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Effect of concentration-dependent disjoining pressure on vertical draining flow

机译:浓度依赖性消退压力对垂直排水流动的影响

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We construct a mathematical model to describe the flow in a vertical soap film that is draining under gravity, assuming that the film is supported by two wire frame structures at both the top and bottom. A two-term surfactant concentration-dependent disjoining pressure is included in the model allowing the development of thin, stable and rigid film. The modeling results in three coupled partial differential equations including the film thickness, the surfactant concentration, and the slip or surface velocity by lubrication theory, which are solved numerically by using FREEFEM program. The evolution processes of the thin film are investigated numerically under effect of concentration-dependent disjoining pressure as well as concentration-independent disjoining pressure for compared. More over, the effect of two factors, namely the attraction strength coefficient α1 and repulsion strength coefficient α2 in the concentration-dependent disjoining pressure function are investigated thoroughly. Results show that the evolution time varies with α1 and α2. Reducing α1 promotes the draining process of flow, while decreasing α2 impedes the evolution process.
机译:我们构建一种数学模型来描述在重力下排出的垂直肥皂膜中的流动,假设薄膜由顶部和底部的两个线框架结构支撑。在模型中包括双术术语表面活性剂浓度依赖性脱胶压力,允许薄,稳定和刚性薄膜的发展。通过润滑理论,建模包括包括膜厚度,表面活性剂浓度和滑动或表面速度的三个耦合的部分微分方程,通过使用自由熔点程序来解决这些方式。在数值上进行浓度依赖性的脱充压力以及相比浓度无浓度的脱氮压力,对薄膜的进化过程进行了数字化。更彻底,彻底研究了两个因素的影响,即吸引强度系数α1和排斥强度系数α2。彻底研究了浓度的依赖性脱充压力函数中的抑制强度系数α2。结果表明,演化时间随α1和α2而变化。减少α1促进流动的排水过程,同时降低α2阻碍了进化过程。

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