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TitleParallel Computation of Three Dimensional Rayleigh-Taylor Instability in Compressible Fluids through the Front Tracking Method and Level Set Methods
Creator
Date Issued1993
Conference NameThe 4th International Workshop on the Physics of Compressible Turbulent Mixing
Source PublicationProceedings of the 4th International Workshop on the Physics of Compressible Turbulent Mixing
EditorP.F. Linden, D.L. Youngs & S.B. Dalziel
Pages94-104
Conference Date29 March -1 April 1993
Conference PlaceCambridge, UK
PublisherCambridge University Press
Abstract


Computation of three dimensional Rayleigh-Taylor instability in compressible
fluids is performed on a MIMD computer. In this paper we will present our study using
two numerical methods, the front tracking method and the level set method. We will discuss algorithms used in the 3D front tracking method and parallel implementation using this method. This includes 3D interface partition, unstructured grid generation and parallel coordination of the program. Our algorithms using level set method include application of a second order TVD scheme with a full parallelization to the 3D Euler equations. The computational program will be used for a 3D study of bubble evolution in the Rayleigh-Taylor instability and for large scale simulation of a 3D random fluid interface. The objective of his research is to compare the numerical solutions with the experimental results by Taylor and Youngs.

URLView source
Language英语English
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Document TypeConference paper
Identifierhttp://repository.uic.edu.cn/handle/39GCC9TT/4935
CollectionResearch outside affiliated institution
Affiliation
1.Computer and Information Science Department, Indiana University-Purdue University at Indianapolis, Indianapolis, IN 46202
2.Department of Applied Mathematics and Statistics, SUNY at Stony Brook, Stony Brook, NY 11794
Recommended Citation
GB/T 7714
Li, Xiaolin,Grove, John,Zhang, Qiang. Parallel Computation of Three Dimensional Rayleigh-Taylor Instability in Compressible Fluids through the Front Tracking Method and Level Set Methods[C]//P.F. Linden, D.L. Youngs & S.B. Dalziel: Cambridge University Press, 1993: 94-104.
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