2003
DOI: 10.1063/1.1587685
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Dielectric permittivity and electric modulus in Bi2Ti4O11

Abstract: Frequency and temperature dependences of dielectric permittivity and electric modulus of pure and Ba-doped Bi 2 Ti 4 O 11 were studied in the ranges of 10 Ϫ1 -10 6 Hz and Ϫ150-350°C, respectively. We found that the antiferroelectric phase transition temperature of Bi 2 Ti 4 O 11 decreases with Ba doping. In the permittivity studies, we also observed dielectric relaxation peaks shift to higher temperature with increasing frequency. Furthermore, in the electric modulus formalism, conducting peaks were uncovered … Show more

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Cited by 263 publications
(67 citation statements)
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“…At low temperature, there is a drastically decrease with frequency due to the change of ions moving from long distance to short distance at high frequency, where the ions will be confined into their ion potential wells and can occur only in a local motion (high frequency) [61,74]. In the temperature range of 200-300 K, the observed shoulder appears to be shifting towards high frequency side when the temperature increases.…”
Section: Vogel-fulcher Relationshipmentioning
confidence: 83%
“…At low temperature, there is a drastically decrease with frequency due to the change of ions moving from long distance to short distance at high frequency, where the ions will be confined into their ion potential wells and can occur only in a local motion (high frequency) [61,74]. In the temperature range of 200-300 K, the observed shoulder appears to be shifting towards high frequency side when the temperature increases.…”
Section: Vogel-fulcher Relationshipmentioning
confidence: 83%
“…In general, electric modulus corresponds to the relaxation of the electric field in the material when the electric displacement remains constant. The effectiveness of the modulus illustration in the analysis of the relaxation properties has been demonstrated for many polycrystalline ceramics [27][28][29]. Figure 6 shows the frequency dependence of M  at various SM T .…”
Section: Electric Modulus Analysismentioning
confidence: 99%
“…A c c e p t e d M a n u s c r i p t 12 relaxation process, which can be expressed as (10) where (11) is the asymptotic value of M'(ω) and (t) is the time evolution of the electric field within the material [21]. M′ and M″ are evaluated from the dielectric measurements using the following identities and (12) M' and M" values can also be written in terms of resistance and capacitance as From equation (14), we can easily see that the response peaks of the grains, grain boundary and grain electrode contact effects occur in M" at frequencies,…”
Section: Page 12 Of 30mentioning
confidence: 99%