Application of the one-dimensional drift-flux model for numerical simulation of gas-liquid isothermal flows in vertical pipes: a mechanistic approach based on the flow pattern

被引:4
作者
Lima, Luiz E. M. [1 ]
机构
[1] Univ Tecnol Fed Parana, Dept Mech, BR-84017220 Ponta Grossa, PR, Brazil
来源
SN APPLIED SCIENCES | 2020年 / 2卷 / 04期
关键词
Two-phase flows; Flow patterns; Drift-flux model; Fluid mechanics; Mathematical modeling; INTERFACIAL AREA CONCENTRATION; 2-PHASE FLOW; VELOCITY;
D O I
10.1007/s42452-020-2440-x
中图分类号
O [数理科学和化学]; P [天文学、地球科学]; Q [生物科学]; N [自然科学总论];
学科分类号
07 ; 0710 ; 09 ;
摘要
The multiphase flow prediction becomes necessary for the technical- economical feasibility of several transportation processes in the petroleum industry, among others. Depending on the flow rates, phases' physical properties, and pipe characteristics, gas- liquid flows can assume three flow patterns: dispersed, separated, and intermittent. The drift-flux model is adopted in various commercial simulators and allows all flow patterns simulation provided that the constitutive equations are suitable for each flow pattern. The interfacial terms, the well-posedness, and the reduced number of transport equations are the main advantages of the drift-flux model in comparison with other models, such as the two-fluid model. But the constitutive laws for predicting the wall shear force are its weak point and depend on the arrangement of each flow pattern, unlike relative motion that can be determined by correlations that are flow pattern-independent or not. This work aims to perform the steady-state numerical simulation of gas-liquid flows in vertical pipes, applying a one-dimensional mechanistic approach dependent on the flow pattern, for the closing of the constitutive equations, solved in a single running algorithm. The results obtained by this approach are compared against two sets of experimental data for the pressure gradient of upward air-water vertical isothermal flow cases, presenting satisfactory results, thus demonstrating the accuracy of the approach employed.
引用
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页数:13
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共 32 条
[21]   One-dimensional drift-flux model for two-phase flow in NaCl solutions: The role of surface mobility [J].
Zhang, Hao ;
Yang, Haiqiang ;
Chen, Zhengjun ;
Yuan, Fang ;
Yang, Qiang ;
Liu, Bo .
INTERNATIONAL JOURNAL OF MULTIPHASE FLOW, 2023, 167
[22]   Development of drift-flux correlations for vertical forward bubble column-type gas-liquid lead-bismuth two-phase flow [J].
Wang, Di ;
Lu, Xianghui ;
Qiu, Suizheng ;
Liang, Ren ;
Lin, Zhikang ;
Ouyang, Yong .
FRONTIERS IN ENERGY RESEARCH, 2022, 10
[23]   One-dimensional drift-flux correlation for vertical upward two-phase flow in large size concentric and eccentric annuli [J].
Zhao, Quanbin ;
Hibiki, Takashi .
INTERNATIONAL JOURNAL OF MULTIPHASE FLOW, 2019, 113 :33-44
[24]   Formulation of a fully implicit numerical scheme for simulation of two-phase flow in a vertical channel using the Drift-Flux Model [J].
Hajizadeh, A. ;
Kazeminejad, H. ;
Talebi, S. .
PROGRESS IN NUCLEAR ENERGY, 2018, 103 :91-105
[25]   A flow pattern independent drift flux model based void fraction correlation for a wide range of gas-liquid two phase flow [J].
Bhagwat, Swanand M. ;
Ghajar, Afshin J. .
INTERNATIONAL JOURNAL OF MULTIPHASE FLOW, 2014, 59 :186-205
[26]   Numerical simulation on density wave oscillation in parallel twin rectangular channels based on one-dimensional drift flux model [J].
Xiong, Wan-Yu ;
Tang, Yu ;
Chen, Bing-De .
Yuanzineng Kexue Jishu/Atomic Energy Science and Technology, 2015, 49 (11) :1989-1996
[27]   Integrating the two-group drift-flux and Sauter mean diameter models to predict the interfacial area concentration for gas-liquid flows in large-diameter pipes [J].
Barati, Hossein ;
Hibiki, Takashi .
INTERNATIONAL COMMUNICATIONS IN HEAT AND MASS TRANSFER, 2025, 164
[28]   JFNK method with a physics-based preconditioner for the fully implicit solution of one-dimensional drift-flux model in boiling two-phase flow [J].
Hu, Lian ;
Chen, Deqi ;
Huang, Yanping ;
Li, Xiang ;
Yuan, Dewen ;
Wang, Yanlin .
APPLIED THERMAL ENGINEERING, 2017, 116 :610-622
[29]   One-dimensional drift-flux model and constitutive equations for relative motion between phases in various two-phase flow regimes [J].
Hibiki, T ;
Ishii, M .
INTERNATIONAL JOURNAL OF HEAT AND MASS TRANSFER, 2003, 46 (25) :4935-4948
[30]   An experimental investigation on flow pattern map and drift-flux model for co-current upward liquid-gas two-phase flow in narrow annuli [J].
Guo, Ruixuan ;
Chen, Yuanhang ;
Waltrich, Paulo J. ;
Williams, Wesley C. .
JOURNAL OF NATURAL GAS SCIENCE AND ENGINEERING, 2018, 51 :65-72