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Liquid displays

Ionic liquids are characterised by the following three definition criteria. They consist entirely out of ions, they have melting points below 100 °C and they exhibit no detectable vapour pressure below the temperature of their thermal decomposition. As a consequence of these properties most ions forming ionic liquids display low charge densities resulting in low intermolecular interaction. Figure 7.1 displays some of the most common ions used so far for the formation of ionic liquids. [Pg.183]

A truly co-catalytic effect of ionic liquids is observed with those ionic liquids displaying a certain latent or real Lewis-acid character. These ionic liquids are usually formed by the reaction of a halide salt with a Lewis acid (e. g. chloroaluminate or chlorostannate melts). In many examples, the Lewis acidity of an ionic liquid has been used to convert the neutral catalyst precursor into the active form of the catalyst by halide abstraction (see Scheme 7.1) [39]. [Pg.189]

Ionic liquids display good solubility for some organic compounds, typically aromatics, but poor solubility for many saturated hydrocarbons, and solubilities of gases also depend on their properties. It has therefore been possible to run chemical reactions with reactants that are more soluble in the ionic liquids than products. [Pg.158]

S. Musa, Working Knowledge-Active Matrix Liquid Displays , Scientific American, Nov., 1997. [Pg.583]

Real liquids display a physical property which is named viscosity. Only after the kinematic viscosity, v = p/p, is introduced can the product RePr be taken apart ... [Pg.78]

The vibrational spectra of strongly associated liquids display broad bands that are difficult to analyze. The structural and dynamical information contained in these spectral features provided a field of speculation over the last decades. Obviously additional experimental evidence is urgently needed for a reliable interpretation. In this chapter, nonlinear pump-probe spectroscopy with intense ultrashort tunable pulses is considered... [Pg.44]

The structure of the liquid- liquid interfadal layer depends on the difference in polarity between the two liquids (Kaeble, 1971). Asymmetric molecules of some liquids display a molecular orientation on the interface which is indicative of their structure. Thus, interfacial tension at the octane-water interlace is SO.S nm/m whereas at the octanol-water interne it is only 8.8 nm/m. Reduction of inter dal tension in the latter case points to the orientation of octanol hydroxyl groups toward water, in other words to the structure and polarity of the interfadal layer. Because of such an orientation, the stimulus for adsorption of other asymmetric molecules on the interface is decreased. A similar pattern is typical of the homologous series of lower attcy] acrylates at the interface with water the carbonyl groups of their asymmetrical molecules are oriented toward water this orientation is more eSective the higher the polarization of the carbonyl, i.e the smaller the alkyl. Interfadal tension decreases in the same order from 27.2 nm/m for hexyl acrylate (Yeliseyeva et at, 1978) to 8 nm/m for methyl acrylate (datum from our laboratory by A, Vasilenko). [Pg.251]

Surface tension results from an uneven distribution of attractive forces. A liquid displays capillarity when adhesive forces are stronger than cohesive forces. [Pg.413]

On some time scale, all liquids display viscoelasticity. Newtonian liquids like water have viscosity independent of shear rate over ordinary ranges of measurement (10 s < 7 < 10 s ). Dielectric spectroscopy reveals that water molecules respond to an oscillating electric field at a frequency of 17 GHz at room temperature. Hence, at shear rates of order 10 s water would be expected to be viscoelastic, and have a shear thinning apparent viscosity. [Pg.287]

Fig. 4. The strong-fragile classification of liquids. This Arrhenius plot differs from Fig. 3 in that the temperature is scaled with Eg. Strong liquids display Arrhenius behavior fragile liquids do not. (From Angell, 1988.)... Fig. 4. The strong-fragile classification of liquids. This Arrhenius plot differs from Fig. 3 in that the temperature is scaled with Eg. Strong liquids display Arrhenius behavior fragile liquids do not. (From Angell, 1988.)...
Stratt [28] has emphasized that on very short timescales liquids display solid-like motions, and has used this idea as the basis of his INM method for computing dynamical properties of liquids. [Pg.217]

Newtonian liquids display no shear-rate dependence, their viscosity is constant over a wide range of shear rates. Only ideal liquids show this behavior. It is not found in coatings and it is also not desirable for coatings, because very low shear forces already will cause material flow leading to sedimentation and sagging (levelling, however, would be perfect in such a system). [Pg.166]

In the previous sections the suspending hquid has been assumed to diq>lay Newtonian rheological characteristics, see Appendix B for fiirther details. This section considers the effects of filtering solids firom liquids displaying non-Newtonian flow characteristics. [Pg.70]

