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Constraints on the functional form of the critical deposition velocity in solid-liquid pipe flow at low solid volume fractions

机译:低固体体积分数下固液管道流中临界沉积速度的函数形式的约束

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摘要

Of the various transition velocities that delineate flow regimes in multiphase pneumatic and hydraulic conveying, the critical deposition velocity is important because it separates depositing and non-depositing flows. However, no distinction has been made between the dependence of the critical deposition velocity on physical parameters and flow conditions at low solid volume fractions and in the limit of zero volume fraction, which are distinct mathematically. Here, the two cases are analysed separately, and a general functional form in terms of the particle Reynolds number and Archimedes number is proposed that is valid up to volume fractions of several per cent. An ultrasonic method for determining the critical value of the particle Reynolds number is presented, and results for four particle types at several nominal volume fractions (0.5, 1 and 3% by volume) are combined with a number of data from the literature. The resulting expressions are found to compare well with several similar correlations for the critical deposition velocity and other transition velocities, and, unlike a recent best-fit approach for the pick-up velocity, incorporate an explicit dependence on volume fraction, to which the critical deposition velocity is most sensitive at very low volume fractions. Lastly, it is found that the functional forms for the critical deposition velocity in the literature are unable to reproduce the available data at higher volume fractions, and a number of suggestions are made for resolving this issue.
机译:在描述多相气力和水力输送中的流态的各种转变速度中,临界沉积速度很重要,因为它可以将沉积流和非沉积流分开。然而,在低固相体积分数和零体积分数的极限下,临界沉积速度对物理参数和流动条件的依赖性之间没有区别,这在数学上是不同的。在此,分别对这两种情况进行分析,并提出了根据粒子雷诺数和阿基米德数的一般函数形式,该函数形式在不超过百分之几的体积分数时才有效。介绍了一种用于确定粒子雷诺数临界值的超声方法,并将四种标称体积分数(0.5、1和3%的体积分数)的四种粒子类型的结果与文献中的大量数据相结合。发现结果表达式与临界沉积速度和其他转变速度的几种相似相关性很好地比较,并且与最近的最佳拾取速度方法不同,它与体积分数有着显着的依赖关系,临界在非常低的体积分数下,沉积速度最敏感。最后,发现文献中临界沉积速度的功能形式无法以更高的体积分数重现可用数据,并且为解决该问题提出了许多建议。

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