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Fokker-Planck-Poisson kinetics: multi-phase flow beyond equilibrium

机译:Fokker-Planck-Poisson Kinetics:超越均衡的多相流量

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Multi-phase phenomena remain at the heart of many challenging fluid dynamics problems. Molecular fluxes at the interface determine the fate of neighbouring phases, yet their closure far from the continuum needs to be modelled. Along the hierarchy of kinetic approaches, a multi-phase particle method is devised in this study. This approach is built closely upon the previous studies on the kinetic method development for dense gases [Phys. Fluids, vol. 29 (12), 2017] and long-range interactions [J. Comput. Phys., vol. 378, 2019]. It is on this background that the current work on Fokker-Planck-Poisson modelling of multi-phase phenomena is initiated. Molecular interactions are expressed via stochastic forces driven by the white noise, coupled to the long-range attractions. The former is local and pursues diffusive approximation of molecular collisions, whereas the latter takes a global feature owing to mean-field forces. The obtained Fokker-Planck-Poisson combination provides an efficient work flow for physics-driven simulations suitable for multi-phase phenomena far from the equilibrium. Besides highlighting the computational efficiency of the method, various archetypical and complex problems ranging from inverted temperature gradients between droplets to spinodal decomposition are explored. Detailed discussions are provided on different characteristics of the droplets dispersed in low/high density background gases; including the departure of heat fluxes from Fourier's law as well as droplets growth in spinodal phases.
机译:多相现象仍然是许多具有挑战性的流体动力学问题的核心。界面处的分子通量决定了相邻相的命运,但需要对它们远离连续体的闭合进行建模。根据动力学方法的层次结构,本研究设计了一种多相粒子方法。这种方法是建立在之前关于稠密气体动力学方法开发的研究[Phys.Fluids,vol.29(12),2017]和长程相互作用[J.Comput.Phys.,vol.378,2019]的基础上的。正是在这样的背景下,当前关于多相现象的福克-普朗克-泊松模型的工作才得以启动。分子间的相互作用是通过白噪声驱动的随机力来表达的,这种随机力与长程引力相耦合。前者是局部的,追求分子碰撞的扩散近似,而后者由于平均场力而具有全局特征。得到的福克-普朗克-泊松组合为适用于远离平衡的多相现象的物理驱动模拟提供了有效的工作流程。除了强调该方法的计算效率外,还探讨了从液滴间温度梯度倒置到调幅分解等各种典型和复杂的问题。详细讨论了分散在低密度/高密度背景气体中的液滴的不同特性;包括热通量偏离傅里叶定律以及液滴在调幅相的增长。

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