第三相流体对两相驱替行为影响的孔隙尺度研究

李胜 ,  周荣泓 ,  王宁宁 ,  刘海湖

应用力学学报 ›› 2026, Vol. 43 ›› Issue (2) : 430 -439.

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应用力学学报 ›› 2026, Vol. 43 ›› Issue (2) : 430 -439. DOI: 10.11776/j.issn.1000-4939.2026.02.017
流体力学

第三相流体对两相驱替行为影响的孔隙尺度研究

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Pore-scale study on the impact of a third-phase fluid on the two-phase displacement behavior

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摘要

毛细管及多孔介质内的多相驱替行为是广泛存在于原油采收、地下水污染防治等领域的典型流动现象。为了探究引入第三相不混溶流体对两相驱替规律的影响,应用三相流格子Boltzmann颜色模型开展了单个毛细管和多孔介质内两相流体在第三相流体微调控下驱替类型和驱替效率的孔隙尺度模拟研究。结果表明:在单个毛细管中,随第三相流体含量的增加,驱替效率先升高后降低,适量引入第三相流体可提升驱替前缘的稳定性,促进驱替类型由指进型驱替向稳定型驱替转变;第三相流体稳定驱替前缘的作用随注入流体与第三相流体黏度比的增加或毛细数的减小而增强。在多孔介质中,第三相流体含量及毛细数的影响规律与单个毛细管内的研究结论相一致,即随第三相流体含量的增加,驱替效率先升高后降低;随毛细数增大,驱替效率降低。该研究可增进对引入第三相流体调控两相驱替行为的理解,为优化原油开采方法等与多相驱替相关的工业应用提供理论参考。

Abstract

Multiphase displacement behavior in capillary and porous media is a typical flow phenomenon widely encountered in enhanced oil recovery and prevention and control of groundwater pollution. To explore the influence of an immiscible third-phase fluid on the two-phase displacement behavior,a three-phase lattice Boltzmann color-gradient model is applied for the pore-scale investigation of the displacement pattern and efficiency in both a single capillary and a porous medium. Results show that in a single capillary,the displacement efficiency first increases and then decreases with increasing the amount of the third-phase fluid. Introducing an appropriate amount of the third-phase fluid enhances the stability of the displacement front and thus promotes the transition from fingering displacement to stable displacement. The stabilizing effect of the third-phase fluid is strengthened by either increasing the viscosity ratio of the injected fluid to the third-phase fluid or decreasing the capillary number. In a porous medium,the influences of the third-phase fluid amount and the capillary number show good agreement with those observed in a single capillary. Specifically,the displacement efficiency exhibits a first increasing and then decreasing variation with the increase in the amount of the third-phase fluid,while it monotonically decreases with the increase in the capillary number. This study not only enhances the understanding of introducing a third-phase fluid to regulate the two-phase displacement behavior,but also provides theoretical reference for optimizing industrial applications related to multiphase displacement,such as the extraction methods of crude oil.

关键词

格子Boltzmann方法 / 三相流 / 多相驱替 / 石油增产

Key words

lattice Boltzmann method / three-phase flow / multiphase displacement / enhanced oil recovery

引用本文

引用格式 ▾
李胜,周荣泓,王宁宁,刘海湖. 第三相流体对两相驱替行为影响的孔隙尺度研究[J]. 应用力学学报, 2026, 43(2): 430-439 DOI:10.11776/j.issn.1000-4939.2026.02.017

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参考文献

[1]

WANG S, CHEN L Y, FENG Q H, et al. Pore-scale simulation of gas displacement after water flooding using three-phase lattice Boltzmann method[J]. Capillarity, 2023, 6(2): 19-30.

[2]

李陈. 矩形页岩气藏压裂直井解析解产能评价[J]. 应用力学学报, 2020, 37(3): 1082-1087.

