Multi-coating inhomogeneities approach for the effective thermo-electro-elastic properties of piezoelectric composite materials

Composite Structures

Volumn 92, Issue 4, 2010, Pages 964-972

  Koutsawa, Yao ^a   Biscani, Fabio ^a,b   Belouettar, Salim ^a   Nasser, Houssein ^a   Carrera, Erasmo ^b  

^a LUXEMBOURG INSTITUTE OF SCIENCE AND TECHNOLOGY   (Luxembourg)

^b POLITECNICO DI TORINO   (Italy)

Author keywords

Composites; Micro mechanics; Multi coated inhomogeneities; Thermo electro elastic properties

Indexed keywords

ABAQUS FINITE ELEMENT SOFTWARE; FINITE ELEMENT; FINITE ELEMENT ANALYSIS; INHOMOGENEITIES; PIEZOELECTRIC COMPOSITE; POLING DIRECTIONS; SHAPE EFFECT; THERMO-ELECTRO-ELASTIC;

COATED MATERIALS; COATINGS; COMPOSITE MATERIALS; COMPOSITE MICROMECHANICS; COMPUTER SOFTWARE; ELASTICITY; HOMOGENIZATION METHOD; MECHANICS; PIEZOELECTRIC ACTUATORS; PIEZOELECTRIC MATERIALS; PIEZOELECTRIC TRANSDUCERS; PIEZOELECTRICITY;

FINITE ELEMENT METHOD;

COATING; COMPOSITE; ELASTIC PROPERTY; FINITE ELEMENT ANALYSIS; MECHANICS; PREDICTIVE MODEL; SOFTWARE;

EID: 72149134623     PISSN: 02638223     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.compstruct.2009.09.041     Document Type: Article

References (31)

