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The Interface Gibbs Dividing Line

An interface between two bulk phases, for example liquid and air (or liquid/vapour) or two immiscible liquids (oil/water) may be defined provided that a dividing Hne [Pg.164]

Using the Gibbs model, it is possible to obtain a definition of the surface or interfacial tension y. The surface free energy dG comprises three components (i) an entropy term S dT (ii) an interfacial energy term Ady, and (iii) a composition term S d/t (where W is the number of moles of component i with chemical potential nf. The Gibbs-Duhem equation is, [Pg.164]

For a stable interface y is positive that is, if the interfadal area increases G increases. Note that y is energy per unit area (mj m ), which is dimensionally equivalent to force per unit length (mN m ), the unit usually used to define surface or interfadal tension. [Pg.164]

For a curved interface the effect of the radius of curvature should be considered. Fortunately, y for a curved interface is estimated to be very dose to that of a planer surface, unless the droplets are very small ( 10nm). Curved interfaces produce some other important physical phenomena which affect emulsion properties, such as the Laplace pressure Ap, which is determined by the radii of curvature of the droplets. [Pg.164]

The change in free energy in going from state I to state II is made from two contributions (i) a surface energy term (that is positive) that is equal to AA Yn (where AA = A2 — Aj) and (ii) an entropy of dispersions term which is also positive (since the production of a large number of droplets is accompanied by an increase [Pg.165]


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