Effect of viscosity and wall heat conduction on shock attenuation in narrow channels

被引:9
作者
Deshpande, A. [1 ]
Puranik, B. [1 ]
机构
[1] Indian Inst Technol, Dept Mech Engn, Bombay, Maharashtra, India
关键词
Shock attenuation; Viscous dissipation; Conjugate heat transfer; Viscous shock tube; WAVE-PROPAGATION; PRESSURE; TUBES; MICROCHANNELS; FLOW;
D O I
10.1007/s00193-015-0556-5
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
In the present work, the effects due to viscosity and wall heat conduction on shock propagation and attenuation in narrow channels are numerically investigated. A two-dimensional viscous shock tube configuration is simulated, and heat conduction in the channel walls is explicitly included. The simulation results indicate that the shock attenuation is significantly less in the case of an adiabatic wall, and the use of an isothermal wall model is adequate to take into account the wall heat conduction. A parametric study is performed to characterize the effects of viscous forces and wall heat conduction on shock attenuation, and the behaviour is explained on the basis of boundary layer formation in the post-shock region. A dimensionless parameter that describes the shock attenuation is correlated with the diaphragm pressure ratio and a dimensionless parameter which is expressed using the characteristic Reynolds number and the dimensionless shock travel.
引用
收藏
页码:465 / 475
页数:11
相关论文
共 17 条
[1]  
[Anonymous], 2010, ANSYS FLUENT 13 0 US
[2]   Wave propagation in gaseous small-scale channel flows [J].
Austin, J. M. ;
Bodony, D. J. .
SHOCK WAVES, 2011, 21 (06) :547-557
[3]   Shock waves at microscales [J].
Brouillette, M .
SHOCK WAVES, 2003, 13 (01) :3-12
[4]   SHOCK-TUBE PERFORMANCE AT LOW INITIAL PRESSURE [J].
DUFF, RE .
PHYSICS OF FLUIDS, 1959, 2 (02) :207-216
[5]   Computational study of the unsteady flow characteristics of a micro shock tube [J].
Kumar, Arun R. ;
Kim, Heuy Dong .
JOURNAL OF MECHANICAL SCIENCE AND TECHNOLOGY, 2013, 27 (02) :451-459
[6]   TEST TIME IN LOW-PRESSURE SHOCK TUBES [J].
MIRELS, H .
PHYSICS OF FLUIDS, 1963, 6 (09) :1201-1214
[7]   CORRELATION FORMULAS FOR LAMINAR SHOCK TUBE BOUNDARY LAYER [J].
MIRELS, H .
PHYSICS OF FLUIDS, 1966, 9 (07) :1265-&
[8]   Shock waves in microchannels [J].
Mirshekari, G. ;
Brouillette, M. ;
Giordano, J. ;
Hebert, C. ;
Parisse, J-D. ;
Perrier, P. .
JOURNAL OF FLUID MECHANICS, 2013, 724 :259-283
[9]   One-dimensional model for microscale shock tube flow [J].
Mirshekari, G. ;
Brouillette, M. .
SHOCK WAVES, 2009, 19 (01) :25-38
[10]   Numerical study of shock propagation and attenuation in narrow tubes including friction and heat losses [J].
Ngomo, D. ;
Chaudhuri, A. ;
Chinnayya, A. ;
Hadjadj, A. .
COMPUTERS & FLUIDS, 2010, 39 (09) :1711-1721