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arXiv 2601.04471physics.flu-dyn
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液滴撞击圆柱表面的冲击力与扩展特性

Impact force and spreading characteristics of droplet impact on cylindrical surfaces

State Key Laboratory of Engines, Tianjin University(天津大学内燃机国家重点实验室);National Industry-Education Platform of Energy Storage, Tianjin University(天津大学国家储能产教融合平台)

Mengqi Ye, Tianyou Wang, Zhizhao Che

AI总结:

研究液滴撞击圆柱表面的冲击力与扩展特性,揭示其与Weber数、Ohnesorge数及表面润湿性的关系。

摘要:

液滴撞击现象在自然界和工业中普遍存在。现有研究主要集中在液滴撞击平坦表面的运动学特性,而对圆柱表面的研究仍较为有限,特别是从力学角度出发。本文通过数值模拟研究了液滴撞击圆柱表面的行为,重点关注撞击力对壁面的作用及扩展特性。在沉积模式下,冲击力曲线出现一个峰值,对应于液滴初始动量的快速转移。在反弹模式下,观察到两个明显的峰值,第二个峰值来源于回弹过程中的反应力。增加表面润湿性会使不对称系数(圆柱轴向和周向方向最大扩展长度的比值)首先减小,然后逐渐接近常数,而表面润湿性对初始冲击力的影响可以忽略不计。随着Weber数We的增加,冲击力的第一个无量纲峰值$F_{p1}^{*}$趋于常数,其关系可表示为$F_{p1}^{*}=β_1+{β_2}{{We}^{-1}}$(其中${β}_1$和${β}_2$为常数)。此外,无量纲最大扩展面积、无量纲最大扩展长度、无量纲最大扩展角以及不对称系数均与Weber和Ohnesorge数呈现幂律关系。此外,圆柱和液滴直径比的增加会使不对称系数减小,同时使冲击力的第一个无量纲峰值增大。

英文摘要:

Droplet impact phenomena are ubiquitous in both nature and industry. Existing studies of droplet impact have focused on the kinematics of droplet impact on flat surfaces, whereas research on cylindrical surfaces remains relatively limited, particularly from a force-based perspective. Here, droplet impact on cylindrical surfaces is studied by numerical simulation, with particular attention to the spreading behavior and impact force acting on the wall. In the deposition mode, a single peak appears in the impact force curve, which corresponds to the rapid transfer of the droplet's initial momentum. In the rebound mode, two distinct peaks are observed, and the second peak arises from the reaction force during the retraction process. Increasing the surface wettability causes the asymmetry coefficient, the ratio of the maximum spreading lengths in the azimuthal and axial directions of the cylinder, to first decrease and then gradually approach a constant, while the effect of the surface wettability on the initial impact force is negligible. As the Weber number We increases, the first dimensionless peak of the impact force $F_{p1}^{*}$ approaches a constant, and the relationship can be expressed as $F_{p1}^{*}=β_1+{β_2}{{We}^{-1}}$ (where ${β}_1$ and ${β}_2$ are constants). The dimensionless maximum spreading area, dimensionless maximum spreading length, dimensionless maximum spreading angle, and asymmetry coefficient all exhibit power-law relationships with the Weber and Ohnesorge numbers. Furthermore, an increase in the diameter ratio of the cylinder and the droplet leads to a reduction in the asymmetry coefficient and an increase in the first dimensionless peak of the impact force.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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