Analysis of yield-power-law fluid flow in irregular eccentric annuli

Journal of Energy Resources Technology, Transactions of the ASME

Volumn 120, Issue 3, 1998, Pages 201-207

  Hussain, Q E ^a   Sharif, M A R ^a  

^a Box 870280   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0007690961     PISSN: 01950738     EISSN: 15288994     Source Type: Journal    
DOI: 10.1115/1.2795036     Document Type: Article

References (38)

1. Abdali, S. S., Mitsoulis, E., and Markatos, N. C., 1992, “Entry and Exit Flows of Bingham Fluids,” Journal of Rheology, Vol. 36, pp. 389-407.
2. Aouz, I., Siamack, A. S., Pilehvari, A., and Azar, J. J., 1991, “Numerical Simulation of Laminar Flow of Power-Law Fluids in Conduits of Arbitrary Cross Section,” Recent Developments in Non-Newtonian Flows and Industrial Applications, ASME FED-Vol. 124, pp. 73-79.
3. Azouz, I., Siamack, A. S., Pilehvari, A., and Azar, J. J., 1993, “Numerical Simulation of Laminar Flow of Yield-Power-Law Fluids in Conduits of Arbitrary Cross Section,” ASME Journal of Fluids Engineering, Vol. 115, pp. 710-716.
4. Beverly, C. R., and Tanner, R. I., 1992, “Numerical Analysis of Three-Dimensional Bingham Plastic Flow,” Journal of Non-Newtonian Fluid Mechanics, Vol. 42, pp. 85-115.
5. Bird, R. B., Stewart, W. E., and Lightfoot, E. N., 1960, Transport Phenomena, John Wiley and Sons, New York, NY.
6. Ellwood, K. R., Georgiou, G. C., Papanastasiou, T. C., and Wilkes, O., 1990, “Laminar Jets of Bingham-Plastic Liquids,” Journal of Rheology, Vol. 34, pp. 787-812.
7. Fredrickson, A. G., and Bird, R. B., 1958, “Non-Newtonian Flow in Annuli,” Industrial and Engineering Chemistry, Vol. 50, pp. 347-352.
8. Guckes, T. L., 1975, “Laminar Flow of Non-Newtonian Fluids in an Eccentric Annulus,” Trans. ASME, Vol. 97, Part 1, pp. 498-506.
9. Haciislamoglu, M., and Langlinais, J„ 1990, “Non-Newtonian Flow in Eccentric Annuli,” ASME Journal of Energy Resources Technology, Vol. 112, pp. 163-169.
10. Hanks, W. H., 1979, “The Axial Laminar Flow of Yield-Pseudoplastic Fluids in a Concentric Annulus,” Industrial and Engineering of Chemistry Process Design and Development, American Chemical Society, Vol. 18, pp. 488-493.
11. Hussain, Q. E., and Sharif, M. A. R., 1996, “Numerical Simulation of Drilling- Mud Flow in Eccentric Annulus Partially Blocked by Cuttings Deposition,” Eighteenth Southeastern Conference on Theoretical and Applied Mechanics, Developments in Theoretical and Applied Mechanics, Vol. 18, eds., Wilson, H. B., Baira, R. C., Bert, C. W., Davis, A. M. J., Schapery, R. A., Stewart, D. S., and Swinson, F. F., pp. 162-174.
12. Hussain, Q. E., and Sharif, M. A. R., 1997, “Viscoplastic Fluid Flow in Irregular Eccentric Annuli Due to Axial Motion of the Inner Pipe,” Canadian Journal of Chemical Engineering, Vol. 75, pp. 1038-1045.
13. Mitsoulis, E., Abdali, S. S., and Markatos, N.C., 1993, “Flow Simulation of Herschel-Bulkley Fluids through Extrusion Dies,” Canadian Journal of Chemical Engineering, Vol. 71, pp. 147-160.
14. Mitsuishi, N., and Aoyagi, Y., 1973, “Non-Newtonian Fluid Flow in an Eccentric Annulus,” Journal of Chemical Engineering of Japan, Vol. 6, pp. 402-408.
15. Nouri, J. M., Umur, H., and Whitelaw, J. H., 1993, “Flow of Newtonian and non-Newtonian Fluids in Concentric and Eccentric Annuli,” Journal of Fluid Mechanics, Vol. 253, pp. 617-641.
16. Papanastasiou, T. C., 1987, “Flows of Materials with Yield,” Journal of Rheology, Vol. 31, pp. 385-404.
17. Pham, T. V., and Mitsoulis, E., 1994, “Entry and Exit flows od Casson Fluids,” Canadian Journal of Chemical Engineering, Vol. 72, pp. 1080-1084.
18. Vradis, G. C., Dougher, J., and Kumar, S., 1993, “Entrance Pipe Flow and Heat Transfer for a Bingham Plastic,” International Journal of Heat and Mass Transfer, Vol. 36, pp. 543-552.
