1984
DOI: 10.1103/physrevb.30.1148
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Crystal optical studies of spontaneous and precursor polarization inKNbO3

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Cited by 159 publications
(34 citation statements)
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“…T d , so-called the Burn temperature, is the temperature where randomly oriented polar nanoregions become detectable within the otherwise non-polar paraelectric phase of several ferroelectrics. Originally observed in BaTiO 3 due to the characteristic anomaly of the refractive index [3], polar precursor clusters were later on detected in PbTiO 3 [4], KNbO 3 [5] and in the relaxor ferroelectrics PLZT [6], PMN, PZN [7] and SBN [8]. The polar regions are formed in the course of cooling at a temperature T d ≈ 350 • C, which is considerably higher than the temperature T m (T m ≈ −10 • C for PMN).…”
Section: Introductionmentioning
confidence: 96%
“…T d , so-called the Burn temperature, is the temperature where randomly oriented polar nanoregions become detectable within the otherwise non-polar paraelectric phase of several ferroelectrics. Originally observed in BaTiO 3 due to the characteristic anomaly of the refractive index [3], polar precursor clusters were later on detected in PbTiO 3 [4], KNbO 3 [5] and in the relaxor ferroelectrics PLZT [6], PMN, PZN [7] and SBN [8]. The polar regions are formed in the course of cooling at a temperature T d ≈ 350 • C, which is considerably higher than the temperature T m (T m ≈ −10 • C for PMN).…”
Section: Introductionmentioning
confidence: 96%
“…Ge et al [25] studied the impact of crystal size on the polarization in KNbO 3 and found a spontaneous polarization of 40.3 C cm −2 . Kleemann et al [26] reported a spontaneous polarization of 37 C cm −2 . The variation in these values is due to difference in the samples, 1 The feram software is distributed freely under the GNU general public license at http://loto.sourceforge.net/feram/.…”
Section: Resultsmentioning
confidence: 98%
“…Note that P = P z withẑ c. n 0 denotes the average high-temperature refractive index. In the paraelectric regime, at T > T c , the autocorrelation function P 2 ≡ δP 2 is connected with the q-dependent susceptibility χ(q) via the fluctuation-dissipation theorem [25] …”
Section: Experimental Results and Data Evaluationmentioning
confidence: 99%