2017
DOI: 10.1016/j.energy.2016.10.046
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Numerical simulation of the heat extraction in EGS with thermal-hydraulic-mechanical coupling method based on discrete fractures model

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Cited by 316 publications
(94 citation statements)
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“…The final governing equation describing fluid flow in porous media can be written as follows 39,51,52 where p, T, and ε V are the fluid pressure, fluid temperature, and pore volumetric strain in porous media, respectively; C 1m = m S l + (1 − m )S m represents the storage coefficient of porous media; C 2m = m m l + (1 − m ) m represents the thermal expansion coefficient of porous media; C 3m = m represents Biot's coefficient of porous media; m is the reservoir porosity; S l and S m represent the storage coefficients of the fluid and rock matrix, respectively; l and m represent the thermal expansion coefficients of the fluid and rock matrix, respectively; l and μ are the density and dynamic viscosity of the fluid, respectively; and k m is the pressure-dependent pore permeability. The final governing equation describing fluid flow in porous media can be written as follows 39,51,52 where p, T, and ε V are the fluid pressure, fluid temperature, and pore volumetric strain in porous media, respectively; C 1m = m S l + (1 − m )S m represents the storage coefficient of porous media; C 2m = m m l + (1 − m ) m represents the thermal expansion coefficient of porous media; C 3m = m represents Biot's coefficient of porous media; m is the reservoir porosity; S l and S m represent the storage coefficients of the fluid and rock matrix, respectively; l and m represent the thermal expansion coefficients of the fluid and rock matrix, respectively; l and μ are the density and dynamic viscosity of the fluid, respectively; and k m is the pressure-dependent pore permeability.…”
Section: Governing Equation For Mass Conservationmentioning
confidence: 99%
See 1 more Smart Citation
“…The final governing equation describing fluid flow in porous media can be written as follows 39,51,52 where p, T, and ε V are the fluid pressure, fluid temperature, and pore volumetric strain in porous media, respectively; C 1m = m S l + (1 − m )S m represents the storage coefficient of porous media; C 2m = m m l + (1 − m ) m represents the thermal expansion coefficient of porous media; C 3m = m represents Biot's coefficient of porous media; m is the reservoir porosity; S l and S m represent the storage coefficients of the fluid and rock matrix, respectively; l and m represent the thermal expansion coefficients of the fluid and rock matrix, respectively; l and μ are the density and dynamic viscosity of the fluid, respectively; and k m is the pressure-dependent pore permeability. The final governing equation describing fluid flow in porous media can be written as follows 39,51,52 where p, T, and ε V are the fluid pressure, fluid temperature, and pore volumetric strain in porous media, respectively; C 1m = m S l + (1 − m )S m represents the storage coefficient of porous media; C 2m = m m l + (1 − m ) m represents the thermal expansion coefficient of porous media; C 3m = m represents Biot's coefficient of porous media; m is the reservoir porosity; S l and S m represent the storage coefficients of the fluid and rock matrix, respectively; l and m represent the thermal expansion coefficients of the fluid and rock matrix, respectively; l and μ are the density and dynamic viscosity of the fluid, respectively; and k m is the pressure-dependent pore permeability.…”
Section: Governing Equation For Mass Conservationmentioning
confidence: 99%
“…Numerous studies have demonstrated that the local thermal nonequilibrium (LTNE) theory is more appropriate if there is a rapid heat transport or a large temperature difference between the rock matrix and the flowing fluid. 13 Based on the dual porosity model 37 or the discrete fracture network model, [38][39][40][41][42][43] some studies have been conducted to analyze the heat extraction in 2D or 3D EGS. However, the mechanical effect was not incorporated into the above model.…”
Section: Introductionmentioning
confidence: 99%
“…In order to examine the accuracy of the proposed model and its numerical implementation in the fracture, a 2D single fracture model is studied in our previous work [19].…”
Section: Computational Modelmentioning
confidence: 99%
“…The two-dimensional EGS thermal recovery process numerical model [19] is extended to three-dimensional space. Considering local thermal non-equilibrium, the model adopts two energy equations to respectively describe the temperature field in the rock matrix and the fluid existing in fractures, which can conveniently deal with the actual rock-fluid heat transfer during the heat recovery.…”
Section: Thm Coupled Modelmentioning
confidence: 99%
“…Fluid flow in fracture networks that are constituted by individual fractures in reservoir rocks is encountered in different areas, such as enhanced oil and gas recovery, geothermal reservoir exploitation, geological sequestration of carbon dioxide, and water resources exploitation [1][2][3][4]. Therefore, the understanding of fluid flow in a fracture is of crucial importance for modeling flow in more complex fracture networks.…”
Section: Introductionmentioning
confidence: 99%