The impact of porous media heterogeneity on non-Darcy flow behaviour from pore-scale simulation
暂无分享,去创建一个
Ali Q. Raeini | Martin J. Blunt | Branko Bijeljic | M. Blunt | B. Bijeljic | B. Muljadi | Bagus Putra Muljadi
[1] A. Duda,et al. Hydraulic tortuosity in arbitrary porous media flow. , 2011, Physical review. E, Statistical, nonlinear, and soft matter physics.
[2] S. C. Jones. Using the Inertial Coefficient, B, To Characterize Heterogeneity in Reservoir Rock , 1987 .
[3] Hrvoje Jasak,et al. Error analysis and estimation for the finite volume method with applications to fluid flows , 1996 .
[4] Haibo Huang,et al. Evaluation of permeability and non‐Darcy flow in vuggy macroporous limestone aquifer samples with lattice Boltzmann methods , 2013 .
[5] J. Liburdy,et al. Flow structures and their contribution to turbulent dispersion in a randomly packed porous bed based on particle image velocimetry measurements , 2013 .
[6] Douglas Ruth,et al. On the derivation of the Forchheimer equation by means of the averaging theorem , 1992 .
[7] R. V. Edwards,et al. A New Look at Porous Media Fluid Mechanics — Darcy to Turbulent , 1984 .
[8] R. Grigg,et al. A Criterion for Non-Darcy Flow in Porous Media , 2006 .
[9] Thomas W. Engler,et al. Literature Review on Correlations of the Non-Darcy Coefficient , 2001 .
[10] E. C. Childs. Dynamics of fluids in Porous Media , 1973 .
[11] Jean-Michel Morel,et al. A non-local algorithm for image denoising , 2005, 2005 IEEE Computer Society Conference on Computer Vision and Pattern Recognition (CVPR'05).
[12] J. L. Finney,et al. Random packings and the structure of simple liquids. I. The geometry of random close packing , 1970, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.
[13] Hrvoje Jasak,et al. A tensorial approach to computational continuum mechanics using object-oriented techniques , 1998 .
[14] Peyman Mostaghimi,et al. Insights into non-Fickian solute transport in carbonates , 2013, Water resources research.
[15] Xiaolong Yin,et al. Lattice Boltzmann Simulation of Non-Darcy Flow In Stochastically Generated 2D Porous Media Geometries , 2013 .
[16] Jacques Comiti,et al. Experimental characterization of flow regimes in various porous media — III: limit of Darcy's or creeping flow regime for Newtonian and purely viscous non-Newtonian fluids , 2000 .
[17] S. Ergun,et al. Fluid Flow through Randomly Packed Columns and Fluidized Beds , 1949 .
[18] Martin J. Blunt,et al. Pore-scale imaging of trapped supercritical carbon dioxide in sandstones and carbonates , 2014 .
[19] Pierre Horgue,et al. Computational Permeability Determination from Pore-Scale Imaging: Sample Size, Mesh and Method Sensitivities , 2015, Transport in Porous Media.
[20] Kishore K. Mohanty,et al. Network Modeling of Non-Darcy Flow Through Porous Media , 1998 .
[21] Reid B. Grigg,et al. Modeling and Simulation of the Wafer Non-Darcy Flow Experiments , 2001 .
[22] Flow characterization using PIV measurements in a low aspect ratio randomly packed porous bed , 2013 .
[23] I. Kececioglu,et al. Flow Through Porous Media of Packed Spheres Saturated With Water , 1994 .
[24] C. Chukwudozie. Pore-scale lattice Boltzmann simulations of inertial flows in realistic porous media: a first principle analysis of the Forchheimer relationship , 2011 .
[25] S. Ergun. Fluid flow through packed columns , 1952 .
[26] J. Geertsma. Estimating the Coefficient of Inertial Resistance in Fluid Flow Through Porous Media , 1974 .
[27] Thomas H. Chilton,et al. II—Pressure Drop in Packed Tubes1 , 1931 .
[28] Jeffrey D Hyman,et al. Heterogeneities of flow in stochastically generated porous media. , 2012, Physical review. E, Statistical, nonlinear, and soft matter physics.
[29] Mayank Tyagi,et al. Prediction of Non-Darcy Coefficients for Inertial Flows Through the Castlegate Sandstone Using Image-Based Modeling , 2012, Transport in Porous Media.
[30] Pol Duwez,et al. FLUID FLOW THROUGH POROUS METALS , 1951 .
[31] J D Hyman,et al. Relationship between pore size and velocity probability distributions in stochastically generated porous media. , 2014, Physical review. E, Statistical, nonlinear, and soft matter physics.
[32] Donald L. Katz,et al. Applications of unsteady state gas flow calculations , 1955 .
[33] R. Hilfer. Review on Scale Dependent Characterization of the Microstructure of Porous Media , 2001, cond-mat/0105458.
[34] Antti I. Koponen,et al. Tortuous flow in porous media. , 1996, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.
[35] Jean-Michel Morel,et al. Nonlocal Image and Movie Denoising , 2008, International Journal of Computer Vision.
[36] M. Blunt,et al. Statistical Scaling of Geometric Characteristics in Millimeter Scale Natural Porous Media , 2014, Transport in Porous Media.
[37] William G. Gray,et al. High velocity flow in porous media , 1987 .
[38] M. Z. Kalam,et al. Relationship of core-scale heterogeneity with non-Darcy flow coefficients , 1996 .
[39] K. J. Hartman,et al. Non-Darcy Measurements in Dry Core and the Effect of Immobile Liquid , 1998 .
[40] George H. Fancher,et al. Flow of Simple Fluids through Porous Materials , 1933 .
[41] A. Gosman,et al. Solution of the implicitly discretised reacting flow equations by operator-splitting , 1986 .
[42] R. Lenormand,et al. On the non-linear behavior of a laminar single-phase flow through two and three-dimensional porous media , 2004 .
[43] Ali Q. Raeini,et al. Modelling two-phase flow in porous media at the pore scale using the volume-of-fluid method , 2012, J. Comput. Phys..
[44] M. Blunt,et al. Simulation of Flow and Dispersion on Pore-Space Images , 2010 .
[45] Louis J. Durlofsky,et al. Analysis of the Brinkman equation as a model for flow in porous media , 1987 .
[46] Faruk Civan,et al. Correlation of the Non-Darcy Flow Coefficient , 1995 .
[47] Ali Q. Raeini,et al. Predictions of non-Fickian solute transport in different classes of porous media using direct simulation on pore-scale images. , 2013, Physical review. E, Statistical, nonlinear, and soft matter physics.
[48] Kishore K. Mohanty,et al. Non-Darcy-Flow Studies in Anisotropic Porous Media , 1999 .
[49] Jean-Antoine Désidéri,et al. Numerical methods for the Euler equations of fluid dynamics , 1985 .
[50] S. Bryant,et al. A level set method for determining critical curvatures for drainage and imbibition. , 2006, Journal of colloid and interface science.
[51] J. Liburdy,et al. Turbulent flow characteristics in a randomly packed porous bed based on particle image velocimetry measurements , 2013 .