Bubble shape in non-Newtonian fluids

Journal of Applied Mechanics, Transactions ASME

Volumn 69, Issue 5, 2002, Pages 703-705

  De Kee, D ^a   Chan Man Fong, C F ^a   Yao, J ^a  

^a Tulane University   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

BOUNDARY CONDITIONS; BUBBLES (IN FLUIDS); ELASTICITY; MATHEMATICAL MODELS; STRESS ANALYSIS; SURFACE ACTIVE AGENTS; SURFACE TENSION; VISCOSITY OF LIQUIDS;

NON-NEWTONIAN FLUIDS;

NON NEWTONIAN LIQUIDS;

EID: 0036737911     PISSN: 00218936     EISSN: None     Source Type: Journal    
DOI: 10.1115/1.1480822     Document Type: Article

References (16)

1. De Kee, D., Chhabra, R. P., and Rodrigue, D., 1996, "Hydrodynamics of Free Rise of Bubbles in Non-Newtonian Polymer Solutions," Handbook of Applied Polymer Processing Technology, N. P. and P. N. Cheremisinoff, eds., Marcel Dekker, New York, p. 87.
2. Rodrigue, D., De Kee, D., and Chan Man Fong, C. F., 1996, "An Experimental Study of the Effect of Surfactants on the Free Rise Velocity of Gas Bubbles," J. Non-Newtonian Fluid Mech., 66(2-3), pp. 213-232.
3. Rodrigue, D., De Kee, D., and Chan Man Fong, C. F., 1998, "Bubble Velocities: Further Developments on the Jump Discontinuity," J. Non-Newtonian Fluid Mech., 79(1), pp. 45-55.
4. Liu, Y., Liao, T, and Joseph, D., 1995, "A Two-Dimensional Cusp at the Trailing Edge of an Air Bubble Rising in a Viscoelastic Liquid," J. Fluid Mech., 304, pp. 321-342.
5. Rumscheidt, F., and Mason, S., 1961, "Particle Motions in Sheared Suspensions. XII. Deformation and Burst of Fluid Drops in Shear and Hyperbolic Flow," J. Colloid Sci., 16, pp. 238-261.
6. Richardson, S., 1968, "Two-Dimensional Bubbles in Slow Viscous Flows," J. Fluid Mech., 33, pp. 476-493.
7. Joseph, D., Nelson, J., Renardy, M., and Renardy, Y., 1991, "Two-Dimensional Cusped Interfaces," J. Fluid Mech., 223, pp. 383-409.
8. Joseph, D, 1992, "Understanding Cusped Interfaces," J. Non-Newtonian Fluid Mech., 44, pp. 127-148.
9. Jeong, J. T., and Moffat, H. K., 1992, "Free-Surace Cusps Associated With Flow at Low Reynolds Number," J. Fluid Mech., 241, pp. 1-22.
10. Noh, D., Kang, I., and Leal, L., 1983, "Numerical Solutions for the Deformation of a Bubble Rising in Dilute Polymeric Fluids," Phys. Fluids A, 5(6), pp. 1315-1332.
11. Chan Man Fong, C. F., and De Kee, D., 1994,"The Effect of a Thermal Gradient on the Motion of a Bubble in a Viscoelastic Fluid," J. Non-Newtonian Fluid Mech., 53, pp. 165-174.
12. Bird, R. B., Armstrong, R. C., and Hassager, O., 1987, Dynamics of Polymeric Liquids (Fluid Mechanics 1), Second Ed., John Wiley and Sons, New York.
13. De Kee, D., Rodrigue, D., and Chan Man Fong, C. F., 1996, Rheology and Fluid Mech. of Nonlinear Materials, D. A. Siginer and S. G. Advani, eds., ASME, New York, AMD-Vol. 217, p. 37.
14. De Kee, D., and Chhabra, R. P., 1998, "A Photographic Study of Shapes of Bubbles and Coalescence in Non-Newtonian Polymer Solutions," Rheol. Acta, 27(6), pp. 656-660.
15. Hassager, O., 1976, "Negative Wake Behind Bubbles in Non-Newtonian Liquids," Nature (London), 279, pp. 402-403.
16. Rodrigue, D., and De Kee, D., 1999, "Bubble Velocity Jump Discontinuity in Polyacrylamide Solutions: A Photographic Study," Rheol. Acta, 38(2), pp. 177-182.