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平面运动激波绕障碍物流动的非结构Euler解
引用本文:郭正,刘君,瞿章华.平面运动激波绕障碍物流动的非结构Euler解[J].国防科技大学学报,2001,23(6):1-4.
作者姓名:郭正  刘君  瞿章华
作者单位:国防科技大学航天与材料工程学院,
基金项目:国家部委预研基金项目 ( 98J13 4 1 KJ0 131)
摘    要:用三角形非结构网格及有限体积法求解Euler方程 ,对运动激波跨越不同截面形状的二维障碍物绕流进行了数值模拟。计算结果给出了不同时刻各流场的复杂结构 ,该结构与实验结果一致。计算表明用非结构算法模拟复杂外形绕流具有简单、准确的特点 ,并能避免尖角处非物理结果的产生

关 键 词:非结构网格  运动激波  障碍物
文章编号:1001-2486(2001)06-0001-04
收稿时间:4/1/2001 12:00:00 AM
修稿时间:2001年4月1日

Simulation of Shock Propagation in Baffle Systems by Unstructured Euler Method
GUO Zheng,LIU Jun and QU Zhanghua.Simulation of Shock Propagation in Baffle Systems by Unstructured Euler Method[J].Journal of National University of Defense Technology,2001,23(6):1-4.
Authors:GUO Zheng  LIU Jun and QU Zhanghua
Affiliation:College of Aerospace and Materials Engineering,National Univ. of Defense Technology, Changsha 410073,China;College of Aerospace and Materials Engineering,National Univ. of Defense Technology, Changsha 410073,China;College of Aerospace and Materials Engineering,National Univ. of Defense Technology, Changsha 410073,China
Abstract:Flows of 2 D shock propagation in single or multiple baffle systems are simulated. Euler equations are solved numerically by NND finite volume scheme in unstructured triangular grids. The results show clearly the complex structure of the flowfields and compare well with experimental data. It is demonstrated that unstructured grid method can handle these complex geometries easily and avoid probable unreasonable solution near the sharp corner.
Keywords:unstructured grid  shock propagation  baffle systems
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