2019
DOI: 10.1007/s00339-019-2868-2
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Dielectric constant and electrical study of solid-state electrolyte lithium phosphate glasses

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Cited by 30 publications
(5 citation statements)
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“…It should be noted that the impedance behavior of the solidstate electrochemical systems under external polarization is rarely discussed in the literature. For instance, there are only a few studies that link the impedance spectra at different polarizations and loss functions to underlying physical quantities such as the jump-rate 30 and relaxation processes. 31 The dielectric constant, as it is determined in this work, is used in the following for the calculation of the thickness of the SCL, although this implies that the impact of the changes in the charge carrier concentration on the dielectric properties is neglected.…”
Section: ■ Materials and Experimental Sectionmentioning
confidence: 99%
“…It should be noted that the impedance behavior of the solidstate electrochemical systems under external polarization is rarely discussed in the literature. For instance, there are only a few studies that link the impedance spectra at different polarizations and loss functions to underlying physical quantities such as the jump-rate 30 and relaxation processes. 31 The dielectric constant, as it is determined in this work, is used in the following for the calculation of the thickness of the SCL, although this implies that the impact of the changes in the charge carrier concentration on the dielectric properties is neglected.…”
Section: ■ Materials and Experimental Sectionmentioning
confidence: 99%
“…Figures 5(c) and (d) show the frequency dependence of the real and imaginary parts of conductivity, respectively, at different temperatures for the Na 11 Sn 2 AsS 12 . The lowfrequency region is related to the electrode polarization and the frequency-independent plateau region at mid frequencies belongs to DC conductivity followed by dispersion in the AC conductivity at high frequencies [32,46]. The dispersion of conductivity in the region of high and low frequencies could be explained by the jump relaxation model.…”
Section: Ionic Conduction Mechanismmentioning
confidence: 97%
“…Moreover, a third relaxation peak is almost hidden in the intermediate frequency region, which is clear in the Kramers-Kronig transformation of the dielectric loss tangent at 170 K, as presented in Figure 7a. The dielectric relaxations at low and high frequencies are associated with the electrode and grain contributions, respectively, while the dielectric Furthermore, it was observed that the dielectric constant rises as temperature increases, primarily ascribed to the increase in various polarization contributions, resulting from thermally activated charge carriers [62]. The presented curves of the dielectric constant show 3 plateaus (with a slight dependence on frequency) at around 400, 10 4 , and 3 × 10 5 , between which the curves decrease rapidly with increasing frequency.…”
Section: Magnetic Propertiesmentioning
confidence: 99%