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Global solution algorithm with some assisting techniques for modeling of unsteady flow in centrifuge cascade pipe network

机译:全局求解算法及一些辅助技术对离心机级联管网非定常流动建模

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In this work, global solution approach for mathematical model consisting of set of hyperbolic partial, ordinary differential and algebraic equations of unsteady flow in a complex heterogeneous pipe network have been presented. The pipe network contains buffer tanks, valves, bends, pipe junctions, dead volumes and centrifuge machines connected in multiple closed loops. The mathematical model takes into account very low pressures in the centrifuge system and various flow regimes encountered therein. The differencing of the Hyperbolic partial differential equations (PDEs) is carried out with the help of Crank--Nicklson and fully implicit methods. The computational algorithm for solving the system of resulting equations exploits the sparsity of the generated matrix. Some new techniques are developed and the existing techniques have been improved for the faster convergence and lesser computer storage requirements.
机译:在这项工作中,提出了一种数学模型的整体求解方法,该方法由复杂非均质管网中非定常流动的双曲型偏微分方程,常微分方程和代数方程组组成。管网包含缓冲罐,阀门,弯头,管接头,死体积和离心机,它们以多个闭环连接。该数学模型考虑了离心机系统中的极低压力以及其中遇到的各种流动状态。双曲偏微分方程(PDE)的微分是在Crank-Nicklson和完全隐式方法的帮助下进行的。用于求解所得方程组的计算算法利用了所生成矩阵的稀疏性。为了更快的收敛和更少的计算机存储需求,开发了一些新技术并且对现有技术进行了改进。

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