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Nature de la transition de Landau-Levich

Abstract : A solid surface can be coated by a thin film when the solid is withdrawn out of a bath of liquid. This dip coating process was first analyzed by Landau and Levich, who computed the thickness of the entrained film as a function of plate velocity. In the case of partial wetting, where the liquid does not naturally wet the plate, there is a threshold velocity below which the meniscus is steady and the solid remains dry. Liquid entrainment only occurs above this threshold value, and we investigate the dynamic wetting transition between from a stable meniscus to an entrained film.It has recently been predicted that a receding contact line becomes unstable when the capillary number exceeds a critical value Cac and that at this critical point perturbations of the contact line would relax with an infinite time. In our experiments, however, liquid entrainment occurs at a capillary number Ca* which is significantly lower than Cac. The critical behavior expected at Cac is thus avoided, and we observe that contact line perturbations decay with a finite relaxation time. The threshold velocity coincides precisely with the contact line velocity above the transition, and we attribute the early transition to the nucleation of a capillary ridge (see fig.) which moves ahead of the thin film. Hence, the characteristics of this ridge determine the threshold velocity for liquid entrainment. Observations are compared with a full-scale hydrodynamic model.
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Submitted on : Friday, September 17, 2010 - 12:11:39 PM
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  • HAL Id : pastel-00518433, version 1


Giles Delon. Nature de la transition de Landau-Levich. Dynamique des Fluides [physics.flu-dyn]. Université Paris-Diderot - Paris VII, 2007. Français. ⟨pastel-00518433⟩



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