19. Zamora, M., and Jefferson, D. T., 1993, “Flow Visualization of Solids Transport by Drilling Fluids in Inclined Wells,” Developments in Non-Newtonian Flows, ASME-AMD-Vol. 175, pp. 115-130.
20. Abdali, S. S., Mitsoulis, E., and Markatos, N. C., 1992, “Entry and Exit Flows of Bingham Fluids,” Journal of Rheology, Vol. 36, pp. 389-407.
21. Aouz, I., Siamack, A. S., Pilehvari, A., and Azar, J. J., 1991, “Numerical Simulation of Laminar Flow of Power-Law Fluids in Conduits of Arbitrary Cross Section,” Recent Developments in Non-Newtonian Flows and Industrial Applications, ASME FED-Vol. 124, pp. 73-79.
22. Azouz, I., Siamack, A. S., Pilehvari, A., and Azar, J. J., 1993, “Numerical Simulation of Laminar Flow of Yield-Power-Law Fluids in Conduits of Arbitrary Cross Section,” ASME Journal of Fluids Engineering, Vol. 115, pp. 710-716.
23. Beverly, C. R., and Tanner, R. I., 1992, “Numerical Analysis of Three-Dimensional Bingham Plastic Flow,” Journal of Non-Newtonian Fluid Mechanics, Vol. 42, pp. 85-115.
24. Bird, R. B., Stewart, W. E., and Lightfoot, E. N., 1960, Transport Phenomena, John Wiley and Sons, New York, NY.
25. Ellwood, K. R., Georgiou, G. C., Papanastasiou, T. C., and Wilkes, O., 1990, “Laminar Jets of Bingham-Plastic Liquids,” Journal of Rheology, Vol. 34, pp. 787-812.
26. Fredrickson, A. G., and Bird, R. B., 1958, “Non-Newtonian Flow in Annuli,” Industrial and Engineering Chemistry, Vol. 50, pp. 347-352.
27. Guckes, T. L., 1975, “Laminar Flow of Non-Newtonian Fluids in an Eccentric Annulus,” Trans. ASME, Vol. 97, Part 1, pp. 498-506.
28. Haciislamoglu, M., and Langlinais, J„ 1990, “Non-Newtonian Flow in Eccentric Annuli,” ASME Journal of Energy Resources Technology, Vol. 112, pp. 163-169.
29. Hanks, W. H., 1979, “The Axial Laminar Flow of Yield-Pseudoplastic Fluids in a Concentric Annulus,” Industrial and Engineering of Chemistry Process Design and Development, American Chemical Society, Vol. 18, pp. 488-493.
30. Hussain, Q. E., and Sharif, M. A. R., 1996, “Numerical Simulation of Drilling- Mud Flow in Eccentric Annulus Partially Blocked by Cuttings Deposition,” Eighteenth Southeastern Conference on Theoretical and Applied Mechanics, Developments in Theoretical and Applied Mechanics, Vol. 18, eds., Wilson, H. B., Baira, R. C., Bert, C. W., Davis, A. M. J., Schapery, R. A., Stewart, D. S., and Swinson, F. F., pp. 162-174.
31. Hussain, Q. E., and Sharif, M. A. R., 1997, “Viscoplastic Fluid Flow in Irregular Eccentric Annuli Due to Axial Motion of the Inner Pipe,” Canadian Journal of Chemical Engineering, Vol. 75, pp. 1038-1045.
32. Mitsoulis, E., Abdali, S. S., and Markatos, N.C., 1993, “Flow Simulation of Herschel-Bulkley Fluids through Extrusion Dies,” Canadian Journal of Chemical Engineering, Vol. 71, pp. 147-160.
33. Mitsuishi, N., and Aoyagi, Y., 1973, “Non-Newtonian Fluid Flow in an Eccentric Annulus,” Journal of Chemical Engineering of Japan, Vol. 6, pp. 402-408.
34. Nouri, J. M., Umur, H., and Whitelaw, J. H., 1993, “Flow of Newtonian and non-Newtonian Fluids in Concentric and Eccentric Annuli,” Journal of Fluid Mechanics, Vol. 253, pp. 617-641.
35. Papanastasiou, T. C., 1987, “Flows of Materials with Yield,” Journal of Rheology, Vol. 31, pp. 385-404.
36. Pham, T. V., and Mitsoulis, E., 1994, “Entry and Exit flows od Casson Fluids,” Canadian Journal of Chemical Engineering, Vol. 72, pp. 1080-1084.
37. Vradis, G. C., Dougher, J., and Kumar, S., 1993, “Entrance Pipe Flow and Heat Transfer for a Bingham Plastic,” International Journal of Heat and Mass Transfer, Vol. 36, pp. 543-552.
38. Zamora, M., and Jefferson, D. T., 1993, “Flow Visualization of Solids Transport by Drilling Fluids in Inclined Wells,” Developments in Non-Newtonian Flows, ASME-AMD-Vol. 175, pp. 115-130.