Ionic liquids display a limited nuscibility with various polar and nonpolar organic substrates, as well as organic and inorganic solvents, and they usually dissolve organometallic catalyst precursors based on rhodium, ruthenium, palladium, uickel, cobalt and iron complexes [18]. [Pg.496]

Hence the work of adhesion is directly related to the surface tension of the liquid and the contact angle that the liquid makes with the solid. This equation states that the maximum work of adhesion occurs when 0 = 0. Equation (74) also shows that the work of adhesion can never be 0, since all liquids display a surface tension under normal conditions. [Pg.49]

Many polymeric liquids display a maximum in G" at higher frequencies than those associated with the primary glass relaxation. The secondary maximum can have a relaxation strength (as measured by the value of the distribution of relaxation times) that exceeds the primary glass relaxation strength. The frequencies of maximum loss often obey tiie relation ... [Pg.109]

Below, we describe some of the scenarios that have been explored as a way of rationalizing the thermodynamics of liquids displaying anomalies, such as water. These are (i) the stability limit conjecture [46,55,58,59], (ii) the liquid-liquid critical point scenario [16], (ill) the singularity free scenario [60], and (iv) the critical point free scenario [37],... [Pg.470]

Figure 3. Schematic phase diagrams in the pressure-temperature (P, Ij plane illustrating three scenarios for liquids displaying anomalous thermodynamic behaviour, (a) The spinodal retracing scenario. (b) The liquid-liquid critical point scenario, (c) The singularity free scenario. The dashed line represent the liquid-gas coexistence line, the dotted line is the liquid liquid coexistence line, the thick solid line is the liquid spinodal, the long dashed lines is the locus of compressibility extrema and the dot dashed line is the locus of density extrema. The liquid-gas critical point is represented by filled circle and the liquid-liquid critical point by filled square. Figure 3. Schematic phase diagrams in the pressure-temperature (P, Ij plane illustrating three scenarios for liquids displaying anomalous thermodynamic behaviour, (a) The spinodal retracing scenario. (b) The liquid-liquid critical point scenario, (c) The singularity free scenario. The dashed line represent the liquid-gas coexistence line, the dotted line is the liquid liquid coexistence line, the thick solid line is the liquid spinodal, the long dashed lines is the locus of compressibility extrema and the dot dashed line is the locus of density extrema. The liquid-gas critical point is represented by filled circle and the liquid-liquid critical point by filled square.
Figure 9. Main panel The intermediate scattering function F(k,t) from MD simulations using the SW potential of 512 particles, above and below the transition. The low-temperature liquid displays damped oscillatory behavior, characteristic of strong liquids. The high-temperature liquid shows a monotonic decrease, characteristic of fragile liquids. Inset The intermediate scattering function for smaller system size (108 particles). [From Sastry et al. [21 with permission.]... Figure 9. Main panel The intermediate scattering function F(k,t) from MD simulations using the SW potential of 512 particles, above and below the transition. The low-temperature liquid displays damped oscillatory behavior, characteristic of strong liquids. The high-temperature liquid shows a monotonic decrease, characteristic of fragile liquids. Inset The intermediate scattering function for smaller system size (108 particles). [From Sastry et al. [21 with permission.]...
Liquids or solutions for which the viscosity is constant and is not affected by the shearing stress are craUed Newtonian liquids. For these llcpilds, the thermal motion of the molecules is crapable enou to cxitmteract any effects due to flow itself and the liquid thus exhibits Newtonian flow. On the other hand, the non-Newtonian liquids display a change in viscosity with vetrlatlon in the shearing stress. Non-Newtonian behaviour is shown by molecules which are very... [Pg.133]


See other pages where Liquid displays is mentioned: [Pg.129]    [Pg.264]    [Pg.83]    [Pg.129]    [Pg.158]    [Pg.116]    [Pg.188]    [Pg.193]    [Pg.174]    [Pg.533]    [Pg.492]    [Pg.24]    [Pg.198]    [Pg.350]    [Pg.379]    [Pg.743]    [Pg.148]    [Pg.492]    [Pg.45]    [Pg.19]    [Pg.331]    [Pg.200]    [Pg.757]    [Pg.25]    [Pg.1132]    [Pg.523]    [Pg.524]    [Pg.463]    [Pg.468]   
See also in sourсe #XX -- [ Pg.3 , Pg.215 , Pg.218 , Pg.220 , Pg.222 , Pg.228 , Pg.234 ]

See also in sourсe #XX -- [ Pg.884 ]




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