2003
DOI: 10.1063/1.1558961
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Polarization behavior of ferroelectric multilayered composite structures

Abstract: We model the polarization behavior of ferroelectric multilayered composite structures including the double layer and the triple layer under the action of variable fields. The model takes into consideration the ceramic/polymer interfacial charge and the nonlinear hysteresis nature of the ferroelectric constituent materials to study the poling process of multilayered structures. The results obtained are compared with available experimental results on double-layer lead zirconate titanate/ polyvinylidene fluoride-… Show more

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Cited by 33 publications
(18 citation statements)
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References 13 publications
(14 reference statements)
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“…Previously, we have demonstrated the significance of conductivity to understand some interesting polarization switching results 37 and in the poling process of ferroelectric composites. 38 It allows charge movement as well as charge accumulation at interfaces under field excitation. This work seems to affirm that such consideration may also be essential for discussing the effect of polarization offset, especially for dynamic response.…”
Section: B Polarization Offsets In Ferroelectrics With Asymmetric Comentioning
confidence: 99%
“…Previously, we have demonstrated the significance of conductivity to understand some interesting polarization switching results 37 and in the poling process of ferroelectric composites. 38 It allows charge movement as well as charge accumulation at interfaces under field excitation. This work seems to affirm that such consideration may also be essential for discussing the effect of polarization offset, especially for dynamic response.…”
Section: B Polarization Offsets In Ferroelectrics With Asymmetric Comentioning
confidence: 99%
“…Indeed, we have also found that this hypothesis remains valid for other loop shapes, as we have numerically performed the above analysis with a more realistic hysteresis model of a different loop shape. 30 On the other hand, when the P-E hysteresis loop of each constituent has a "symmetric" shape, i.e., P͑E͒ =−P͑−E͒, for the increasing and decreasing field branches, Eq. (12) seems to be satisfied for any combination of the constituents.…”
Section: ͵ T Eamentioning
confidence: 99%
“…For materials with a smoother polarization gradient, a multilayered structure 30 with a sufficient number of layers should be employed. On the other hand, our analytical formulation is also suitable for the study of the behavior of other ferroelectric layered structures.…”
Section: ͵ T Eamentioning
confidence: 99%
“…Therefore, an elaborate ferroelectric hysteresis model capable of modeling saturated and unsaturated loops in arbitrary fields is an essential tool to such a study. The model of Miller et al, 5 adopted in our previous works to study ferroelectric films and composites, [6][7][8] can in principle simulate unsaturated hysteresis loops. This model is computationally efficient and most of the general features of hysteresis behavior in ferroelectrics can be reproduced.…”
Section: Introductionmentioning
confidence: 99%