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Characteristic-Based Boundary Conditions for the Two-Fluid Model

机译:两流体模型的基于特征的边界条件

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A set of characteristic-based boundary conditions for multiphase flow is suggested. Control functions are used to avoid drifting values for open boundary conditions. Particularly, P- and Pi-control functions are examined. PI-conlrollers have the ability to specify a given variable exactly at the outlet as well as at the inlet, without causing spurious reflections which are amplified. A simplified two-fluid model is used in the boundary analysis and the computations. Due to the averaging procedure, signal speeds are reduced to the order of the flow speed. The inviscid model is shown to possess complex eigenvalues, and still the characteristic boundary conditions give reasonable results. The governing equations are solved with a Runge-Kutta scheme for the time integration. For the spatial discretisation, a finite-volume and a finite-difference method are used. Both implementations give equivalent results. The boundary conditions are tested for a symmetric shock-tube case with perfectly non-reflecting boundary conditions, and in a one-dimensional tube. The transient and steady solution is examined.
机译:建议了一组基于特征的多相流边界条件。控制功能用于避免开放边界条件下的值漂移。特别地,检查P-和Pi-控制功能。 PI控制器可以精确地在出口处和入口处指定给定变量,而不会引起被放大的杂散反射。在边界分析和计算中使用了简化的两流体模型。由于平均过程,信号速度降低到流动速度的数量级。无粘性模型显示出具有复杂的特征值,而特征边界条件仍然给出了合理的结果。对于时间积分,用Runge-Kutta方案求解了控制方程。对于空间离散化,使用有限体积和有限差分方法。两种实现均给出相同的结果。边界条件在具有一维非反射边界条件的对称激波管情况下,在一维管中进行测试。研究了瞬态和稳态解。

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