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References

Published online by Cambridge University Press:  05 July 2016

Donald Wyman Vasco
Affiliation:
University of California, Berkeley
Akhil Datta-Gupta
Affiliation:
Texas A & M University
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Subsurface Fluid Flow and Imaging
With Applications for Hydrology, Reservoir Engineering, and Geophysics
, pp. 336 - 348
Publisher: Cambridge University Press
Print publication year: 2016

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References

Abbaszadeh, D. M., and Brigham, W. E. 1984. Analysis of well-to-well tracer flow to determine reservoir layering. Journal of Petroleum Technology, 36, 1753–1762.Google Scholar
Abramowitz, M., and Stegun, I. A. 1972. Handbook of Mathematical Functions. NewYork: Dover Publications Inc.
Ajo-Franklin, J., Daley, T., Butler-Veytia, B., Peterson, J., Wu, Y., Kelly, B., and Hubbard, S. 2011. SEG-2011-3727. Multi-level continuous active source seismic monitoring (ML-CASSM): Mapping shallow hydrofracture evolution at a TCE contaminated site. Society of Exploration Geophysics Annual Meeting. San Antonio, Texas.
Aki, K., and Richards, P. G. 1980a. Quantitative Seismology. San Francisco:W. H. Freeman and Sons.
Aki, K., and Richards, P. G. 1980b. Quantitative Seismology. San Francisco:W. H. Freeman and Company.
Anile, A. M., Hunter, J. K., Pantano, P., and Russo, G. 1993. Ray Methods for Nonlinear Waves in Fluids and Plasmas. Essex: Longman Scientific and Technical.
Annable, M., Rao, P., Hatfield, K., Graham, W., Wood, A., and Enfield, C. 1998. Partitioning tracers for measuring residual NAPL: Field-scale test results. Journal of Environmental Engineering, 124, 498–503.Google Scholar
Aster, R. C., Borchers, B., and Thurber, C. 2013. Parameter Estimation and Inverse Problems. San Diego: Academic Press.
Auriault, J. L. 1980. Dynamic behavior of a porous medium saturated by a Newtonian fluid. International Journal of Engineering Science, 18, 775–785.Google Scholar
Auriault, J. L., Moyne, C., and Amaral Souto, H. P. 2010. On the asymmetry of the dispersion tensor in porous media. Transport in Porous Media, 85, 771–783.Google Scholar
Aziz, K., and Settari, A. 1979. Petroleum Reservoir Simulation. Amsterdam: Elsevier.
Backus, G. E., and Mulcahy, M. 1976. Moment tensors and other phenomenological descriptions of seismic sources I- Continuous displacements. Geophysical Journal of the Royal Astronomical Society, 46, 341–371.Google Scholar
Barenblatt, G. I. 1979. Similarity, Self-Similarity, and Intermediate Asymptotics. NewYork: Consultants Bureau.
Bear, J. 1961. On the tensor form of dispersion in porous media. Journal of Geophysical Research, 66, 1185–1197.Google Scholar
Bear, J. 1972. Dynamics of Fluids in Porous Media. New York: Dover Publications.
Bear, J., Corapcioglu, M. Y., and Balakrishna, J. 1984. Modeling of centrifugal filtration in unsaturated deformable porous media. Advances in Water Resources, 7, 150–167.Google Scholar
Behrens, R., Condon, P., Haworth, W., Bergeron, M., Wang, Z., and Ecker, C. 2002. 4D seismic monitoring of water influx at bay marchand: The practical use of 4D in an imperfect world. SPE Reservoir Evaluation and Engineering, 5, 410–420.Google Scholar
Bell, J. B., Trangenstein, J. A., and Shubin, G. R. 1986. Conservation laws of mixed type describing three-phase flow in porous media. SIAM Journal on Applied Mathematics, 46, 1000–1017.Google Scholar
Belytschko, T., Liu, W. K., Moran, B., and Elkhodary, K. I. 2014. Nonlinear Finite Elements for Continua and Structures. West Sussex: Wiley and Sons.
Benamou, J. D. 1996. Big ray tracing: Multivalued travel time field computation using viscosity solutions of the eikonal equation. Journal of Computational Physics, 128, 463–474.Google Scholar
Bender, C.M., and Orszag, S. A. 1978. Advanced Mathematical Methods for Scientists and Engineers. New York: McGraw-Hill Book Company.
Berryman, J. G. 1986. Effective medium approximation for elastic constants of porous solids with microscopic heterogeneity. Journal of Applied Physics, 59, 1136–1140.Google Scholar
Berryman, J. G. 1995. Mixture theory for rock properties. In: Ahrens, T. J. (ed), Rock Physics and Phase Relations. Washington, D. C.: American Geophysical Union.
Berryman, J. G., and Milton, G. W. 1991. Exact results for generalized Gassmann's equations in composite porous media with two constituents. Geophysics, 56, 1950–1960.Google Scholar
Berryman, J. G., Thigpen, L., and Chin, R. C. Y. 1988. Bulk elastic wave propagation in partially saturated porous solids. Journal of the Acoustical Society of America, 84, 360–373.Google Scholar
Bertrand, A., Folstad, P. G., Lyngnes, B., Buizard, S., Hoeber, H., Pham, N., PS, De, and Grandiierrepont, . 2014. Ekofisk life-of-field seismic: Operations and 4D processing. The Leading Edge, 33, 142–148.Google Scholar
Biot, M. A. 1941. General theory of three-dimensional consolidation. Journal of Applied Physics, 12, 155–164.Google Scholar
Biot, M. A. 1956a. Theory of propagation of elastic waves in a fluid-saturated porous solid. I. Low-frequency range. Journal of the Acoustical Society of America, 28, 168–178.Google Scholar
Biot, M. A. 1956b. Theory of propagation of elastic waves in a fluid-saturated porous solid. II. Higher-frequency range. Journal of the Acoustical Society of America, 28, 179–1191.Google Scholar
Biot, M. A. 1962a. Generalized theory of acoustic propagation in porous dissipative media. Journal of the Acoustical Society of America, 34, 1254–1264.Google Scholar
Biot, M. A. 1962b. Mechanics of deformation and acoustic propagation in porous media. Journal of Applied Physics, 33, 1482–1498.Google Scholar
Bishop, A. W., and Blight, G. E. 1963. Some aspects of effective stress in saturated and partially saturated soils. Geotechnique, 13, 177–197.Google Scholar
Bracewell, R. N. 2000. The Fourier Transform and Its Applications. Boston: McGraw-Hill Book Company.
