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Lattice Boltzmann method for colloidal dispersions with phase change

机译:具有相变的胶体分散体的格子Boltzmann方法

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Colloidal dispersions are known to undergo phase transition in a number of processes. This often gives rise to formation of structures in a flowing medium. In this paper, we present a model for flow of a colloidal dispersion with phase change. Two distribution functions are used. The colloid is described as a non-ideal fluid capable of phase change, but rather than taking the dispersion medium as the second fluid, a better choice is the dispersion (water plus colloid) which can be considered as an incompressible fluid. This choice allows a standard Lattice Boltzmann (LB) model for incompressible fluids to be used in combination with for the 'free-energy' LB model for the colloid. The coupling between the two fluids is the drag force on the colloid and the dependence of the viscosity of the overall fluid on the particle volume fraction. The problems raised by characteristic times and lengths have been treated. The main application considered is the growth dynamics or domain structuration of protein dispersions during dead-end filtration on a membrane surface.
机译:已知胶体分散体在许多过程中经历相变。这通常导致在流动介质中形成结构。在本文中,我们提出了具有相变的胶体分散体流动的模型。使用了两个分布函数。胶体被描述为能够发生相变的非理想流体,但是与其将分散介质作为第二流体,不如将分散体(水加胶体)视为一种不可压缩的流体,这是一个更好的选择。这种选择允许将不可压缩流体的标准莱迪思玻尔兹曼(LB)模型与胶体的“自由能” LB模型结合使用。两种流体之间的耦合是对胶体的拖曳力以及总流体粘度对颗粒体积分数的依赖性。由特征时间和长度引起的问题已得到解决。所考虑的主要应用是在膜表面进行死端过滤期间蛋白质分散体的生长动力学或结构域。

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