2019
DOI: 10.1007/s00603-018-1715-7
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Modeling Three-Dimensional Fluid-Driven Propagation of Multiple Fractures using TOUGH-FEMM

Abstract: :In this paper, a new numerical simulation tool named TOUGH-FEMM is presented and applied to model three-dimensional (3D) hydraulic fracturing in porous rock. The fluid flow in both fractures and porous rock is modeled using TOUGH2, which is a well-established code for analysis of multiphase and multi-component fluid flow. Rock deformations associated with fracture propagation are modeled using finite element-meshfree method (FEMM). FEMM is an approach to simulate fracture propagation without remeshing, in whi… Show more

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Cited by 71 publications
(13 citation statements)
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“…Different regimes are identified controlling the direction of fracture propagation by the degree of material anisotropy rather than the stress anisotropy. Tang et al (2019) use the numerical tool TOUGH-FEMM to model three-dimensional fluid-driven propagation of multiple fractures. Rock deformations associated with fracture propagation are modeled using the finite element-mesh-free method (FEMM).…”
Section: The Special Issuementioning
confidence: 99%
“…Different regimes are identified controlling the direction of fracture propagation by the degree of material anisotropy rather than the stress anisotropy. Tang et al (2019) use the numerical tool TOUGH-FEMM to model three-dimensional fluid-driven propagation of multiple fractures. Rock deformations associated with fracture propagation are modeled using the finite element-mesh-free method (FEMM).…”
Section: The Special Issuementioning
confidence: 99%
“…where n 1 ð Þ i is the outward normal unit vector of the triangular face opposite to node 1 and S (1) is the area of the triangular face opposite to node 1.…”
Section: Heat Conduction In Tetrahedral Elements and Heat Exchange mentioning
confidence: 99%
“…The proposed 3D thermo-mechanical coupling model not only considers the thermal deformation and thermal stress caused by the temperature change but also considers the effect of crack initiation and propagation on the temperature field. The entire calculation process can be divided into four main steps: (1) The temperature distribution of the system is analyzed based on the 3D heat transfer model; (2) the thermal stress caused by the temperature change is calculated; (3) the temperature-induced thermal stress is applied to the system equation, the mechanical fracture calculation is performed, and the fracture network is updated; and (4) the heat exchange coefficient of the newly generated broken joint element is multiplied by a reduction factor r T , which will be used as the input for the thermal transfer calculation at the next time step. According to above four steps, the thermo-mechanical coupling analysis is completed in a one-time step, and the thermal cracking of rock can be simulated, as shown in Figure 10.…”
Section: Calculation Processmentioning
confidence: 99%
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“…Many unconventional hydrocarbon reservoirs occur in formations with clear interfaces, such as stratified formations and formations interlaced with sand-mud beddings. A formation interface complicates the mechanism of hydraulic fracture propagation, owing to the difference in pressure, rock material properties, interfacial strength, interfacial morphology, and rock failure behavior between the two sides of the formation interface (Guo et al 2017;Li et al 2018;Lu et al 2015;Tang et al 2019). When hydraulic fractures extend to the vicinity of the formation interface but do not contact the formation interface, it can be considered that the hydraulic fractures are propagated in a homogeneous medium.…”
Section: Introductionmentioning
confidence: 99%