Bratvedt, F., Gimse, T., and Tegnander, C. 1996. Streamline computations for porous media flow including gravity. Transport in Porous Media, 25, 63–78.Google Scholar
Brauchler, R., Hu, R., Vogt, T., Al-Halbouni, D., Heinrichs, T., Ptak, T., and Sauter, M. 2010. Cross-well slug interference tests: An effective characterization method for resolving aquifer heterogeneity. Journal of Hydrology, 384, 33–45.Google Scholar
Bruining, H., Darwish, M., and Rijnks, A. 2012. Computation of the longitudinal and transverse dispersion coefficients in an adsorbing porous medium using homogenization. Transport in Porous Media, 91, 833–859.Google Scholar
Buckley, S. E., and Leverett, M. C. 1942. Mechanism of fluid displacement in sands. Transactions of the American Society of Mechanical Engineers, 146, 107–116.Google Scholar
Burridge, R., and Keller, J. B. 1981. Poroelasticity equations derived from microstructure. Journal of the Acoustical Society of America, 70, 1140–1146.Google Scholar
Butler, J. J., Garnett, E., and Healey, J. M. 2003. Analysis of slug test in formations of high hydraulic conductivity. Groundwater, 41, 620–630.Google Scholar
Calvert, R. 2005. Insights and methods for 4D reservoir monitoring and characterization. Distinguished Instructor Short Course 8: EAGE/SEG.
Carbonell, H. B. G., and Whitaker, S. 1983. Dispersion in pulsed systems - II Theoretical developments for passive dispersion in porous media. Chemical Engineering Science, 38, 1795–1802.Google Scholar
Carcione, J. M., Morency, C., and Santos, J. E. 2010. Computational poroelasticity – A review. Geophysics, 75, A229–A243.Google Scholar
Chapman, C. H. 2004. Fundamentals of Seismic Wave Propagation. Cambridge: Cambridge University Press.
Charlaix, E., Kushnick, A. P., and Stokes, J. P. 1988. Experimental study of dynamic permeability in porous media. Physical Review Letters, 61, 1595–1598.Google Scholar
Chen, Z. X. 1988. Some invariant solutions to two-phase fluid displacement problems including capillary effects. SPE Reservoir Engineering, 30, 691–700.Google Scholar
Cheng, H., Datta-Gupta, A., and He, Z. 2005. A comparison of travel-time and amplitude inversion for scale production data integration into geologic models: Sensitivity, nonlinearity, and practical implications. SPE Journal, 10, 75–90.Google Scholar
Chorin, A. J., and Marsden, J. E. 1993. A Mathematical Introduction to Fluid Mechanics. Berlin: Springer-Verlag.
Cleary, R. W., and Ungs, M. J. 1978. Groundwater pollution and hydrology, mathematical models, and computer programs. Water Resources Program Report, 78, 1–34.Google Scholar
Cole, J. D. 1951. On a quasilinear parabolic equation occurring in aerodynamics. Quarterly of Applied Mathematics, 9, 225–236.Google Scholar
Cole, J. D., and Kevorkian, J. 1963. Uniformly valid asymptotic approximations for certain nonlinear differential equations. Pages 113–120 of: Nonlinear Differential Equations and Nonlinear Mechanics. New York: Academic Press.
Courant, R., and Friedrichs, K. O. 1948. Supersonic Flow and Shock Waves. New York: Interscience Publishers.
Courant, R., and Hilbert, D. 1962a. Methods of Mathematical Physics. New York: John Wiley and Sons.
Courant, R., and Hilbert, D. 1962b. Methods of Mathematical Physics. New York: Interscience.
Coussy, O. 2010. Mechanics and Physics of Porous Solids. Chichester: John Wiley and Sons.
Crandall, M. G., and Lions, P. 1983. Viscosity solutions of Hamilton-Jacobi equations. Transactions of the American Mathematical Society, 277, 1–43.Google Scholar
Crandall, M. G., and Majda, A. 1980. Monotone difference approximations for scalar conservation laws. Mathematics of Computation, 34, 1–21.Google Scholar
Crandall, M. G., Evans, L. C., and Lions, P. 1984. Some properties of viscosity solutions of Hamilton-Jacobi equations. Transactions of the American Mathematical Society, 282, 487–502.Google Scholar
Crane, M. J., and Blunt, M. J. 1999. Streamline-based simulation of solute transport. Water Resources Research, 35, 3061–3078.Google Scholar
Crank, J. 1975. The Mathematics of Diffusion. London: Oxford University Press.
Dafermos, C. M. 1972. Polygonal approximation of solutions of the initial value problem for a conservation law. Journal of Mathematical Analysis and Applications, 38, 33–41.Google Scholar
Dafermos, C. M. 2000. Hyperbolic Conservation Laws in Continuum Physics. New York: Springer.
Dagan, G. 1982. Stochastic modeling of groundwater flow by unconditional and conditional probabilities, 2, The solute transport. Water Resources Research, 18, 835–848.Google Scholar
Daley, T. M., Ajo-Franklin, J. B., and Doughty, C. 2011. Constraining the reservoir model of an injected CO2 plume with crosswell CASSM at the Frio-II brine pilot. International Journal of Greenhouse Gas Control, 5, 1022–1030.Google Scholar
Datta-Gupta, A., and King, M. J. 1995. A semianalytic approach to tracer flow modeling in heterogeneous permeable media. Advances in Water Resources, 18, 9–24.Google Scholar
Datta-Gupta, A., and King, M. J. 2007. Streamline Simulation: Theory and Practice. Richardson, Texas: Society of Petroleum Engineers.
Datta-Gupta, A., Yoon, S., Vasco, D. W., and Pope, G. A. 2002. Inverse modeling of partitioning interwell tracer tests: A streamline approach. Water Resources Research, 38(6), 1–15.Google Scholar
Davis, H. F. 1967. Introduction to Vector Analysis. Boston, Massachuetts: Allyn and Bacon.
de Boer, R. 2000. Theory of Porous Media. Berlin: Springer.
de Josselin de Jong, G. 1958. Longitudinal and transverse diffusion in granular deposits. Transactions of the American Geophysical Union, 39, 67–74.Google Scholar
de Marsily, G. 1986. Quantitative Hydrogeology. San Diego: Academic Press.
