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2002
DOI: 10.1016/s0022-3093(02)01086-4
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Analysis of complex dielectric spectra. I. One-dimensional derivative techniques and three-dimensional modelling

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Cited by 531 publications
(511 citation statements)
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References 16 publications
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“…A convenient technique to eliminate this contribution from ε′′(f) is based on the calculation of the derivative of the real part of the dielectric function, which yields an expression for the dielectric loss free from the contribution of the ohmic conduction (eq 1). 31 The approximation ε deriv ′′ ≈ ε′′ holds for broad peaks like those of the dynamic glass transition or secondary relaxations. Peaks in spectra obtained via eq 1 are markedly narrower than the measured ones, leading to a better resolution of the overlapping molecular processes.…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…A convenient technique to eliminate this contribution from ε′′(f) is based on the calculation of the derivative of the real part of the dielectric function, which yields an expression for the dielectric loss free from the contribution of the ohmic conduction (eq 1). 31 The approximation ε deriv ′′ ≈ ε′′ holds for broad peaks like those of the dynamic glass transition or secondary relaxations. Peaks in spectra obtained via eq 1 are markedly narrower than the measured ones, leading to a better resolution of the overlapping molecular processes.…”
Section: Resultsmentioning
confidence: 99%
“…31 The expression for ∂ε HN ′ /∂ ln ω reads with The temperature dependence of ε deriv ′′ (10 kHz) upon heating and cooling is given in Figure 5. This quantity is sensitive to changes in the friction of dipoles at the molecular scale and consequently can be used to monitor structural rearrangements occurring during a phase transition.…”
Section: Resultsmentioning
confidence: 99%
“…18 An additional advantage with using the real part is that pure conductivity is not contributing to the spectra. 18 This obviously improves the chances to observe low frequency processes that are covered by the conductivity contribution. …”
Section: Methodsmentioning
confidence: 99%
“…One is based on the analysis of the logarithmic derivative ͑LD͒ of dielectric constant, 22,23 which is based on the following derivative: …”
Section: Calculating Dielectric Loss From Dielectric Constantmentioning
confidence: 99%
“…The dielectric theories on Maxwell-Wagner ͑MW͒ polarization relaxation [12][13][14] and counterion polarization relaxation, [15][16][17] which are the most typical relaxation mechanisms for colloidal suspensions in the radio frequency range, and can offer rich information on particle dispersion state, charge diffusion, interfacial configuration, and so on. [18][19][20][21] Data treatment methods such as the logarithmic derivative method 22,23 and numerical Kramers-Kronig transform method 24 have been developed in the past decade, which can markedly increase the accuracy of the dielectric data processing. Since many applications, such as used as catalyzer, demand that NP assemblies be in the state of colloidal suspension, DRS investigations on their colloidal suspensions may offer information about their structure in their working state, and thus are hoped to reveal the working mechanism and to further their applications.…”
Section: Introductionmentioning
confidence: 99%