Transient effects of drag coefficient in the Eulerian-Lagrangian calculation of two-phase flow

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

Volumn 236, Issue , 1996, Pages 5-9

  Chang, Keh Chin ^a   Yang, Jinn Cherng ^a  

^a NATIONAL CHENG KUNG UNIVERSITY   (Taiwan)

Author keywords

[No Author keywords available]

Indexed keywords

DISPERSIONS; DRAG; EQUATIONS OF MOTION; ERRORS; FINITE VOLUME METHOD; NUMERICAL ANALYSIS; NUMERICAL METHODS; PROBABILITY DENSITY FUNCTION; RELAXATION PROCESSES; REYNOLDS NUMBER; TURBULENCE; VELOCITY;

DRAG COEFFICIENT; DROPLET DYNAMIC RELAXATION TIME; EULERIAN-LAGRANGIAN METHOD; STOKES LAW; TRANSIENT EFFECTS;

TWO PHASE FLOW;

EID: 0342728757     PISSN: 08888116     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Article

References (9)

1. Chang, K. C. , Wang, M. R. , Wu, W. J. ,and Liu, Y. C. ,1993, "Theoretical and Experimental Study on Two-Phase Structure of Planar Mixing Layer", AIAA J., Vol. 31, pp 68-74.
2. Chang, K. C. and Wu, W. J. ,1994, "Sensitivity Study on Monte Carlo Solution Procedure of Two-Phase Turbulent Flow", Numerical Heat Transfer , B , Vol 25 , pp 223-244.
3. Chang, K. C. , Wu, W. J. ,and Wang, M. R. , "Limitations of the Stochastic Approcah in Two-Phase Turbulent Flow Calculations", Atomization and Sprays, in press.
4. Karanfilian, S. K. and Kotas, T. J. ,1978, "Drag on a Sphere in Unsteady Motion in a Liquid at Rest", J. Fluid Mech. , Vol. 87 , Part-1 , pp 85-96.
5. Maxey M. R. and Riley J. J. ,1983, "Equation of Motion for a Small Rigid Sphere in a Nonuniform Flow", Phys.Fluids , Vol. 26 , pp 883-889.
6. Odar,F. and Hamilton, W. S. ,1964, "Forces on a Sphere Accelerating in a Viscous Fluid", J. Fluid Mech. ,Vol. 18 , pp 302-314.
7. Patankar, S. V. ,1980, Numerical Heat Transfer and Fluid Flow , McGraw-Hill, New York, Chap. 5.
8. Putnam, A. ,1961, "Integrable Form of Droplet Drag Coefficient ", ARS J. ,Vol. 31 , pp 1467-1468.
9. Sano, T. ,1981, "Unsteady Flow Past a Sphere at Low Reynolds Number", J. Fluid Mech. ,Vol. 112 , pp 433-441.