论文标题

Leidenfrost Drop对倾斜过热底物的影响

Leidenfrost drop impact on inclined superheated substrates

论文作者

Wang, Yujie, Bouhali, Ayoub El, Lyu, Sijia, Yu, Lu, Hao, Yue, Zuo, Zhigang, Liu, Shuhong, Sun, Chao

论文摘要

在实际应用中,下降总是会影响具有各种倾向的固体壁。对于Leidenfrost滴的倾斜影响,Leidenfrost滴在其底部表面下有一个蒸气层,以防止其与过热的底物直接接触,因此该滴几乎可以沿着底物沿底物无摩擦滑动,并伴随着扩散和缩回。为了单独研究这些过程,我们在实验上观察到乙醇滴对使用来自两种不同视图的高速成像同步的高速成像对超热的倾斜底物的影响。我们首先研究了动态的Leidenfrost温度,该温度主要取决于正常的Weber数字$ {我们} _ \ perp $。然后将底物温度设置为足够高以研究leidenfrost降落行为。在扩散过程中,滴水始终保持均匀。最大传播因子$ d_m/d_0 $遵循了对大型常规Weber Number $ {WE} _ \ PERP $ as $ d_m/d_0 = \ sqrt {We_ \ perp/12+2} $的依赖。在缩回过程中,由于重力效应,其影响速度低的下降变得不均匀。对于滑动过程,所有研究的滴剂的停留时间几乎是一个恒定的,它不受倾斜度和$ we $ $的影响。无摩擦蒸气层导致无量纲的滑动距离$ l/d_0 $遵循对并行Weber数字$ WE_ \ Parallel $作为$ l/d_0 \ propto we_ \ partallal^parallel^{1/2} $的权力法依赖。如果没有与基板的直接接触,则可以通过$ {we} _ \ perp $和$ we_ \ Parallel $分别确定滴的行为。当冲击速度太高时,将滴片片段变成许多小滴,这称为溅起现象。发现关键的飞溅标准是$ we_ \ perp ^*\ simeq $ 120或$ k_ \ perp = we_ \ perp re_ \ perp ^{1/2} \ simeq $ 5300在当前参数制度中。

In real applications, drops always impact on solid walls with various inclinations. For the oblique impact of a Leidenfrost drop, which has a vapor layer under its bottom surface to prevent its direct contact with the superheated substrate, the drop can nearly frictionlessly slide along the substrate accompanied by the spreading and the retracting. To individually study these processes, we experimentally observe ethanol drops impact on superheated inclined substrates using high-speed imaging from two different views synchronously. We first study the dynamic Leidenfrost temperature, which mainly depends on the normal Weber number ${We}_\perp $. Then the substrate temperature is set to be high enough to study the Leidenfrost drop behaviors. During the spreading process, drops always keep uniform. And the maximum spreading factor $D_m/D_0$ follows a power-law dependence on the large normal Weber number ${We}_\perp $ as $D_m/D_0 = \sqrt{We_\perp /12+2}$ for $We_\perp \geq 30$. During the retracting process, drops with low impact velocities become non-uniform due to the gravity effect. For the sliding process, the residence time of all studied drops is nearly a constant, which is not affected by the inclination and $We$ number. The frictionless vapor layer results in the dimensionless sliding distance $L/D_0$ follows a power-law dependence on the parallel Weber number $We_\parallel$ as $L/D_0 \propto We_\parallel^{1/2}$. Without direct contact with the substrate, the behaviors of drops can be separately determined by ${We}_\perp $ and $We_\parallel$. When the impact velocity is too high, the drop fragments into many tiny droplets, which is called the splashing phenomenon. The critical splashing criterion is found to be $We_\perp ^*\simeq$ 120 or $K_\perp = We_\perp Re_\perp^{1/2} \simeq$ 5300 in the current parameter regime.

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