The Spread Of Transient Circular Liquid Jet And Hydraulic Jump Formation

A. Baayoun, Yunpeng Wang, R. Khayat
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Abstract

Circular hydraulic jump is normally formed due to circular jet impingement on a horizontal disk. Prediction of the jump location in particular is important due to its relevance to numerous practical applications such as jet cooling, jet quenching, and surface cleaning. Previously developed theories of the laminar axisymmetric flow have only focused on the steady-state hydraulic jump. However, upon varying certain physical parameters with time, the developed jump begins to exhibit a transient change. We focus in this work on the situation where transition from one steady-state to another occurs, and we present a fully predictive theory of the transient behaviour of the developed circular hydraulic jump. The theory is validated against numerical simulation for the case of a linearly increasing jet flow rate and against experiment on the sudden drop of gravity from its normal level to a low level. Both comparisons yield good agreement. While the supercritical flow exhibits a transient change, and sometimes a long-term one, when the jet flow rate linearly increases from one steady-state to another, it remains steady when gravity level is lowered. Consequently, for the first case, the jump radius evolution is strongly affected by inertial effects, while for the second case; it shows a same transient period as the one needed by gravity to reach its final level.
瞬态圆形射流的扩散与水力跃变的形成
圆形液压跃变通常是由于圆形射流撞击水平圆盘而形成的。跳跃位置的预测尤其重要,因为它与许多实际应用相关,如喷射冷却、喷射淬火和表面清洗。以前发展的层流轴对称流动理论只关注稳态水力跃变。然而,当某些物理参数随时间变化时,发展的跳跃开始表现出短暂的变化。在这项工作中,我们的重点是从一个稳态过渡到另一个稳态的情况,我们提出了一个完整的预测理论的瞬态行为的发展圆形液压跳。通过射流流量线性增加的数值模拟和重力从正常水平突然下降到低水平的实验,验证了理论的正确性。两种比较都很一致。超临界流动表现为瞬态变化,有时是长期变化,当射流从一个稳态线性增加到另一个稳态时,当重力水平降低时,射流保持稳定。因此,对于第一种情况,跳跃半径演化受惯性效应的强烈影响,而对于第二种情况;它表现出与重力达到最终水平所需的瞬变周期相同的瞬变周期。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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