2015
DOI: 10.1016/j.compositesb.2015.04.033
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Micromechanical modeling and experimental characterization on viscoelastic behavior of 1–3 active composites

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Cited by 10 publications
(3 citation statements)
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“…Viscoelastic behavior of 1-3 piezocomposites have been studied using linear viscoelastic relations, coupled with linear piezoelectric constitutive equations [177], while the material properties have been evaluated using a finite element formulation based on periodic homogenization in form of RVEs and the electromechanical response has been assumed to be a dependent on a thermodynamically-consistent time-dependent domain switching criterion [92,115,178]. Temperaturedependent viscoelastic models have been reported to capture time-dependent electromechanical response under the action of mechanical pre-stress.…”
Section: Effective Propertiesmentioning
confidence: 99%
“…Viscoelastic behavior of 1-3 piezocomposites have been studied using linear viscoelastic relations, coupled with linear piezoelectric constitutive equations [177], while the material properties have been evaluated using a finite element formulation based on periodic homogenization in form of RVEs and the electromechanical response has been assumed to be a dependent on a thermodynamically-consistent time-dependent domain switching criterion [92,115,178]. Temperaturedependent viscoelastic models have been reported to capture time-dependent electromechanical response under the action of mechanical pre-stress.…”
Section: Effective Propertiesmentioning
confidence: 99%
“…In addition, the extension to nonlinearity is of easy implementation. [19][20][21] In the meantime, the disadvantages of the aforementioned numerical technique are also noticeable, such as large-scale mesh discretization, approximation of interfacial implementation, etc., all of which cause difficulty in accurate recovery of localized field distributions and performance evaluation of smart structures. A few attempts are also conducted to make up those shortcomings, including implementation of the extended Stroh formalism.…”
mentioning
confidence: 99%
“…Spherical and cylindrical shapes for the pores were considered, the former being more appropriate for hydrophone applications due to its enhanced hydrostatic FOM (d h g h ). More finite element homogenization schemes can be found in references [123,139,144,145,146,147].…”
Section: Modelling Of Porous Piezoelectric Materials and Potential Appmentioning
confidence: 99%