[1] 闫伟超, 孙建孟. 微观剩余油研究现状分析[J]. 地球物理学进展, 2016, 31(5):2198-2211. [2] 胡雪涛, 李允. 随机网络模拟研究微观剩余油分布[J]. 石油学报, 2000, 21(4):46-51. [3] 赵福麟. EOR原理[M]. 石油工业大学出版社, 2001:10-11. [4] 马炳杰. 注水停止对剩余油分布状态影响的实验研究[J]. 科学技术与工程, 2016, 16(12):254-259. [5] 李洪玺, 刘全稳, 王健, 等. 弱凝胶流动规律及其提高采收率机理新认识[J]. 油气地质与采收率, 2006, 13(4):85-87. [6] 许长福, 刘红现, 钱根宝, 等. 克拉玛依砾岩储集层微观水驱油机理[J]. 石油勘探与开发, 2011, 38(6):725-732. [7] WANG S, FENG Q, DONG Y L, et al. A dynamic pore-scale network model for two-phase imbibition[J]. Journal of Natural Gas Science and Engineering, 2015, 26:118-129. [8] SUCCI S. The lattice Boltzmann equation:For fluid dynamics and beyond[M]. Oxford University Press, 2001. [9] LI J, HO M T, WU L, et al. On the unintentional rarefaction effect in LBM modeling of intrinsic permeability[J]. Advances in Geo-Energy Research, 2018, 2(4):404-409. [10] HIRT C W, NICHOLS B D. Volume of fluid (VOF) method for the dynamics of free boundaries[J]. Journal of Computational Physics, 1981, 39(1):201-225. [11] AMIRI H A A, HAMOUDA A A. Evaluation of level set and phase field methods in modeling two phase flow with viscosity contrast through dual-permeability porous medium[J]. International Journal of Multiphase Flow, 2013, 52:22-34. [12] HATIBOGLU C U, BABADAGLI T. Pore-scale studies of spontaneous imbibition into oil-saturated porous media[J]. Physical Review E, 2008, 77(6):066311. [13] BLUNT M J. Flow in porous media-pore-network models and multiphase flow[J]. Current Opinion in Colloid & Interface Science, 2001, 6(3):197-207. [14] CAI J, WEI W, HU X, et al. Fractal characterization of dynamic fracture network extension in porous media[J]. Fractals, 2017, 25(2):1750023. [15] AMIRI H A A, HAMOUDA A A. Pore-scale modeling of non-isothermal two phase flow in 2D porous media:Influences of viscosity, capillarity, wettability and heterogeneity[J]. International Journal of Multiphase Flow, 2014, 61:14-27. [16] GAO Y J, WANG J F, LUO Z R, et al. Nano-twin structure simulation with phase field crystal method[J]. Chinese Journal of Computational Physics, 2013, 30(4):577-581. [17] GAO Y J, YANG R L, HUANG L L, et al. Phase field crystal simulation in nano-scale for crack extension with pre-deformation[J]. Chinese Journal of Computational Physics, 2017, 34(4):453-460. [18] ZHU G, YAO J, ZHANG L, et al. Investigation of the dynamic contact angle using a direct numerical simulation method[J]. Langmuir, 2016, 32(45):11736-11744. [19] ROKHFOROUZ M R, AKHLAGHIAMIRIH A. Phase-field simulation of counter-current spontaneous imbibition in a fractured heterogeneous porous medium[J]. Physics of Fluids, 2017, 29(6):062104. [20] ZHANG N, YAO J, HUANG Z Q, et al. Locally conservative Galerkin numerical simulation for two-phase flow in porous media[J]. Chinese Journal of Computational Physics, 2013, 30(5):667-674. [21] BAKKE S, OREN P E. 3-D pore-scale modelling of sandstones and flow simulations in the pore networks[J]. SPE Journal, 1997, 2(2):136-149. [22] REN P E, BAKKE S. Process based reconstruction of sandstones and prediction of transport properties[J]. Transport in Porous Media, 2002, 46(2):311-343. [23] BADALASSI V E, CENICEROS H D, BANERJEE S. Computation of multiphase systems with phase field models[J]. Journal of Computational Physics, 2003, 190(2):371-397. [24] WASHBURN E W. The dynamics of capillary flow[J]. Physical Review, 1921, 17(3):273. [25] LIU H, VALOCCHI A J, WERTH C, et al. Pore-scale simulation of liquid CO2 displacement of water using a two-phase lattice Boltzmann model[J]. Advances in Water Resources, 2014, 73:144-158. [26] 姜汉桥, 姚军, 姜瑞忠. 油藏工程原理与方法[M]. 东营:石油大学出版社, 2000:109-117. [27] MENG Q, LIU H, WANG J, et al. Effect of wetting-phase viscosity on cocurrent spontaneous imbibition[J]. Energy & Fuels, 2016, 30(2):835-843. |