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MODELING OF TRANSIENT FLOW IN PIPELINE SYSTEMS USING INCREMENTAL DIFFERENTIAL QUADRATURE METHOD

机译:增量微分求模法模拟管道系统的瞬态流动

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Our objective in this paper is to introduce the detailed implementation and performance of a new method so called Incremental Differential Quadrature Method (IDQM) for modeling transient flow in pipelines. The basics of IDQM, its structure, and the formulation of the method for numerical simulation of transient flow in pipelines are discussed. The results obtained from this numerical exercise are compared with the method of characteristics and experimental data. The test case studies show that the best structure for IDQM solution is cosine grid distribution. In terms of viscous damping, the inclusion of unsteady friction term in the governing equations can improve the results significantly. This study demonstrates that IDQM can be regarded as a new alternative for numerical solution of transient flow such as water hammer in pipelines. IDQM is highly implicit in nature which makes the method unconditionally stable. It gives accurate results using few grid points.
机译:本文的目的是介绍一种新的方法的详细实现和性能,该方法称为“增量差分正交方法(IDQM)”,用于对管道中的瞬态流进行建模。讨论了IDQM的基本知识,其结构以及管道中瞬态流动数值模拟方法的制定。将从此数值练习获得的结果与特性方法和实验数据进行比较。测试案例研究表明,IDQM解决方案的最佳结构是余弦网格分布。在粘性阻尼方面,控制方程中包含非定常摩擦项可以显着改善结果。这项研究表明,IDQM可被视为瞬态流动数值解(例如管道中的水锤)的新替代方案。 IDQM本质上是高度隐式的,这使该方法无条件地稳定。使用很少的网格点即可得出准确的结果。

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