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Extension of lattice Boltzmann flux solver for simulation of compressible multi-component flows

机译:用于模拟可压缩多组分流的晶格Boltzmann助理源的延伸

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摘要

The lattice Boltzmann flux solver (LBFS), which was presented by Shu and his coworkers for solving compressible fluid flow problems, is extended to simulate compressible multi-component flows in this work. To solve the two-phase gas liquid problems, the model equations with stiffened gas equation of state are adopted. In this model, two additional non-conservative equations are introduced to represent the material interfaces, apart from the classical Euler equations. We first convert the interface equations into the full conservative form by applying the mass equation. After that, we calculate the numerical fluxes of the classical Euler equations by the existing LBFS and the numerical fluxes of the interface equations by the passive scalar approach. Once all the numerical fluxes at the cell interface are obtained, the conservative variables at cell centers can be updated by marching the equations in time and the material interfaces can be identified via the distributions of the additional variables. The numerical accuracy and stability of present scheme are validated by its application to several compressible multi-component fluid flow problems.
机译:由SHU和他的同事提供用于解决可压缩流体流量问题的格子Boltzmann助理求解器(LBFS)延伸,以模拟这项工作中的可压缩多组分流。为了解决两相气体液体问题,采用具有加强状态的燃气方程的模型方程。在该模型中,引入了两种附加的非保守方程以除了经典欧拉方程之外代表材料界面。我们首先通过应用质量方程将界面方程转换为全保守形式。之后,通过被动标量方法计算现有的LBF和界面方程的数值通量计算经典欧拉方程的数值助量。一旦获得了电池接口处的所有数值通量,可以通过在时间及时行进方程来更新细胞中心的保守变量,并且可以通过附加变量的分布来识别材料接口。通过其应用于几种可压缩的多分量流体流动问题,验证了现有方案的数值精度和稳定性。

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