Shale Gas Transport in Nanopores: Contribution of Different Transport Mechanisms and Influencing Factors

被引:25
作者
Liu, Xiangyu [1 ]
Zhang, Liehui [1 ]
Zhao, Yulong [1 ]
He, Xiao [2 ]
Wu, Jianfa [3 ]
Su, Shaowen [4 ]
机构
[1] Southwest Petr Univ, State Key Lab Oil & Gas Reservoir Geol & Exploita, Chengdu 610500, Sichuan, Peoples R China
[2] Sichuan Changning Nat Gas Dev Co Ltd, Chengdu 610051, Sichuan, Peoples R China
[3] Shale Gas Inst PetroChina Southwest Oil & Gasfiel, Chengdu 610051, Sichuan, Peoples R China
[4] Baikouquan Oil Prod Plant PetroChina Xinjiang Oil, Karamay 834011, Xinjiang, Peoples R China
基金
中国国家自然科学基金; 中国博士后科学基金;
关键词
LATTICE BOLTZMANN METHOD; SURFACE-DIFFUSION; APPARENT PERMEABILITY; CONTINENTAL SHALE; POROUS-MEDIA; RAREFIED-GAS; MODEL; FLOW; MICRO; ADSORPTION;
D O I
10.1021/acs.energyfuels.0c03463
中图分类号
TE [石油、天然气工业]; TK [能源与动力工程];
学科分类号
0807 ; 0820 ;
摘要
The classical Darcy's law cannot effectively describe the microscopic flow rules of shale gas. In addition, conducting gas transport experiments in nanopores is difficult, and the correctness of the simulation results is not guaranteed. Studies on the flow and transmission of shale gas in microscopic nanopores can effectively guide the macroscopic numerical simulation of shale gas reservoirs, which is of great significance to the economical and efficient development of such reservoirs. In this work, the dimensionless relaxation time expression is modified, and the Peng-Robinson equation of state (P-R EOS) is introduced to the microscale gas flow lattice Boltzmann model. The influences of viscous flow, slippage effect, boundary Knudsen layer, adsorbed gas layer, and surface diffusion are considered, and the results are combined with the real isothermal adsorption experimental data of shale samples collected from the Longmaxi formation in Sichuan Basin. Finally, the contributions of various transport mechanisms to shale gas flow in nanopores and their influencing factors are studied. Results show that the gas velocity and mass flux (Q) obtained using the ideal gas EOS are higher than those obtained using P-R EOS under high pressure. When the effective pore diameter (H-e) is less than 5 nm, surface diffusion and its induced free flow are the main transport mechanisms of shale gas flow in nanopores. Viscous flow becomes the main transport mechanism when H-e exceeds 20 nm. H-e, pressure, and shale adsorption capacity significantly affect the contribution rate of each transport mechanism to the total Q of shale gas. By comparison, the influence of temperature on the Q of shale gas is relatively small and can be neglected under high pressure.
引用
收藏
页码:2033 / 2047
页数:15
相关论文
共 87 条
[1]   Isothermal mass flow measurements in microfabricated rectangular channels over a very wide Knudsen range [J].
Anderson, John M. ;
Moorman, Matthew W. ;
Brown, Jason R. ;
Hochrein, James M. ;
Thornberg, Steven M. ;
Achyuthan, Komandoor E. ;
Gallis, Michael A. ;
Torczynski, John R. ;
Khraishi, Tariq ;
Manginell, Ronald P. .
JOURNAL OF MICROMECHANICS AND MICROENGINEERING, 2014, 24 (05)
[2]  
Beskok A, 1999, MICROSCALE THERM ENG, V3, P43
[3]   A MODEL FOR COLLISION PROCESSES IN GASES .1. SMALL AMPLITUDE PROCESSES IN CHARGED AND NEUTRAL ONE-COMPONENT SYSTEMS [J].
BHATNAGAR, PL ;
GROSS, EP ;
KROOK, M .
PHYSICAL REVIEW, 1954, 94 (03) :511-525
[4]   A simple permeability model for shale gas and key insights on relative importance of various transport mechanisms [J].
Cai, Jianchao ;
Lin, Duanlin ;
Singh, Harpreet ;
Zhou, Shangwen ;
Meng, Qingbang ;
Zhang, Qi .
FUEL, 2019, 252 :210-219
[5]   AN INTRODUCTION TO FLOW AND TRANSPORT IN FRACTAL MODELS OF POROUS MEDIA: PART II [J].
Cai, Jianchao ;
Jose Martinez, Fernando San ;
Angel Martin, Miguel ;
Hu, Xiangyun .
FRACTALS-COMPLEX GEOMETRY PATTERNS AND SCALING IN NATURE AND SOCIETY, 2015, 23 (01)
[6]   AN INTRODUCTION TO FLOW AND TRANSPORT IN FRACTAL MODELS OF POROUS MEDIA: PART I [J].
Cai, Jianchao ;
Jose Martinez, Fernando San ;
Angel Martin, Miguel ;
Perfect, Edmund .
FRACTALS-COMPLEX GEOMETRY PATTERNS AND SCALING IN NATURE AND SOCIETY, 2014, 22 (03)
[7]  
Cai JF, 2015, RES MATH EDUC, P3, DOI 10.1007/978-1-4614-6258-3_1
[8]  
Cercignani C., 1990, MATH METHODS KINETIC
[9]   A New Unified Gas-Transport Model for Gas Flow in Nanoscale Porous Media [J].
Chai, Di ;
Fan, Zhaoqi ;
Li, Xiaoli .
SPE JOURNAL, 2019, 24 (02) :698-719
[10]   CONCENTRATION-DEPENDENCE OF SURFACE-DIFFUSION AND ZEOLITIC DIFFUSION [J].
CHEN, YD ;
YANG, RT .
AICHE JOURNAL, 1991, 37 (10) :1579-1582