1. Smith W.A., and Shauov A. Tailoring the properties of composite piezoelectric materials for medical ultrasonic transducers. IEEE Ultrason Sym 2 (1985) 642-647
2. Shaulov A.A., Smith W.A., and Ting R.Y. Modified-lead-titanate/polymer composites for hydrophone applications. Ferroelectrics 93 (1989) 177-182
3. Dunn M.L. Micromechanics of coupled electroelastic composites: effective thermal expansion and pyroelectric coefficients. J Appl Phys 73 10 (1993) 5131-5140
4. Ryu J., Priya S., Uchino K., and Kim H.E. Magnetoelectric effect in composites of magnetostrictive and piezoelectric materials. J Electroceram 8 (2002) 107-119
5. Huang J.H. Micromechanics determinations of thermoelectroelastic fields and effective thermoelectroelastic moduli of piezoelectric composites. Mater Sci Eng B 39 3 (1996) 163-172
6. Benveniste Y., and Dvorak G.J. Uniform fields and universal relations in piezoelectric composites. J Mech Phys Solids 40 6 (1992) 1295-1312
7. Biao W. Three-dimensional analysis of an ellipsoidal inclusion in a piezoelectric material. Int J Solids Struct 29 3 (1992) 293-308
8. Dunn M.L., and Taya M. Micromechanics predictions of the effective electroelastic moduli of piezoelectric composites. Int J Solids Struct 30 2 (1993) 161-175
9. Fakri N., Azrar L., and El Bakkali L. Electroelastic behavior modeling of piezoelectric composite materials containing spatially oriented reinforcements. Int J Solids Struct 40 2 (2003) 361-384
10. Tan P., and Tong L. Modeling for the electro-magneto-thermo-elastic properties of piezoelectric-magnetic fiber reinforced composites. Compos Part A-Appl Sci Manuf 33 5 (2002) 631-645
11. Aboudi J. Micromechanical prediction of the effective coefficients of thermo-piezoelectric multiphase composites. J Intel Mater Syst Struct 9 9 (1998) 713-722
12. Bravo-Castillero J., Guinovart-Díaz R., Sabina F.J., and Rodríguez-Ramos R. Closed-form expressions for the effective coefficients of a fiber-reinforced composite with transversely isotropic constituents II. Piezoelectric and square symmetry. Mech Mater 33 4 (2001) 237-248
13. Tang T., and Yu W. Variational asymptotic micromechanics modeling of heterogeneous piezoelectric materials. Mech Mater 40 10 (2008) 812-824
14. Tong Z.H., Lo S.H., Jiang C.P., and Cheung Y.K. An exact solution for the three-phase thermo-electro-magneto-elastic cylinder model and its application to piezoelectric-magnetic fiber composites. Int J Solids Struct 45 20 (2008) 5205-5219
15. Levin V.M., Rakovskaja M.I., and Kreher W.S. The effective thermoelectroelastic properties of microinhomogeneous materials. Int J Solids Struct 36 18 (1999) 2683-2705
16. Olson G.B. Designing a new material world. Science 288 5468 (2000) 993-998
17. Lipinski P., Barhdadi E.H., and Cherkaoui M. Micromechanical modeling of an arbitrary ellipsoidal multi-coated inclusion. Philos Mag 86 10 (2006) 1305-1326
18. Koutsawa Y., Cherkaoui M., and Daya E.M. Multi-coating inhomogeneities problem for effective viscoelastic properties of particulate composite materials. J Eng Mater Technol 131 2 (2008) 021012
19. Berger H., Kari S., Gabbert U., Rodríguez-Ramos R., Bravo-Castillero J., and Guinovart-Díaz R. A comprehensive numerical homogenisation technique for calculating effective coefficients of uniaxial piezoelectric fibre composites. Mater Sci Eng: A 412 1-2 (2005) 53-60
20. Berger H., Kurukuri S., Kari S., Gabbert U., Rodríguez-Ramos R., Bravo-Castillero J., et al. Numerical and analytical approaches for calculating the effective thermo-mechanical properties of three-phase composites. J Therm Stress 30 8 (2007) 801-817
21. Chan H.W., and Unsworth J. Simple model for piezoelectric ceramic/polymer 1-3 composites used in ultrasonic transducer applications. IEEE Trans Ultrason Ferr Freq Cont 36 4 (1989) 434-441
22. Tessier-Doyen N., Grenier X., Huger M., Smith D.S., Fournier D., and Roger J.P. Thermal conductivity of alumina inclusion/glass matrix composite materials: local and macroscopic scales. J Eur Ceram Soc 27 7 (2007) 2635-2640
23. Barnett D.M., and Lothe J. Dislocations and line charges in anisotropic piezoelectric insulators. Phys Status Solidi B 67 (1975) 105-111
24. Zeller R., and Dederichs P.H. Elastic constants of polycrystals. Phys Status Solidi B 55 (1973) 831-842
25. Eshelby J.D. Elastic inclusions and inhomogeneities. Progress in Solid Mechanics vol. 2 (1961), North-Holland, Amsterdam
26. Walpole L.J. Elastic behavior of composite materials: theoretical foundations. Adv Appl Mech 21 (1981) 169-242
27. Cherkaoui M., Sabar H., and Berveiller M. Micromechanical approach of the coated inclusion problem and applications to composite materials. J Eng Mater Technol 116 (1994) 274-278
28. Mikata Y. Determination of piezoelectric Eshelby tensor in transversely isotropic piezoelectric solids. Int J Eng Sci 38 6 (2000) 605-641
29. Wu T.L., and Huang J.H. Closed-form solutions for the magnetoelectric coupling coefficients in fibrous composites with piezoelectric and piezomagnetic phases. Int J Solids Struct 37 21 (2000) 2981-3009
30. Broohm A., Zattarin P., and Lipinski P. Prediction of mechanical behaviour of inhomogeneous and anisotropic materials using an incremental scheme. Arch Mech 52 6 (2000) 949-967
31. Li J.Y. Thermoelastic behavior of composites with functionally graded interphase: a multi-inclusion model. Int J Solids Struct 37 39 (2000) 5579-5597