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A differential-algbraic model for two-phase flow instabilities in pipeline-riser systems

机译:管道冒口系统中两相流不稳定性的微分代数模型

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A differential-algebraic system is presented to model severe slug flows in pipeline-riser systems. Equations derive from the space integration of an isothermal drift-flux model whose inertia terms are neglected. The slip and wall friction laws are expressed as smooth functions of the void fraction, pressure and superficial mixture velocity of the flow. The numerical solution is computed with stiffly accurate implicit Runge-Kutta methods. Then, comparisons between laboratory experiments and numerical computations are performed.
机译:提出了一种微分代数系统,以对管道冒口系统中的严重团状流进行建模。方程来自等温漂移通量模型的空间积分,其惯性项被忽略。滑移和壁摩擦定律表示为流动的空隙率,压力和表观混合速度的平滑函数。数值解是使用非常精确的隐式Runge-Kutta方法计算的。然后,进行实验室实验和数值计算之间的比较。

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