Mass Transfer Between Recirculation and Main Flow Zones: Is Physically Based Parameterization Possible?

[1]  B. Li,et al.  Critical hydraulic gradient for nonlinear flow through rock fracture networks: The roles of aperture, surface roughness, and number of intersections , 2016 .

[2]  N. Ibl,et al.  The use of eddy promoters for the enhancement of mass transport in electrolytic cells , 1980 .

[3]  Yi‐Feng Chen,et al.  The Friction Factor in the Forchheimer Equation for Rock Fractures , 2016, Rock Mechanics and Rock Engineering.

[4]  C. Cherubini,et al.  Evidence of non-Darcy flow and non-Fickian transport in fractured media at laboratory scale , 2013 .

[5]  D. Bolster,et al.  The impact of inertial effects on solute dispersion in a channel with periodically varying aperture , 2012 .

[6]  T.-C. Jim Yeh,et al.  The effect of water content on solute transport in unsaturated porous media , 1999 .

[7]  Guowei Ma,et al.  Influence of surface roughness on nonlinear flow behaviors in 3D self-affine rough fractures: Lattice Boltzmann simulations , 2016 .

[8]  D. Thoenes,et al.  Mass transfer from spheres in various regular packings to a flowing fluid , 1958 .

[9]  Yi‐Feng Chen,et al.  Nonlinear flow behavior at low Reynolds numbers through rough-walled fractures subjected to normal compressive loading , 2015 .

[10]  Aldo Fiori,et al.  Channeling, channel density and mass recovery in aquifer transport, with application to the MADE experiment , 2014 .

[11]  Karl B. Schnelle,et al.  Closure of "Predicting Effects of Dead Zones on Stream Mixing" , 1970 .

[12]  Y. Tsang Usage of “Equivalent apertures” for rock fractures as derived from hydraulic and tracer tests , 1992 .

[13]  Rajandrea Sethi,et al.  Recirculation zones induce non-Fickian transport in three-dimensional periodic porous media. , 2016, Physical review. E.

[14]  Stephen E. Silliman,et al.  An interpretation of the difference between aperture estimates derived from hydraulic and tracer tests in a single fracture , 1989 .

[15]  Yiping Guo,et al.  On the appropriate “equivalent aperture” for the description of solute transport in single fractures: Laboratory‐scale experiments , 2008 .

[16]  Mark M. Meerschaert,et al.  FracFit: A robust parameter estimation tool for fractional calculus models , 2017 .

[17]  K. Bencala,et al.  Simulation of solute transport in a mountain pool‐and‐riffle stream with a kinetic mass transfer model for sorption , 1983 .

[18]  F. Triska,et al.  Modeling biotic uptake by periphyton and transient hyporrheic storage of nitrate in a natural stream , 1992 .

[19]  Alberto Guadagnini,et al.  Upscaling solute transport in porous media from the pore scale to dual‐ and multicontinuum formulations , 2013 .

[20]  H. K. Moffatt Viscous and resistive eddies near a sharp corner , 1964, Journal of Fluid Mechanics.

[21]  Sean Andrew McKenna,et al.  On the late‐time behavior of tracer test breakthrough curves , 2000 .

[22]  Jinhee Jeong,et al.  On the identification of a vortex , 1995, Journal of Fluid Mechanics.

[23]  K. H. Coats,et al.  Dead-End Pore Volume and Dispersion in Porous Media , 1964 .

[24]  Gudmundur S. Bodvarsson,et al.  Hydraulic conductivity of rock fractures , 1996 .

[25]  M. Cardenas,et al.  Non‐Fickian transport through two‐dimensional rough fractures: Assessment and prediction , 2014 .

[26]  Sophie Papst,et al.  Computational Methods For Fluid Dynamics , 2016 .

[27]  M. Mazaheri,et al.  A comprehensive one-dimensional numerical model for solute transport in rivers , 2015 .

[28]  S. Gorelick,et al.  Multiple‐Rate Mass Transfer for Modeling Diffusion and Surface Reactions in Media with Pore‐Scale Heterogeneity , 1995 .

[29]  L. Jing,et al.  Roughness decomposition and nonlinear fluid flow in a single rock fracture , 2015 .

[30]  G. Haller,et al.  Defining coherent vortices objectively from the vorticity , 2015, Journal of Fluid Mechanics.

[31]  Amir Raoof,et al.  Multiscale modelling of dual-porosity porous media; A computational pore-scale study for flow and solute transport. , 2017 .

[32]  F. Scala Mass transfer around freely moving active particles in the dense phase of a gas fluidized bed of inert particles , 2007 .

