The dynamics of bubble growth for Rayleigh–Taylor unstable interfaces

doi:10.1063/1.866826

科研成果详情

发表状态	已发表Published
题名	The dynamics of bubble growth for Rayleigh–Taylor unstable interfaces
作者	Gardner, C. L.1; Glimm, James 2; McBryan, O.3; Menikoff, Ralph 4; Sharp, David H.4; Zhang, Qiang5
发表日期	1988
发表期刊	The Physics of Fluids
ISSN/eISSN	1070-6631
卷号	31 期号:3 页码:447-465
摘要	A statistical model is analyzed for the growth of bubbles in a Rayleigh–Taylor unstable interface. The model is compared to solutions of the full Euler equations for compressible two phase flow, using numerical solutions based on the method of front tracking. The front tracking method has the distinguishing feature of being a predominantly Eulerian method in which sharp interfaces are preserved with zero numerical diffusion. Various regimes in the statistical model exhibiting qualitatively distinct behavior are explored.
DOI	10.1063/1.866826
URL	查看来源
收录类别	SCIE
语种	英语English
WOS研究方向	Mechanics ; Physics
WOS类目	MechanicsPhysics, Fluids & Plasmas
WOS记录号	WOS:A1988M630100005
引用统计	被引频次：131[WOS] [WOS记录] [WOS相关记录]
文献类型	期刊论文
条目标识符	https://repository.uic.edu.cn/handle/39GCC9TT/3541
专题	个人在本单位外知识产出
作者单位	1.Departments of Mathematics and Computer Science, Duke University, Durham, North Carolina 27706 2.Courant Institute of Mathematical Sciences, New York University, New York, New York 10012 3.Department of Computer Science, University of Colorado, Boulder, Colorado 80309‐0430 4.Los Alamos National Laboratory, Los Alamos, New Mexico 87545 5.Courant Institute of Mathematical Sciences, New York University, New York, New York 10012
推荐引用方式 GB/T 7714	Gardner, C. L.,Glimm, James,McBryan, O.et al. The dynamics of bubble growth for Rayleigh–Taylor unstable interfaces[J]. The Physics of Fluids, 1988, 31(3): 447-465.
APA	Gardner, C. L., Glimm, James, McBryan, O., Menikoff, Ralph, Sharp, David H., & Zhang, Qiang. (1988). The dynamics of bubble growth for Rayleigh–Taylor unstable interfaces. The Physics of Fluids, 31(3), 447-465.
MLA	Gardner, C. L.,et al."The dynamics of bubble growth for Rayleigh–Taylor unstable interfaces". The Physics of Fluids 31.3(1988): 447-465.