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Fractures, Faults, and the Nonlinear RTM Dynamics of Sedimentary Basins

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Resource Recovery, Confinement, and Remediation of Environmental Hazards

Part of the book series: The IMA Volumes in Mathematics and its Applications ((IMA,volume 131))

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Abstract

A unique 3-D computer simulator is used to predict natural fracture network characteristics in the subsurface. The model is based on the numerical solution of rock deformation processes coupled to the myriad of other basin reaction, transport and mechanical (RTM) processes. The model integrates seismic, well log and surface geological data to arrive at a quantitative picture of the distribution of fractures, stress, petroleum and porosity, grain size and other textural information.

The core of the model is an incremental stress rheology that accounts far poroelasticity, nonlinear viscosity with yield/faulting, pressure solution and fracturing. In this way it couples mechanics to multi-phase flow and diagenesis (through their influence on effective stress and rock rheological properties). The model is fully 3-D in terms of the full range of fracture orientations and the tensorial nature of stress, deformation and permeability, as well as all conservation of mass, energy and momentum solvers. The model is fully dynamic as all rock properties (rheologie, multi-phase fluid transport, grain shape, etc.) are coevolved with the other variables.

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References

  • Berkowitz, B., 1995. Analysis of fracture network connectivity using percolation theory. Mathematical Geology 27:467–483.

    Google Scholar 

  • Berryman, J.G., 1980. Long-wavelength propagation in composite elastic media I. Spherical inclusions, J. Acoust. Soc. Am. 68: 1809–1819.

    Google Scholar 

  • Berryman, J.G., 1986. Effective medium approximation for elastic constants of porous solids with microscopic heterogeneity, J. Appl. Phys. 59: 1136–1140.

    Google Scholar 

  • Bour, O. and P. Davy, 1998. On the connectivity of three-dimensional fault networks. Water Resource Research 34: 2611–2622.

    Google Scholar 

  • Chen, M. M. Bai and J.-C. Roegiers, 1999. Permeability tensors of anisotropic fracture networks. Mathematical Geology 31: 355–373.

    Google Scholar 

  • Desai, C.S. and H.J. Siriwardane, 1984. Constitutive laws for engineering materials. Prentice-Hall, Inc., Englewoods Cliffs, New Jersey.

    Google Scholar 

  • Dewers, T. and P. Ortoleva, 1994a. Formation of stylolites, marl/limestone alternations, and dissolution (clay) seams by unstable chemical compaction of argillaceous carbonates. In Diagenesis, IV, Developments in Sedimentology 51, edited by K.H. Wolf and G.V. Chilingarian, 155–216. New York: Elsevier.

    Google Scholar 

  • Dewers, T. and P. Ortoleva, 1994b. Nonlinear dynamical aspects of deep basin hydrology: Fluid compartment formation and episodic fluid release. American Journal of Science 294: 713–755.

    Google Scholar 

  • Dieterich, J.H., 1979. Modeling of rock friction 1. experimental results and constitutive equations. Journal of Geophysical Research 84: 2161–2168.

    Google Scholar 

  • Fredrich, J.T. and B. Evans, 1992. Strength recovery along simulated faults by solution transfer processes. In 33rd U.S. Rock Mechanics Symposium, edited by J.R. Tillerson and W.R. Warersik, Balkema, Rotterdam, 121–130.

    Google Scholar 

  • Larson, K.W., D.W. Waples, H. Fu, and K. Kodama, 1993. Predicting tectonic fractures and fluid flow through fractures in basin modeling. In Basin Modeling: Advances and Applications, edited by A. G. Dore, NPF Special Publications 3, 373–383. Elsevier, Amsterdam: Norwegian Petroleum Society.

    Google Scholar 

  • Logan, J.M. and L.W. Teufel, The effect of normal stress on the real area of contact during frictional sliding of rocks. Pure and Applied Geophysics 124: 47l–486.

    Google Scholar 

  • Luo, X. and G. Vasseur, 1996. Geopressuring mechanism of organic matter cracking: numerical modeling. AAPG Bulletin 80: 856–873.

    Google Scholar 

  • Luo, X., G. Vasseur, A. Pouya, V. Lamoureux-Var, and A. Poliakov, 1998. Elastoplastic deformation of porous medium applied to the modeling of compaction at basin scale. Marine and Petroleum Geology 15: 145–162.

    Google Scholar 

  • Maubeuge, F. and I. Lerche, 1993. A north Indonesian basin: geo, thermal and hydrocarbon generation histories. Marine and Petroleum Geology 10: 231–245.

    Google Scholar 

  • Maubeuge, F. and I. Lerche, 1994. Geopressure evolution and hydrocarbon generation in a north Indonesian basin: two-dimensional quantitative modeling. Marine and Petroleum Geology 104: 104–115.

    Google Scholar 

  • Oda, M., 1982. Fabric tensor for discontinous geological materials. Soils and Foundations 22: 96–108.

    Google Scholar 

  • Oda, M., 1985. Permeability tensor for discontinous rock masses. Geotechnique 35: 483–495.

    Google Scholar 

  • Oda, M., 1986. An equivalent continuum model for coupled stress and fluid flow analysis in jointed rock masses. Water Resources Research 22: 1845–1856.

    Google Scholar 

  • Odling, N.E., 1992. Network properties of a two-dimensional natural fracture pattern. Pure and Applied Geophysics 138: 95–114.

    Google Scholar 

  • Ortoleva, P., ED., 1990. Self-organization in geological systems. Earth-Science Reviews 29(1–4).

    Google Scholar 

  • Ortoleva, P., 1992. Nonlinear chemical waves. New York: John Wiley and Sons.