[3]

LI Chen. Analytical production evaluation in rectangular shale gas reservoirs with fractured vertical well[J]. Chinese journal of applied mechanics, 2020, 37(3): 1082-1087(in Chinese).

[4]

DOU Z, LI J J, WEI Y B, et al. Influence of initial water saturation on three-phase displacement efficiency and residual distribution during NAPL invasion into unsaturated porous media based on low-field NMR[J]. Journal of hydrology, 2023, 619: 129302.

[5]

GUO H, SONG K P, HILFER R. A brief review of capillary number and its use in capillary desaturation curves[J]. Transport in porous media, 2022, 144(1): 3-31.

[6]

BASHIR A, SHARIFI HADDAD A, RAFATI R. A review of fluid displacement mechanisms in surfactant-based chemical enhanced oil recovery processes:analyses of key influencing factors[J]. Petroleum science, 2022, 19(3): 1211-1235.

[7]

BERG S, OTT H, KLAPP S A, et al. Real-time 3D imaging of Haines jumps in porous media flow[J]. Proceedings of The National Academy of Sciences of the United States of America, 2013, 110(10): 3755-3759.

[8]

ZACHAROUDIOU I, BOEK E S. Capillary filling and Haines jump dynamics using free energy lattice Boltzmann simulations[J]. Advances in water resources, 2016, 92: 43-56.

[9]

ZACHAROUDIOU I, BOEK E S, CRAWSHAW J. The impact of drainage displacement patterns and Haines jumps on CO2 storage efficiency [J]. Scientific reports, 2018, 8(1): 15561.

[10]

TSUJI T, JIANG F, CHRISTENSEN K T. Characterization of immiscible fluid displacement processes with various capillary numbers and viscosity ratios in 3D natural sandstone[J]. Advances in water resources, 2016, 95: 3-15.

[11]

KANG Q J, ZHANG D X, CHEN S Y. Immiscible displacement in a channel:simulations of fingering in two dimensions[J]. Advances in water resources, 2004, 27(1): 13-22.

[12]

LI P S, PENG C Y, DU P, et al. The investigation of the viscous fingering phenomenon of immiscible fluids displacement by the lattice Boltzmann method[J]. Canadian journal of physics, 2019, 98(7): 650-659.

[13]

WANG M H, XIONG Y M, LIU L M, et al. LBM investigation of immiscible displacement in a channel with regular surface roughness[J]. Transport in porous media, 2018, 123(1): 195-215.

[14]

DONG B, YAN Y Y, LI W Z, et al. Lattice Boltzmann simulation of viscous fingering phenomenon of immiscible fluids displacement in a channel[J]. Computers & fluids, 2010, 39(5): 768-779.

[15]

刘长春, 刘石, 王雪瑶. 粗糙毛细管通道中油水驱替数值模拟与分析[J]. 石油实验地质, 2007, 29(5): 522-526.

[16]

LIU Changchun, LIU Shi, WANG Xueyao. Numerical simulation and analysis of oil-water displacement behavior in rough capillary channel[J]. Petroleum geology & experiment, 2007, 29(5): 522-526(in Chinese).

[17]

YU Y, LIANG D, LIU H H. Lattice Boltzmann simulation of immiscible three-phase flows with contact-line dynamics[J]. Physical review E, 2019, 99(1): 013308.

[18]

SHA X, CHEN L, ZHU X F, et al. Pore-scale study of three-phase reactive transport processes in porous media[J]. Physics of fluids, 2022, 34(12): 123318.

[19]

LENORMAND R, TOUBOUL E, ZARCONE C. Numerical models and experiments on immiscible displacements in porous media[J]. Journal of fluid mechanics, 1988, 189: 165-187.

[20]

HU R, LAN T, WEI G J, et al. Phase diagram of quasi-static immiscible displacement in disordered porous media[J]. Journal of fluid mechanics, 2019, 875: 448-475.

[21]

HU Y X, PATMONOAJI A, ZHANG C W, et al. Experimental study on the displacement patterns and the phase diagram of immiscible fluid displacement in three-dimensional porous media[J]. Advances in water resources, 2020, 140: 103584.

