Experimental and numerical investigation of the shock-induced fluidization of a particles bed

Shock Waves

Volumn 8, Issue 1, 1998, Pages 29-45

  Rogue, X ^a   Rodriguez, G ^a   Haas, J F ^a   Saurel, R ^b  

^a Ctr d'Etud Vaujours Moronvilliers   (France)

^b AIX MARSEILLE UNIVERSITÉ   (France)

Author keywords

Numerical simulation; Particle gas mixture; Shock interaction

Indexed keywords

EID: 0004688001     PISSN: 09381287     EISSN: None     Source Type: Journal    
DOI: 10.1007/s001930050096     Document Type: Article

References (17)

1. Anilkumar AV (1989) Experimental studies of high-speed dense dusty gases. Ph D Thesis, California Institute of Technology, Pasadena
2. Britan A, Elperin T, Igra O, Jiang JP (1995) Head-on collision of a planar shock wave with a granular bed. APS Topical Conference on Shock Compression of Condensed Matter, Seattle, USA
3. Butler PB, Lambeck MF, Krier H (1982) Modeling of shock development and transition to detonation initiated by burning in porous propellant bed. Combustion and Flame 46:75
4. Geng JH, van de Ven A, Yu Q, Zhang F, Grönig H (1994) Interaction of a shock wave with a two-phase interface. Shock Waves 3:193
5. Gonthier KA, Powers JM (1996) A numerical investigation of transient detonation in granulated material. Shock Waves 6:183
6. Henderson CB (1976) Drag coefficient of sphere in continuum and rarefied flow. AIAA 14:707
7. Igra O, Takayama K (1991) Shock tube study of the drag coefficient of a sphere in a nonstationnary flow. In: Takayama K (ed) Shock Waves, Proc 18th intl Symp on Shock Waves, Sendai: pp 491-499
8. Kuo KK, Yang V, Moore BB (1980) Intergranular stress, particle-wall friction and speed of sound in granular propellant beds. J Ballistics, 4, 1:697
9. MacCormack RW (1969) The effect of viscosity on hypervelocity impact cratering. AIAA Paper pp 69-354
10. Rodriguez G, Gandeboeuf P, Khélifi M, Haas JF (1993) Drag Coefficient Measurement of Spheres in a Vertical Shock Tube and its Numerical Simulation. In: Brun and Dumitrescu (eds) Proc 19th Int Symp on Shock Waves, Marseille, Springer-Verlag, 1995
11. Roe PL (1981) Approximate Riemann solvers, parameter vectors and difference schemes. Journal of Comp Phys 43:357
12. Rudinger G (1970) Effective drag coefficient for gas-particle flow in shock tube. ASME J Bas Eng 92:165
13. Sainsaulieu L (1995) Finite volume approximation of two phase-fluid flows based on an approximate Roe-Type Riemann solver. Journal of Comp Phys 121:1
14. Saurel R, Larini M, Loraud JC (1992) Ignition and growth of a detonation by high energy plasma. Shock Waves 2:19
15. Saurel R Daniel E, Loraud JC (1994) Two-phase flow: second order schemes and boundary conditions. AIAA 32:1214
16. Sommerfeld M (1985) The unsteadiness of shock propagating through gas-particle mixtures. Exp in Fluids 3:197
17. Toro EF (1988) Riemann problems associated with two-phase flows: part 1. Cranfield College Aero Report 8815, Cranfield Bedford MK43OAL, UK