    Google Scholar 

  • Ortoleva, P., 1994a. Geochemical self-organization. New York: Oxford University Press.

    Google Scholar 

  • Ortoleva, P., ED., 1994b. Basin compartments and seals. AAPG Memoir no. 61. Tulsa,Oklahoma: AAPG.

    Google Scholar 

  • Ortoleva, P., 1998. Basin compartment fundamentals, Topical Report (Project No. GRI-97/0097). Chicago: Gas Research Institute.

    Google Scholar 

  • Ozkan, G. and P. Ortoleva, 2000. Evolution of gouge grain size distribution: A markov model. Pure and Applied Geophysics 157: 10510–10525.

    Google Scholar 

  • Ozkan, G., K. Tuncay, and P. Ortoleva, 1998. Process-based fault seal/conduit prediction. In 1998 AAPG Annual Convention Abstracts (CD-ROM format), Salt Lake City, UT, May 17-28, 1998.

    Google Scholar 

  • Payne, D.F., K. Tuncay, A. Park, J. Comer, and P. Ortoleva, 2000. A reaction-transport-mechanical approach to modelling the interrelationships between gas generation, overpressuring, and fracturing-Implications for the Upper Cretaceous natural gas reservoirs of the Piceance Basin, Colorado. AAPG Bulletin 84: 545–565.

    Google Scholar 

  • Renard, F. and P. Ortoleva, 2001. Memory and the Self-Organizing Planet. In preparation.

    Google Scholar 

  • Rice, J.R., 1975. Continuum mechanics and thermodynamics of plasticity in relation to microscale deformation mechanisms. Constitutive equations in plasticity, edited by A. S. Argon, 23–79. Cambridge, MA: MIT Press.

    Google Scholar 

  • Rice, J.R. and J.C. Gu, 1983. Earthquake aftereffects and triggered seismic phenomena. Pure and Applied Geophysics 121: 187–219.

    Google Scholar 

  • Rice, J.R. and A. Ruina, 1983. Stability of steady frictional slipping. Journal of Applied Mechanics 50: 343–349.

    Google Scholar 

  • Roberts, S.J. and J.A. Nunn, 1995. Episodic fluid expulsion from geopressured sediments. Marine and Petroleum Geology 12: 195–204.

    Google Scholar 

  • Ruina, A., 1983. Slip instability and state variable friction laws. Journal of Geophysical Research 88: 10359–10370.

    Google Scholar 

  • Schneider, F., J.L. Potdevin, S. Wolf, and I. Faille, 1996. Mechanical and chemical compaction model for sedimentary basin simulators. Tectonophysics 263: 307–317.

    Google Scholar 

  • Sonnenthal, E. and P. Ortoleva, 1994. Numerical simulations of overpressured compartments in sedimentary basins. In Basin compartments and seals, AAPG Memoir no. 61, edited by P. Ortoleva, 403–416. Tulsa, Oklahoma: AAPG.

    Google Scholar 

  • Thomson, M.E. and S.R. Brown, 1991. The effect of anisotropic surface roughness on flow and transport in fractures. Journal of Geophysical Research 96: 21923–21932.

    Google Scholar 

  • Tse, S.T. and J.R. Rice, 1986. Crustal earthquake instability in relation to the depth variation of frictional slip properties. Journal of Geophysical Research 91: 9452–9472.

    Google Scholar 

  • Tuncay, K., A. Park, and P. Ortoleva, 2000a. Sedimentary basin deformation: An incremental stress approach. Tectonophysics 323: 77–104.

    Google Scholar 

  • Tuncay, K., A. Park, and P. Ortoleva, 2000b. A forward fracture model to predict fracture orientation and properties. Journal of Geophysical Research 105: 16719–16735.

    Google Scholar 

  • Tuncay, K. and P. Ortoleva, 2000. Salt tectonics as a self-organizing process: A three dimensional reaction, transport and mechanics model. Journal of Geophysical Research 106: 803–818.

    Google Scholar 

  • Tuncay, K., A. Khalil, and P. Ortoleva, 2000. Failure, memory and cyclic fault movement. Bulletin of Seismological Society of America 91: 538–552.

    Google Scholar 

  • Ungerer, P., J. Burrus, B. Doligez, P.Y. Chenet, and F. Bessis, 1990. Basin evaluation by integrated two-dimensional modeling of heat transfer, fluid flow, hydrocarbon generation, and migration. AAPG Bulletin 74: 309–335.

    Google Scholar 

  • Waite, M.E., S. Ge., H. Spetzler, and D.B. Bahr, 1998. The effect of surface geometry on fracture permeability: A case study using a sinusoidal fracture. Geophysical Research Letters 25: 813–816.

    Google Scholar 

  • Wang, C. and X. Xie, 1998. Hydrofracturing and episodic fluid flow in shale-rich basins-A numerical study. AAPG Bulletin 82: 1857–1869.

    Google Scholar 

  • Zienkiewicz, O.C. and I.C. Cormeau, 1974. Visco-plasticity and creep in elastic solids—A unified numerical solution approach. International Journal for Numerical Methods for Engineering, 8: 821–845.

    Google Scholar 

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Tuncay, K., Park, A., Ortoleva, P. (2002). Fractures, Faults, and the Nonlinear RTM Dynamics of Sedimentary Basins. In: Chadam, J., Cunningham, A., Ewing, R.E., Ortoleva, P., Wheeler, M.F. (eds) Resource Recovery, Confinement, and Remediation of Environmental Hazards. The IMA Volumes in Mathematics and its Applications, vol 131. Springer, New York, NY. https://doi.org/10.1007/978-1-4613-0037-3_8

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  • DOI: https://doi.org/10.1007/978-1-4613-0037-3_8

  • Publisher Name: Springer, New York, NY

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