Geoscience Reference
In-Depth Information
the available experimental data. The relative permeabil-
ity, the relative coupling coefficient, and the capillary
pressure curve can be placed into a unified framework
using the van Genuchten and Archie
Huet C.C., Rushing, J.A., Newsham, K.E. & Blasingame, T.A.
(2005) Modified Purcell/Burdine model for estimating abso-
lute permeability from mercury-injection capillary pressure
data. International Petroleum Technology Conference , Doha, Qatar,
21
s law formulations.
With this model and its experimental check, we can now
simulate the propagation of seismic waves in unsaturated
and two-phase fluid flow conditions and are now able
to predict
'
23 2005, Paper IPTC 10994, 12 pp.
Jardani, A., Revil, A., Slob, E. & Sollner, W. (2010) Stochastic
joint inversion of 2D seismic and seismoelectric signals in
linear poroelastic materials. Geophysics , 75 ( 1 ), N19 - N31,
doi: 10.1190/1.3279833.
Johnson, D.L. (1986) Recent developments in the acoustic
properties of porous media. In: Sette D, Editor. Proceedings
of the international school of physics « Enrico Fermi » course XCIII
Frontiers
-
the characteristics of
the seismoelectric
conversions.
In Chapter 7, we will apply these equations to a vadose
zone problem. In Chapter 4, the present models will be
discussed in terms of their implementation in a finite-
element package, and both forward and inverse
modeling examples will be discussed using stochastic
and deterministic approaches.
in physical acoustics . Amsterdam: North-Holland.
290.
Jougnot, D., Linde, N., Revil, A. & Doussan, C. (2012) Derivation
of soil-specific streaming potential electrical parameters from
hydrodynamic characteristics of partially saturated soils. Vadose
Zone Journal , 11 ( 1 ), 1
255
-
15, doi:10.2136/vzj2011.0086.
Jougnot, D. & Linde, N. (2013) Self-Potentials in Partially
Saturated Media: The Importance of Explicit Modeling of
Electrode Effects. Vadose Zone Journal , 12 ( 2 ), 1
-
References
-
15, doi:
10.2136/vzj2012.0169.
Jun-Zhi, W. & Lile, O. B. (1990) Hysteresis of the resistivity index
in Berea sandstone, Proceedings of the First European Core
Analysis Symposium, London, UK, May 21
Archie, G.E. (1942) The electrical resistivity log as an aid in
determining some reservoir characteristics. Transactions of
the American Institute of Mining, Metallurgical and Petroleum
Engineers , 146 ,54
-
23, 1990,
62.
Bear, J., & Verruijt, A. (1987) Modeling groundwater flow and
pollution . In: Martinus Nijhoff Publishers, Dordrecht, The
Netherlands.
Biot, M.A. (1956a) Theory of propagation of elastic waves in a
fluid-saturated porous solid, part I: low frequency range. The
Journal of the Acoustical Society of America , 28 , 168
-
443.
Katz, A.J. & Thompson, A.H. (1987) Prediction of Rock Electrical
Conductivity from Mercury Injection Measurements. Journal
of Geophysical Research , 92 ( B1 ), 599
pp. 427
-
607.
Leroy, P. & Revil A. (2004) A triple layer model of the surface
electrochemical properties of clay minerals. Journal of Colloid
and Interface Science , 270 ( 2 ), 371
-
178.
Biot, M.A. (1956b) Theory of propagation of elastic waves in a
fluid-saturated porous solid, part II: higher frequency range.
The Journal of the Acoustical Society of America , 28 , 179
-
380.
Li, K. & R.N. Horne, (2005) Inferring relative permeability from
resistivity well logging, Proceedings, Thirtieth Workshop on
Geothermal Reservoir Engineering Stanford University, Stan-
ford, California, January 31
-
191.
Biot, M.A. (1962a) Generalized theory of acoustic propagation in
porous dissipative media. Journal of the Acoustical Society of
America , 34 ( 9 ), 1254
-
-
February 2, 2005 SGP-TR-176,
6 pp.
Linde, N., Jougnot, D., Revil, A., et al. (2007) Streaming current
generation in two-phase flow conditions. Geophysical Research
Letters , 34 ( 3 ), L03306, doi: 10.1029/2006GL028878.
Lo, W.-C., Sposito, G. & Mayer, E. (2002) Immiscible two-phase
fluid flows in deformable porous media. Advances in Water
Resources , 25 , 1105
1264.
Biot, M.A. (1962b) Mechanics of deformation and acoustic prop-
agation in porous media. Journal of Applied Physics , 33 ( 4 ),
1482
-
1498.
Brooks, R.H. & Corey, A.T. (1964) Hydraulic properties of porous
media. Hydrology Papers , No. 3, Colorado State University,
Ft. Collins, Colorado.
Detournay, E. & Cheng, A.H.-D. (1993) Fundamentals of poroe-
lasticity. Chapter 5 in Comprehensive Rock Engineering: Principles,
Practice and Projects , Vol. II, Analysis and Design Method, ed.
C. Fairhurst, Pergamon Press, pp. 113
-
1117.
Lo, W.-C., Sposito, G. & Majer, E. (2005) Wave propagation
through elastic porous media containing two immiscible
fluids. Water Resources Research , 41 , W02025, doi:10.1029/
2004WR003162.
Mboh, C.M., Huisman, J.A., Zimmermann, E. & Vereecken, H.
(2012) Coupled hydrogeophysical inversion of streaming
potential signals for unsaturated soil hydraulic properties.
Vadose Zone Journal , 11 ( 2 ), doi:10.2136/vzj2011.0115.
Morency, C. & Tromp, J. (2008) Spectral-element simulations of
wave propagation in porous media. Geophysical Journal Interna-
tional , 175 , 301
-
171.
Garambois, S. & Dietrich, M. (2001) Seismo-electric wave
conversions in porous media: Field measurements and trans-
fer function analysis. Geophysics 2001 ( 66 ), 1417
-
1430.
Guichet, X., Jouniaux, L. & Pozzi, J. P. (2003) Streaming poten-
tial of a sand column in partial saturation conditions. Journal of
Geophysical Research , 108 , doi:10.1029/2001JB001517.
-
-
345.
Search WWH ::




Custom Search