Laws of gas and water flow and mechanism of reservoir drying in tight sandstone gas reservoirs

被引:0
|
作者
Zhao Y. [1 ]
Liu X. [1 ]
Zhang L. [1 ]
Tang H. [1 ]
Xiong Y. [1 ]
Guo J. [1 ]
Shan B. [2 ]
机构
[1] State Key Laboratory of Oil & Gas Reservoir Geology and Exploitation, Southwest Petroleum University, Chengdu
[2] State Key Laboratory of Coal Combustion, Huazhong University of Science and Technology, Wuhan
来源
| 1600年 / Natural Gas Industry Journal Agency卷 / 40期
关键词
Drying intensity; Flow simulation; Gas-water two-phase; Lattice Boltzmann method; Reservoir; Reservoir drying; Seepage capacity; Tight sandstone gas reservoir;
D O I
10.3787/j.issn.1000-0976.2020.09.009
中图分类号
学科分类号
摘要
The reservoir permeability of tight sandstone gas reservoirs is low, which makes it difficult to carry out displacement flow experiments on real cores underground conditions, so the microscopic flow mechanism can be hardly studied. Based on the lattice Boltzmann method (LBM), this paper simulated the flow process of formation water displaced by tight gas under the simulated reservoir conditions of high temperature and high pressure to clarify the distribution of bound water in the reservoir. Then, reservoir drying was experimentally studied using the laser etching model, and numerical simulation of reservoir drying was simplified by referring to the visualization results of the experiment. Finally, the influence of reservoir drying on the seepage capacity of tight gas was studied by means of numerical simulation. And the following research results were obtained. First, when the lattice Boltzmann model is used for high temperature and high pressure reservoirs, it satisfies the Laplace law and its numerical solution of two-phase Poiseuille flow rate is basically consistent with the analytical solution, which indicates that this model can be used to simulate gas-water immiscible displacement under reservoir conditions. Second, tight gas preferentially breaks through in large porous media connected channels, and after the breakthrough, the displacement rate of formation water decreases significantly. Third, the contact angle between formation water and rock wall has a significant influence on gas-water two-phase flow. The strong the water wettability of the rock is, the lower the displacement rate is. Fourth, the bound water in tight sandstone gas reservoirs can be classified into four types, including adsorbed water film, blind end pore water, dead pore water and trapped water. In porous media, a large number of connected micro-channels are occupied by trapped water and adsorbed water film and the phenomenon of "water lock" is obvious, which seriously influences the seepage capacity of tight gas in the porous media of reservoir. Fifth, drying agent can react with bound water to produce a large number of bubbles, which will consume adsorbed water film, trapped water and blind end pore water, so as to improve the gas seepage capacity. Sixth, in the "water lock" regions formed by trapped water, the gas seepage capacity can be effectively improved by increasing the drying strength. On the whole, the tight gas permeability increases with the increase of drying strength, but its increase amplitude decreases gradually when the drying strength exceeds a certain degree. © 2020, Natural Gas Industry Journal Agency. All right reserved.
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页码:70 / 79
页数:9
相关论文
共 34 条
  • [21] LUO Lishi, GIRIMAJI S S., Lattice Boltzmann model for binary mixtures, Physical Review E, Statistical, Nonlinear, and Soft Matter Physics, 66, 3, (2002)
  • [22] GRUNAU D, CHEN Shiyi, EGGERT K., A lattice Boltzmann model for multiphase fluid flows, Physics of Fluids A: Fluid Dynamics, 5, 10, pp. 2557-2562, (1993)
  • [23] BHATNAGAR P L, GROSS E P, KROOK M., A model for collision processes in gases. I. Small amplitude processes in charged and neutral one-component systems, Physical Review, 94, 3, pp. 511-525, (1954)
  • [24] HE Xiaoyi, LUO Lishi, Theory of the lattice Boltzmann method: From the Boltzmann equation to the lattice Boltzmann equation, Physical Review E, 56, 6, pp. 6811-6817, (1997)
  • [25] REIS T, PHILLIPS T N., Lattice Boltzmann model for simulating immiscible two-phase flows, Journal of Physics A--Mathematical and Theoretical, 40, 14, pp. 4033-4053, (2007)
  • [26] D'ORTONA U, SALIN D, CIEPLAK M, Et al., Two-color nonlinear Boltzmann cellular automata: surface tension and wetting, Physical Review E, Statistical Physics, Plasmas, Fluids, and Related Interdisciplinary Topics, 51, 4, pp. 3718-3728, (1995)
  • [27] TOLKE J, KRAFCZYK M, SCHULZ M, Et al., Lattice Boltzmann simulations of binary fluid flow through porous media, Philosophical Transactions Series A, Mathematical, Physical, and Engineering Sciences, 360, 1792, pp. 535-545, (2002)
  • [28] LECLAIRE S, REGGIO M, TRePANIER J Y., Numerical evaluation of two recoloring operators for an immiscible two-phase flow lattice Boltzmann model, Applied Mathematical Modelling, 36, 5, pp. 2237-2252, (2012)
  • [29] GUO Zhaoli, ZHENG Chuguang, Theory and applications of lattice Boltzmann method, (2009)
  • [30] YAO Jun, ZHAO Xiucai, Digital core and pore level seepage simulation theory, (2010)