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Exact solutions to non-classical steady nozzle flows of Bethe-Zel'dovich-Thompson fluids

机译:Bethe-Zel'dovich-Thompson流体非经典稳态喷嘴流的精确解

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摘要

Steady nozzle flows of Bethe-Zel'dovich-Thompson fluids - substances exhibiting non-classical gasdynamic behaviour in a finite vapour-phase thermodynamic region in close proximity to the liquid-vapour saturation curve - are examined. Non-classical flow features include rarefaction shock waves, shock waves with either upstream or downstream sonic states and split shocks. Exact solutions for a mono-component single-phase fluid expanding from a reservoir into a stationary atmosphere through a conventional converging-diverging nozzle are determined within the quasi-one-dimensional inviscid flow approximation. The novel analytical approach makes it possible to elucidate the connection between the adiabatic, possibly non-isentropic flow field and the underlying local isentropic-flow features, including the possible qualitative alterations in passing through shock waves. Contrary to previous predictions based on isentropic-flow inspection, shock disintegration is found to occur also from reservoir states corresponding to a single sonic point. The global layout of the flow configurations produced by a monotonic decrease in the ambient pressure, namely the functioning regime, is examined for reservoir conditions resulting in single-phase flows. Accordingly, a classification of steady nozzle flows into 10 different functioning regimes is proposed. Flow conditions determining the transition between the different classes of flow are investigated and each functioning regime is associated with the corresponding thermodynamic region of reservoir states.
机译:检查了Bethe-Zel'dovich-Thompson流体的稳态喷嘴流动-在有限的汽相热力学区域中紧靠液-汽饱和度曲线显示出非经典气体动力学行为的物质-。非经典流动特征包括稀疏冲击波,具有上游或下游声波状态的冲击波以及分裂冲击。在准一维无粘性流近似范围内,确定了通过常规的收敛-发散喷嘴从储层膨胀到固定大气中的单组分单相流体的精确解。新颖的分析方法可以阐明绝热的,可能是非等熵的流场与下面的局部等熵流特征之间的联系,包括通过冲击波时可能发生的质变。与以前基于等熵流检查的预测相反,发现冲击崩解也从对应于单个声波点的储层状态发生。对于导致单相流的储层条件,检查了由环境压力的单调下降(即功能状态)产生的流动配置的总体布局。因此,提出了将稳定喷嘴流分为10种不同功能状态的分类。研究了确定不同流动类别之间过渡的流动条件,并将每个运行状态与相应的储层状态热力学区域相关联。

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