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首页> 外文期刊>Journal of Energy, Heat and Mass Transfer >Computational Approaches to the Design of Multiphase Fluid Formulations
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Computational Approaches to the Design of Multiphase Fluid Formulations

机译:多相流体配方设计的计算方法

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Multiphase flows play a central role in problems related to the environment and industry. Common, but significant, features of such problems are complex geometries and topography, transport processes across phase boundaries, and internal interfaces that merge, break, and deform. Requirements to predict fluid motion under such conditions provide significant challenges for computational fluid dynamics, particularly for direct simulation of flows involving internal interfaces. In this paper, we will focus on two models that capture the motion of internal interfaces implicitly and can resolve complex flows down to computational grid sizes. The methods are based on the phase-field approach, which are also applied in its general form to viscoelastic and phase separating polymeric systems - in the latter case using a self-consistent field theoretic approach. For processes occurring over very small length scales, e.g. nucleation and growth, such computations result infinite thickness interfaces and capture the necessary physics. For larger length-scale multiphase structures, the interface becomes a contact discontinuity, and the method smoothly transitions into a level-set-like formulation. However, in this second form the sharp interface is computationally difficult to handle. A variation of the ghost-fluid method in which sharp interfaces can be captured will be presented. Applications will be shown at the two extremes of scales, including early stages of nucleation, growth and coarsening of multiphase structures, as well as macroscopic flows in which length-scales and velocities are large.
机译:多相流在与环境和工业有关的问题中起着核心作用。这些问题的常见但重要的特征是复杂的几何形状和地形,跨相边界的传输过程以及合并,破坏和变形的内部界面。在这种条件下预测流体运动的要求给计算流体动力学,特别是涉及内部界面的流体的直接模拟,提出了严峻的挑战。在本文中,我们将专注于两个模型,这些模型隐式捕获内部接口的运动,并且可以解析复杂的流,直至计算网格大小。该方法基于相场方法,该方法也以其一般形式应用于粘弹性和相分离的聚合物系统-在后者的情况下,使用自洽场理论方法。对于发生在非常小的长度范围内的过程,例如成核和生长,这样的计算会产生无限的厚度界面并捕获必要的物理场。对于较大长度的多相结构,界面变为接触不连续,该方法平稳过渡为水平集形式。但是,在第二种形式中,尖锐的界面在计算上难以处理。将介绍鬼流方法的一种变体,其中可以捕获清晰的界面。应用将在两个极端的规模上展示,包括成核,多相结构的生长和粗化的早期阶段,以及长度尺度和速度较大的宏观流动。

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