Layered versus multiphase magneto-electro-elastic composites

Composites Part B: Engineering

Volumn 35, Issue 5, 2004, Pages 413-420

  Buchanan, George R ^a  

^a Tennessee Technological University   (United States)

Author keywords

A. Plates; B. Magnetic properties; B. Vibration; C. Finite element analysis

Indexed keywords

BARIUM COMPOUNDS; COMPOSITE MICROMECHANICS; ELASTICITY; FINITE ELEMENT METHOD; LAMINATED COMPOSITES; MAGNETIC PROPERTIES; MAGNETOELECTRIC EFFECTS; MAGNETOSTRICTION; PIEZOELECTRICITY; PLATES (STRUCTURAL COMPONENTS); VIBRATIONS (MECHANICAL);

GOVERNING EQUATIONS; HOMOGENIZATION; LAMINATION; MULTIPHASE COMPOSITE MATERIALS;

COMPOSITE MATERIALS;

EID: 2342634441     PISSN: 13598368     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.compositesb.2003.12.002     Document Type: Article

References (16)

1. Buchanan G.R. Comparison of effective moduli for multiphase magnetoelectroelastic materials. In: Proceedings of the Tenth International Conference on Composites/Nano Engineering, New Orleans, July. 2003.
2. Nan C.W. Magnetoelectric effect in composites of piezoelectric and piezomagnetic phases. Phys Rev B. 50:1994;6082-6088.
3. Benveniste Y. Magnetoelectric effect in fibrous composites with piezoelectric and piezomagnetic phases. Phys Rev B. 51:1995;16424-16427.
4. Huang J.H., Kuo W.-S. The analysis of piezoelectric/piezomagnetic composite materials containing ellipsoidal inclusions. J Appl Phys. 81:1997;1378-1386.
5. Li J.Y., Dunn M.L. Micromechanics of magnetoelectroelastic composite materials: average fields and effective behavior. J Intell Mater Syst Struct. 9:1998;404-416.
6. Aboudi J. Micromechanical analysis of fully coupled electro-magneto- thermo-elastic multiphase composites. Smart Mater Struct. 10:2001;867-877.
7. Buchanan G.R. Free vibration of an infinite magneto-electro-elastic cylinder. J Sound Vib. 268:2003;413-426.
8. Pan E. Exact solutions for simply supported and multilayered magneto-electro-elastic plates. J Appl Mech. 68:2001;608-618.
9. Pan E., Heyliger P.R. Free vibrations of simply supported and multilayered magneto-electro-elastic plates. J Sound Vib. 252:2002;429-442.
10. Wang X., Shen Y.P. The general solution of three-dimensional problems in magnetoelectroelastic media. Int J Engng Sci. 40:2002;1069-1080.
11. Wang X., Zhou Y.H., Zheng X. A generalized variational model of magneto-thermo-elasticity for nonlinearly magnetized ferroelastic bodies. Int J Engng Sci. 40:2002;1957-1973.
12. Li J.Y. Uniqueness and reciprocity theorems for linear thermo-electro-magneto-elasticity. Q J Mech Appl Math. 56:2003;35-43.
13. Mindlin RD. An introduction to the mathematical theory of vibration of elastic plates. US Army Signal Corps Engineering Laboratories, AD No. 88471; 1955.
14. Paul H.S., Raju D.P., Balakrishnan T.R. Free vibrations of a piezoelectric layer of hexagonal (6mm) class. Int J Engng Sci. 21:(6):1983;691-704.
15. Berlincourt D.A., Curran D.R., Jaffe H. Physical acoustics. vol. 1, Pt.A. 1964;Academic Press, New York.
16. Huang J.H., Liu H.-L., Dai W.-L. The optimized fiber volume fraction for magnetoelectric coupling effect in piezoelectric-piezomagnetic continuous fiber reinforced composites. Int J Engng Sci. 38:2000;1207-1217.