Non-Newtonian two-phase stratified flow with curved interface through horizontal and inclined pipes
A model which predicts liquid holdup (ɛTPL), pressure gradient and frictional multiplier (ϕL) for non-Newtonian liquid–gas flow with different interfacial shapes is presented. The interfacial shape is calculated by solving the Young–Laplace equation, while the non-Newtonian liquid is a power-law she...
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sg-ntu-dr.10356-817772020-03-07T13:19:23Z Non-Newtonian two-phase stratified flow with curved interface through horizontal and inclined pipes Li, Haiwang Wong, Teck Neng Skote, Martin Duan, Fei School of Mechanical and Aerospace Engineering Non-Newtonian Two-phase A model which predicts liquid holdup (ɛTPL), pressure gradient and frictional multiplier (ϕL) for non-Newtonian liquid–gas flow with different interfacial shapes is presented. The interfacial shape is calculated by solving the Young–Laplace equation, while the non-Newtonian liquid is a power-law shear-thinning liquid. The effects of interfacial tension and interfacial shape are included in the model. The results show that the interface shape can be assumed as an arc shape when Bond number is lower than 10. Furthermore the model can predict liquid holdup, two-phase pressure gradient and frictional multiplier for uniform stratified flows. In addition, the result indicate that the interfacial effects on the holdup and pressure difference between two phases are significant, especially for small liquid holdups. ASTAR (Agency for Sci., Tech. and Research, S’pore) 2016-07-15T06:45:36Z 2019-12-06T14:40:24Z 2016-07-15T06:45:36Z 2019-12-06T14:40:24Z 2014 Journal Article Li, H., Wong, T. N., Skote, M., & Duan, F. (2014). Non-Newtonian two-phase stratified flow with curved interface through horizontal and inclined pipes. International Journal of Heat and Mass Transfer, 74, 113-120. 0017-9310 https://hdl.handle.net/10356/81777 http://hdl.handle.net/10220/40945 10.1016/j.ijheatmasstransfer.2014.02.052 en International Journal of Heat and Mass Transfer © 2014 Elsevier. |
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Non-Newtonian Two-phase Li, Haiwang Wong, Teck Neng Skote, Martin Duan, Fei Non-Newtonian two-phase stratified flow with curved interface through horizontal and inclined pipes |
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A model which predicts liquid holdup (ɛTPL), pressure gradient and frictional multiplier (ϕL) for non-Newtonian liquid–gas flow with different interfacial shapes is presented. The interfacial shape is calculated by solving the Young–Laplace equation, while the non-Newtonian liquid is a power-law shear-thinning liquid. The effects of interfacial tension and interfacial shape are included in the model. The results show that the interface shape can be assumed as an arc shape when Bond number is lower than 10. Furthermore the model can predict liquid holdup, two-phase pressure gradient and frictional multiplier for uniform stratified flows. In addition, the result indicate that the interfacial effects on the holdup and pressure difference between two phases are significant, especially for small liquid holdups. |
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School of Mechanical and Aerospace Engineering |
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School of Mechanical and Aerospace Engineering Li, Haiwang Wong, Teck Neng Skote, Martin Duan, Fei |
format |
Article |
author |
Li, Haiwang Wong, Teck Neng Skote, Martin Duan, Fei |
author_sort |
Li, Haiwang |
title |
Non-Newtonian two-phase stratified flow with curved interface through horizontal and inclined pipes |
title_short |
Non-Newtonian two-phase stratified flow with curved interface through horizontal and inclined pipes |
title_full |
Non-Newtonian two-phase stratified flow with curved interface through horizontal and inclined pipes |
title_fullStr |
Non-Newtonian two-phase stratified flow with curved interface through horizontal and inclined pipes |
title_full_unstemmed |
Non-Newtonian two-phase stratified flow with curved interface through horizontal and inclined pipes |
title_sort |
non-newtonian two-phase stratified flow with curved interface through horizontal and inclined pipes |
publishDate |
2016 |
url |
https://hdl.handle.net/10356/81777 http://hdl.handle.net/10220/40945 |
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1681040478527553536 |