CFD/Monte Carlo simulation of collision-dominated gas-particle flows over bodies

American Society of Mechanical Engineers, Fluids Engineering Division (Publication) FED

Volumn 257, Issue 2 A, 2002, Pages 385-398

  Volkov, Aleksei N ^a   Tsirkunov, Yury M ^a  

^a BALTIC STATE TECHNICAL UNIVERSITY   (Russian Federation)

Author keywords

[No Author keywords available]

Indexed keywords

CARRIER GAS; DUSTY GAS; GAS PARTICLE FLOWS; GAS PARTICLE INTERACTION;

ALGORITHMS; COMPUTATIONAL FLUID DYNAMICS; COMPUTER SIMULATION; CONTINUUM MECHANICS; DAMPING; DRAG; FRICTION; GASES; MATHEMATICAL MODELS; MONTE CARLO METHODS; NAVIER STOKES EQUATIONS; PARTICLES (PARTICULATE MATTER);

VISCOUS FLOW;

EID: 0036441780     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1115/FEDSM2002-31222     Document Type: Conference Paper

References (31)

1. Anderson, D.A., Tannehill, J.C., and Pletcher, R.H. (1984) Computational Fluid Mechanics and Heat Transfer, Hemisphere Publ. Corp., New York.
2. Belotserkovsky, O.M., and Yanitsky, V.E. (1975) Statistical method of particles in cells for problems of rarefield gas dynamics. Zhurnal Vychislitelnoi Matematiki i Matematicheskoi Fiziki, 15 (5), 1195-1208,
3. (6), 1553-1567. (in Russian)
4. Bird, G.A. (1970) Direct Simulation of the Boltzmann equation. Phys Fluids, 13(11), 2676-2681.
5. Bird, G.A. (1994) Molecular Gas Dynamics and the Direct Simulation of Gas Flows, Clarendon Press, Oxford, New York.
6. Crowe, C.T., Sommerfeld, M., and Tsuji, Y. (1998) Multiphase Flow with Droplets and Particles, CRC Press, Boca Raton.
7. Ermakov, S.M., and Mikhailov, G.A. (1982) Statistical modelling, Nauka, Moscow, (in Russian)
8. Dennis, S.C.R., Singh, S.N., and Ingham D.B. (1980) The steady flow due to a rotating sphere at low and moderate Reynolds numbers. J. Fluid Mech., 101, 257-280.
9. Henderson, C.B. (1976) Drag coefficients of spheres in continuum and rarefield flows. AIAA J., 14(6), 707-708.
10. Ivanov, M.S., and Rogazinsky, S.V. (1988) Comparative analysis of DSMC techniques in rarefield gas dynamics. Zhurnal Vychislitelnoi Matematiki i Matematicheskoi Fiziki, 28(7), 1058-1070, (in Russian)
11. Ivanov, M.S., and Rogazinsky, S.V. (1989) Efficient schemes of direct statistical simulation of spatially inhomogeneous flows of rarefies gases. Matematicheskoe modelirovanie, 1(7), 130-145. (in Russian)
12. Leontovich, M.A. (1935) Basic equations of kinetic theory of gases from the point of view of stochastic processes. Zhurnal Eksperimentalnoi i teoretischeskoi fiziki, 5(3-4), 211-231, 1935, (in Russian)
13. Oesterlé, B., and Bui Dinh, T. (1998) Experiments on the lift of a spinning sphere in a range of intermediate Reynolds numbers. Experiments in Fluids, 25, 16-22.
14. Oesterlé, B., and Petitjean, A. (1993) Simulation of particle-to-particle interaction in gas-solid flows. Int. J. Multiphase Flow, 19, No. 1, 199-211.
15. Rubinow, S.I, and Keller, J.B. (1961) The transverse force on a spinning sphere moving in viscous fluid. J. Fluid Mech., 11, 447-459.
16. Sakiz, M., and Simonin, O. (2001) Continuum modelling and Lagrangian simulation of massive frictional colliding particles in a vertical gas-solid channel flow' Proc. 4th Int. Conf. on Multiphase Flow (Ed.: E. Michaelides), New Orleans, LA, USA, May 27-June 1, 2001, (CD-ROM Proceedings ICMF'2001, Paper 186).
