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流体结构对结合势的影响:从密度泛函理论比较液滴轮廓与介观理论的结果。

Influence of the fluid structure on the binding potential: Comparing liquid drop profiles from density functional theory with results from mesoscopic theory.

机构信息

Department of Mathematical Sciences, Loughborough University, Loughborough LE11 3TU, United Kingdom.

Institut für Theoretische Physik, Westfälische Wilhelms-Universität Münster, Wilhelm Klemm Str. 9, 48149 Münster, Germany.

出版信息

J Chem Phys. 2017 Feb 14;146(6):064705. doi: 10.1063/1.4974832.

Abstract

For a film of liquid on a solid surface, the binding potential g(h) gives the free energy as a function of the film thickness h and also the closely related (structural) disjoining pressure Π=-∂g/∂h. The wetting behaviour of the liquid is encoded in the binding potential and the equilibrium film thickness corresponds to the value at the minimum of g(h). Here, the method we developed in the work of Hughes et al. [J. Chem. Phys. 142, 074702 (2015)], and applied with a simple discrete lattice-gas model, is used with continuum density functional theory (DFT) to calculate the binding potential for a Lennard-Jones fluid and other simple liquids. The DFT used is based on fundamental measure theory and so incorporates the influence of the layered packing of molecules at the surface and the corresponding oscillatory density profile. The binding potential is frequently input in mesoscale models from which liquid drop shapes and even dynamics can be calculated. Here we show that the equilibrium droplet profiles calculated using the mesoscale theory are in good agreement with the profiles calculated directly from the microscopic DFT. For liquids composed of particles where the range of the attraction is much less than the diameter of the particles, we find that at low temperatures g(h) decays in an oscillatory fashion with increasing h, leading to highly structured terraced liquid droplets.

摘要

对于固液界面上的液膜,结合势 g(h) 给出了自由能随膜厚 h 的函数关系,同时也给出了密切相关的(结构)离隙压力 Π=-∂g/∂h。液体的润湿行为被编码在结合势中,平衡膜厚对应于 g(h) 最小值处的值。在这里,我们使用了 Hughes 等人在他们的工作中开发的方法[J. Chem. Phys. 142, 074702 (2015)],并结合简单的离散格子气模型,与连续密度泛函理论(DFT)一起用于计算 Lennard-Jones 流体和其他简单液体的结合势。所使用的 DFT 基于基本测量理论,因此包含了表面分子层状堆积的影响以及相应的振荡密度分布。结合势经常被输入介观模型中,从中可以计算液滴的形状甚至动力学。在这里,我们表明,使用介观理论计算的平衡液滴轮廓与直接从微观 DFT 计算的轮廓非常吻合。对于由吸引力范围远小于粒子直径的粒子组成的液体,我们发现,在低温下,g(h) 随着 h 的增加呈振荡方式衰减,导致高度结构化的梯级状液滴。

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