2022
DOI: 10.1007/s10854-022-09215-4
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Enhanced multiferroic properties in Ba and Sm co-doped BiFeO3 ceramics

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Cited by 6 publications
(2 citation statements)
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“…Figure 10b depicts the frequency dependency alternating current conductivity (ac) of the various BSCTO samples studied, which was measured at RT in the frequency range 20 Hz–10 MHz. The total conductivity at a given temperature across a large frequency range can be calculated using Jonscher's power law: [ 56 ] σ0.33embadbreak=0.33emσdc0.33emgoodbreak+0.33emσac0.33em()ωgoodbreak=0.33emσdcgoodbreak+αωn$$\begin{equation}\sigma \ = \ {\sigma }_{dc\ } + \ {\sigma }_{ac}\ \left( \omega \right) = \ {\sigma }_{dc} + \alpha {\omega }^n\end{equation}$$where α symbolizes the pre‐exponential factor that varies with temperature, while ω stands for the measurement frequency. The parameter n (where n ≤ 1) signifies a temperature and material‐sensitive frequency exponent, reflecting the strength of the interaction between mobile ions and the surrounding lattice.…”
Section: Resultsmentioning
confidence: 99%
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“…Figure 10b depicts the frequency dependency alternating current conductivity (ac) of the various BSCTO samples studied, which was measured at RT in the frequency range 20 Hz–10 MHz. The total conductivity at a given temperature across a large frequency range can be calculated using Jonscher's power law: [ 56 ] σ0.33embadbreak=0.33emσdc0.33emgoodbreak+0.33emσac0.33em()ωgoodbreak=0.33emσdcgoodbreak+αωn$$\begin{equation}\sigma \ = \ {\sigma }_{dc\ } + \ {\sigma }_{ac}\ \left( \omega \right) = \ {\sigma }_{dc} + \alpha {\omega }^n\end{equation}$$where α symbolizes the pre‐exponential factor that varies with temperature, while ω stands for the measurement frequency. The parameter n (where n ≤ 1) signifies a temperature and material‐sensitive frequency exponent, reflecting the strength of the interaction between mobile ions and the surrounding lattice.…”
Section: Resultsmentioning
confidence: 99%
“…The temperature dependence of ac conductivity was more pronounced at lower frequencies compared to higher frequencies, primarily attributed to the presence of a thermally activated process originating from distinct localized states within the bandgap. [49] the temperature-dependence of the electrical conductivity satisfies the Arrhenius Equation, as shown in Equation: [53]…”
Section: Dielectric Measurementmentioning
confidence: 99%