Contact interaction model of liquid and solid phases

Alexey Ignatyev, V. Gotovtsev
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Abstract

The work implements the approach formulated by B.V. Deryagin, which states for replacing the Coulomb and molecular (dispersion) forces with a system of tensions obtained on the basis of the mechanics of continuum equations using an incompressible liquid model. Interphasal activity modeling is considered from the standpoint of the equilibrium equations of mechanics of continuum using an incompressible liquid model and representing the interfacial tension tensor as a combination of spherical and deviatoric components. Analytical expressions are obtained for the components of the tension tensor depending on the wetting conditions of a solid surface with a liquid. Intermolecular interaction is determined by the value of the internal pressure of the liquid, which is variable over the interfacial layer thickness. The anisotropy of the interfacial tension tensor in the liquid-solid interfacial layer is expressed by the representation of the spherical and deviatoric components combination, which provides the equilibrium conditions for the interfacial layer. The authors propose to consider the adhesive contact as an external force effect of a solid surface on the volume phase of a liquid, leading to the formation of an interfacial tension tensor with components that are variable over the layer thickness. The authors established the nonlinear nature of the interfacial pressure distribution over the layer thickness, due to the difference in interfacial pressures in the liquid and solid phases in the direct contact zone. It is shown that the surface phenomena specificity is due to the deformation of the liquid volume in the interfacial layer, which leads to a change in intermolecular distances in different directions, which occurs with any kind of force acting on the volume phase of the liquid. The law of intermolecular forces distribution of a liquid depending on the distance is established based on the study results of a sitting drop. Expressions are obtained for determining the long-range interaction radius of liquid molecules and the thickness of the liquid-solid interfacial layer, which give a result that fits into the known estimates of the values of these quantities.
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液相和固相的接触相互作用模型
这项工作采用了 B.V. Deryagin 提出的方法。Deryagin 制定的方法,该方法规定用基于不可压缩液体模型的连续介质力学方程获得的张力系统取代库仑力和分子(分散)力。从使用不可压缩液体模型的连续介质力学平衡方程的角度考虑了界面活动建模,并将界面张力张量表示为球形分量和偏差分量的组合。根据固体表面与液体的润湿条件,得到了张力张量分量的分析表达式。分子间的相互作用由液体的内压值决定,而内压值在界面层厚度上是可变的。液固界面层中界面张力张量的各向异性由球形分量和偏离分量组合的表示法表达,它提供了界面层的平衡条件。作者建议将粘合接触视为固体表面对液体体积相的外力作用,从而形成界面张力张量,其分量随层厚度变化。由于直接接触区液相和固相的界面压力不同,作者确定了界面压力分布在层厚度上的非线性性质。研究表明,表面现象的特异性是由于界面层中液体体积的变形导致分子间距离在不同方向上的变化,任何作用于液体体积相的力都会发生这种变化。根据坐滴的研究结果,建立了液体分子间力随距离分布的规律。获得了确定液体分子长程相互作用半径和液固界面层厚度的表达式,其结果符合对这些量值的已知估计。
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