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Experimental techniques permittivity

This review article is concerned with the structure, bonding, and dynamic processes of water molecules in crystalline solid hydrates. The most important experimental techniques in this field are structural analyses by both X-ray and neutron diffraction as well as infrared and Raman spectroscopic measurements. However, nuclear magnetic resonance, inelastic and quasi elastic neutron scattering, and certain less frequently used techniques, such as nuclear quadrupole resonance, electron paramagnetic resonance, and conductivity and permittivity measurements, are also relevant to solid hydrate research. [Pg.99]

Various physical and chemical properties useful to understand the solubility of RTlLs have been smdied, among which dielectric properties are crucially important. However, there are, at least, two problems in the study of dielectric properties. One problem concerns the experimental techniques and the other, the scientific aspects. Furthermore, there arises a basic question about how the permittivity derives, assunting that ILs are homogeneous. This is related to the interconnection polar to non-polar domains as predicted by computer simulation and evidenced by experiments. In addition, anomalous phase separation behaviour has been reported for binary systems of RTILs with some organic compounds. [Pg.337]

Subsequently, the water-nitrobenzene interface will be described and experimentally studied. The reason for using nitrobenzene, which is not a physiologically occurring environment, is its high relative permittivity (e = 34.8 at 25 °C), which makes it very convenient for performing many studies. When the experimental techniques are perfected, in particular, when high resistance of less polar solvents can be overcome, the conclusions and experience can be explained to naturally occurring lipophilic environments with lower relative permittivity. [Pg.66]

Experimental techniques are discussed for the characterisation of potentially useful thin film materials, including measurement of pyroelectric coefficient and dielectric data (permittivity and dielectric loss). It is noted that, when considering a complete thermal imaging system, it is not sufficient to consider material parameters in isolation, and that the combined features of LB films render them particularly suitable to high system performance. [Pg.549]

Concentration/separation of sample solutes is one of most important functions in micro- and nanofluidic systems. TGF has proved to be a promising technique that can achieve concentration and separation in microfiuidic devices. However, so far very limited experimental and theoretical investigations have been reported. Experimentally, it is highly desirable to develop various microfiuidic structures that can be utilized by the TGF technique to cmicentrate different samples. Furthermore, more experiments should be carried out to characterize the thermoelectrical properties of buffers and samples so as to obtain the temperature-dependent electroosmotic mobility and electrophoretic mobility, as well as buffer conductivity, viscosity, and dielectric permittivity for each individual sample and buffer solution. In addition, the development of reliable, accurate, high-resolution, experimental techniques for measuring fiow, temperature, and sample solute concentration fields in microfiuidic channels is needed. Theoretically, the model development of TGF is still in its infancy. The models presented in this study assume the dilute solute sample and linear mass flux-driving forces correlations. However, when the concentrations of the sample solute and the buffer solution are comparable, the aforementioned assumptions break down. Moreover, the channel wall zeta potential in this situation may become nonconstant. More comprehensive models should be developed to incorporate the solute-buffer and solute-channel wall... [Pg.3223]

The MO measurements provide information about the angular distribution of molecules in the x, y, and z film coordinates. To extract MO data from IR spectra, the general selection rule equation (1.27) is invoked, which states that the absorption of linearly polarized radiation depends upon the orientation of the TDM of the given mode relative to the local electric field vector. If the TDM vector is distributed anisotropically in the sample, the macroscopic result is selective absorption of linearly polarized radiation propagating in different directions, as described by an anisotropic permittivity tensor e. Thus, it is the anisotropic optical constants of the ultrathin film (or their ratios) that are measured and then correlated with the MO parameters. Unlike for thick samples, this problem is complicated by optical effects in the IR spectra of ultrathin films, so that optical theory (Sections 1.5-1.7) must be considered, in addition to the statistical formulas that establish the connection between the principal values of the permittivity tensor s and the MO parameters. In fact, a thorough study of the MO in ultrathin films requires judicious selection not only of the theoretical model for extracting MO data from the IR spectra (this section) but also of the optimum experimental technique and conditions [angle(s) of incidence] for these measurements (Section 3.11.5). [Pg.266]

Abstract The physical principles and basic experimental techniques of impedance spectroscopy, i. e. static or frequency dependent dielectric permittivity measurements of sorbent/sorbate systems are given. These measurements can be used to characterize the state of a sorbent material in industrial adsorption processes. Combined with either manometric or gravimetric measurements of adsorption equilibria leading to calibration curves, permittivity measurements also allow fairly simple and quick measurements of gas adsorption equilibria. Kinetic processes and catalytic reactions inside a sorbent/sorbate system also can be observed. Pros and cons of dielectric measurements are discussed. List of Symbols. References. [Pg.287]

The effect of divalent ions such as SO4 " has been studied either by electric permittivity techniques, or by viscosimetry. It was experimentally observed that the dielectric increment is larger than in the presence of monovalent ions. In the presence of the bivalent counterions there are two opposite effects. From one hand, the bivalent ions tend to increase the dielectric increment through a charge effect, while from the other hand the observed reduction of the viscosity proves that in the presence of SO4 - the polyions contract76). [Pg.76]

