Dual-porosity poroelastic modeling of generalized plane strain

International Journal of Rock Mechanics and Mining Sciences

Volumn 36, Issue 8, 1999, Pages 1087-1094

  Bai, M ^a   Abousleiman, Y ^b   Cui, L ^a   Zhang, J ^a  

^a UNIVERSITY OF OKLAHOMA   (United States)

^b LEBANESE AMERICAN UNIVERSITY   (Lebanon)

Author keywords

[No Author keywords available]

Indexed keywords

COMPUTER SIMULATION; CONTINUUM MECHANICS; FINITE ELEMENT METHOD; FRACTURE MECHANICS; MATHEMATICAL MODELS; MECHANICAL PERMEABILITY; POROSITY; PRESSURE DISTRIBUTION; STIFFNESS; STRAIN RATE;

DUAL-POROSITY POROELASTIC MODELS; GENERALIZED PLANE STRAIN (GPS); MULTI-PERMEABILITY POROELASTIC MEDIA;

ROCK MECHANICS;

DUAL POROSITY; MODELING; POROELASTICITY; STRAIN ANALYSIS;

EID: 0033511237     PISSN: 01489062     EISSN: None     Source Type: Journal    
DOI: 10.1016/S1365-1609(99)00065-9     Document Type: Article

References (22)

1. Saada AS. Elasticity: theory and application. New York: Pergamon Press, 1974.
2. Lekhnitskii SG. Theory of elasticity of an anisotropic body. Moscow: Mir, 1981.
3. Amadei B. Rock anisotropy and the theory of stress measurements. Springer, 1983.
4. Brady BGH, Bray JW. The boundary element method for determining stress and displacements around long opening in a triaxial stress field. Int J Rock Mech Min Sci Geomech Abstr 1978;15:21-8.
5. Pande GN, Beer G, Williams JR. Numerical methods in rock mechanics. Wiley, 1990.
6. Biot MA. General theory of the three dimensional consolidation. J Appl Phys 1941;12:155-64.
7. Abousleiman Y, Cheng AH-D, Jiang C, Roegiers J-C. Poroviscoelastic analysis of borehole and cylinder problems. Acta Mech 1996;119:119-219.
8. Cui L, Kaliakin VN, Abousleiman Y, Cheng AH-D. Finite element formulation and application of poroelastic generalized plane strain problems. Int J Rock Mech Min Sci 1997;34(6):953-62.
9. Abousleiman Y, Cui L. Poroelastic solutions in transversely isotropic media for wellbore and cylinder. Int J Solids Struct 1998;35:4905-29.
10. Abousleiman Y, et al. Time-dependent coupled processes in wellbore design and stability: PBORE-3D. SPE 56759, Annual Technical Conference, Houston, 1999.
11. Aifantis EC. Introducing a multi-porous medium. Dev Mech 1977;37:265-96.
12. Wilson RK, Aifantis EC. On the theory of consolidation with double porosity. Int J Eng Sci 1982;20:1009-35.
13. Barenblatt GI, Zheltov IP, Kochina N. Basic concepts in the theory of seepage of homogeneous liquids in fissured rocks. Prikl Mat Mekh 1960;24:852-64.
14. Khaled MY, Beskos DE, Aifantis EC. On the theory of consolidation with double porosity. 3. A finite element formulation. Int J Num Anal Meth Geomech 1984;8:101-23.
15. Elsworth D, Bai M. Coupled flow-deformation response of dual porosity media. J Geotech Eng ASCE 1992;118:107-24.
16. Bai M, Elsworth D, Roegiers J-C. Multi-porosity/multi-permeability approach to the simulation of naturally fractured reservoirs. Water Resour Res 1993;29:1621-33.
17. Bai M, Roegiers J-C, Elsworth D. Poromechanical response of fractured-porous rock masses. J Pet Sci Eng 1995;13:155-68.
18. Bai M, Elsworth D, Roegiers J-C, Meng F. A three-dimensional dual-porosity poroelastic model. In: Proc. of CCMRI Int. Mining Tech'95, Beijing, China, 1995. p. 184-202.
19. Bai M, Elsworth D. Transient poroelastic response of porous media over a mining panel. J Eng Geol 1993;35:49-64.
20. Woodland DC. Borehole instability in the Western Canadian Overthrust Belt. SPE Drilling Eng 1990;5:27-33.
21. Cui L, Cheng AH-D, Abousleiman Y. Poroelastic solution for an inclined borehole. J Appl Mech Trans ASME 1997;64:32-8.
22. Detournay E, Cheng AH-D. Fundamentals of poroelasticity. In: Fairhurst C, editor. Comprehensive Rock Engineering, Vol. 2, 1993. p. 113-71 [Ch. 5].