1998
DOI: 10.1016/s0020-7683(97)00028-0
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Asymptotic homogenization of laminated piezocomposite materials

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Cited by 71 publications
(38 citation statements)
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“…The formulae obtained generalize those that appear in [Castillero et al 1998] and in [Galka et al 1996], where piezoelectric and thermopiezoelectric periodic composites, respectively, were studied. Here a general formula is presented in a unified way which is more adequate for computational implementation.…”
Section: Introductionsupporting
confidence: 76%
“…The formulae obtained generalize those that appear in [Castillero et al 1998] and in [Galka et al 1996], where piezoelectric and thermopiezoelectric periodic composites, respectively, were studied. Here a general formula is presented in a unified way which is more adequate for computational implementation.…”
Section: Introductionsupporting
confidence: 76%
“…(A8) with the discrete sum averages replaced by the corresponding continuous integrals in Eq. (17), and h p and h m are the thicknesses of the piezoelectric and piezomagnetic layers. Expressions for the pyroelectric and pyromagnetic coefficients can be obtained in a similar way.…”
Section: Product Properties Of Functionally Graded Multilayersmentioning
confidence: 99%
“…Bichurin et al [14,15] proposed a two-stage approach in which the effective magnetoelectric coefficient is derived from appropriate continuity conditions at interfaces and applied-field boundary conditions. Bravo-Castillero et al [16] applied the asymptotic homogenization method to laminate METE composites by extending their earlier model for laminate piezoelectric composites [17]. Kim et al [18] and Kim [19] analyzed multilayered composites with various coupled physical effects using a matrix method that has been developed earlier for purely elastic multilayers [20].…”
Section: Introductionmentioning
confidence: 99%
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“…The main problem of the AHM is that averaged coefficients depend on the solutions of the so-called local problems in the periodic cell. [4] These problems are given by a set of partial differential equations with periodic boundary conditions, and their solution, in general, requires numerical methods. [5] On the other hand, homogenization theories have also been developed for heterogeneous media in which the phases are randomly distributed.…”
Section: Introductionmentioning
confidence: 99%