1999
DOI: 10.1007/bf02736183
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Design of piezocomposite materials and piezoelectric transducers using topology optimization—Part I

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Cited by 63 publications
(8 citation statements)
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“…In this study, the homogenization method incorporated with FEM is used to evaluate the effective material properties of porous PZT. The details of the formulation can be found in the references [16,17] and are summarized in the appendix. Here, the resulting equations to evaluate macroscopic material properties are given.…”
Section: Outline Of the Homogenization Methods For The Evaluation Of ...mentioning
confidence: 99%
See 1 more Smart Citation
“…In this study, the homogenization method incorporated with FEM is used to evaluate the effective material properties of porous PZT. The details of the formulation can be found in the references [16,17] and are summarized in the appendix. Here, the resulting equations to evaluate macroscopic material properties are given.…”
Section: Outline Of the Homogenization Methods For The Evaluation Of ...mentioning
confidence: 99%
“…The advantage is robustness in application to periodic heterogeneous materials composed of complex microstrucures. The homogenization method has been developed to solve nonlinear problems [11][12][13], solid-fluid coupling problems [14,15] and piezoelectric problems [16,17].…”
Section: Introductionmentioning
confidence: 99%
“…The first digit references the piezoelectric phase and the second digit references the polymer phase. Out of 10 conventional different combinations of connectivity [81,82], piezoelectric 1-3 [9,13] and 2-2 [14] composites are commonly used in transducer technology and are proven to exhibit high coupling coefficient with low-acoustic impedance and low stiffness, leading to improved sensitivity compared to monolithic piezo-materials [62,83]. Structural schematics of 1-3 and 2-2 piezo-composites are shown in Figure 1b.…”
Section: Piezoelectric Transducersmentioning
confidence: 99%
“…The relation between microstructure and effective material properties was estimated by the self-consistent approach for poled piezoelectric polycrystalline ceramics and thin fi lms [16]. For linear piezoelectric problem, new computational approaches, such as meshless, extended fi nite element methods [17,18], and scale-bridging method [19] were proposed. Especially, although limited in scale-bridging method, the applications to polycrystalline piezoelectric ceramics were reported [20,21].…”
Section: Introductionmentioning
confidence: 99%