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Analysis of time integration methods for the compressible two-fluid model for pipe flow simulations

机译:管流模拟可压缩双流体模型的时间集成方法分析

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In this paper we analyse different time integration methods for the two-fluid model and propose the BDF2 method as the preferred choice to simulate transient compressible multiphase flow in pipelines. Compared to the prevailing Backward Euler method, the BDF2 scheme has a significantly better accuracy (second order) while retaining the important property of unconditional linear stability (A-stability). In addition, it is capable of damping unresolved frequencies such as acoustic waves present in the compressible model (L-stability), opposite to the commonly used Crank-Nicolson method. The stability properties of the two-fluid model and of several discretizations in space and time have been investigated by eigenvalue analysis of the continuous equations, of the semi-discrete equations, and of the fully discrete equations. A method for performing an automatic von Neumann stability analysis is proposed that obtains the growth rate of the discretization methods without requiring symbolic manipulations and that can be applied without detailed knowledge of the source code.
机译:本文分析了双流体模型的不同时间集成方法,并提出了BDF2方法作为模拟管道中瞬态可压缩多相流动的首选。与普遍的反向欧拉方法相比,BDF2方案具有明显更好的精度(二阶),同时保留无条件线性稳定性(A稳定性)的重要性质。另外,它能够阻尼的诸如在可压缩模型(L稳定性)中存在的声波的未解决的频率,与常用的曲柄 - 尼古尔森方法相对。通过对半离散方程的连续方程的特征值分析和完全离散方程的连续方程的特征值分析研究了双流体模型的稳定性和空间和时间的几种离散化。提出了一种用于执行自动von Neumann稳定性分析的方法,其获得离散化方法的生长速率而不需要符号操纵,并且可以应用于源代码的详细知识。

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