Barnes Lauren, Khusid Boris, Kondic Lou, Meyer William V, Oza Anand U
Department of Mathematical Sciences & Center for Applied Mathematics and Statistics, New Jersey Institute of Technology, Newark, NJ, USA.
Otto H. York Department of Chemical and Materials Engineering, New Jersey Institute of Technology, Newark, NJ, USA.
NPJ Microgravity. 2025 Sep 1;11(1):62. doi: 10.1038/s41526-025-00500-0.
Colloid-polymer mixtures are an archetype for modeling phase transition processes, as they exhibit a low-density gas phase, high-density crystalline phase and an intervening liquid phase. While their equilibrium behavior has been studied extensively, the role of hydrodynamics in driving their phase separation is not yet understood. We present a theoretical model that describes hydrodynamic interactions in colloid-polymer mixtures in a microgravity environment. Our phase-field model consists of the Cahn-Hilliard equation, which describes phase separation processes in multicomponent mixtures, coupled with the Stokes equation for viscous fluid flow. We account for the dependence of the suspension viscosity on the colloid concentration, and the so-called Korteweg stresses that arise at the interfaces of colloidal phases. We process video microscopy images from NASA's Binary Colloid Alloy Test (BCAT) experiments, which were performed on the International Space Station. While terrestrial experiments would be dominated by gravitational forces and buoyancy-driven flows, the microgravity environment of the BCAT experiments allows for the visualization of phase separation by low interfacial tension, and thus enables a quantitative comparison between experiment and our model predictions.
胶体 - 聚合物混合物是用于模拟相变过程的典型体系,因为它们呈现出低密度气相、高密度晶相以及中间的液相。尽管对其平衡行为已进行了广泛研究,但流体动力学在驱动其相分离过程中的作用仍未明确。我们提出了一个理论模型,该模型描述了微重力环境下胶体 - 聚合物混合物中的流体动力学相互作用。我们的相场模型由描述多组分混合物中相分离过程的Cahn - Hilliard方程与描述粘性流体流动的Stokes方程耦合而成。我们考虑了悬浮液粘度对胶体浓度的依赖性,以及在胶体相界面处出现的所谓Korteweg应力。我们处理了来自美国国家航空航天局在国际空间站上进行的二元胶体合金试验(BCAT)实验的视频显微镜图像。虽然地面实验会受到重力和浮力驱动流的主导,但BCAT实验的微重力环境使得能够通过低界面张力观察相分离,从而实现实验与我们模型预测之间的定量比较。