Several comprehensive reviews on the BDS measurement technique and its application have been published recently [3,4,95,98], and the details of experimental tools, sample holders for solids, powders, thin films, and liquids were described there. Note that in the frequency range 10 6-3 x 1010 Hz the complex dielectric permittivity e (co) can be also evaluated from time-domain measurements of the dielectric relaxation function (t) which is related to ( ) by (14). In the frequency range 10-6-105 Hz the experimental approach is simple and less time-consuming than measurement in the frequency domain [3,99-102], However, the evaluation of complex dielectric permittivity in the frequency domain requires the Fourier transform. The details of this technique and different approaches including electrical modulus M oo) = 1/ ( ) measurements in the low-frequency range were presented recently in a very detailed review [3]. Here we will concentrate more on the time-domain measurements in the high-frequency range 105—3 x 1010, usually called time-domain reflectometry (TDR) methods. These will still be called TDS methods. [Pg.18]

Plots of the in- and out-of-phase components of the permittivity of a hypothetical solvent with typical parameters (s = 50, Eqo = 2, and x = 20 ps) are shown as a function of the logarithm of the frequency in fig. 4.5. The frequency range over which most of the change in these quantities occurs is from 100 MHz to 1 THz. The upper limit is beyond the range of most microwave experiments, which is about 300 GHz. The out-of-phase component reaches a maximum value when coxj) = 1, which occurs at a frequency of 8 GHz in this example. This is also the frequency at which the rate of change in with frequency is a maximum. Obviously, the frequency range shown in this plot could not be covered in a normal microwave experiment. Thus, extrapolation techniques are often used to estimate and xq from real experimental data. [Pg.172]

Bisphenol-A carbonate has been widely studied by dielectric [8-26], dynamic mechanical [27 31] and thermally stimulated depolarization (TSD) [10- 13 32 35] techniques. However, differences in the compositions of the materials studied, and in their thermal history and pretreatment, have led to apparently conflicting results being reported in the literature, as discussed in detail in a recent paper [6]. In the present study contour maps of complex relative permittivity for both basic and u.v.-resistant grades of LEXAN have been obtained over an extended range of experimental conditions using a single apparatus, with each grade of material subject to the same thermal history. [Pg.146]

Dielectric spectroscopy is a technique which allows one to evaluate the complex dielectric permittivity e = e — ie" as a function of frequency and temperature, where e is the dielectric constant and e" is the dielectric loss [3,12]. A schematic view of a dielectric spectroscopy experiment is shown in Fig. 21.3. A dielectric sample of thickness d and area A is subjected to an alternating electric field of angular frequency w. Through measurements of the complex impedance of the sample it is possible to experimentally determine e [12,18-20]. Dielectric spectroscopy is a very suitable method to study molecular dynamics in polymers above Tg. In this case, segmental motions of the polymeric chains give rise to the so called cc-relaxation process, which can be observed as a maximum in e" and a step-Uke behavior in e as a function of frequency. Both, the intensity of the a relaxation, and the frequency of maximum... [Pg.438]

The frequency dependence of the reaction field factor is calculated by using a frequency dependent dielectric permittivity r,(ro), which is an experimental quantity related to the solvent. Computation of the frequency dependent multipole polarizabilities is feasible, in principle, by perturbation techniques. Nevertheless tlris procedure is tedious and one generally prefers some variation-perturbation scheme [20]. In addition, such a computation is still limited to small systems and can scarcely be extended economically to molecules of chemical interest. Hence a further simplification has been proposed. It consists in assuming that the quantitiesand are... [Pg.89]

Additional to the sedimentation behaviour, the zeta-potential was measured for each suspension. This was conducted by means of an electroacoustic measurement technique (Sect. 2.3.7.2). The technique yields an effective zeta-potential of the binary suspension, which is calculated from the electroacoustic raw signals by assuming effective particle properties (e.g. for the permittivity and density of the solid material). When the two particle components contribute independently to the electroacoustic signal and do not affect each other with regard to the interfacial properties, it is possible to calculate the effective zeta-potential from the zeta-potentials of the single components. The comparison between such calculated zeta-potential values with experimental ones allows a first evaluation of the interfacial phenomena in the binary suspension. [Pg.271]

Some researchers have reported techniques involving least square fitting with experimental data and extrapolation method in order to calculate permittivity from the experimental plots of effective permittivity vs. solid volume fraction. Nelson [80] has mentioned some of these approaches involving complex permittivity in case of granular materials. These include a quadratic least square fit used by Kent [81] and linear extrapolation... [Pg.204]

Laboratory measurements of and S, can be costly and difficult. Various methods, including group contribution technique and quantitative structure (or property) property relationships (QSPRs or QPPRs), are available to estimate and S., from which o values can be derived. A direct approach of predicting o has also been established based on the dependence of cosolvency on solute hydrophobicity. Among a number of polarity indices, octanol/water partition coefficient, was initially chosen by Yalkowsky and Roseman for correlation with o, due mainly to the abundance of available experimental data and the wide acceptance of the Hansch-Leo fragment method for its estimation. is a macroscopic property which does not necessarily correlate with microscale polarity indices such as dipole moment, and only in a rank order correlates with other macroscopic polarity indicators such as surface tension, relative permittivity, and solubility parameter. [Pg.194]


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See also in sourсe #XX -- [ Pg.359 , Pg.367 ]




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