Narasimhan, T. N. (1985) Geometry-Imbedded Darcy's Law and Transient Subsurface Flow. Water Resources Research, 21 (8). 1285-1292 doi:10.1029/wr021i008p01285

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Reference Type	Journal (article/letter/editorial)
Title	Geometry-Imbedded Darcy's Law and Transient Subsurface Flow
Journal	Water Resources Research
Authors	Narasimhan, T. N.		Author
Year	1985 (August)	Volume	21
Issue	8
Publisher	American Geophysical Union (AGU)
DOI	doi:10.1029/wr021i008p01285Search in ResearchGate
	Generate Citation Formats
Mindat Ref. ID	8208077	Long-form Identifier	mindat:1:5:8208077:8
GUID	0
Full Reference	Narasimhan, T. N. (1985) Geometry-Imbedded Darcy's Law and Transient Subsurface Flow. Water Resources Research, 21 (8). 1285-1292 doi:10.1029/wr021i008p01285
Plain Text	Narasimhan, T. N. (1985) Geometry-Imbedded Darcy's Law and Transient Subsurface Flow. Water Resources Research, 21 (8). 1285-1292 doi:10.1029/wr021i008p01285
In	(1985, August) Water Resources Research Vol. 21 (8) American Geophysical Union (AGU)

	Wang, J. S. Y., Narasimhan, T. N. (1985) Hydrologic Mechanisms Governing Fluid Flow in a Partially Saturated, Fractured, Porous Medium. Water Resources Research, 21 (12). 1861-1874 doi:10.1029/wr021i012p01861
	Narasimhan, T. N, Zhu, Ming (1993) Transient flow of water to a well in an unconfined aquifer: Applicability of some conceptual models. Water Resources Research, 29 (1). 179-191 doi:10.1029/92wr01959
	*Wooding, Robin A. (2007) Variable-density saturated flow with modified Darcy's law: The salt lake problem and circulation. Water Resources Research, 43 (2). doi:10.1029/2005wr004377*
	McNab, W. W., Narasimhan, T. N. (1993) A multiple species transport model with sequential decay chain interactions in heterogeneous subsurface environments. Water Resources Research, 29 (8). 2737-2746 doi:10.1029/93wr00964
	*Olsen, Harold W. (1966) Darcy's law in saturated kaolinite. Water Resources Research, 2 (2). 287-295 doi:10.1029/wr002i002p00287*
	*Moench, Allen F. (1985) Transient Flow to a Large-Diameter Well in an Aquifer With Storative Semiconfining Layers. Water Resources Research, 21 (8). 1121-1131 doi:10.1029/wr021i008p01121*
	*Gray, William G., O'Neill, Kevin (1976) On the general equations for flow in porous media and their reduction to Darcy's Law. Water Resources Research, 12 (2). 148-154 doi:10.1029/wr012i002p00148*
	*Dagan, G. (1979) The generalization of Darcy's Law for nonuniform flows. Water Resources Research, 15 (1). 1-7 doi:10.1029/wr015i001p00001*
	*Narasimhan, T. N. (1982) Multidimensional numerical simulation of fluid flow in fractured porous media. Water Resources Research, 18 (4). 1235-1247 doi:10.1029/wr018i004p01235*
	*Nordbotten, J. M., Celia, M. A., Dahle, H. K., Hassanizadeh, S. M. (2007) Interpretation of macroscale variables in Darcy's law. Water Resources Research, 43 (8). doi:10.1029/2006wr005018*
	*Narasimhan, T. N. (1979) The significance of the storage parameter in saturated-unsaturated groundwater flow. Water Resources Research, 15 (3). 569-576 doi:10.1029/wr015i003p00569*

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Narasimhan, T. N. (1985) Geometry-Imbedded Darcy's Law and Transient Subsurface Flow. Water Resources Research, 21 (8). 1285-1292 doi:10.1029/wr021i008p01285

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