Bouncing dynamics of a droplet impacting onto a superhydrophobic surface with pillar arrays

被引:1
|
作者
Wang, Xin [1 ,2 ]
Zhang, Mengqi [3 ]
Tang, Hui [1 ]
Wang, Chenglei [1 ,4 ,5 ]
机构
[1] Hong Kong Polytech Univ, Dept Mech Engn, Hong Kong, Peoples R China
[2] Southeast Univ, Sch Energy & Environm, Nanjing, Peoples R China
[3] Natl Univ Singapore, Dept Mech Engn, Singapore, Singapore
[4] ASTAR, Inst High Performance Comp IHPC, 1 Fusionopolis Way,16-16 Connexis, Singapore 138632, Singapore
[5] Hong Kong Polytech Univ, Shenzhen Res Inst, Shenzhen 518057, Peoples R China
关键词
LATTICE BOLTZMANN MODEL; CONTACT TIME; PHASE-TRANSITIONS; SIMULATION;
D O I
10.1063/5.0238611
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
A superhydrophobic surface (SHS) patterned with pillar arrays has been demonstrated to achieve excellent water repellency and is highly effective for self-cleaning, anti-icing/frosting, etc. However, the droplet impact dynamics and the related mechanism for contact time (t(c)*) reduction remain elusive, especially when different arrangements of pillar arrays are considered. This study aims to bridge this gap by exploring a droplet impinging on an SHS with square pillar arrays in a cuboid domain. This fluid dynamics problem is numerically simulated by applying the lattice Boltzmann method. The influences of the droplet diameter (D*), the Weber number (We(w)), and the pillar spacing and height (s* and h*) on the droplet dynamics and t(c)* are investigated. The numerical results show that the droplet can exhibit different bouncing patterns, normal or pancake bouncing, depending on We(w), s*, and h*. Pancake bouncing usually occurs when We(w) >= 1.28, h*>= 1, and s* approximate to 1, yielding a small t(c)*. Among all cases, a small t(c)* can be attained when the conversion rate of kinetic energy to surface energy (Delta & Edot;(sur)*) right after the impacting exceeds a critical value around 0.038. This relation broadens that given in A. M. Moqaddam et al. [J. Fluid Mech. 824, 866-885 (2017)], which reported that the large total change of surface area renders small t(c)*. Furthermore, the maximum impacting force remains nearly the same in all cases, regardless of the bouncing patterns.
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页数:15
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