Homogenization of heterogeneous piezoelectric medium

Mechanics Research Communications

Volumn 24, Issue 1, 1997, Pages 75-84

  Otero, J A ^a   Castillero, J B ^a   Ramos, R R ^a  

^a Inst of Cybernet Math and Phys   (Cuba)

Author keywords

[No Author keywords available]

Indexed keywords

BOUNDARY CONDITIONS; BOUNDARY VALUE PROBLEMS; ELASTIC MODULI; ELECTROMAGNETIC FIELD THEORY; FUNCTIONS; LAMINATED COMPOSITES; NUMERICAL METHODS; PIEZOELECTRIC MATERIALS; PIEZOELECTRICITY; TENSORS; VARIATIONAL TECHNIQUES; VECTORS;

ASYMPTOTIC AVERAGING METHOD; HOMOGENIZATION; HOMOGENIZED EQUATIONS; PIEZOELECTRICITY THEORY;

ELECTRODYNAMICS;

EID: 0030622880     PISSN: 00936413     EISSN: None     Source Type: Journal    
DOI: 10.1016/s0093-6413(96)00081-x     Document Type: Article

References (9)

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2. A. Galka, J.J. Telega and R. Wojnar, Homogenization and thermopiezoelectricity, Mech. Res. Comm, 19, 315 (1992)
3. A. Galka, J.J. Telega and R. Wojnar, Thermodiffusion in heterogeneous elastic solids and homogenization, Prace IPPT (IFTR Reports) 14 (1993)
4. G.A. Maugin, Continuum Mechanics of Electromagnetic Solids, North-Holland, Amsterdam (1988)
5. G.A. Maugin and N. Turbe, Homogenization of piezoelectric composites via Bloch expansions, Int. J. Appl. Electmag. in Mat, 2, 135 (1991)
6. O.A. Oleinik, A.S. Shamaev and G.A. Yosifian, Mathematical Problems in Elasticity and Homogenization, North-Holland, Amsterdam (1992)
7. B.E. Pobedria, Mechanics of Composite Materials, Moscow University Press, Moscow (1984) (in Russian)
8. J.J. Telega, Piezoelectricity and homogenization. Application to biomechanics, in: Continuum Models and Discrete Systems, ed. by G.A. Maugin, vol.2, 220 Longman, Essex (1991)
9. N. Turbe, G.A. Maugin, On the linear piezoelectricity of composite materials, Math. Meth. in the Appl. Sci., 14, 403, (1991)