Transition from non-Fickian to Fickian longitudinal transport through 3-D rough fractures: Scale-(in)sensitivity and roughness dependence.
暂无分享,去创建一个
[1] Stephen R. Brown,et al. Fluid flow through rock joints: The effect of surface roughness , 1987 .
[2] Yiping Guo,et al. Influence of aperture field heterogeneity and anisotropy on dispersion regimes and dispersivity in single fractures , 2009 .
[3] Daniel M. Tartakovsky,et al. Perspective on theories of non-Fickian transport in heterogeneous media , 2009 .
[4] M. Cardenas,et al. Non‐Fickian transport through two‐dimensional rough fractures: Assessment and prediction , 2014 .
[5] Richard A. Ketcham,et al. Modification of the Local Cubic Law of fracture flow for weak inertia, tortuosity, and roughness , 2015 .
[6] Christopher C. Pain,et al. Non-linear regimes of fluid flow in rock fractures , 2004 .
[7] B. Berkowitz,et al. Interpretation and nonuniqueness of CTRW transition distributions: Insights from an alternative solute transport formulation , 2014 .
[8] S. P. Neuman,et al. Trends, prospects and challenges in quantifying flow and transport through fractured rocks , 2005 .
[9] Pierre M. Adler,et al. Permeability of a Single Fracture; Validity of the Reynolds Equation , 1995 .
[10] M. Dentz,et al. Modeling non‐Fickian transport in geological formations as a continuous time random walk , 2006 .
[11] Xiaoxian Zhang,et al. Persistence of anomalous dispersion in uniform porous media demonstrated by pore‐scale simulations , 2007 .
[12] Tanguy Le Borgne,et al. Modeling preasymptotic transport in flows with significant inertial and trapping effects – The importance of velocity correlations and a spatial Markov model , 2014 .
[13] B. Berkowitz. Characterizing flow and transport in fractured geological media: A review , 2002 .
[14] Paul W. J. Glover,et al. Fluid flow through rough fractures in rocks. II: A new matching model for rough rock fractures , 2006 .
[15] Li Li,et al. Solute transport in low‐heterogeneity sandboxes: The role of correlation length and permeability variance , 2014 .
[16] Brian Berkowitz,et al. Anomalous transport in correlated velocity fields. , 2010, Physical review. E, Statistical, nonlinear, and soft matter physics.
[17] Andreas Englert,et al. Mixing, spreading and reaction in heterogeneous media: a brief review. , 2011, Journal of contaminant hydrology.
[18] Seung Hyun Lee,et al. Tail shortening with developing eddies in a rough‐walled rock fracture , 2015 .
[19] R. Glass,et al. Solute transport in variable‐aperture fractures: An investigation of the relative importance of Taylor dispersion and macrodispersion , 2000 .
[20] Ruben Juanes,et al. Pore‐scale intermittent velocity structure underpinning anomalous transport through 3‐D porous media , 2014 .
[21] Tanguy Le Borgne,et al. Lagrangian statistical model for transport in highly heterogeneous velocity fields. , 2008, Physical review letters.
[22] Brian Berkowitz,et al. Computing “Anomalous” Contaminant Transport in Porous Media: The CTRW MATLAB Toolbox , 2005, Ground water.
[23] N. Spycher,et al. Impact of fluid-rock chemical interactions on tracer transport in fractured rocks. , 2013, Journal of contaminant hydrology.
[24] Karen Mair,et al. Roughness of fault surfaces over nine decades of length scales , 2012 .
[25] Brian Berkowitz,et al. Time behavior of solute transport in heterogeneous media: transition from anomalous to normal transport , 2003 .
[26] Clint Dawson,et al. Upscaling transport of a reacting solute through a peridocially converging-diverging channel at pre-asymptotic times. , 2015, Journal of contaminant hydrology.
[27] Arturo A. Keller,et al. Effect of fracture aperture variations on the dispersion of contaminants , 1999 .
[28] Y. Tsang. Usage of “Equivalent apertures” for rock fractures as derived from hydraulic and tracer tests , 1992 .
