Wave dynamic processes in cellular detonation reflection from wedges

被引:0
作者
Zongmin Hu
Zonglin Jiang
机构
[1] Institute of Mechanics,LHD
[2] Gyeongsang National University,ReCAPT
来源
Acta Mechanica Sinica | 2007年 / 23卷
关键词
Cellular detonation; Wedge; Reflection; Wave dynamics; Simulation;
D O I
暂无
中图分类号
学科分类号
摘要
When the cell width of the incident detonation wave (IDW) is comparable to or larger than the Mach stem height, self-similarity will fail during IDW reflection from a wedge surface. In this paper, the detonation reflection from wedges is investigated for the wave dynamic processes occurring in the wave front, including transverse shock motion and detonation cell variations behind the Mach stem. A detailed reaction model is implemented to simulate two-dimensional cellular detonations in stoichiometric mixtures of H2/O2 diluted by Argon. The numerical results show that the transverse waves, which cross the triple point trajectory of Mach reflection, travel along the Mach stem and reflect back from the wedge surface, control the size of the cells in the region swept by the Mach stem. It is the energy carried by these transverse waves that sustains the triple-wave-collision with a higher frequency within the over-driven Mach stem. In some cases, local wave dynamic processes and wave structures play a dominant role in determining the pattern of cellular record, leading to the fact that the cellular patterns after the Mach stem exhibit some peculiar modes.
引用
收藏
页码:33 / 41
页数:8
相关论文
共 22 条
[1]  
Guo C.M.(2001)The Mach reflection of a detonation based on soot track measurements Combust. Flame 127 2051-2058
[2]  
Zhang D.L.(2002)Detonation interaction with wedges and bends Shock Waves 11 481-492
[3]  
Xie W.(2000)A numerical simulation of reflection processes of a detonation wave on a wedge Shock Waves 10 185-190
[4]  
Thomas G.O.(2001)Transverse waves in numerical simulations of cellular detonations J. Fluid Mech. 447 31-51
[5]  
Williams R.L.(1999)Formation and evolution of two-dimensional cellular detonations Combust. Flame 116 154-165
[6]  
Ohyagi S.(2004)Numerical simulation of gaseous detonation reflection over wedges with a detailed chemical reaction model (in Chinese) Acta Mech. Sin. 36 385-391
[7]  
Obara T.(1995)Dispersion conditions for non-oscillatory shock capturing schemes and its applications Comp. Fluid Dyn. J. 4 137-150
[8]  
Nakata F.(2005)On dispersion-controlled principles for non-oscillatory shock-capturing schemes Acta Mech. Sin. 20 1-15
[9]  
Hoshi S.(1984)Dynamic parameters of gaseous detonations Annu. Rev. Fluid Mech. 16 311-336
[10]  
Sharpe G.J.(undefined)undefined undefined undefined undefined-undefined