科研成果详情

发表状态已发表Published
题名Front tracking in two and three dimensions
作者
发表日期1998
发表期刊Computers and Mathematics with Applications
ISSN/eISSN0898-1221
卷号35期号:7页码:1-11
摘要

Front tracking is a method for solving conservation laws in which the evolution of discontinuities is determined through the solution of Riemann problems. This method often does not require highly refined grids, and it has no numerical diffusion. We show the success of this method through a comparison of simulations of the Richtmyer-Meshkov instability, an unstable material interface, with experimental data. Good simulations of such instabilities are notoriously difficult, and we also demonstrate for the same physical problem that grid orientations have no effect on the numerical solution. We also present the first results of our three-dimensional front tracking code by simulating an important aspect of the computer chip manufacturing process: material deposition and etching. Our two- and three-dimensional front tracking code is parallelized for MIMD architectures and runs on our 128 node Intel Paragon.

关键词Deposition and etching processes Front tracking Richtmyer-Meshkov instability Riemann problems
DOI10.1016/S0898-1221(98)00028-5
URL查看来源
收录类别SCIE
语种英语English
WOS研究方向Mathematics
WOS类目Mathematics, Applied
WOS记录号WOS:000072639000002
原始文献类型Article
引用统计
被引频次:66[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/2240
专题个人在本单位外知识产出
通讯作者Glimm, James G.
作者单位
Dept. of Appl. Math. and Statistics, Stt. Univ. New York at Stony Brook, Stony Brook, NY 11794-3600, United States
推荐引用方式
GB/T 7714
Glimm, James G.,Graham, Mary Jane,Grove, John W.et al. Front tracking in two and three dimensions[J]. Computers and Mathematics with Applications, 1998, 35(7): 1-11.
APA Glimm, James G., Graham, Mary Jane., Grove, John W., Li, Xiaolin., Smith, T. M., .. & Zhang, Qiang. (1998). Front tracking in two and three dimensions. Computers and Mathematics with Applications, 35(7), 1-11.
MLA Glimm, James G.,et al."Front tracking in two and three dimensions". Computers and Mathematics with Applications 35.7(1998): 1-11.
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