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Petrov-Galerkin finite element method for gas-liquid two-phase now based on an incompressible two-fluid model phase flow based on an incompressible two-fluid model

机译:基于不可压缩双流体模型的气液两相Petrov-Galerkin有限元方法现在基于不可压缩双流体模型的相流

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摘要

An upstream finite element method for gas-liquid two-phase flow, based on an incompressible two-fluid model, is proposed in this paper. The solution algorithm is parallel to a fractional step method, and the Petrov-Galerkin method using an exponential weighting function is employed for the formulation. A quadrilateral element with four nodes is used for the discretization of the calculating domain. The present finite element method is also applied to the two-dimensional calculation of air-water two-phase flows around a rectangular cylinder in order to confirm its validity. The calculated flows exhibit unsteady behavior with the von Karman vortices shedding from the cylinder into the wake. The volumetric fraction of the gas-phase achieves maximum value at the center of the vortices, where the pressure reaches its minimum value. These results are favorably compared with the existing calculations by a finite difference method. This suggests the present method is usefully applicable to two-phase flow analyses.
机译:提出了基于不可压缩两流体模型的气液两相流上游有限元方法。求解算法与分数步法平行,并且使用采用指数加权函数的Petrov-Galerkin方法进行公式化。具有四个节点的四边形元素用于计算域的离散化。为了确定其有效性,本发明的有限元方法还被应用于围绕矩形圆柱体的气水两相流的二维计算。计算的流量表现出不稳定的行为,其中的von Karman涡流从圆柱体流向尾流。气相的体积分数在涡旋的中心达到最大值,在此压力达到其最小值。通过有限差分法将这些结果与现有计算进行比较。这表明本方法可有效地应用于两相流分析。

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