticity of ferromagnetic solids by deep induction heating, in: Mathematical Methods in Electromagnetic Theory, Conference Proceedings, pp. 219-222.
18. Wang, X., Lu, G., 2002. Magnetothermodynamic stress and perturbation of magnetic field vector in a solid cylinder. J. Therm. Stress. 25, 909-926.