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An Improved Methodology for the Implementation of Numerical Simulation of Multiphase Flow Systems with High Density Ratios

机译:一种实现高密度比多相流系统数值模拟的改进方法

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An improved methodology is presented in this paper for the implementation of numerical simulation of multiphase flow systems with the ratio of properties, such as the density of the two fluids beside the two-phase interface being as large as up to 1000:1. One group governing equations are established for the whole multiphase flow system with the help of the level set function, which is employed to capture the position and topology changes of the interface. A solver for the Navier-Stokes equations is developed in a staggered Cartesian grid system based on the projection method. Both the three-order Runge-Kuttan formula and a Superbee-TVD (Total Variation Dimishing) scheme are adopted to improve the solution to the advection equation of the Level Set function, and a second-order F.NO (Essentially Non-Oscillatory) Scheme is utilized to mitigate and avoid numerical instabilities resulted from sharp changes in fluid properties and other parameters in the multiphase flow field. Numerical tests indicate that the method developed in the present study is capable of simulating multiphase flow system with a density ratio larger than 1000:1. Numerical simulations are also carried out using the method established in this study for a few typical gas-liquid two-phase problems of large liquid-gas density ratios. The numerical results obtained in this study are in good agreement with the experimental data and the results previously obtained by others, showing that the numerical simulations performed by the present method can reasonably reveal the physical mechanisms behind the problems studied, and that the present method is quite promising in simulating the behavior of moving interfaces in multiphase flow systems.
机译:本文提出了一种改进的方法,用于实现多相流系统的数值模拟,其特性之比例如在两相界面旁的两种流体的密度高达1000:1。在液位设定函数的帮助下,为整个多相流系统建立了一组控制方程,该方程用于捕获界面的位置和拓扑变化。基于投影方法,在交错的笛卡尔网格系统中开发了Navier-Stokes方程的求解器。同时采用三阶Runge-Kuttan公式和Superbee-TVD(总变化消减)方案来改进对水平集函数对流方程的求解,并采用二阶F.NO(本质上是非振荡的)利用该方案来减轻和避免由于流体性质和多相流场中的其他参数的急剧变化而导致的数值不稳定性。数值测试表明,本研究开发的方法能够模拟密度比大于1000:1的多相流系统。还使用本研究中建立的方法对大型液气密度比的一些典型气液两相问题进行了数值模拟。在本研究中获得的数值结果与实验数据和其他人先前获得的结果非常吻合,表明本方法进行的数值模拟可以合理地揭示所研究问题背后的物理机理,并且本方法是可行的。在多相流系统中模拟运动界面的行为非常有前途。

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