DocumentCode :
1879551
Title :
Mathematical Model of Fluid Exchange between Reservoirs and Hydraulic Fractures and Its Application
Author :
Shen Rui ; Xiong Wei
Author_Institution :
Inst. of Porous Flow & Fluid Mech., Chinese Acad. of Sci., Langfang, China
fYear :
2010
fDate :
10-12 Dec. 2010
Firstpage :
1
Lastpage :
4
Abstract :
Hydraulic fractured wells are commonly applied to low permeability reservoir development. The numerical model of fractured wells flowing in reservoirs was established to describe the law of the fluid exchange. The 2-D reservoir model and the 1-D fracture model coupled to a whole by the coefficient of the fluid exchange. And the numerical model was solved by the finite difference method. For the reservoir whose permeability is 1 × 10-3 μm2 and the flow conductivity of hydraulic fractures is 1 D.cm, the drainage capacity of fractures is lower than fluid supply capacity of reservoirs. While the reservoir permeability is 1 mD and the flow conductivity of hydraulic fractures is 10 D.cm, the drainage capacity of fractures is equivalent with the fluid supply capacity of reservoirs. With the increase of the flow conductivity of hydraulic fractures, the cumulative productions of fractured wells increase. But with the conductivity increases to a value, the increasing range of cumulative productions is not significant. Therefore, for the reservoir of certain a permeability, there is a economical range of fracture conductivity.
Keywords :
finite difference methods; fracture; hydraulic systems; reservoirs; 1D fracture model; 2D reservoir model; drainage capacity; finite difference method; flow conductivity; fluid exchange; fluid supply capacity; fracture conductivity; hydraulic fractured well; low permeability reservoir; reservoir permeability; Conductivity; Fluids; Mathematical model; Numerical models; Permeability; Production; Reservoirs;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Computational Intelligence and Software Engineering (CiSE), 2010 International Conference on
Conference_Location :
Wuhan
Print_ISBN :
978-1-4244-5391-7
Electronic_ISBN :
978-1-4244-5392-4
Type :
conf
DOI :
10.1109/CISE.2010.5677144
Filename :
5677144
Link To Document :
بازگشت