Understanding the dynamics of gas-liquid two-phase flows (G/L), is crucial to predict the transport efficiency of the mixture and the energy needed for pumping. In addition, many industrial processes are governed by momentum, heat, and mass transfer phenomena between the phases. Many examples can be found in the different stages of refinement up to the production of petroleum products, biomass transport, chemical reactors, nuclear waste decommissioning, pulp, and paper production, among many others.
In this study, an experimental facility designed to analyze G/L mixture is presented and discussed. The experimental results are presented for gas-liquid flows in horizontal 30 mm ID pipelines. The mixture involved is composed of air and water. The superficial velocity of the liquid phase is in the range of 0–2 m/s and the gas phase from 0 to 2 m/s.
The experimental data accounts for pressure loss, hold-up, superficial velocities, and flow regimes. A flow map is presented covering the specified ranges, and two-phase correlations for hold-up and frictional pressure loss are reported and compared with the available experimental data.
two-phase flows experimental analysis frictional pressure drop void fraction
This project has received funding from the European Union’s Horizon 2020 research and innovation programme under the Marie Sklodowska-Curie grant agreement No. 713679; from the Spanish government under the grant DPI2016-75791-C2-1-P; and from Generalitat de Catalunya under grant 2017-SGR-01234. These supports are gratefully acknowledged. We also appreciate the great help of the lab technician, Jordi Iglesias.
Abduvayt, P., Arihara, N., Manabe, R., Ikeda, K. 2003. Experimental and modeling studies for gas-liquid two-phase flow at high pressure conditions. J Jpn Petrol Inst, 46: 111–125.CrossRefGoogle Scholar
Beggs, D. H., Brill, J. P. 1973. A study of two-phase flow in inclined pipes. J Petrol Technol, 25: 607–617.CrossRefGoogle Scholar
Bhagwat, S. M., Ghajar, A. J. 2014. A flow pattern independent drift flux model based void fraction correlation for a wide range of gas-liquid two phase flow. Int J Multiphase Flow, 59: 186–205.CrossRefGoogle Scholar
Chisholm, D. 1967. A theoretical basis for the Lockhart-Martinelli correlation for two-phase flow. Int J Heat Mass Tran, 10: 1767–1778.CrossRefGoogle Scholar
Choi, J., Pereyra, E., Sarica, C., Park, C., Kang, J. 2012. An efficient drift-flux closure relationship to estimate liquid holdups of gas-liquid two-phase flow in pipes. Energies, 5: 5294–5306.CrossRefGoogle Scholar
Dukler, A. E., Wicks, M., Cleveland, R. G. 1964. Frictional pressure drop in two-phase flow: B. An approach through similarity analysis. AIChE J, 10: 44–51.CrossRefGoogle Scholar
Gomez, L. E., Shoham, O., Schmidt, Z., Chokshi, R. N., Northug, T. 2000. Unified mechanistic model for steady-state two-phase flow: Horizontal to vertical upward flow. SPE J, 5: 339–350.CrossRefGoogle Scholar
Hibiki, T., Ishii, M. 2003. One-dimensional drift-flux model and constitutive equations for relative motion between phases in various two-phase flow regimes. Int J Heat Mass Tran, 46: 4935–4948.CrossRefzbMATHGoogle Scholar
Kong, R., Kim, S., Bajorek, S., Tien, K., Hoxie, C. 2017. Experimental investigation of horizontal air-water bubbly-to-plug and bubblyto-slug transition flows in a 3.81 cm ID pipe. Int J Multiphase Flow, 94: 137–155.CrossRefGoogle Scholar
Kong, R., Kim, S., Bajorek, S., Tien, K., Hoxie, C. 2018. Effects of pipe size on horizontal two-phase flow: Flow regimes, pressure drop, two-phase flow parameters, and drift-flux analysis. Exp Therm Fluid Sci, 96: 75–89.CrossRefGoogle Scholar
Lockhart, R. W., Martinelli, R. C. 1949. Proposed correlation of data for isothermal two-phase, two-component flow in pipes. Chem Eng Prog, 45: 39–48.Google Scholar
Mandhane, J. M., Gregory, G. A., Aziz, K. 1974. A flow pattern map for gas-liquid flow in horizontal pipes. Int J Multiphase Flow, 1: 537–553.CrossRefGoogle Scholar
Mao, F., Desir, F. K., Ebadian, M. A. 1997. Pressure drop measurement and correlation for three-phase flow of simulated nuclear waste in a horizontal pipe. Int J Multiphase Flow, 23: 397–402.CrossRefGoogle Scholar
Rahman, M. A., Adane, K. F., Sanders, R. S. 2013. An improved method for applying the Lockhart-Martinelli correlation to three-phase gas-liquid-solid horizontal pipeline flows. Can J Chem Eng, 91: 1372–1382.CrossRefGoogle Scholar
Taitel, Y., Dukler, A. E. 1976. A model for predicting flow regime transitions in horizontal and near horizontal gas-liquid flow. AIChE J, 22: 47–55.CrossRefGoogle Scholar
Talley, J. D., Worosz, T., Kim, S. 2015. Characterization of horizontal air-water two-phase flow in a round pipe part II: Measurement of local two-phase parameters in bubbly flow. Int J Multiphase Flow, 76: 223–236.CrossRefGoogle Scholar
Vijayan, P. K., Patil, A. P., Pilkhwal, D. S., Saha, D., Venkat Raj, V. 2000. An assessment of pressure drop and void fraction correlations with data from two-phase natural circulation loops. Heat Mass Transfer, 36: 541–548.CrossRefGoogle Scholar
Zuber, N., Findlay, J. A. 1965. Average volumetric concentration in two-phase flow systems. J Heat Transf, 87: 453–468.CrossRefGoogle Scholar