2004
DOI: 10.1080/00150190490429196
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Fractal Clusters in Relaxor PLZT Ceramics: Evolution in Electric Field

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Cited by 14 publications
(5 citation statements)
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“…The second reasons of using logarithmic scale is based on our experience in the characterization of self-similar objects (for example, surfaces 30 or clusters) 31 and self-organized processes (for example, domain wall motion in ferroelectrics). 32 The powder surface itself can be easily considered as fractal objects with scaling behavior.…”
Section: Xps Data Interpretation In Terms Of Coverage Efficiency Of Cmentioning
confidence: 99%
“…The second reasons of using logarithmic scale is based on our experience in the characterization of self-similar objects (for example, surfaces 30 or clusters) 31 and self-organized processes (for example, domain wall motion in ferroelectrics). 32 The powder surface itself can be easily considered as fractal objects with scaling behavior.…”
Section: Xps Data Interpretation In Terms Of Coverage Efficiency Of Cmentioning
confidence: 99%
“…It seems that the origin of AE in the electrostrictive PMN-PT ceramics does not change with the applied field level; thus, it is assumed to be originated from the internal stress caused by the electrostrictive deformation or microdomain/nanodomain growth/ dynamics. It is obvious The fractal dimensions in PLZT and PMN determined by light scattering experiments were reported as 1.7 and 2.4, respectively, by Shur et al [80] and Koreeda [81]. Note that Koreeda's result on PMN was obtained from an unpoled sample with microdomains, while Aburatani et al's data [77] from AE were from the PMN-PT under a large electric field applied condition (i.e., PNR growth process).…”
Section: B) Fractal Dimension In Acoustic Emissionmentioning
confidence: 96%
“…The fractal dimensions determined by acoustic emission (AE) in various normal and relaxor ferroelectrics are summarized in Table 4. [38] ; # Reference [39] Though we do not have suitable theoretical tools/models at present to correlate the permittivity exponent γ and fractal dimension D, it is noteworthy that the systematic γ and D value change with phase transition diffuseness indicates a strong relationship. With promoting the domain size growth (from micro to macro) with temperature decrease and/or with external electric field increase, γ decreases from 2 to 1 and D increases from 2 to 3 (mono-domain state).…”
Section: Fractal Dimension In Ferroelectricsmentioning
confidence: 99%
“…Schuh et al analyzed the change on time in longitudinal elastic scattering of monochromatic light (λ = 0.63 μm) under unipolar rectangular electric field pulses (duration ranging from 1 ms to 10 s) [38] . It was shown that under application of pulse series the time dependence of light intensity I(t) scattered at a fixed angle ϕ is reproducible in details.…”
Section: Light Scattering Intensity and Fractal Dimensionmentioning
confidence: 99%
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