马朗戈尼效应
毛细管波
表面张力
机械
工作(物理)
毛细管作用
拉普拉斯压力
热涨落
热的
耗散系统
物理
微尺度化学
三元运算
比奥数
等温过程
对流
统计物理学
涨落谱
材料科学
热力学
圆柱
肺表面活性物质
非平衡态热力学
混合(物理)
热能
经典力学
自由面
粘度
压缩性
热传导
传热
毛细管压力
牛顿流体
吉布斯自由能
渗透(认知心理学)
化学
光谱密度
能量级联
作者
John B Bell,Andrew Nonaka,Alejandro L. Garcia
摘要
A multispecies diffuse interface model is formulated in a fluctuating hydrodynamics framework for the purpose of simulating surfactant interfaces at the nanoscale. The model generalizes previous work to ternary mixtures, employing a Cahn–Hilliard free energy density combined with incompressible, isothermal fluctuating hydrodynamics where dissipative fluxes include both deterministic and stochastic terms. The intermolecular parameters in the free energy are chosen such that one species acts as a partially miscible surfactant. From Laplace pressure measurements, we show that in this model the surface tension decreases linearly with surfactant concentration, leading to Marangoni convection for interfaces with concentration gradients. In the capillary wave spectrum for interfaces with and without surfactant, we find that for the former, the spectrum deviates significantly from classical capillary wave theory, presumably due to Gibbs elasticity. In non-equilibrium simulations of the Rayleigh–Plateau instability, deterministic simulations showed that the surfactant delays pinching of a fluid cylinder into droplets. However, stochastic simulations indicate that thermal fluctuations disrupt the surfactant’s stabilizing effect. Similarly, the spreading of a patch of surfactant, driven by Marangoni convection, was found to be partially suppressed by thermal fluctuations.
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