论文标题
在软基材上增强浸入涂层
Enhanced Dip Coating on a Soft Substrate
论文作者
论文摘要
从液体浴中抽出的固体,将摄入稀薄的液体膜。在日常生活中通常观察到了Landau,Levich和Derjaguin(LLD)最初描述的简单过程。它在动物的液体捕获中也起着核心作用,并且被广泛用于行业的表面涂层目的。由对非常柔软的材料机械的新兴兴趣,尤其是由此产生的弹性毛细血管耦合的兴趣,我们开发了一种浸入式涂层模型,该模型可以说明刚性板上的柔软的实心层的额外存在。 Winkler的基础描述了该软层的弹性响应。使用数值,缩放和渐近匹配方法的组合,我们发现了一种新的依赖软性的幂律制度,用于在小毛细管数下夹带的液体的厚度,这对应于动态半月板中的修饰物理学。当底物的变形与插入的液体膜的厚度相当时,这种制度与经典浸入涂层之间的交叉旋转之间发生。
A solid, withdrawn from a liquid bath, entrains a thin liquid film. This simple process, first described by Landau, Levich and Derjaguin (LLD), is commonly observed in everyday life. It also plays a central role in liquid capture by animals, and is widely used for surface-coating purposes in industry. Motivated by the emerging interest in the mechanics of very soft materials, and in particular the resulting elastocapillary coupling, we develop a dip-coating model that accounts for the additional presence of a soft solid layer atop the rigid plate. The elastic response of this soft layer is described by a Winkler's foundation. Using a combination of numerical, scaling and asymptotic-matching methods, we find a new softness-dependent power-law regime for the thickness of entrained liquid at small capillary number, which corresponds to a modified physics at play in the dynamic meniscus. The crossover between this regime and the classical dip-coating one occurs when the substrate's deformation is comparable to the thickness of the entrained liquid film.