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Fractions interfacial tension

The properties of oil discussed here are viscosity, density, specific gravity, solubility, flash point, pour point, distillation fractions, interfacial tension, and vapour pressure. These properties for the oils discussed in this book are fisted in Table 5. [Pg.42]

The interfacial tension of a petroleum fraction at 20°C can be estimated by the following formula, cited by the API ... [Pg.167]

TABLE 3 Interfacial Widths, Bulk Composition, and Interfacial Tension in erg cm at the Interface Between Two Dipolar Liquids [5]. x Denotes the Mole Fraction of Solvent Si in Phase i... [Pg.185]

The complex interfacial dilational modulus ( ) is a key fundamental property governing foam and emulsion stability. It is defined as the interfacial tension increment (da) per unit fractional interfacial area change (dA/A) i.e.,... [Pg.372]

Figure 5. Interfacial Tension versus Alkali Concentrations for the Acid (A1 to A3) Fractions of Crude Oil and Shale Oil. Figure 5. Interfacial Tension versus Alkali Concentrations for the Acid (A1 to A3) Fractions of Crude Oil and Shale Oil.
Quantities useful for predicting phase continuity and inversion in a stirred, sheared, or mechanically blended two-phased system include the viscosities of phases 1 and 2, and and the volume fractions of phases 1 and 2, and ij. (Note These are phase characteristics, not necessarily polymer characteristics.) A theory was developed predicated on the assumption that the phase with the lower viscosity or higher volume fraction will tend to be the continuous phase and vice versa (23,27). An idealized line or region of dual phase continuity must be crossed if phase inversion occurs. Omitted from this theory are interfacial tension and shear rate. Actually, low shear rates are implicitly assumed. [Pg.238]

To calculate the force created by this concentration gradient we must relate a difference in concentration to the interfacial tension (y) difference at each end on the Au segment. First, we note that the interfacial tension of a solution may be taken as the mol fraction-weighted average of the component interface tensions (Eq. (4))... [Pg.30]

The model system used by Mabille et al. [149, 150] was a set of monodisperse dilute (2.5 wt% of dispersed oil) emulsions of identical composition, whose mean size ranged from 4 p.m to 11 p.m. A sudden shear of 500 s was applied by means of a strain-controlled rheometer for durations ranging from 1 to 1500 s. All the resulting emulsions were also monodisperse. At such low oil droplet fraction, the emulsion viscosity was mainly determined by that of the continuous phase (it was checked that the droplet size had no effect on the emulsion viscosity). The viscosity ratio p = t]a/t]c = 0.4 and the interfacial tension yi t = 6 mN/m remained constant. [Pg.21]

The effect of increasing only the radius of curvature of the oil drop on the displacement of the contact fine while keeping the interfacial tension constant at 20 dyn/cm, is illustrated in Figs. 9 and 11. Figure 11 shows that for a radius of a curvature of 100 xm, there is virtually no movement of the contact fine from the base case due to the presence of nanoparticles/micelles even at volume fraction 0.25. However, when the radius of curvature is increased to 500 xm (recall Fig. 9), thereby decreasing the capillary pressure, the presence of nanoparticles at the same concentration moves the contact fine by 1 xm. [Pg.136]

Fig. 12 Effect of nanoparticle volume fraction on contact line displacement at high interfacial tension... Fig. 12 Effect of nanoparticle volume fraction on contact line displacement at high interfacial tension...
Hence the surface adsorption of surfactant 1 and 2, and their surface mole fractions can be obtained from the surface (interfacial) tension-concentration relationships (Fig.1 and fig.2) by applying the Gibbs adsorption equation. [Pg.188]

The interfacial tension of mixed adsorbed films of 1-octadecanol and dodecylammonium chloride has been measured as a function of temperature at various bulk concentrations under atmospheric pressure. The transition interfacial pressure of 1-octadecanol film has been observed to increase with the addition of dodecylammonium chloride and then to disappear. The interfacial pressure vs mean area per adsorbed molecule curves have been illustrated at a constant mole fraction of adsorbed molecules. With the aid of the thermodynamic treatment developed previously, we find that the mutual interaction between 1-octadecanol and dodecylammonium chloride molecules in the expanded state is similar in magnitude to the interaction between the scime kind of film-forming molecules. [Pg.312]

Octadecanol was recrystallized from hexane after fractionation by vacuum distillation, and its purity was checked by gas-liquid chromatography. Dodecylammonium chloride was recrystallized from a mixture of ethanol and water, and its purity was confirmed by the fact that it had no minimum near the critical micelle concentration on the surface tension vs concentration curve. Hexane was distilled after passing through an activated alumina column. Water was distilled from alkaline permanganate solution of distilled water after refluxing for one day. The purity of hexane and water was confirmed by the value of the interfacial tension between them. [Pg.313]

Stress/strain behaviour in the elastic region, i.e. below the yield stress, as a function of volume fraction, 4>, contact angle, 0, and film thickness, h, was examined [51]. The yield stress, t , and shear modulus, G, were both found to be directly proportional to the interfacial tension and inversely proportional to the droplet radius. The yield stress was found to increase sharply with increasing <(>, and usually with increasing 6. A finite film thickness also had the tendency to increase the yield stress. These effects are due to the resulting increase in droplet deformation which induces a higher resistance to flow, as the droplets cannot easily slip past one another. [Pg.173]

Pons et al. have studied the effects of temperature, volume fraction, oil-to-surfactant ratio and salt concentration of the aqueous phase of w/o HIPEs on a number of rheological properties. The yield stress [10] was found to increase with increasing NaCl concentration, at room temperature. This was attributed to an increase in rigidity of films between adjacent droplets. For salt-free emulsions, the yield stress increases with increasing temperature, due to the increase in interfacial tension. However, for emulsions containing salt, the yield stress more or less reaches a plateau at higher temperatures, after addition of only 1.5% NaCl. [Pg.180]

Princen [92] has demonstrated, theoretically, that 7i varies directly with interfacial tension and inversely with the mean droplet radius, for polydisperse systems. Variation of the volume fraction, <)>, from 0.74 to unity causes 7t to be increased from zero to infinity [93]. Results are obtainable for the limiting case... [Pg.181]

Ford and coworker [104] have studied HIPEs of water-in-xylenes, stabilised by a variety of surfactants, and postulated three properties which an emulsifier should possess in order to form stable w/o HIPEs of high volume fraction a) a lowering of the interfacial tension between water and oil phases, b) the formation of a rigid interfacial film and c) rapid adsorption at the interface. [Pg.184]


See other pages where Fractions interfacial tension is mentioned: [Pg.167]    [Pg.167]    [Pg.371]    [Pg.504]    [Pg.2592]    [Pg.213]    [Pg.680]    [Pg.300]    [Pg.234]    [Pg.126]    [Pg.377]    [Pg.379]    [Pg.387]    [Pg.387]    [Pg.393]    [Pg.602]    [Pg.81]    [Pg.280]    [Pg.355]    [Pg.29]    [Pg.34]    [Pg.333]    [Pg.6]    [Pg.16]    [Pg.29]    [Pg.136]    [Pg.138]    [Pg.144]    [Pg.131]    [Pg.102]    [Pg.339]    [Pg.589]   
See also in sourсe #XX -- [ Pg.382 ]




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Interfacial tension

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