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Nucleation of wetting films on cylindrical and spherical substrates: A numerical study by the string method

机译:圆柱和球形基底上润湿膜的成核作用:基于串方法的数值研究

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摘要

Using the mean-field diffuse-interface model for liquid-vapor system and employing the numerical string method, we study the critical nuclei involved in the prewetting transitions on curved substrates. We first introduce three distinct kinds of critical nuclei, namely, the disklike, bandlike, and layerlike ones, which respectively correspond to three possible growth modes of wettingfilms. We show the disklike growth mode to be the only mode for infinite planar substrates. We then turn to cylindrical and spherical substrates, the two simplest but most important geometries in the real world. We focus on the critical nuclei of finite size, through which the wettingfilms may be formed with finite thermodynamic probabilities. It is shown that the disklike growth mode is always the most probable for wettingfilmnucleation and growth as long as a disklike critical nucleus exists. It is also shown that on a cylindrical substrate, the disklike critical nucleus can no longer exist if the substrate radius is smaller than some critical value, comparable to the radius of the disklike critical nucleus on planar substrate. We find that on a cylindrical substrate whose radius is below the critical value, the nucleation and growth of a wettingfilm can only occur through the bandlike critical nucleus. It is worth emphasizing that the results concerning the bandlike and layerlike growth modes can only be obtained from the diffuse-interface model, beyond the macroscopic description based on the line and surface tensions.
机译:使用液-气系统的平均场扩散界面模型,并采用数值串方法,我们研究了弯曲基底上预润湿转变所涉及的临界核。我们首先介绍三种不同的临界核,分别是盘状,带状和层状,分别对应于湿膜的三种可能的生长方式。我们显示盘状生长模式是无限平面基板的唯一模式。然后,我们转向圆柱和球形衬底,这是现实世界中最简单但最重要的两个几何形状。我们关注有限尺寸的临界核,通过该临界核可以形成具有有限热力学概率的润湿膜。结果表明,只要存在盘状的临界核,盘状的生长模式总是最可能润湿膜的成核和生长。还显示出,在圆柱形基底上,如果基底半径小于某个临界值(相当于平面基底上的盘状临界核的半径),则盘状临界核将不再存在。我们发现,在半径小于临界值的圆柱形基底上,润湿膜的形核和生长只能通过带状临界核发生。值得强调的是,除了基于线和表面张力的宏观描述之外,关于带状和层状生长模式的结果只能从扩散界面模型获得。

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    Qiu Chunyin; Qian Tiezheng;

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  • 年度 2009
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