Transparent ferroelectric crystals with ultrahigh piezoelectricity
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Citations
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Observation of Vortex Domains in a Two-Dimensional Lead Iodide Perovskite Ferroelectric.
Comments on Origins of Enhanced Piezoelectric Properties in Ferroelectrics
References
Ferroelectric ceramics : History and technology
XSEDE: Accelerating Scientific Discovery
Recent progress in relaxor ferroelectrics with perovskite structure
Multiscale photoacoustic microscopy and computed tomography.
Advantages and Challenges of Relaxor-PbTiO3 Ferroelectric Crystals for Electroacoustic Transducers- A Review.
Related Papers (5)
Relaxor-based ferroelectric single crystals: growth, domain engineering, characterization and applications.
Frequently Asked Questions (14)
Q2. What was the effective loss coefficient of a PMN-PT crystal?
413The effective loss coefficient αeff, a combination of the scattering coefficient κ and the absorption 414 coefficient, α (αeff = κ + α), was calculated using the transmission data from samples of different 415 thicknesses, 416= − ( / ) (2) 417 where T1 and T2 are the transmittances of the two samples with thicknesses t1 and t2, respectively.
Q3. How many phases are there in a PMN-PT crystal?
To achieve high transparency of rhombohedral PMN-PT crystals, the authors choose crystal compositions to 340 avoid the presence of multiple phases, e.g., a mixture of rhombohedral, monoclinic, and orthorhombic 341 phases within a MPB region.
Q4. What is the polarization of the PMN-28PT crystal?
Phase-field simulations of the domain size effect on the polarization, free energy density 324 and properties of the PMN-28PT crystal.
Q5. What is the polarization of the Bragg 455 peaks?
A high-resolution diffractometer (PANalytical X’Pert 453 Pro MRD), equipped with CuKα1 radiation, a hybrid mirror monochromator, an open Eulerian cradle 454 and a solid-state PIXcel detector, was used for a precise two-dimensional 2θ-ω scan of the {222} Bragg 455 peaks.
Q6. What is the simplest method for achieving the optimum piezoelectric performance?
Piezoelectric performance enhancement of Pb(Mg1/3Nb2/3)O3-0.25PbTiO3 crystals by 259 alternating current polarization for ultrasonic transducer.
Q7. What is the thickness of the laminar domains for a DC-poled sample?
At temperatures below rhombohedral-tetragonal phase 593 transition temperature (~95 oC), the domain structure remains essentially the same and no 594 depolarization behaviour is observed, indicating AC-poled crystals can be used up to their respective 595 phase transition temperatures.
Q8. What is the diffraction coefficient of the PMN-28PT?
Piezoelectric coefficient d33, dielectric permittivity ε33T/ε0 and electromechanical coupling 589 factor k33 as a function of temperature.
Q9. What is the Landau potential used in this work?
It should be noted here that the Landau potential used in this work 495 represents the averaged free energy of a single-domain PMN-28PT crystal, which incorporates the 496 impacts of the nanoscale heterogeneous polar regions (several nanometres) in the free energy and 497 electromechanical properties42.
Q10. How was the frequency of the AC 358 electric field selected?
9. To minimize the 357 fluctuation of dielectric and piezoelectric properties among different samples, the frequency of AC 358 electric field was selected to be below 10 Hz in this work, as shown Extended Data Fig.
Q11. How many domain walls could be eliminated by using AC electric fields?
The authors discovered that essentially all the 71o domain walls could be effectively eliminated 354 by using AC electric fields with a broad range of frequencies from 0.1 to 100 Hz (see Extended Data 355Fig. 8).
Q12. What is the d33 and k33 of PMN-PT crystals?
In the measurements of temperature-dependent properties, the 402 piezoelectric coefficient d33 and electromechanical coupling factor k33 of PMN-PT crystals are 403 determined by the resonance method according to IEEE Standard.
Q13. What was the refraction coefficient of a PMN-PT crystal?
408According to the Fresnel equations, the reflection loss at two faces of the crystal plate was calculated 409 from 450 to 850 nm through, 410= ( ) (1) 411 where n is the wavelength-dependent index of refraction, calculated from the Sellmeier equation for a 412 PMN-28PT single crystal given in Refs. 36&37.
Q14. What is the dielectric permittivity of the 604 PMN-28PT crystal?
603 Extended Data Figure 9│Dielectric permittivity and piezoelectric coefficient of the AC-poled 604 PMN-28PT crystal as a function of the cycle number and frequency.