Debnath, L. 2005. Nonlinear Partial Differential Equations for Scientists and Engineers. Boston: Birkhauser.
Deschamps, T., and Chen, L. D. 2001. Fast extraction of minimal paths in 3D images and applications to virtual endoscopy. Medical Image Analysis, 5, 281–299.Google Scholar
Dingle, R. B. 1973. Asymptotic Expansions: Their Derivation and Interpretation. London: Academic Press.
Dorny, C. N. 1983. A Vector Space Approach toModels and Optimization. Malabar, Florida: Robert E. Krieger Publishing Company.
Drumheller, D. S. 1978. Theoretical treatment of a porous solid using mixture theory. International Journal of Solids and Structures, 14, 441–456.Google Scholar
Drumheller, D. S. 1998. Introduction to Wave Propagation in Nonlinear Fluids and Solids. Cambridge: Cambridge University Press.
Dutta, N. C., and Ode, H. 1979a. Attenuation and dispersion of compressional waves in fluid-filled porous rocks with partial gas saturation (White model) – Part I: Biot theory. Geophysics, 44, 1777–1788.Google Scholar
Dutta, N. C., and Ode, H. 1979b. Attenuation and dispersion of compressional waves in fluid-filled porous rocks with partial gas saturation (White model) – Part II: Results. Geophysics, 44, 789–805.CrossRefGoogle Scholar
Dvorkin, J., Mavko, G., and Nur, A. 1995. Squirt flow in fully saturated rocks. Geophysics, 60, 97–107.Google Scholar
Erdélyi, A. 1956. Asymptotic Expansions. New York: Dover Publications Inc.
Euler, L. 1754. De seriebus divergentibus. Novi Commentarii Acad. Sci. Petropolitanae, 5, 205–237.Google Scholar
Falls, A. H., and Schulte, W. M. 1992. Features of three component, three phase displacement in porous media. SPE Reservoir Engineering, 7, 426–432.Google Scholar
Faucette, W. J. 1996. A geometric interpretation of the solution of the general quartic polynomial:. The American Mathematical Monthly, 103, 51–57.Google Scholar
Ferretti, A. 2014. Satellite InSAR Data: Reservoir Monitoring from Space. Netherlands: European Association of Geoscientists and Engineers.
Fick, A. 1855. Ueber Diffusion. Annalen der Physik und Chemie von J. C. Pogendorff, 94, 59–86.Google Scholar
Fletcher, R. 2000. Practical Methods of Optimization. Cornwall: John Wiley and Sons.
Fokas, A. S., and Yortsos, Y. C. 1982. On the exactly solvable equation occurring in two-phase flow in porous media. SIAM J. Appl. Math, 42, 318–332.Google Scholar
Formal, S., and Sethian, J. A. 2002. Fast-phase space computation of multiple arrivals. Proceedings of the National Academy of Sciences, 99, 7329–7334.Google Scholar
Fourier, J. B. 1822. Theorie Analytique de la Chaleur. New York: Dover Publications, English translation by A., Freeman (1955).
Frenkel, J. 1944. On the theory of seismic and seismoelectric phenomena in a moist soil. Journal of Physics, 8(September), 879–887.Google Scholar
Fujita, Y., Datta-Gupta, A., and King, M. J. 2015. A comprehensive reservoir simulator for unconventional reservoirs based on the Fast Marching Method and diffusive time of flight. SPE 173269 In: Proceedings of Society of Petroleum Engineers Reservoir Simulation Symposium. Society of Petroleum Engineers, Houston, Texas. SPE Journal 2016. http://dx.doi.org/10.2118/173269-PA.CrossRef
Fung, Y. C. 1969. A First Course in Continuum Mechanics. New Jersy: Prentice-Hall.
Gardner, C. S., and Morikawa, G. K. 1960. Similarity in the asymptotic behavior of collision-free hydromagnetic waves and water waves. Courant Institute of Mathematical Sciences, 9082, 1–30.Google Scholar
Garg, S. K. 1971. Wave propagation effects in a fluid-saturated porous solid. Journal of Geophysical Research, 76, 7947–7962.Google Scholar
Garg, S. K., and Nayfeh, A. H. 1986. Compressional wave propagation in liquid and/or gas saturated elastic porous media. Journal of Applied Physics, 60, 3045–3055.Google Scholar
Gassmann, F. 1951a. Elastic waves through a packing of spheres. Geophysics, 16, 673–685.Google Scholar
Gassmann, F. 1951b. Ueber die elastizitat poroser medien. Viertel. Naturforsch. Ges. Zurich, 96, 1–23.Google Scholar
Gelhar, L. W., and Axness, C. L. 1983. Three-dimensional stochastic analysis of macrodispersion in aquifers. Water Resources Research, 19, 161–180.Google Scholar
Gelhar, L. W., Gutjahr, A. L., and Naff, R. L. 1979. Stochastic analysis of macrodispersion in a stratified aquifer. Water Resources Research, 15, 1387–1397.Google Scholar
Gautier, Y., Noetinger, B., and Roggero, F. 2001. History matching using a streamline-based approach and exact sensitivity coefficients. SPE 716626 In: Proceedings of the Society of Petroleum Engineers Annual Technical Conference and Exhibition, New Orleans, Louisiana.
Gibson-Poole, C. M., and Raikes, S. 2010. Enhanced understanding of CO2 storage at Krechba from 3D seismic. Pages 10–13 of: Proceedings of the 9th Annual Conference on Carbon Capture and Sequestration. Pittsburgh, May, 2010: Pennsylvania.
Gill, P. E., Murray, W., and Wright, M. H. 1982. Practical Optimization. New York: Academic Press.
Godunov, S. K. 1959. Finite difference method for numerical computation of discontinuous solutions of the equations of fluid dynamics. Matematicheskii Sbornik, 47, 271–306.Google Scholar
Goldstein, H. 1950. Classical Mechanics. Reading, MA: Addison-Wesley.
Golub, G. H., and Van Loan, C. F. 1989. Matrix Computations. Baltimore: The John Hopkins University Press.
Gradshteyn, I. S., and Ryzhik, I. M. 1965. Tables of Integrals, Series, and Products. New York: Academic Press.
