1999
DOI: 10.1103/physrevlett.83.424
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Local Polarization Distribution and Edwards-Anderson Order Parameter of Relaxor Ferroelectrics

Abstract: The temperature dependence of the Edwards-Anderson order parameter q EA and the local polarization distribution function W ͑ p͒ have been determined in a PMN single crystal via 2D 93 Nb NMR. A glasslike freezing of reorientable polar clusters occurs in the temperature range of the diffuse relaxor transition, whereas the NMR spectra corresponding to pinned nanodomains do not change with temperature. The obtained form of W ͑ p͒ as well as the temperature dependence of q EA and the nonlinear dielectric susceptibi… Show more

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Cited by 268 publications
(167 citation statements)
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“…This model is complementary to the so-called spherical random bond -random field (RBRF) model proposed to explain the NMR data and the non-linearity of the total dielectric susceptibility in relaxors. 3,6 From the structural point of view, the average symmetry of PMN, when probed by conventional xray or neutron diffraction techniques, appears to be cubic (Pm3m) down to very low temperature with no evidence of macroscopic structural phase transition taking place through or below the temperature of maximum permittivity (T max = 265 K, at 1 kHz). However, diffuse scattering on the diffraction patterns were observed below the so-called Burns temperature T d (or T B ) ≈ 600 K, indicating the presence of locally polar regions of rhombohedral R3m symmetry, the volume ratio of which (over the cubic matrix) increases upon cooling to reach about 25% at 5 K. [10][11][12][13] Such an evolution of local structure is in agreement with the deviations from linearity of the refractive index, 14 the lattice parameters, the thermal expansion and strain, 10,15 which result from the presence PNRs.…”
Section: Introductionmentioning
confidence: 99%
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“…This model is complementary to the so-called spherical random bond -random field (RBRF) model proposed to explain the NMR data and the non-linearity of the total dielectric susceptibility in relaxors. 3,6 From the structural point of view, the average symmetry of PMN, when probed by conventional xray or neutron diffraction techniques, appears to be cubic (Pm3m) down to very low temperature with no evidence of macroscopic structural phase transition taking place through or below the temperature of maximum permittivity (T max = 265 K, at 1 kHz). However, diffuse scattering on the diffraction patterns were observed below the so-called Burns temperature T d (or T B ) ≈ 600 K, indicating the presence of locally polar regions of rhombohedral R3m symmetry, the volume ratio of which (over the cubic matrix) increases upon cooling to reach about 25% at 5 K. [10][11][12][13] Such an evolution of local structure is in agreement with the deviations from linearity of the refractive index, 14 the lattice parameters, the thermal expansion and strain, 10,15 which result from the presence PNRs.…”
Section: Introductionmentioning
confidence: 99%
“…The mechanism of the relaxor ferroelectric behavior continues to be a fascinating puzzle. Experimental data from neutron scattering, 2 nuclear magnetic resonance (NMR) 3 and measurements of nonlinear dielectric susceptibility, 3,4 pointed to the existence of a nonergodic structural glassy state in relaxors below a certain temperature. It is usually believed 3,5,6 that reorientational polar species responsible for the glassy behavior are composed of the clusters of low-symmetry structure having a size of a few nanometers, which were observed in relaxors.…”
Section: Introductionmentioning
confidence: 99%
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