A Unified Multiscale Model for Pore‐ScaleFlow Simulations in Soils
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Vanessa L. Bailey | Yilin Fang | Chongxuan Liu | Jianying Shang | Yilin Fang | V. Bailey | Chongxuan Liu | Xiaofan Yang | J. Shang | Xiaofan Yang
[1] R. Ketcham,et al. Acquisition, optimization and interpretation of X-ray computed tomographic imagery: applications to the geosciences , 2001 .
[2] C. Pan,et al. Lattice‐Boltzmann simulation of two‐phase flow in porous media , 2004 .
[3] José S Andrade,et al. Non-newtonian fluid flow through three-dimensional disordered porous media. , 2009, Physical review letters.
[4] Chongxuan Liu,et al. Micromodel investigation of transport effect on the kinetics of reductive dissolution of hematite. , 2013, Environmental science & technology.
[5] Cass T. Miller,et al. An evaluation of lattice Boltzmann schemes for porous medium flow simulation , 2006 .
[6] D. Wildenschild,et al. X-ray imaging and analysis techniques for quantifying pore-scale structure and processes in subsurface porous medium systems , 2013 .
[7] Martin J. Blunt,et al. Predictive Pore-Scale Modeling of Single and Multiphase Flow , 2005 .
[8] T. Arbogast,et al. Homogenization of a Darcy–Stokes system modeling vuggy porous media , 2006 .
[9] Herbert Levine,et al. Viscosity renormalization in the Brinkman equation , 1983 .
[10] A. Radlinski. Small-Angle Neutron Scattering and the Microstructure of Rocks , 2006 .
[11] Knut-Andreas Lie,et al. On the Importance of the Stokes-Brinkman Equations for Computing Effective Permeability in Karst Reservoirs , 2011 .
[12] Stacy E. Howington,et al. Pore-scale simulation of dispersion , 2000 .
[13] Lynn F. Gladden,et al. Verification of shear-thinning LB simulations in complex geometries , 2007 .
[14] M. Celia,et al. Upscaling geochemical reaction rates using pore-scale network modeling , 2006 .
[15] J. Zeman,et al. Localization analysis of an energy-based fourth-order gradient plasticity model , 2015, 1501.06788.
[16] Gour-Tsyh Yeh,et al. Computational Subsurface Hydrology: Fluid Flows , 1999 .
[17] S. Kerisit,et al. Scale-Dependent Rates of Uranyl Surface Complexation Reaction in Sediments , 2013 .
[18] Marcel G. Schaap,et al. Database-related accuracy and uncertainty of pedotransfer functions , 1998 .
[19] Knut-Andreas Lie,et al. A Multiscale Mixed Finite Element Method For Vuggy and Naturally Fractured Reservoirs , 2010 .
[20] Guan Qin,et al. Multiscale Modeling and Simulations of Flows in Naturally Fractured Karst Reservoirs , 2009 .
[21] Joel H. Ferziger,et al. Computational methods for fluid dynamics , 1996 .
[22] G. Neale,et al. Practical significance of brinkman's extension of darcy's law: Coupled parallel flows within a channel and a bounding porous medium , 1974 .
[23] H. Tchelepi,et al. Multi-scale finite-volume method for elliptic problems in subsurface flow simulation , 2003 .
[24] P. Hansbo,et al. A unified stabilized method for Stokes' and Darcy's equations , 2007 .
[25] Timothy D. Scheibe,et al. A smoothed particle hydrodynamics model for reactive transport and mineral precipitation in porous and fractured porous media , 2007 .
[26] H. Brinkman,et al. On the permeability of media consisting of closely packed porous particles , 1949 .
[27] Patrick Jenny,et al. Iterative multiscale finite-volume method , 2008, J. Comput. Phys..
[28] Trygve K. Karper,et al. Unified finite element discretizations of coupled Darcy–Stokes flow , 2009 .
[29] M. Bayani Cardenas,et al. Three‐dimensional vortices in single pores and their effects on transport , 2008 .
[30] Blunt,et al. Macroscopic parameters from simulations of pore scale flow. , 1990, Physical review. A, Atomic, molecular, and optical physics.
[31] K. Sorbie,et al. Efficient flow and transport simulations in reconstructed 3D pore geometries , 2010 .
[32] T. Lundgren,et al. Slow flow through stationary random beds and suspensions of spheres , 1972, Journal of Fluid Mechanics.
[33] Thomas Y. Hou,et al. A Multiscale Finite Element Method for Elliptic Problems in Composite Materials and Porous Media , 1997 .
[34] S. Patankar. Numerical Heat Transfer and Fluid Flow , 2018, Lecture Notes in Mechanical Engineering.
[35] Carl I. Steefel,et al. The mineral dissolution rate conundrum: Insights from reactive transport modeling of U isotopes and pore fluid chemistry in marine sediments , 2006 .
[36] Timothy D. Scheibe,et al. Mixing‐induced precipitation: Experimental study and multiscale numerical analysis , 2008 .
[37] A. Bejan,et al. Convection in Porous Media , 1992 .
[38] Abdolmajid Liaghat,et al. Estimation of the van Genuchten soil water retention properties from soil textural data. , 2010 .
[39] Nicos Martys,et al. Computer simulation study of the effective viscosity in Brinkman’s equation , 1994 .
[40] D. Joseph,et al. Boundary conditions at a naturally permeable wall , 1967, Journal of Fluid Mechanics.
[41] M. L. Porter,et al. Lattice-Boltzmann simulations of the capillary pressure–saturation–interfacial area relationship for porous media , 2009 .
[42] J. Bear. Dynamics of Fluids in Porous Media , 1975 .
[43] Michael A. Celia,et al. Recent advances in pore scale models for multiphase flow in porous media , 1995 .
[44] L. Luo,et al. Lattice Boltzmann Model for the Incompressible Navier–Stokes Equation , 1997 .
[45] Timothy D. Scheibe,et al. Simulations of reactive transport and precipitation with smoothed particle hydrodynamics , 2007, J. Comput. Phys..
[46] Jianting Zhu,et al. Spatial Averaging of van Genuchten Hydraulic Parameters for Steady‐State Flow in Heterogeneous Soils: A Numerical Study , 2002 .
[47] Massoud Kaviany,et al. Slip and no-slip velocity boundary conditions at interface of porous, plain media , 1992 .
[48] Shiyi Chen,et al. LATTICE BOLTZMANN METHOD FOR FLUID FLOWS , 2001 .
[49] Qinjun Kang,et al. An improved lattice Boltzmann model for multicomponent reactive transport in porous media at the pore scale , 2007 .