Green, A. E., and Naghdi, P. M. 1965. A dynamical theory of interacting continua. International Journal of Engineering Science, 3, 231–341.Google Scholar
Guzman, R. E., and Fayers, F. J. 1997. Solutions to the three-phase Buckley-Leverett problem. SPE Journal, 2, 301–311.Google Scholar
Hanyga, A., and Seredynska, M. 1999. Some effects of the memory kernel singularity on wave propagation and inversion in poroelastic media Forward problems – I. Geophysical Journal International, 137, 319–335.Google Scholar
Hart, R. D. and St. John, C. M. 1986. Formulation of a fully coupled thermal-mechanicalfluid flow model for nonlinear geologic systems. International Journal of Rock Mechanics and Mining Sciences and Geomechanics Abstracts, 23(3), 213–224.Google Scholar
Harten, A. 1983. High resolution schemes for hyperbolic conservation laws. Journal of Computational Physics, 49, 357–393.Google Scholar
Harten, A., and Osher, S. 1987. Uniformly high-order accurate nonoscillatory schemes I. SIAM Journal on Numerical Analysis, 24, 279–309.Google Scholar
He, Z., Yoon, S., Datta-Gupta, A. 2002. Streamline-based production data integration under changing field conditions. SPE Journal, 7(4), 423–436.Google Scholar
Helfferich, F. G. 1981. Theory of multicomponent, multiphase displacement in porous media. SPE Journal, 21, 51–62.Google Scholar
Hohl, D., Jimenez, E., and Datta-Gupta, A. 2006. Field experiences with history matching an offshore turbidite reservoir using inverse modeling. SPE 101983 In: Proceedings of the SPE Annual Technical Conference and Exhibition. San Antonio, Texas.
Holden, H., and Risebro, N. H. 2002. Front Tracking for Hyperbolic Conservation Laws. New York: Springer-Verlag.
Holden, H., Holden, L., and Hoegh-Krohn, R. 1988. A numerical method for first order nonlinear scalar conservation laws in one-dimension. Computers and Mathematics with Applications, 15, 595–602.Google Scholar
Hopf, E. 1950. The partial differential equatio. Communications on Pure and Applied Mathematics, 3, 201–230.Google Scholar
Huang, X., Meister, L., and Workman, R. 1998. Improving production history matching using time-lapse seismic data. The Leading Edge, 17, 1430–1433.Google Scholar
Hubbert, M. K. 1940. The theory of ground-water motion. The Journal of Geology, 48(8), 785–944.Google Scholar
Jaeger, J. C., Cook, N. G. W., and Zimmerman, R. W. 2007. Fundamentals of Rock Mechanics. Oxford: Blackwell Publishing.
Javandel, I., Doughty, C., and Tsang, C. F. 1984. Groundwater Transport: Handbook of Models. Washington, D. C.: American Geophysical Union Monograph.
Jeffrey, A., and Kawahara, T. 1982. Asymptotic Methods in Nonlinear Wave Theory. Boston: Pitman Advanced Publishing Program.
Jin, M., Delshad, M., Varadrajan, D., McKinney, D., Pope, G. A., Sepehrnoori, K., Tilburg, C. E., and Jackson, R. E. 1995. Estimation and remediation performance assessment of subsurface nonaqueous phase liquids. Water Resources Research, 31, 1201–1211.Google Scholar
Johnson, D. L. 2001. Theory of frequency dependent acoustics in patchy-saturated porous media. Journal of the Acoustical Society of America, 110, 682–694.Google Scholar
Johnson, D. L., Koplik, J., and Dashen, R. 1987. Theory of dynamic permeability and tortuosity in fluid-saturated porous media. Journal of Fluid Mechanics, 176, 379–402.Google Scholar
Juanes, R., and Patzek, T. W. 2004. Analytical solution to the Riemann problem of threephase flow in porous media. Transport in Porous Media, 55, 47–70.Google Scholar
Kam, D., and Datta-Gupta, A. 2016. Streamline-based Transport Tomography With Distributed Water Arrival Times, SPE Reservoir Evaluation and Engineering, http://dx.doi.org/10.2118/169105-PA.CrossRef
Karasaki, K., Long, J., and Witherspoon, P. 1988. Analytical models of slug tests. Water Resources Research, 24, 115–126.Google Scholar
Karpman, V. I. 1975. Non-Linear Waves in Dispersive Media. Oxford: Pergamon Press.
Keller, J. B. 1954. Geometrical acoustics I. The theory of weak shock waves. Journal of Applied Physics, 25, 938–947.Google Scholar
Keller, J. B. 1977. Effective behavior of heterogeneous media. Pages 213–224 of: Landman, U. (ed), Statistical Mechanics and Statistical Methods in Theory and Applications. New York. 23: Plenum.
Kevorkian, J., and Cole, J. D. 1996. Multiple Scale and Singular Perturbation Methods. New York: Springer-Verlag.
Kim, J. U., Datta-Gupta, A., Jimenez, E., and Hohl, D. 2010. A dual scale approach to production data integration into high resolution geologic models. Journal of Petroleum Science and Engineering, 71, 147–159.Google Scholar
King, M. J., and Datta-Gupta, A. 1998. Streamline simulation: A current perspective. In Situ, 22, 91–140.Google Scholar
Kline, M., and Kay, I. W. 1965. Electromagnetics Theory and Geometrical Optics. New York: Interscience Publishers.
Koch, D. L., and Brady, J. F. 1987. The symmetry properties of the effective diffusivity tensor in anisotropic porous media. Physics of Fluids, 30, 642–650.Google Scholar
Kosten, C. W., and Zwikker, C. 1941. Extended theory of the absorption of sound by compressible wall-coverings. Physica, 8, 968–978.Google Scholar
Kravtsov, Y. A., and Orlov, Y. I. 1990. Geometrical Optics of Inhomogeneous Media. Berlin: Springer-Verlag.
Lake, L. W. 1989. Enhanced Oil Recovery. Englewook: Prentice Hall.
Lanczos, C. 1962. The Variational Principles of Mechanics. New York: Dover Publications.
Landro, M. 2001. Discrimination between pressure and fluid saturation changes from timelapse seismic data. Geophysics, 66, 836–844.Google Scholar
Lawson, C. L., and Hanson, R. J. 1974. Solving Least Squares Problems. Englewood Cliffs, New Jersey: Prentice-Hall.
Le Veque, R. J. 1990. Numerical Methods for Conservation Laws. Basel: Birkhauser- Verlag.
