Methodology of fast transmissibility determination for medium-scale fractures systems

ECMOR 2006 - 10th European Conference on the Mathematics of Oil Recovery

Volumn , Issue , 2006, Pages

  Vitel, S ^a  

^a Rue Doyen M Roubault   (France)

Author keywords

[No Author keywords available]

Indexed keywords

COMPLEX NETWORKS; COMPUTATION THEORY; COMPUTER SYSTEM RECOVERY; ELECTRIC POWER TRANSMISSION NETWORKS; PETROLEUM RESERVOIRS;

CALCULATION PROCESS; CONTINUUM APPROXIMATION; DISCRETE FRACTURE NETWORK; DISCRETE MODELING; FRACTURE GEOMETRIES; FRACTURED RESERVOIR; NATURALLY FRACTURED RESERVOIRS; SATURATION PROPERTIES;

FRACTURE;

EID: 85089110303     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.3997/2214-4609.201402535     Document Type: Conference Paper

References (11)

1. Adler P. M., Bogdanov I. I., Mourzenko V. V., and Thovert J.-F. [2002]. Two-phase flow through fractured porous media. In 8th European Conference on the Mathematics of Oil Recovery, Freiberg, Germany.
2. Bourbiaux B., Basquet R., Cacas M.-C., Daniel J.-M., and Sarda S. [2002]. An integrated workflow to account for multi-scale fractures in reservoir simulation models: Implementaion and benefits. In 10th Abu Dhabi International Petroleum Exhibition and Conference, Abu Dhabi, U.A.E.
3. Gedler G., Buitrago S., and Reyes J. [2002]. Methodology for permeability tensor determination in naturally fractured reservoirs. In 8th European Conference on Mathematics of Oil Recovery, Freiberg, Germany.
4. Karimi-Fard M., Durlofsky L. J., and Aziz K. [2004]. An efficient discrete-fracture model applicable for general-purpose reservoir simulators. SPE Journal, 227-236.
5. King P. R. [1989]. The use of renormalization for calculating effective permeability. Transport in Porous Media, 4:37-58.
6. Lee S. H., Lough M. F., and Jensen C. L. [2001]. Hierarchical modeling of flow in naturally fractured formations with multiple length scales. Water Resources Research, 37:443-455.
7. Lough M. F., Lee S. H., and Kamath J. [1998]. An efficient boundary integral formulation for flow through fractured porous media. Journal of Computational Physics, 143:462-483.
8. Macé L. [2005]. Fast generation of 3D discrete fracture networks in respect of geology. In 25th Gocad Meeting, Nancy, France.
9. Mauss J. [1998]. Local analysis of linear networks by aggregation of characteristic lines. In 9th International Workshop on Principles of Diagnosis, Sea Crest Resort, MA, U.S.A.
10. Sarda S., Jeannin L., and Bourbiaux B. [2001]. Hydraulic characterization of fractured reservoirs: Simulation on discrete fracture models. In SPE Reservoir Simulation Symposium, Houston, Texas, U.S.A.
11. Vitel S. and Mallet J.-L. [2005]. A generic network model for flow grids. In 25th Gocad Meeting, Nancy, France.