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Wetting in Solid-Liquid Systems

Wetting includes the spreading of a pure liquid over the surface of a solid, displacing the gas (or vapour) initially in contact with that surface [18, 33]. Hence the phenomenon involves three interfaces, namely Solid-Gas, Solid-Liquid, and Liquid-Gas ones. The spreading coefficient Ws is defined as [4, 33] [Pg.208]

When Ws is positive or zero, the liquid wets the solid material, i.e., spreads out spontaneously over its surface, providing there is enough liquid to eliminate a unit area of the Solid-Gas interface while exposing a corresponding amount of the Solid-Liquid and Liquid-Gas interfaces. [Pg.208]

When Ws is negative, the liquid remains as a drop having, at equilibrium, a definite angle of contact with the solid surface (the liquid does not wet the solid). This case is illustrated in Fig. 6.4. [Pg.208]

The equilibrium contact angle between the Uquid and the solid phases is determined by the following balance of interfacial tensions [4, 33, 34]  [Pg.208]

The classical form of Young s equation, which describes the equilibrium balance of forces meeting at the three-phase contact line in the plane of the solid surface (see Fig. 6.4), is one of the most controversial expressions in Surface Science and there is [Pg.208]


The factor ip is determined by the so-called Volmer equation (24) (XIV), which involves the contact angle, between the crystalline nucleus (c) and the impurity (s). The latter is controlled by the interfacial energy, o , of the different phases (HQuid, I, crystalline nucleus, c, and solid impurity, s) (XV) and corresponds to the angle of wetting in solid-liquid systems. [Pg.647]


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