Lee, W. J. 1982. Well Testing. Richardson, Texas: Society of Petroleum Engineers.
Levy, T. 1979. Propagation of waves in a fluid-saturated porous elastic solid. International Journal of Engineering Science, 17, 1005–1014.Google Scholar
Lie, K. a., and Juanes, R. 2005. A front-tracking method for the simulation of three-phase flow in porous media. Computational Geosciences, 9, 29–59.Google Scholar
Lighthill, M. J. 1958. The Fourier Transform and Generalized Functions. Cambridge: Cambridge Tracts on Mechanics and Applied Mathematics.
Lindstedt, A. 1883. Beitrag zur Integration der Differentialgleichungen der Storungsteorie. Mémoires de l'Académie impériale des sciences de St. Pétersbourg, 31(4).Google Scholar
Liu, Y., and Si, B. C. 2008. Analytic modeling of one-dimensional diffusion in layered systems with position-dependent diffusion coefficients. Advances in Water Resources, 31, 251–268.Google Scholar
Lo, W. C., Sposito, G., and Majer, E. 2002. Immiscible two-phase fluid flows in deformable porous media. Advances in Water Resources, 25, 1105–1117.Google Scholar
Logan, J. D. 2008. An Introduction to Nonlinear Partial Differential Equations. Hoboken: John Wiley and Sons.
Ludwig, J. B. 1966. Uniform asymptotic expansions at a caustic. Communications in Pure and Applied Mathematics, 19, 215–250.Google Scholar
Luenberger, D. G. 1973. Introduction to Linear and Nonlinear Programming. Reading Massachusetts: Addison-Wesley.
Luke, J. C. 1966. A perturbation method for nonlinear dispersive wave problems. Proceedings of the Royal Society of London A: Mathematical, Physical and Engineering Sciences. 292(1430), 403–412.CrossRefGoogle Scholar
Luneburg, R. K. 1966. Mathematical Theory of Optics. Berkeley: University of California Press.
Ma, X., Al-Harbi, M., Datta-Gupta, A., and Efendiev, Y. 2008. An efficient two-stage sampling method for uncertainty quantification in history matching geological models. SPE Journal, 3(1), 77–87.Google Scholar
MacBeth, C., and Al-Maskeri, Y. 2006. Extraction of permeability from time-lapse seismic data. Geophysical Prospecting, 54, 333–349.Google Scholar
MacNeal, R. H. 1953. An asymmetric finite difference network. Quarterly of Applied Mathematics, 2, 295–310.Google Scholar
Marsden, J. E., and Tromba, A. J. 1976. Vector Calculus. San Francisco: W. H. Freeman and Company.
Maslov, V. P., and Omel'yanov, G. A. 2001. Geometric Asymptotics for Nonlinear PDE. I. Providence: American Mathematical Society.
Masson, Y. J., and Pride, S. R. 2007. Poroelastic finite difference modeling of seismic attenuation and dispersion due to mesoscopic-scale heterogeneity. Journal of Geophysical Research, 112, 1–17.Google Scholar
Masson, Y. J., and Pride, S. R. 2010. Finite-difference modeling of Biot's poroelastic equations across all frequencies. Geophysics, 75, N33–N41.
Masson, Y. J., and Pride, S. R. 2011. Seismic attenuation due to patchy saturation. Journal of Geophysical Research, 116, 1–17.Google Scholar
Masson, Y. J., Pride, S. R., and Kihei, K. T. 2006. Finite difference modeling of Biot's poroelastic equations at seismic frequencies. Journal of Geophysical Research, 111, 1–13.Google Scholar
Mavko, G., and Nur, A. 1975. Melt squirt in the asthenosphere. Journal of Geophysical Research, 80, 1444–1448.Google Scholar
Mavko, G., and Nur, A. 1979. Wave attenuation in partially saturated rocks. Geophysics, 44, 161–178.Google Scholar
Mavko, G., Mukerji, T., and Dvorkin, J. 1998. The Rock Physics Handbook: Tools for Seismic Analysis in Porous Media. Cambridge: Cambridge University Press.
McWhorter, D. B. 1971. Infiltration affected by flow of air. Hydrol. Paper 49. Colorado State University, Fort Collins.
McWhorter, D. B., and Sunada, D. K. 1990. Exact integral solution for two-phase flow. Water Resources Research, 26(3), 399–413.Google Scholar
Menke, W. 1989. Geophysical Data Analysis: Discrete Inverse Theory. San Diego: Academic Press.
Miller, W. 1977. Symmetry and Separation of Variables. Reading: Addison-Wesley.
Miura, R. M., and Kruskal, M. D. 1974. Application of a nonlinear WKB method to the Korteweg-DeVries equation. SIAM Journal on Applied Mathematics, 26(2), 376–395.Google Scholar
Morency, C., Yang, L., and Tromp, J. 2011. Acoustic, elastic and poroelastic simulations of CO2 sequestration crosswell monitoring based on spectral-element and adjount methods. Geophysical Journal International, 185, 955–966.Google Scholar
Morland, L. W. 1972. A simple constitutive theory for a fluid-saturated porous solid. Journal of Geophysical Research, 77, 890–900.Google Scholar
Müller, T. M., Gurevich, B., and Lebedev, M. 2010. Seismic wave attenuation and dispersion resulting from wave-induced flow in porous rocks – A review. Geophysics, 75, 147–75.Google Scholar
Narasimhan, T. N., and Witherspoon, P. A. 1976. An integrated finite difference method for analyzing fluid flow in porous media. Water Resources Research, 12, 57–64.Google Scholar
Needham, T. 2000. Visual Complex Analysis. Oxford: Oxford University Press.
Nickalls, R.W. D. 2009. The quartic equation: Invariants and Euler's solution revealed. The Mathematical Gazette, 93, 66–75.Google Scholar
Nikolaevskii, V. N. 1959. Konvektivnaya diffusiya v poristykh sredakh. Prikladnaya Matematika i Mekhanika, 23, 1042–1050.Google Scholar
Noble, B., and Daniel, J. W. 1977. Applied Linear Algebra. Englewood Cliffs: Prentice- Hall.
Nocedal, J., and Wright, S. J. 2006. Numerical Optimization. New York: Springer.
