Lattice Boltzmann pore-scale model for multicomponent reactive transport in porous media

By Qinjun Kang, P. Lichtner, Dongxiao Zhang. 2006

328 citations recorded by the source corpus.

Subfields: Computational Mechanics, Electrical and Electronic Engineering

View Paper: https://www.semanticscholar.org/paper/9bb51fe5fe4eacfd9039852d7da3738677dd823a

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In Computational Mechanics

In Electrical and Electronic Engineering

Citations in the corpus

Pore‐scale simulation of mixing‐induced calcium carbonate precipitation and dissolution in a microfluidic pore network (2012, methodology): “…number of pore scale models for flow and reactive transport relevant to geological storage of CO2 have been developed using lattice Boltzmann (LB) [Kang et al., 2003, 2006, 2010], smooth particle hydrodynamics (SPH) [Tartakovsky et al., 2007, 2008, 2009], direct numerical simulation [Flukiger and…”
A smoothed particle hydrodynamics model for reactive transport and mineral precipitation in porous and fractured porous media (2007, methodology): “…Succi, 2001; Pan et al., 2004], including reactive transport simulations [Flekkoy, 1993; Oxaal et al., 1994; Stockman et al., 1997; Grubert, 1997; Kang et al., 2003; Kang and Lichtner, 2005; Kang et al., 2006] due to the simplicity of implementation and rigorous conservation of mass and momentum.”
The lattice Boltzmann method for isothermal micro-gaseous flow and its application in shale gas flow: a review (2015, unknown): “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.”
Lattice Boltzmann method for microfluidics: models and applications (2011, background): “Other applications of porous flows have also been explored, for example, in underground water resources (Kang et al. 2006; Porter et al. 2009), fabric materials (Ramaswamy et al.”
An improved lattice Boltzmann model for multicomponent reactive transport in porous media at the pore scale (2007, methodology): “[11] For the D2Q9 LB model used in the previous paper [Kang et al., 2006], the discrete velocities ea as shown in Figure 1 have the following form: ea ¼ 0; a ¼ 0ð Þ; cos a 1ð Þp 2 ; sin a 1ð Þp 2 c; a ¼ 1 4ð Þ;ffiffiffi 2 p cos a 5ð Þp 2 þ p 4 h i ; sin a 5ð Þp 2 þ p 4 h i c; a ¼ 5 8ð Þ; 8><…”
Pore-scale simulation of multicomponent multiphase reactive transport with dissolution and precipitation (2014, methodology): “For more information of the VOP method, one can refer to [10, 12].”
Upscaling pore‐scale reactive transport equations using a multiscale continuum formulation (2007, methodology): “[16] Different approaches are used to describe changes in mineral concentration [Kang et al., 2006].”
Pore Scale Modeling of Reactive Transport Involved in Geologic CO2 Sequestration (2010, methodology): “In contrast to previous methods [16,18] for updating pore geometry, the current method can account for co existence of multiple minerals at the same node and the growth is deterministic rather than random.”
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.”
Expanding the role of reactive transport models in critical zone processes (2017, methodology): “RTMs have been applied to understand subsurface processes in single pores (Kang et al., 2006; Li et al., 2008; Molins et al., 2012, 2014) and single cells (10 to 10 m) (Fang et al.”
Wormhole formation in dissolving fractures (2009, methodology): “Better resolution is offered by lattice Boltzmann methods, which have been used in dissolution simulations at the pore scale [Verberg and Ladd, 2002; Kang et al., 2002, 2003; Szymczak and Ladd, 2004b, 2006; Verhaeghe et al., 2006; Kang et al., 2006a; Arnout et al., 2008] and at the Darcy-scale [O’”