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冲击波超压峰值的数值计算
引用本文:王杨,郭则庆,姜孝海.冲击波超压峰值的数值计算[J].南京理工大学学报(自然科学版),2009,33(6).
作者姓名:王杨  郭则庆  姜孝海
作者单位:南京理工大学,瞬态物理国家重点实验室,江苏,南京,210094
基金项目:国防科技重点实验室基金 
摘    要:为提高冲击波超压峰值的数值计算精度,该文根据二阶Roe格式,模拟了3种不同粗细网格条件下的点爆炸流场.基于高精度的数值计算格式,利用冲击波的发展规律求得波阵面速度,再由兰金雨贡纽方程计算得到超压峰值.并与数值模拟的直接超压峰值进行了对照讨论.结果表明随着网格加密,数值直接超压峰值不断逼近采用冲击波传播速度获得的超压峰值,而后者几乎不变.

关 键 词:冲击波  Roe格式  冲击波阵面  兰金雨贡纽方程  超压峰值

Numerical Investigations on Peak Overpressure of Blast Wave
WANG Yang,GUO Ze-qing,JIANG Xiao-hai.Numerical Investigations on Peak Overpressure of Blast Wave[J].Journal of Nanjing University of Science and Technology(Nature Science),2009,33(6).
Authors:WANG Yang  GUO Ze-qing  JIANG Xiao-hai
Abstract:In order to improve the computation precision of peak overpressure of the blast wave, three point explosion cases are simulated numerically with different fine grids by using the second-order Roe scheme. Based on the numerical computational scheme of the high-precision, the blast propagation speed is calculated according to the development law of a blast wave. The indirect peak overpressure is calculated by using Rankine-Hugoniot equation and compared with the direct peak overpressure calculated by numerical simulation. The comparative result indicates that: with the increase of the mesh refinement, the direct numerical peak overpressure gradually approaches the indirect peak overpressure obtained by a blast propagation speed, while the latter is almost constant.
Keywords:blast waves  Roe scheme  shock fronts  Rankine-Hugoniot equation  peak overpressure
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