Nolet, G. 1987. Seismic wave propagation and seismic tomography. Pages 1–23 of: Nolet, G. (ed), Seismic Tomography. Dordrecht: D. Reidel.
Norris, A. N. 1993. Low frequency dispersion and attenuation in partially saturated rocks. Journal of the Acoustical Society of America, 94, 359–370.Google Scholar
O'Connell, R. J., and Budiansky, B. 1977. Viscoelastic properties of fluid-saturated cracked solids. Journal of Geophysical Research, 82, 5719–5735.Google Scholar
Oleninik, O. A. 1957. On the uniqueness of the generalized solution of the Cauchy problem for a non-linear system of equations occurring in mechanics. Uspekhi Matematicheskikh Nauk, 78, 169–176.Google Scholar
Osher, S., and Fedkiw, R. 2003. Level Set Methods and Dynamic Implicit Surfaces. New York: Springer.
Paige, C. C., and Saunders, M. A. 1982. LSQR: An algorithm for sparse linear equations and sparse linear systems. ACM Transactions on Mathematical Software, 8, 195–209.Google Scholar
Panday, S., and Corapcioglu, M. Y. 1989. Reservoir transport equations by compositional approach. Transport in Porous Media, 4, 369–393.Google Scholar
Panton, R. L. 2005. Incompressible Flow. Hoboken, New Jersey: Wiley.
Parker, R. L. 1994. Geophysical Inverse Theory. Princeton: Princeton University Press.
Peaceman, D. W. 1977. Fundamentals of Numerical Reservoir Simulation. Amsterdam: Elsevier Scientific Publishing.
Plyushchchenkov, B. D., and Turchaninov, V. 2000. Acoustic logging modeling by refined Biot's equations. International Journal of Modern Physics C, 12, 305–396.Google Scholar
Poincaré, H. 1886. Acta Math, 8, 295–344.
Pollock, D. W. 1988. Semianalytical computation of path lines for finite-difference models. Groundwater, 26, 743–750.Google Scholar
Pope, G. A. 1980. The application of fractional flow theory to enhanced oil recovery. SPE. Journal, 20, 191–205.Google Scholar
Press, W. H., Teukolsky, S. A., Vetterling, W. T., and Flannery, B. P. 1992. Numerical Recipes. Cambridge: Cambridge University Press.
Pride, S. R. 2005. Relationships between seismic and hydrological properties. Pages 253–291 of: Rubin, Y., and Hubbard, S. S. (eds), Hydrogeophysics. New York: Springer.
Pride, S. R., and Berryman, J. G. 1998. Connecting theory to experiment in poroelasticity. Journal of the Mechanics and Physics of Solids, 46, 719–747.Google Scholar
Pride, S. R., and Berryman, J. G. 2003a. Linear dynamics of double-porosity and dualpermeability materials. I. Governing equations and acoustic attenuation. Phyical Review E, 68, 036603–1–10.Google Scholar
Pride, S. R., and Berryman, J. G. 2003b. Linear dynamics of double-porosity and dualpermeability materials. II. Fluid transport equations. Phyical Review E, 68, 036604–1–10.Google Scholar
Pride, S. R., Berryman, J. G., and Harris, J. M. 2004. Seismic attenuation due to waveinduced flow. Journal of Geophysical Research, 109, 1–19.Google Scholar
Pride, S. R., Gangi, A. F., and Morgan, F. D. 1992. Deriving the equations of motion for isotropic motion. Journal of the Acoustical Society of America, 92, 3278–3290.Google Scholar
Pride, S. R., Morgan, F. D., and Gangi, A. F. 1993. Drag forces of porous-medium acoustics. Physical Review B, 47, 4964–4978.Google Scholar
Pruess, K., and Narasimhan, T. N. 1982. On fluid reserves and the production of superheated steam from fractured, vapor-dominated geothermal reservoirs. Journal of Geophysical Research, 87, 9329–9339.Google Scholar
Pruess, K., Oldenburg, C., and Moridis, G. 1999. TOUGH2 User's Guide, Version 2.0. Tech. rept. 43134. Lawrence Berkeley National Laboratory. LBNL Report.
Rey, A., Bhark, E., Gao, K., Datta-Gupta, A., and Gibson, R. 2012. Streamline-based integration of time-lapse seismic and production data into petroleum reservoir models. Geophysics, 77, M73–M87.Google Scholar
Rice, J. R., and Cleary, M. P. 1976. Some basic stress diffusion solutions for fluid-saturated elastic porous media with compressible constituents. Reviews of Geophysics and Space Physics, 14, 227–241.Google Scholar
Roach, G. F. 1970. Green's Functions: Introductory Theory with Applications. New York: Van Nostrand Reinhold Company.
Rucci, A., Vasco, D. W., and Novali, F. 2010. Fluid pressure arrival time tomography: Estimation and assessment in the presence of inequality constraints, with an application to production at the Krechba field, Algeria. Geophysics, 75, O39–O55.CrossRefGoogle Scholar
Rucci, A., Vasco, D. W., and Novali, F. 2013. Monitoring the geologic storage of carbon dioxide using multicomponent SAR interferometry. Geophysical Journal International, 193, 197–208.Google Scholar
Saad, Y. 2003. Iterative Methods for Sparse Linear Systems. Philadelphia: Society for Industrial and Applied Mathematics.
Sachdev, P. L. 2000. Self-Similarity and Beyond: Exact Solutions of Nonlinear Problems. Boca Raton: Chapman and Hall.
Saffman, P. G. 1959. A theory of dispersion in porous media. Journal of Fluid Mechanics, 6, 321–349.Google Scholar
Santos, J. E., Corbero, J. M., and Douglas, J. 1990. Static and dynamic behavior of a porous solid saturated by a two-phase fluid. Journal of the Acoustical Society of America, 87, 1428–1438.Google Scholar
Scheidegger, A. E. 1954. Statistical hydrodynamics in porous media. Journal of Applied Physics, 25, 994–1001.Google Scholar
Scheidegger, A. E. 1957. On the theory of flow of miscible phases in porous media. Compte rendu d'Assemblée Générale Extraordinaire. Toronto, International Association of Scientific Hydrology, 2, 236–242.Google Scholar
Scheidegger, A. E. 1961. General theory of dispersion in porous media. Journal of Geophysical Research, 66, 3273–3278.Google Scholar
Schey, H. M. 1973. Div, Grad, Curl, and All That. New York: W. W. Norton and Company.
