中文版 | English
题名

Boundary vorticity dynamics of two-phase viscous flow

作者
通讯作者Liu, Tianshu
发表日期
2022-12-01
DOI
发表期刊
ISSN
1070-6631
EISSN
1089-7666
卷号34期号:12
摘要
From the Navier-Stokes-Korteweg equations, the exact relations between the fundamental surface physical quantities for the two-phase viscous flow with the diffuse interface are derived, including density gradient, shear stress, vorticity, pressure, enstrophy flux, and surface curvature. These theoretical results provide a solid foundation of the boundary/interfacial vorticity dynamics and a new tool for the analysis of complex interfacial phenomena in two-phase viscous flows. To demonstrate the application of the developed results, simulation of a droplet impacting and spreading on a solid wall is conducted by using a recently developed well-balanced discrete unified gas kinetic scheme, focusing on the spreading process when the separation bubbles form inside the droplet. The distributions of shear stress, pressure, and enstrophy flux at the interface and the wall are analyzed, particularly near the moving contact points and other characteristic points. This example gives an unique perspective to the physics of droplet impingement on a wall. Published under an exclusive license by AIP Publishing.
相关链接[来源记录]
收录类别
语种
英语
学校署名
第一
WOS研究方向
Mechanics ; Physics
WOS类目
Mechanics ; Physics, Fluids & Plasmas
WOS记录号
WOS:000894726200022
出版者
ESI学科分类
PHYSICS
来源库
Web of Science
引用统计
被引频次[WOS]:3
成果类型期刊论文
条目标识符http://sustech.caswiz.com/handle/2SGJ60CL/420794
专题工学院_力学与航空航天工程系
作者单位
1.Southern Univ Sci & Technol, Dept Mech & Aerosp Engn, Shenzhen, Peoples R China
2.Western Michigan Univ, Dept Mech & Aerosp Engn, Kalamazoo, MI 49008 USA
第一作者单位力学与航空航天工程系
第一作者的第一单位力学与航空航天工程系
推荐引用方式
GB/T 7714
Chen, Tao,Liu, Tianshu. Boundary vorticity dynamics of two-phase viscous flow[J]. PHYSICS OF FLUIDS,2022,34(12).
APA
Chen, Tao,&Liu, Tianshu.(2022).Boundary vorticity dynamics of two-phase viscous flow.PHYSICS OF FLUIDS,34(12).
MLA
Chen, Tao,et al."Boundary vorticity dynamics of two-phase viscous flow".PHYSICS OF FLUIDS 34.12(2022).
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