2005
DOI: 10.1016/j.mseb.2005.02.011
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Toward a unified description of nonlinearity and frequency dispersion of piezoelectric and dielectric responses in Pb(Zr,Ti)O3

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Cited by 26 publications
(26 citation statements)
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“…In contrast, the longitudinal d 33 response ͑D 3 = d 33 3 ͒ was found to be hysteretic and nonlinear at all stresses, behavior unexpected from the corresponding anhysteretic converse ͑strain-field͒ response 2 of such domain-engineered crystals. Moreover, d 33 was found to be a quasilogarithmic or power law function of frequency, 5 similar to that observed in ceramic lead zirconate titanate ͑PZT͒ and barium titanate 6,7 where it is characteristic of domain wall motion. 6 Furthermore, the longitudinal response was found to be adherent to the Rayleigh law ͑see Sec.…”
Section: Introductionsupporting
confidence: 74%
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“…In contrast, the longitudinal d 33 response ͑D 3 = d 33 3 ͒ was found to be hysteretic and nonlinear at all stresses, behavior unexpected from the corresponding anhysteretic converse ͑strain-field͒ response 2 of such domain-engineered crystals. Moreover, d 33 was found to be a quasilogarithmic or power law function of frequency, 5 similar to that observed in ceramic lead zirconate titanate ͑PZT͒ and barium titanate 6,7 where it is characteristic of domain wall motion. 6 Furthermore, the longitudinal response was found to be adherent to the Rayleigh law ͑see Sec.…”
Section: Introductionsupporting
confidence: 74%
“…͑2͒ describes a hysteretic, and therefore lossy, charge-stress loop with a finite width ͑at dy =0͒ of ⌬D = ␣ 0 2 . Finally, the dependence of the piezoelectric coefficient upon the frequency f of the applied dynamic stress can be written as 5,8 …”
Section: Quantitative Descriptions Of Nonlinearitymentioning
confidence: 99%
“…However, we note that the nonlinear piezoelectric response of BiFeO 3 exhibits frequency dependence that is distinctly different from that in soft PZT where piezoelectric coefficient decreases linearly with logarithm of the frequency and nonlinearity scales with frequency. [44][45][46] In BiFeO 3 , large nonlinear contributions are only observed at low frequencies, i.e., below 0.1 Hz (see inset of Fig. 3a).…”
Section: Resultsmentioning
confidence: 94%
“…[44][45][46] For example, in PZT thin films the permittivity obeys a log(1/ω) dependence over a frequency range of six orders of magnitude, i.e., from 0.01 to 10 4 Hz. 33 Same type of frequency dispersion was also found in the piezoelectric d 33 coefficient of Nb-doped soft PZT and Nbdoped Bi 4 Ti 3 O 12 ceramics.…”
Section: E Discussion On Piezoelectric Nonlinearity In Bifeomentioning
confidence: 99%
“…[10][11][12] The frequency dependence of the piezoelectric coefficient has often been explained in terms of displacement of domain walls (interfaces) and their interaction with the defects present in the material (pinning centers). 13 To date, this explanation of frequency-dependent properties has been phenomenological in nature as the experimental verification of this interpretation has proven challenging. However, neutron diffraction instrumentation has recently became available that can be used for in situ measurement of domain wall motion during cyclic electric field application.…”
mentioning
confidence: 99%