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Surface phases, equilibrium between

The value of H provides the means to describe vapour phase equilibrium between water and air. This can be used to help define vapour phase washout by rain, and also the oceanic gas phase exchange between marine air masses and associated surface water. [Pg.121]

The separation efficiency of a partial condenser is usually less than the possible theoretical efficiency, which is distinguished by the phase equilibrium between the vapor bulk and the condensate surface. The difference between the true and theoretical separation effect is mainly due to the condensate load and mass transfer. Calculation methods are presented in [2.137], which enable estimation of the separation efficiency, depending upon the operation conditions, apparatus dimensions and the mixture properties. [Pg.232]

The phase equilibrium between a gas and a liquid solvent is usually expressed in terms of the amoxmt absorbed or liquid-phase concentration as a function of gas pressure. A diagram of this relation appears in Figure 6.2. The concentration of the dissolved gas is seen to increase with pressure and it does so indefinitely i.e., no limiting saturation value is attained. This is in contrast to gas-solid and liquid-solid adsorption equilibria in which the solid surface ultimately becomes saturated with solute. An increase in temperature, on the other hand, diminishes the solubility of the gas, and hence its concentration. One notes in addition that at the lower end of these diagrams the plot becomes linear. The slope of this linear portion is termed the Henry s constant H and the phase equilibrium in this range is said to follow Henry s law, given by... [Pg.196]

The measured properties T, P, andi are especially useful in determining the thermodynamic state since we can measure them in the lab. Projections of the PvT surface, in the form of PT, Pv, and Tv phase diagrams, allow us to identify whether the system is in a single phase or is in phase equilibrium between two or three different phases. The pressures and temperatures of each of the phases in equilibrium are identical. Moreover, when a pure species contains two phases, T and P are not independent therefore, the saturation pressure takes a unique value for any given temperature. The saturation pressure of a pure species can be related to its vapor pressure in a mixture. The ideal gas model allows us to relate P, , and T for gases at low pressure or high temperature. [Pg.30]

The strong dependence of the PES on molecular orientation also leads to strong coupling between rotational states, and hence rotational excitation/de-excitation in the scattering. This has been observed experimentally for H2 scattering from Cu surfaces. Recent work has shown that for H2 the changes m rotational state occur almost exclusively when the molecular bond is extended, that is, longer than the gas-phase equilibrium value [ ]. [Pg.910]

Equilibration of the interface, and the establislnnent of equilibrium between the two phases, may be very slow. Holcomb et al [183] found that the density profile p(z) equilibrated much more quickly than tire profiles of nonnal and transverse pressure, f yy(z) and f jfz), respectively. The surface tension is proportional to the z-integral of Pj z)-Pj z). The bulk liquid in the slab may continue to contribute to this integral, indicatmg lack of equilibrium, for very long times if the initial liquid density is chosen a little too high or too low. A recent example of this kind of study, is the MD simulation of the liquid-vapour surface of water at temperatures between 316 and 573 K by Alejandre et al [184]. [Pg.2271]

The complexity of the system increases with the number of solvents used and, of course, their relative concentrations. The process can be simplified considerably by pre-conditioning the plate with solvent vapor from the mobile phase before the separation is started. Unfortunately, this only partly reduces the adsorption effect, as the equilibrium between the solvent vapor and the adsorbent surface will not be the... [Pg.13]

At each phase boundary there exists a thermodynamic equilibrium between the membrane surface and the respective adjacent solution. The resulting thermodynamic equilibrium potential can then be treated like a Donnan-potential if interfering ions are excluded from the membrane phase59 6,). This means that the ion distributions and the potential difference across each interface can be expressed in thermodynamic terms. [Pg.226]

The results of a thermodynamic analysis of the interactions in Equations (127) and (128), as presented in [452], show that a coherent shell of tantalum and niobium hydroxides is formed on the surface of the columbite or tantalite during the interaction with sulfuric acid. The formation of the shell drives the process towards a forced thermodynamic equilibrium between the initial components and the products of the interaction, making any further interaction thermodynamically disadvantageous. It was also shown that, from a thermodynamic standpoint, the formation of a pseudomorphic structure on the surface of columbite or tantalite components is preferable to the formation of tantalum and niobium oxysulfates. Hence, the formation of the pseudomorphic phases catalyzes the interaction described by Equation (127) while halting that described by Equation (128). [Pg.259]

Fig. 1. The pressure-temperature-composition surfaces for the equilibrium between two pure solid phases, a liquid phase, and a vapor phase. Fig. 1. The pressure-temperature-composition surfaces for the equilibrium between two pure solid phases, a liquid phase, and a vapor phase.
For the solid-liquid system changes of the state of interface on formation of surfactant adsorption layers are of special importance with respect to application aspects. When a liquid is in contact with a solid and surfactant is added, the solid-liquid interface tension will be reduced by the formation of a new solid-liquid interface created by adsorption of surfactant. This influences the wetting as demonstrated by the change of the contact angle between the liquid and the solid surface. The equilibrium at the three-phase contact solid-liquid-air or oil is described by the Young equation ... [Pg.182]

In a multiphase formulation, such as an oil-in-water emulsion, preservative molecules will distribute themselves in an unstable equilibrium between the bulk aqueous phase and (i) the oil phase by partition, (ii) the surfactant micelles by solubilization, (iii) polymeric suspending agents and other solutes by competitive displacement of water of solvation, (iv) particulate and container surfaces by adsorption and, (v) any microorganisms present. Generally, the overall preservative efficiency can be related to the small proportion of preservative molecules remaining unbound in the bulk aqueous phase, although as this becomes depleted some slow re-equilibration between the components can be anticipated. The loss of neutral molecules into oil and micellar phases may be favoured over ionized species, although considerable variation in distribution is found between different systems. [Pg.367]

As shown in Fig. 3, CHEMGL considers 10 major well-mixed compartments air boundary layer, free troposphere, stratosphere, surface water, surface soil, vadose soil, sediment, ground water zone, plant foliage and plant route. In each compartment, several phases are included, for example, air, water and solids (organic matter, mineral matter). A volume fraction is used to express the ratio of the phase volume to the bulk compartment volume. Furthermore, each compartment is assumed to be a completely mixed box, which means all environmental properties and the chemical concentrations are uniform in a compartment. In addition, the environmental properties are assumed to not change with time. Other assumptions made in the model include continuous emissions to the compartments, equilibrium between different phases within each compartment and first-order irreversible loss rate within each compartment [38]. [Pg.55]

The phase rule has been applied more conveniently to ESP measurements taken as a function of temperature. Again, Gershfeld (1982) has shown that a plateau or discontinuity in the ESP versus temperature plot may be indicative of a three-way equilibrium between the floating crystal and the separate monolayer phases that have spread from this crystal. This treatment has been used to argue for the existence of surface bilayers of phosphatidylcholine derivatives (Gershfeld, 1986, 1988). [Pg.67]

If we assume that the data of Figs. 22 and 23 can be treated by equilibrium thermodynamics, the discontinuities in the ESP versus temperature phase diagram should indicate the presence of a three-way equilibrium between bulk surfactant and two different film types in both homo- and hetero-chiral systems. The surface heats of transition (U) between the two film types in either system may be obtained by relation (15), where IT is the equilibrium... [Pg.92]


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See also in sourсe #XX -- [ Pg.43 , Pg.55 , Pg.396 ]




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Equilibrium between phases

Surface phase

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