Computational Upscaling of Inertia Effects from Porescale to Mesoscale
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[1] T. Giorgi. Derivation of the Forchheimer Law Via Matched Asymptotic Expansions , 1997 .
[2] T. Giorgi,et al. Generalized Forchheimer Equation for Two-Phase Flow Based on Hybrid Mixture Theory , 1996 .
[3] Howard C. Elman,et al. Finite Elements and Fast Iterative Solvers: with Applications in Incompressible Fluid Dynamics , 2014 .
[4] Barry Lee,et al. Finite elements and fast iterative solvers: with applications in incompressible fluid dynamics , 2006, Math. Comput..
[5] M. Peszynska,et al. Upscaling Non-Darcy Flow , 2009 .
[6] Greg W. Scragg. Problem Solving with Computers , 1997 .
[7] W. R. Gardner. Physics of Flow through Porous Media , 1961 .
[8] Zhangxin Chen,et al. Fluid Flow and Transport in Porous Media: Mathematical and Numerical Treatment , 2002 .
[9] S. Ergun. Fluid flow through packed columns , 1952 .
[10] P. Wesseling. Principles of Computational Fluid Dynamics , 2000 .
[11] Chiang C. Mei,et al. The effect of weak inertia on flow through a porous medium , 1991, Journal of Fluid Mechanics.
[12] H. E. Stanley,et al. Inertial Effects on Fluid Flow through Disordered Porous Media , 1999 .
[13] G. Carey,et al. High‐order compact scheme for the steady stream‐function vorticity equations , 1995 .
[14] T. F. Russell,et al. Finite element and finite difference methods for continuous flows in porous media. , 1800 .
[15] A. Bejan,et al. Convection in Porous Media , 1992 .
[16] C. Pan,et al. Pore-scale modeling of saturated permeabilities in random sphere packings. , 2001, Physical review. E, Statistical, nonlinear, and soft matter physics.
[17] L. Durlofsky. Numerical calculation of equivalent grid block permeability tensors for heterogeneous porous media , 1991 .
[18] R. Lenormand,et al. Inertia Effects in High-Rate Flow Through Heterogeneous Porous Media , 2005 .
[19] Jian‐Guo Liu,et al. Vorticity Boundary Condition and Related Issues for Finite Difference Schemes , 1996 .
[20] Douglas Ruth,et al. On the derivation of the Forchheimer equation by means of the averaging theorem , 1992 .
[21] Joseph A. Ayoub,et al. Applicability of the Forchheimer Equation for Non-Darcy Flow in Porous Media , 2008 .
[22] G. Batchelor,et al. An Introduction to Fluid Dynamics , 1968 .
[23] Marcel G. Schaap,et al. Comparison of pressure‐saturation characteristics derived from computed tomography and lattice Boltzmann simulations , 2007 .
[24] A. Bensoussan,et al. Asymptotic analysis for periodic structures , 1979 .
[25] J. Tinsley Oden,et al. Simplified methods and a posteriori error estimation for the homogenization of representative volume elements (RVE) , 1999 .
[26] J. Tinsley Oden,et al. MultiScale Modeling of Physical Phenomena: Adaptive Control of Models , 2006, SIAM J. Sci. Comput..
[27] E. Sanchez-Palencia. Non-Homogeneous Media and Vibration Theory , 1980 .
[28] Zhangxin Chen,et al. Derivation of the Forchheimer Law via Homogenization , 2001 .
[29] J. Tinsley Oden,et al. Estimation of local modeling error and goal-oriented adaptive modeling of heterogeneous materials: I. Error estimates and adaptive algorithms , 2000 .
[30] S. Succi. The Lattice Boltzmann Equation for Fluid Dynamics and Beyond , 2001 .
[31] Rubin H. Landau,et al. Computational Physics: Problem Solving with Computers , 1997 .
[32] David Potter. Computational physics , 1973 .
[33] J. Boon. The Lattice Boltzmann Equation for Fluid Dynamics and Beyond , 2003 .
[34] J. Bear. Dynamics of Fluids in Porous Media , 1975 .