[22]

CHANG C, KNEAFSEY T J, TOKUNAGA T K, et al. Impacts of pore network-scale wettability heterogeneity on immiscible fluid displacement:a micromodel study[J]. Water resources research, 2021, 57(9): e2021WR030302.

[23]

WEI B, HOU J, SUKOP M C, et al. Enhancing oil recovery using an immiscible slug:lattice Boltzmann simulation by three-phase pseudopotential model[J]. Physics of fluids, 2020, 32(9): 092105.

[24]

ZHANG H, NIKOLOV A, WASAN D. Enhanced oil recovery(EOR)using nanoparticle dispersions:underlying mechanism and imbibition experiments[J]. Energy & fuels, 2014, 28(5): 3002-3009.

[25]

杨永飞, 尹振, 姚军, 等. 多孔介质中水气交替注入微观渗流模拟[J]. 地球科学, 2013, 38(4): 853-858.

[26]

YANG Yongfei, YIN Zhen, YAO Jun, et al. Pore-scale simulation of microcosmic flow during water-alternating-gas(WAG)in porous media[J]. Earth science, 2013, 38(4): 853-858(in Chinese).

[27]

LI Y W, YANG Y F, DONG M Z, et al. Pore-scale characterization of CO2 trapping and oil displacement in three-phase flow in a heterogeneous layered sandstone [J]. SPE journal, 2024, 29(2): 1147-1160.

[28]

HE Y L, LIU Q, LI Q, et al. Lattice Boltzmann methods for single-phase and solid-liquid phase-change heat transfer in porous media:a review[J]. International journal of heat and mass transfer, 2019, 129: 160-197.

[29]

LI S, LU Y, JIANG F, et al. Lattice Boltzmann simulation of three-phase flows with moving contact lines on curved surfaces[J]. Physical review E, 2021, 104(1/2): 015310.

[30]

LI S, LIU H H, ZHANG J G, et al. Modeling of three-phase displacement in three-dimensional irregular geometries using a lattice Boltzmann method[J]. Physics of fluids, 2021, 33(12): 122108.

[31]

LI S, JIANG F, WEI B, et al. Prediction of three-phase relative permeabilities of Berea sandstone using lattice Boltzmann method[J]. Physics of fluids, 2021, 33(6): 063302.

[32]

GUO Z L, ZHENG C G, SHI B C. Discrete lattice effects on the forcing term in the lattice Boltzmann method[J]. Physical review e, 2002, 65(4): 046308.

[33]

YU Y, LIU H H, LIANG D, et al. A versatile lattice Boltzmann model for immiscible ternary fluid flows[J]. Physics of fluids, 2019, 31(1): 012108.

[34]

LADD A J C. Numerical simulations of particulate suspensions via a discretized Boltzmann equation. Part 1. Theoretical foundation[J]. Journal of fluid mechanics, 1994, 271: 285-309.

[35]

ZOU Q S, HE X Y. On pressure and velocity boundary conditions for the lattice Boltzmann BGK model[J]. Physics of fluids, 1997, 9(6): 1591-1598.

[36]

SAFFMAN P G,TAYLOR G I. The penetration of a fluid into a porous medium or Hele-Shaw cell containing a more viscous liquid[J]. Proceedings of the Royal Society of London. a. mathematical and physical sciences,1958,245(1242):312-329.

[37]

ZHAO B Z, ALIZADEH PAHLAVAN A, CUETO-FELGUEROSO L, et al. Forced wetting transition and bubble pinch-off in a capillary tube[J]. Physical review letters, 2018, 120(8): 084501.

基金资助

国家自然科学基金资助项目(12072257)

国家自然科学基金资助项目(12202344)

陕西省自然科学基础研究计划项目(2022JQ-502)

西安交通大学基本科研业务经费项目(xzy012021019)

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