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On the solution of conservation equations for hydraulic pipe flow with cavitation

机译:空化液压管流动求解方程

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This paper addresses the numerical simulation of non-linear wave propagation in hydraulic pipe flow with cavitation. We compare the results of a method of characteristics scheme and a Godunov-type scheme with the exact solution of a Riemann problem including cavitation of the fluid. The HLLE-Riemann solver of the Godunov-type scheme is adapted to the special conditions of cavitated fluid flow with abrupt changes in the speed of sound and other properties of the fluid. Shock waves occur with cavitated fluid flow. The comparison of the two schemes shows that these shock waves cannot be calculated adequately and efficiently with the method of characteristic scheme, but are well resolved with the adapted Godunov-type scheme. The treatment of general boundary conditions and the source terms within the schemes are tested with the example of a simplified injection system.
机译:本文通过空化液管流动中的非线性波传播的数值模拟。我们比较特征方案方法的结果和Lodunov型方案,其具有瑞马问题的精确解决方案,包括流体的空化。 Lodunov型方案的HLLE-RIEMANN求解器适用于空化流体流动的特殊条件,突然变化的声音和流体的其他性质。有空气流体流动发生冲击波。两种方案的比较表明,不能利用特征方案的方法充分且有效地计算这些冲击波,但是用适应的Godunov型方案进行了很好地解决。用简化的注射系统的示例测试方案内的一般边界条件和源术语的处理。

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