Block scale dispersivity for heterogeneous porous media characterized by stochastic fractals

Geophysical Research Letters

Volumn 24, Issue 17, 1997, Pages 2239-2242

  Liu, H H ^a   Molz, F J ^a  

^a CLEMSON UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ANISOTROPY; AQUIFERS; FRACTALS; HYDRAULICS; POROUS MATERIALS; RANDOM PROCESSES; SENSITIVITY ANALYSIS;

BLOCK SCALE DISPERSIVITY; EQUIVALENT HOMOGENEOUS METHOD; GAUSSIAN STOCHASTIC FRACTALS; HETEROGENEOUS METHOD; HETEROGENEOUS POROUS MEDIA;

GROUNDWATER POLLUTION;

CONTAMINANT TRANSPORT; DISPERSIVITY; POROUS MEDIUM; STOCHASTIC FRACTALS;

EID: 0031225004     PISSN: 00948276     EISSN: None     Source Type: Journal    
DOI: 10.1029/97GL01955     Document Type: Article

References (10)

1. Boman, G.K., F.J. Molz, and O. Güven, An evaluation of interpolation methodologies for generating three-dimensional hydraulic property distributions from measured data, Ground Water, 33, 247-258, 1995.
2. Dagan, G., Higher-order correction of effective conductivity of heterogeneous formations of lognormal conductivity distribution, Tranp. Porous Media, 12, 279-290, 1993.
3. Dagan, G., Solute transport in heterogeneous porous formations, J. Fluid Mech., 145, 151-177, 1984.
4. Gelhar, L.W., Stochastic subsurface hydrology, Prentice Hall, 1993.
5. st Annual Society of Petroleum Engineers Technical Conference, Pap. SPE 15386, New Orleans, 1986.
6. Liu, H.H., and F.J. Molz, Discrimination of fBm and fGn structures in permeability and related property distributions with range analyses, Water Resources Research, 32, 2601-2605, 1996.
7. Liu, H.H., and F.J. Molz, Comment on "Evidence for non-Gaussian scaling behavior in heterogeneous sedimentary formations" by Scott Painter, Water Resources Research, 33, 907-908, 1997.
8. Molz, F.J. and G.K. Boman, A stochastic interpolation scheme in subsurface hydrology, Water Resources Research, 29, 3769-3774, 1993.
9. Tubman, K.M. and S.D. Crane, Vertical versus horizontal well log variability and application to fractal reservoir modeling, In: C.C. Barton and P.R. La Pointe (Editors), Fractals in Petroleum Geology and Earth Processes, Plenum Press, New York, 279-293, 1995.
10. Yeh, T.-C. J., Stochastic modeling of groundwater flow and solute transport in aquifers, J. Hydrol. Processes, 6., 369-395, 1992.