17. Sommerfield, M. (1995) The importance of inter-particle collisions in horizontal gas-solid channel flow. Gas-Particle Flows (Eds.: D.E. Stock et al.), ASME, FED-Vol. 228, 335-345.
18. Sommerfeld, M. (2001) Validation of a stochastic Lagrangian modelling approach for inter-particle collisions in homogeneous isotropic turbulence. Int. J. Multiphase Flow, 27, 1829-1858.
19. Sternin, L.E., and Shraiber, A.A. (1994) Multiphase Flow of Gas with Particles, Mashinostroenie, Moscow, (in Russian)
20. Tanaka, T., and Tsuji, Y. (1991) Numerical simulation of gas-solid two-phase flow in a vertical pipe: on the effect of inter-particle collision. Gas-Solid Flows (Eds.: D.E. Stock et al.), ASME, FED-Vol. 121, 123-128
21. Tsirkunov, Yu.M. (1993) Particle-phase flow modelling in two-phase aerodynamics. Boundary layer effects, Modelirovanie v Mekhanike, 7(2), 151-193. (in Russian)
22. Tsirkunov, Yu.M., and Panfilov, S.V., and Klychnikov, M.B. (1994) Semiempirical model of impact interaction of a disperse impurity particle with a surface in a gas suspension flow. J. Engng. Physics and Thermophysics, 67(5-6), 1018-1025.
23. Tsirkunov, Yu.M. (2001) Gas-particle flows around bodies - key problems, modeling and numerical analysis Proc. 4th Int. Conf. on Multiphase Flow (Ed.: E. Michaelides), New Orleans, LA, USA, May 27-June 1, 2001, (CD-ROM Proceedings ICMF'2001, Paper 607).
24. Tsuji, Y. (2000) Activities in discrete particle simulation in Japan. Powder Technol., 113, 278-286.
25. Tsuji, Y. (2001) Descrete particle simulation of particle-fluid flows. Proc. 4th Int. Conf. on Multiphase Flow (Ed.: E. Michaelides), New Orleans, LA, USA, May 27-June 1, 2001, (CD-ROM Proceedings ICMF'2001, Paper 610).
26. Volkov, A.N., and Tsirkunov, Yu.M. (1996) Direct simulation Monte-Carlo modelling of two-phase gas-solid particle flows with inelastic particle-particle collisions. Proc. Third ECCOMAS Computational Fluid Dynamics Conf., Paris, France, September 9-13, 1996. Wiley, 662-668.
27. Volkov, A.N., and Tsirkunov, Yu.M. (1998) Monte-Carlo modelling of dusty gas flows over bodies. Proc. Fourth ECCOMAS Computational Fluid Dynamics Conf., Athens, Greece, September 7-11, 1998. Wiley, 169-174.
28. Volkov, A.N., and Tsirkunov, Yu.M. (2000a) Kinetic model of collisional admixture in dusty gas and its application to calculating flow past bodies. Fluid Dynamics, 35 (3), 380-392.
29. Volkov, A.N., and Tsirkunov, Yu.M. (2000b) Computational simulation of viscous two-phase flows of a dense gas-particle mixture over bodies. Proc. European Congress on Computational Methods in Applied Sciences and Engineering, Barcelona, Spain, September 11-14, 2000, CIMNE, Barcelona, (CD-ROM Proceedings ECCOMAS'2000, paper 309).
30. Yee, H.C., and Harten A. (1987) Implicit TVD schemes for hyperbolic conservation laws in curvilinear coordinates. AIAA J., 25 (2), 266-274.
31. Zhou, Y., Wexler, A.S., and Wang, L.P. (1998) On the collision rate of small particles in isotropic turbulence. II. Finite-inertia case. Phys. Fluid, 10, 1206-1216.