Lattice‐Boltzmann simulation of two‐phase flow in porous media
By Chong Pan, Markus Hilpert, Cass T. Miller. 2004
413 citations recorded by the source corpus.
Subfields: Biomedical Engineering, Computational Mechanics, Ocean Engineering
View Paper: https://www.semanticscholar.org/paper/f145d7101059b95535b9cf6c880f5799784f2a75
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Biomedical Engineering
- Martin J. Blunt
- Branko Bijeljic
- Ali Q. Raeini
- Brian Wood
- Qinjun Kang
- Haibo Huang
- Xi-yun Lu
- Peyman Mostaghimi
In Computational Mechanics
- Martin J. Blunt
- Branko Bijeljic
- Cass T. Miller
- Qinjun Kang
- D. Wildenschild
- Chong Pan
- Ali Q. Raeini
- Manfred Krafczyk
In Ocean Engineering
- Martin J. Blunt
- Branko Bijeljic
- D. Wildenschild
- Ali Q. Raeini
- Peyman Mostaghimi
- Timothy Scheibe
- Qinjun Kang
- Haibo Huang
Citations in the corpus
- Modelling two-phase flow in porous media at the pore scale using the volume-of-fluid method (2012, methodology): “Pore-network models [2–8], Lattice–Boltzmann simulations [9–14], Lagrangian mesh-free methods such as smoothed particle hydrodynamics (SPH) [15–17] and grid-based computational fluid dynamics with fluid–fluid interface tracking/capturing and velocity-dependent contact angles [18] have recently been ”
- Comparison of a Lattice‐Boltzmann Model, a Full‐Morphology Model, and a Pore Network Model for Determining Capillary Pressure–Saturation Relationships (2005, methodology): “Computations of the sw,n(pc) relationship based on LB simulations can be found in Adler and Thovert (1998), Bekri andnot only for geometrical properties, such as the porosity and Adler (2002), Tölke et al. (2002), and Pan et al. (2004).”
- DNS and LES of decaying isotropic turbulence with and without frame rotation using lattice Boltzmann method (2005, background): “Consequently, the LBM has found applications in many areas of flow physics, such as free-surface flows [8], the Rayleigh–Taylor instability between two fluids [9], multicomponent flows through porous media [10], viscoelastic flows [11,12], particulate and colloidal suspensions in fluids [13–15], and”
- Relative Permeability Calculations from Two-Phase Flow Simulations Directly on Digital Images of Porous Rocks (2012, background): “This can be a problem for the BGK single relaxation time algorithm, and can affect the calculation of absolute quantities like single-phase permeability (Pan et al. 2006).”
- Study of immiscible displacements in porous media using a color-gradient-based multiphase lattice Boltzmann method (2014, methodology): “In the last twenty years, the Lattice Boltzmann method (LBM) has been developed into a good tool to solve two-phase flow in porous media [3–8].”
- Direct simulations of two-phase flow on micro-CT images of porous media and upscaling of pore-scale forces (2014, methodology): “More recently, detailed simulation techniques which simulate the flow directly on the micro-CT images of porous media have been conducted using lattice-gas/Boltzmann methods [13,18,38,40,47,49] and the level set method [28,41].”
- The lattice Boltzmann method for isothermal micro-gaseous flow and its application in shale gas flow: a review (2015, methodology): “Shortly after its introduction, the LBM became an attractive technique to study single/multi-phase flow[34][35][36][37][38] and reactive transport[39][40] in porous media, also covering groundwater flow[41], fabric materials[42] and fuel cells[43][44] etc.”
- Computations of Absolute Permeability on Micro-CT Images (2012, methodology): “The lattice Boltzmann method is a popular approach for modeling flow in complex geometries (Jin et al. 2004; Kang et al. 2006; Knackstedt et al. 2004; Pan et al. 2001; Pan et al. 2004) because coding is straightforward and it can be readily parallelized (Piller et al.”