2013
DOI: 10.1063/1.4822109
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Performance of 1–3 piezoelectric composites with porous piezoelectric matrix

Abstract: A micromechanics method is developed to investigate the effects of porosity in the matrix and the polarization orientations of the piezopolymer matrix and the piezoceramic fibers on the performance of 1-3 piezoelectric composites. The Mori-Tanaka (MT) method is first used to homogenize the porous piezopolymer matrix, and then the MT method for piezoelectric composites is used to analyze the porous piezopolymer matrix with embedded piezoceramic fibers. Results show that the performance of the composites is sign… Show more

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Cited by 10 publications
(4 citation statements)
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“…The effect of porosity in non-piezoelectric polymer matrix on the effective material properties in terms of the volume fraction, shape and orientation of pores has been reported in this work. The effect of porosity in the polymer matrix has been taken into consideration to show that the material properties depended on the porosity to a considerable extent [199].…”
Section: Effect Of Porositymentioning
confidence: 99%
“…The effect of porosity in non-piezoelectric polymer matrix on the effective material properties in terms of the volume fraction, shape and orientation of pores has been reported in this work. The effect of porosity in the polymer matrix has been taken into consideration to show that the material properties depended on the porosity to a considerable extent [199].…”
Section: Effect Of Porositymentioning
confidence: 99%
“…The reliability of 1-3 piezocomposites is affected by the presence of multiple interface cracks [34]. The effect of porosity and the polarization orientation dependent on the performance of 1-3 piezocomposites are studied using a micromechanics based model [35]. The behaviour of 1-3 piezocomposites under pure mechanical loading at elevated thermal environment and combined electromechanical loading at room temperature has been studied and it shows the dependency of fibre volume fraction when subjected to these loading conditions [36,37].…”
Section: Introductionmentioning
confidence: 99%
“…A large body of work already exists aimed at the micromechanical modeling of the thermo-mechanical and multiphysics behavior of heterogeneous materials, ranging from the simplest rule-of-mixture assumptions and processing to the more complex geometric models that require computationally demanding analytical and numerical treatment. [4][5][6][7] In general, these approaches can be categorized into two broad categories, namely, the representative volume element (RVE) and repeating unit cell (RUC) based approaches, according to the different geometric representations of material microstructures that involve the concepts of statistical homogeneity and periodicity, 8,9 respectively. The extensively employed composite cylinder and sphere assemblage models, 10 the Mori-Tanaka scheme, 11 and the three-phase model 4 were the earliest and most classic geometric RVE-based models that provide explicit expressions for the effective moduli.…”
Section: Introductionmentioning
confidence: 99%