[29] Stephen E. Silliman,et al. An interpretation of the difference between aperture estimates derived from hydraulic and tracer tests in a single fracture , 1989 .
[30] C. Chrysikopoulos,et al. Contaminant transport in a fracture with spatially variable aperture in the presence of monodisperse and polydisperse colloids , 2003 .
[31] Daniel M. Tartakovsky,et al. Semi‐analytical solutions for solute transport and exchange in fractured porous media , 2012 .
[32] D. Bolster,et al. Substrate size and heterogeneity control anomalous transport in small streams , 2014 .
[33] Ruben Juanes,et al. Spatial Markov model of anomalous transport through random lattice networks. , 2011, Physical review letters.
[34] Brian Berkowitz,et al. Numerical simulation of non‐Fickian transport in geological formations with multiple‐scale heterogeneities , 2002 .
[35] Olivier Bour,et al. Persistence of incomplete mixing: a key to anomalous transport. , 2011, Physical review. E, Statistical, nonlinear, and soft matter physics.
[36] M. Fourar,et al. Non-Fickian dispersion in a single fracture. , 2008, Journal of contaminant hydrology.
[37] R. Glass,et al. Experimental and simulated solute transport in a partially‐saturated, variable‐aperture fracture , 2002 .
[38] Haiyan Zhou,et al. Steady-state saturated groundwater flow modeling with full tensor conductivities using finite differences , 2010, Comput. Geosci..
[39] C. Chrysikopoulos,et al. Transport of polydisperse colloids in a saturated fracture with spatially variable aperture , 2000 .
[40] Solute transport in periodical heterogeneous porous media: Importance of observation scale and experimental sampling , 2015 .
[41] M. Cardenas,et al. An efficient quasi-3D particle tracking-based approach for transport through fractures with application to dynamic dispersion calculation. , 2015, Journal of contaminant hydrology.
[42] Brian Berkowitz,et al. Non-Fickian Transport in Transparent Replicas of Rough-Walled Rock Fractures , 2013, Transport in Porous Media.
[43] P. Bennett,et al. Theory for dynamic longitudinal dispersion in fractures and rivers with Poiseuille flow , 2012 .
[44] Brian Berkowitz,et al. Theory of anomalous chemical transport in random fracture networks , 1998 .
[45] M. Cardenas. Direct simulation of pore level Fickian dispersion scale for transport through dense cubic packed spheres with vortices , 2009 .
[46] David J. Brush,et al. Fluid flow in synthetic rough‐walled fractures: Navier‐Stokes, Stokes, and local cubic law simulations , 2003 .
[47] Richard A. Ketcham,et al. Effects of inertia and directionality on flow and transport in a rough asymmetric fracture , 2009 .
[48] B. Berkowitz,et al. Anomalous Transport in “Classical” Soil and Sand Columns , 2004, Soil Science Society of America Journal.
[49] D. Bolster,et al. Natural Organic Matter Transport Modeling with a Continuous Time Random Walk Approach. , 2014, Environmental engineering science.
[50] Yi‐Feng Chen,et al. The Friction Factor in the Forchheimer Equation for Rock Fractures , 2016, Rock Mechanics and Rock Engineering.
[51] D. Bolster,et al. The impact of inertial effects on solute dispersion in a channel with periodically varying aperture , 2012 .
[52] Yiping Guo,et al. On the appropriate “equivalent aperture” for the description of solute transport in single fractures: Laboratory‐scale experiments , 2008 .
[53] G. Taylor. Dispersion of soluble matter in solvent flowing slowly through a tube , 1953, Proceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences.
[54] Pierre M. Adler,et al. Taylor dispersion in porous media. Determination of the dispersion tensor , 1993 .
[55] Alexandre M Tartakovsky,et al. Flow intermittency, dispersion, and correlated continuous time random walks in porous media. , 2013, Physical review letters.
[56] Richard A. Ketcham,et al. Navier‐Stokes flow and transport simulations using real fractures shows heavy tailing due to eddies , 2007 .
[57] John F. Brady,et al. A non-local description of advection-diffusion with application to dispersion in porous media , 1987, Journal of Fluid Mechanics.