Schmid, K. S., Geiger, S., and Sorbie, K. S. 2011. Semianalytical solutions for cocurrent and countercurrent imbibition, and dispersion of solutes in immiscible two-phase flow. Water Resources Research, 47, 1–16.Google Scholar
Schwartz, F. W. 1977. Macroscopic dispersion in porous media: The controlling factors. Water Resources Research, 13, 743–752.Google Scholar
Sethian, J. A. 1996. Theory, algorithms, and applications of level set methods for propagating interfaces. Acta Numerica, 5, 309–395.Google Scholar
Sethian, J. A. 1999. Level Set and Fast Marching Methods. Cambridge: Cambridge University Press.
Shearer, M., and Trangenstein, J. A. 1989. Loss of real characteristics for models of threephase flow in a porous medium. Transport in Porous Media, 4, 499–525.Google Scholar
Silvester, J. R. 2000. Determinants of block matrices. The Mathematical Gazette, 84, 460–467.Google Scholar
Slattery, J. C. 1968. Multiphase viscoelastic fluids through porous media. American Institute of Chemical Engineering Journal, 14, 50–56.Google Scholar
Slattery, J. C. 1981. Momentum, Energy, and Mass Transfer in Continua. New York: Krieger.
Smith, R. 1981. The early stages of contaminant dispersion in shear flows. Journal of Fluid Mechanics, 111, 107–122.Google Scholar
Sneddon, I. N. 2006. Elements of Partial Differential Equations. New York: Dover Publications.
Sommerfeld, A. 1964. Optics. New York: Academic Press.
Stakgold, I. 1979. Green's Functions and Boundary Value Problems. NewYork: John Wiley and Sons.
Sun, N. Z. 1994. Inverse Problems in Groundwater Modeling. Norwell, Massaschuetts: Kluwer Academic Press.
Sun, N. Z., and Yeh, W. W. G. 1990. Coupled inverse problems in groundwater modeling, 1, Sensitivity analysis and parameter identification. Water Resources Research, 26, 2507–2525.Google Scholar
Sweby, P. K. 1984. High resolution schemes using flux limiters for hyperbolic conservation laws. SIAM Journal on Numerical Analysis, 21, 995–1011.Google Scholar
Tanaka, S., Datta-Gupta, A., and King, M. J. 2013. A novel approach for incorporation of capillarity and gravity into streamline simulation using orthogonal projection. SPE 163640. In: Proceedigs of Society of Petroleum Engineering Reservoir Simulation Symposium. The Woodlands, Texas.
Taniuti, T., and Nishihara, K. 1983. Nonlinear Waves. London: Pitman Publishing.
Tarantola, A. 1987. Inverse Problem Theory: Methods for Data Fitting and Model Parameter Estimation. Amsterdam: Elseview Science Publishers.
Taylor, G. 1953. Dispersion of soluble matter in solvent flowing slowly through a tube. Proc. Royal. Society, London, Series A, 219, 186–203.Google Scholar
Terzaghi, K. 1943. Theoretical Soil Mechanics. New York: John Wiley.
Todd, D. K. 1959. Ground Water Hydrology. New York: John Wiley.
Trangenstein, J. A. 1988. Numerical analysis of reservoir fluid flow. In: Lecture Notes in Engineering, 34, Multiphase Flow in Porous Media, C.A., Brebbia and S.A., Orszag (eds.), Berlin–Heilderberg–New York: Springer-Verlag.
Truesdell, C. 1962. Mechanical basis of diffusion. Journal of Chemical Physics, 37, 2336–2344.Google Scholar
Truesdell, C. 1985. The elements of Continuum Mechanics. New York: Springer-Verlag.
Tuncay, K., and Corapcioglu, M. Y. 1997.Wave propagation in poroelastic media saturated by two fluids. Journal of Applied Mechanics, 64, 313–320.
Tura, A., and Lumley, D. E. 1998. Subsurface fluid-flow properties from time-lapse elastic wave reflection data. Pages 125–138 of: Proceedings of the 43rd Annual Meeting, SPIE. International Society of Optical Engineering.
Turcotte, D. L., and Schubert, G. 1982. Geodynamics. New York: John Wiley and Sons.
Vallis, G. K. 2006. Atmospheric and Oceanic Fluid Dynamics. Cambridge: Cambridge University Press.
van Gestel, J. P., Kimmedal, J. H., Barkved, O. I., Mundal, I., Bakke, R., and Best, K., D. 2008. Continuous seismic surveillance of Valhal field. The Leading Edge, 27, 1616–1621.Google Scholar
Vasco, D.W. 2004a. An asymptotic solution for two-phase flow in the presence of capillary forces. Water Resources Research, 40, 1–13.Google Scholar
Vasco, D.W. 2004b. Estimation of flow properties using surface deformation and head data: A trajectory-based approach. Water Resources Research, 40, 1–14.Google Scholar
Vasco, D.W. 2011. On the propagation of a coupled saturation and pressure front. Water Resources Research, 47, 1–21.Google Scholar
Vasco, D.W. 2013. On the propagation of a disturbance in a smoothly varying heterogeneous porous medium saturated with three fluid phases. Geophysics, 78, L1–L26.Google Scholar
Vasco, D.W., and Datta-Gupta, A. 1999. Asymptotic solutions for solute transport: A formalism for tracer tomography. Water Resources Research, 35, 1–16.Google Scholar
Vasco, D.W., and Datta-Gupta, A. 2001a. Asymptotics, saturation fronts, and high resolution reservoir characterization. Transport in Porous Media, 42, 315–350.Google Scholar
Vasco, D.W., and Datta-Gupta, A. 2001b. Asymptotics, streamlines, and reservoir modeling: A pathway to production tomography. The Leading Edge, 142–148.Google Scholar
Vasco, D.W., and Finsterle, S. 2004. Numerical trajectory calculations for the efficient inversion of transient flow and tracer observations. Water Resources Research, 40, 1–17.Google Scholar
Vasco, D.W., Daley, T.M., and Bakulin, A. 2014. Utilizing the onset of time-lapse changes: a robust basis for reservoir monitoring and characterization. Geophysical Journal International, 197, 542–556.Google Scholar
Vasco, D.W., Ferretti, A., and Novali, F. 2008a. Estimating permeability from quasistatic deformation: Temporal variations and arrival time inversion. Geophysics, 73, O37–O52.Google Scholar
Vasco, D.W., Karasaki, K., and Kishida, K. 2001. A coupled inversion of pressure and surface displacement. Water Resources Research, 37, 3071–3089.Google Scholar
Vasco, D.W., Karasaki, K., and Nakagome, O. 2002. Monitoring production using surface deformation: the Hijiori test site and the Okuaizu geothermal field, Japan. Geothermics, 31, 303–342.CrossRefGoogle Scholar
Vasco, D.W., Keers, H., and Karasaki, K. 2000. Estimation of reservoir properties using transient pressure data: An asymptotic approach. Water Resources Research, 36, 3447–3465.Google Scholar
Vasco, D.W., Pride, S. R., and Commer, M. 2016. Trajectory-based modeling of fluid transport in a medium with smoothly-varying heterogeneity. Water Resources Research, (in press).