[33]  M. Sharifzadeh,et al.  Critical Reynolds number for nonlinear flow through rough‐walled fractures: The role of shear processes , 2014 .

[34]  Dianne E. Wiley,et al.  Review of 3D CFD modeling of flow and mass transfer in narrow spacer-filled channels in membrane modules , 2010 .

[35]  N. Wakao,et al.  Effect of fluid dispersion coefficients on particle-to-fluid heat transfer coefficients in packed beds , 1978 .

[36]  Richard A. Ketcham,et al.  Navier‐Stokes flow and transport simulations using real fractures shows heavy tailing due to eddies , 2007 .

[37]  A. Molinari,et al.  Analysis of convergent flow tracer tests in a heterogeneous sandy box with connected gravel channels , 2015 .

[38]  John F. Pickens,et al.  An analytical solution for solute transport through fractured media with matrix diffusion , 1981 .

[39]  Chin-Fu Tsang,et al.  Effects of high variance of fracture transmissivity on transport and sorption at different scales in a discrete model for fractured rocks , 1996 .

[40]  Brian D. Wood,et al.  Inertial effects in dispersion in porous media , 2007 .

[41]  Yi‐Feng Chen,et al.  Evaluation of Forchheimer equation coefficients for non-Darcy flow in deformable rough-walled fractures , 2015 .

[42]  Richard A. Ketcham,et al.  Effects of inertia and directionality on flow and transport in a rough asymmetric fracture , 2009 .

[43]  Hongbin Zhan,et al.  Experimental study of solute transport under non-Darcian flow in a single fracture , 2011 .

[44]  Kuldeep Chaudhary,et al.  The role of eddies inside pores in the transition from Darcy to Forchheimer flows , 2011 .

[45]  E. Shaqfeh,et al.  Heat/mass transport in shear flow over a reactive surface with inert defects , 2016, Journal of Fluid Mechanics.

[46]  Brian Berkowitz,et al.  Non-Fickian Transport in Transparent Replicas of Rough-Walled Rock Fractures , 2013, Transport in Porous Media.

[47]  Andrea Rinaldo,et al.  Linear equilibrium adsorbing solute transport in physically and chemically heterogeneous porous formations: 2. Numerical results , 1993 .

[48]  Lichun Wang,et al.  Transition from non-Fickian to Fickian longitudinal transport through 3-D rough fractures: Scale-(in)sensitivity and roughness dependence. , 2017, Journal of contaminant hydrology.

[49]  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 .

[50]  Ruben Juanes,et al.  Emergence of Anomalous Transport in Stressed Rough Fractures , 2015 .

[51]  R. Ketcham,et al.  Three-dimensional measurement of fractures in heterogeneous materials using high-resolution X-ray computed tomography , 2010 .

[52]  Michel Quintard,et al.  Equivalence between volume averaging and moments matching techniques for mass transport models in porous media , 2010 .

[53]  Vladimir Cvetkovic,et al.  Modeling of Solute Transport in a 3D Rough-Walled Fracture–Matrix System , 2017, Transport in Porous Media.

[54]  P. J. Wierenga,et al.  Immobile water during solute transport in unsaturated sand columns , 1990 .

[55]  M. V. Genuchten,et al.  Mass transfer studies in sorbing porous media. I. Analytical solutions , 1976 .

[56]  J Schwinge,et al.  Characterization of a zigzag spacer for ultrafiltration , 2000 .

[57]  Giovanni Grasselli,et al.  Trapping zones: The effect of fracture roughness on the directional anisotropy of fluid flow and colloid transport in a single fracture , 2006 .

[58]  Andreas Englert,et al.  Mixing, spreading and reaction in heterogeneous media: a brief review. , 2011, Journal of contaminant hydrology.

[59]  B. Fu,et al.  A new mobile‐immobile model for reactive solute transport with scale‐dependent dispersion , 2010 .

[60]  Seung Hyun Lee,et al.  Assessment of the validity of Stokes and Reynolds equations for fluid flow through a rough‐walled fracture with flow imaging , 2014 .

[61]  Vahid Joekar-Niasar,et al.  Critical Role of the Immobile Zone in Non-Fickian Two-Phase Transport: A New Paradigm. , 2016, Environmental science & technology.

[62]  Alberto Guadagnini,et al.  Continuum-scale characterization of solute transport based on pore-scale velocity distributions , 2015 .

[63]  Seung Hyun Lee,et al.  Tail shortening with developing eddies in a rough‐walled rock fracture , 2015 .