The generalized Sullivan model, in which the wall and fluid-fluid potentials are of exponential form, but with different renge, allows, within a Van der Walls framework, both continuous and first-order wetting transitions. This model is reconsidered on the basis of a formulation of the problem as one in classical dynamics. Recent non-trivial results on the locus of tricriticality, when the difference in range is small, are rederived from this point of view. The dynamics approach, in addition, allows a discussion of the order of transition when the difference in interaction range is not small. Padé approximants are used for an accurate determination of the locus of tricriticality in the high temperature region.
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