1996
DOI: 10.1016/0167-2738(95)00155-7
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Microstructure — ionic conductivity relationships in ceria-gadolinia electrolytes

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Cited by 295 publications
(183 citation statements)
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“…Grain boundaries influence on the conductivity decreases with increasing temperature, and according to Zhang [19] total conductivity (marked as "(exp) Zhang, total" in Fig.5) is approximately equal to the bulk conductivity. In [17] it is shown that when a size of the grain is decreased the grain boundary resistance decreases. Total conductivity "Ivanov, total, submicron grain" [20] of the ceramics, which has a grain size of about 250nm, is almost identical in magnitude to the bulk conductivity.…”
Section: Comparison Of Calculated Diffusion Coefficients With Experimmentioning
confidence: 99%
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“…Grain boundaries influence on the conductivity decreases with increasing temperature, and according to Zhang [19] total conductivity (marked as "(exp) Zhang, total" in Fig.5) is approximately equal to the bulk conductivity. In [17] it is shown that when a size of the grain is decreased the grain boundary resistance decreases. Total conductivity "Ivanov, total, submicron grain" [20] of the ceramics, which has a grain size of about 250nm, is almost identical in magnitude to the bulk conductivity.…”
Section: Comparison Of Calculated Diffusion Coefficients With Experimmentioning
confidence: 99%
“…The calculated activation energies for the different GdD for the given potentials set are practically the same, which again suggests a weak GdD influence on the macro parameters. The experimental activation energies for the bulk conductivity (AvilaParedes, Christie, Zhang) and for the total conductivity of submicron ceramic In [17] Christie gives estimation of the diffusion activation energy equal to 0.9eV for all the studied temperature range (6 points in the range of 250-500 ˚C)…”
Section: Comparison Of Calculated Diffusion Coefficients With Experimmentioning
confidence: 99%
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“…Use of a simple capacitor is not sufficient to model the electrical response of these materials due to microstructural inhomogenieties in the sample. A constant phase element (CPE) is, therefore, used to fit the data [30]. CPE is equivalent to a distribution of capacitors in parallel.…”
Section: Microstructurementioning
confidence: 99%