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A further work on multi-phase two-fluid approach for compressible multi-phase flows

机译:关于可压缩多相流的多相两流体方法的进一步工作

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This paper is to continue our previous work Niu (Int. J. Numer. Meth. Fluids 2001; 36:351-371) on solving a two-fluid model for compressible liquid-gas flows using the AUSMDV scheme. We first propose a pressure-velocity-based diffusion term originally derived from AUSMDV scheme Wada and Liou (SIAM J. Sci. Comput. 1997; 18(3):633-657) to enhance its robustness. The scheme can be applied to gas and liquid fluids universally. We then employ the stratified flow model Chang and Liou (J. Comput. Physics 2007; 225:240-873) for spatial discretization. By defining the fluids in different regions and introducing inter-phasic force on cell boundary, the stratified flow model allows the conservation laws to be applied on each phase, and therefore, it is able to capture fluid discontinuities, such as the fluid interfaces and shock waves, accurately. Several benchmark tests are studied, including the Ransom's Faucet problem, 1D air-water shock tube problems, 2D shock-water column and 2D shock-bubble interaction problems. The results indicate that the incorporation of the new dissipation into AUSM{sup}+ -up scheme and the stratified flow model is simple, accurate and robust enough for the compressible multi-phase flows.
机译:本文将继续我们的Niu(Int。J. Numer。Meth。Fluids 2001; 36:351-371)关于使用AUSMDV方案求解可压缩液-气流动的两流体模型的工作。我们首先提出一种基于压力-速度的扩散项,最初是从AUSMDV方案Wada和Liou(SIAM J. Sci。Comput。1997; 18(3):633-657)中获得的,以增强其鲁棒性。该方案可普遍应用于气体和液体流体。然后,我们使用分层流模型Chang和Liou(J. Comput。Physics 2007; 225:240-873)进行空间离散化。通过定义不同区域中的流体并在细胞边界上引入相间力,分层流模型允许将守恒定律应用于每个相,因此,它能够捕获流体不连续性,例如流体界面和冲击准确地挥动。研究了几种基准测试,包括Ransom的水龙头问题,一维空气-水激波管问题,2D激波-水柱和二维激波-气泡相互作用问题。结果表明,将新的耗散量结合到AUSM {sup} +-up方案和分层流模型中,对于可压缩的多相流来说,该方法简单,准确且健壮。

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