Vasco, D.W., Yoon, S., and Datta-Gupta, A. 1999. Integrating dynamic data into highresolution reservoir models using streamline-based analytic sensitivity coefficients. SPE. Journal, 4, 389–399.Google Scholar
Vasco, D.W., Bakulin, A., Baek, H., and Johnson, L. R. 2015. Reservoir characterization based upon the onset of time-lapse amplitude changes. Geophysics, 80, 1–14.Google Scholar
Vasco, D.W., Keers, H., Khazanehdari, J., and Cooke, A. 2008b. Seismic imaging or reservoir flow properties: Resolving water influx and reservoir permeability. Geophysics, 73, O1–O13.CrossRefGoogle Scholar
Vasco, D.W., Datta-Gupta, A., Behrens, R., Condon, P., and Rickett, J. 2004. Seismic imaging of reservoir flow properties: Time-lapse amplitude changes. Geophysics, 69, 1425–1442.CrossRefGoogle Scholar
Vasco, D.W., Rucci, A., Ferretti, A., Novali, F., Bissell, R., Ringrose, P., Mathieson, A., and Wright, I. 2010. Satellite-based measurements of surface deformation reveal flow associated with the geological storage of carbon dioxide. Geophysical Research Letters, 37, 1–5.Google Scholar
Virieux, J., Flores-Luna, C., and Gibert, D. 1994. Asymptotic theory for diffusive electromagnetic imaging. Geophysical Journal International, 119, 857–868.Google Scholar
Voyiadjis, G. Z., and Song, C. R. 2006. The Coupled Theory of Mixtures in Geomechanics with Applications. New York: Springer.
Wang, H. F. 2000. Theory of Linear Poroelasticity. Princeton: Princeton University Press.
Warren, J. E., and Skiba, F. F. 1964. Macroscopic dispersion. Transactions of the American Institute of Mining, Metallurgy, and Petroleum Engineering, 231, 215–230.Google Scholar
Watanabe, S., Han, J., Datta-Gupta, A., and King, M. J. 2014. Streamline-based time lapse seismic data integration incorporating pressure and saturation effects. Journal of Petroleum Technology, 66(4), 122–126.Google Scholar
Whitaker, S. 1969. Advances in the theory of fluid motion in porous media. Industrial and Engineering Chemistry, 61, 14–28.Google Scholar
White, J. E. 1975. Computed seismic speeds and attenuation in rocks with partial gas saturation. Geophysics, 40, 224–232.Google Scholar
Whitham, G. B. 1974. Linear and Nonlinear Waves. New York: John Wiley and Sons.
Wilmanski, K. 2006. A few remarks on Biot's model and linear acoustics of poroelastic saturated materials. Soil Dynamics and Earthquake Engineering, 26, 509–536.Google Scholar
Yeh, W. W. G. 1990. Review of parameter identification procedures in groundwater hydrology: The inverse problem. Water Resources Research, 22, 95–108.Google Scholar
Yoon, S., Malallah, A. H., Datta-Gupta, A., Vasco, D.W., and Behrens, R. A. 2001. A multiscale approach to production data integration using streamline models. SPE . Journal, 6, 182–192.Google Scholar
Yortsos, Y. C., and Fokas, A. S. 1983. An analytical solution for linear waterflood including the effects of capillary pressure. SPE Journal, 23, 115–124.Google Scholar
Zhang, R., Vasco, D., Daley, T. M., and Harbert, W. 2015. Characterization of a fracture zone using seismic attributed at the In Salah CO2 storage project. Interpretation, 3, SM37–SM46.Google Scholar
Zhang, Y., Bansal, N., Fujita, Y., Datta-Gupta, A., King, M. J., and Sankaran, S. 2014. From streamlines to Fast Marching: Rapid simulation and performance assessment of shale gas reservoirs using diffusive time of flight as a spatial coordinate. SPE 168997 In: Proceedings of Society of Petroleum Engineers Unconventional Resources Conference, The Woodlands, Texas. SPE Journal, 2016. http://dx.doi.org/10.2118/168997-PA.CrossRef
Zhou, C., Cai, W., Luo, Y., Schuster, G., and Hassanzadeh, S. 1995. Acoustic wave equation travel time and waveform inversion of crosshole seismic data. Geophysics, 60, 765–774.Google Scholar
Zhou, M., and Sheng, P. 1989. First-principles calculations of dynamic permeability in porous media. Physical Review B, 39, 12027–12039.Google Scholar
Zimmerman, R. W. 2000. Coupling in poroelasticity and thermoelasticity. International Journal of Rock Mechanics and Mining Science, 37, 79–87.Google Scholar

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  • References
  • Donald Wyman Vasco, University of California, Berkeley, Akhil Datta-Gupta, Texas A & M University
  • Book: Subsurface Fluid Flow and Imaging
  • Online publication: 05 July 2016
  • Chapter DOI: https://doi.org/10.1017/CBO9781139018876.010
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  • References
  • Donald Wyman Vasco, University of California, Berkeley, Akhil Datta-Gupta, Texas A & M University
  • Book: Subsurface Fluid Flow and Imaging
  • Online publication: 05 July 2016
  • Chapter DOI: https://doi.org/10.1017/CBO9781139018876.010
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  • References
  • Donald Wyman Vasco, University of California, Berkeley, Akhil Datta-Gupta, Texas A & M University
  • Book: Subsurface Fluid Flow and Imaging
  • Online publication: 05 July 2016
  • Chapter DOI: https://doi.org/10.1017/CBO9781139018876.010
Available formats
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