Lattice Boltzmann model for incompressible flows through porous media.

By Zhaoli Guo, T. Zhao. Physical review. E, Statistical, nonlinear, and soft matter physics, 2002

749 citations recorded by the source corpus.

Subfields: Computational Mechanics, Electrical and Electronic Engineering

View Paper: https://www.semanticscholar.org/paper/9fa89b79556814f1230f97e9f61f5cb1c8395b77

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computational Mechanics

1. Qing Liu
2. Qing Li
3. Yangyang He
4. Qinjun Kang
5. Wen-Quan Tao
6. Ya-Ling He
7. Li Chen
8. Junfeng Zhang

In Electrical and Electronic Engineering

1. Qing Li
2. Yangyang He
3. Qing Liu
4. Qinjun Kang
5. Junfeng Zhang
6. Li Chen
7. Zhaoli Guo
8. Tianshou Zhao

Citations in the corpus

• The lattice Boltzmann method for isothermal micro-gaseous flow and its application in shale gas flow: a review (2015, methodology): “Therefore, several alternative approaches are proposed to apply the LBM on REV scale[35][157][158].”
• A multiple-relaxation-time lattice Boltzmann model for convection heat transfer in porous media (2013, methodology): “The macroscopic fluid velocity u is defined as [19]”
• A LATTICE BOLTZMANN MODEL FOR CONVECTION HEAT TRANSFER IN POROUS MEDIA (2005, methodology): “Recently, a generalized LBE (GLBE) was proposed for isothermal incompressible flows in porous media [ 14 ], which is based on the recently developed general Navier–Stokes model [ 2 15 ] that overcomes the limitations of the Darcy or Brinkman model for flows in porous media.”
• Lattice Boltzmann methods for single-phase and solid-liquid phase-change heat transfer in porous media: A review (2018, methodology): “n developed [204, 205, 206]. 3.1.3. The isothermal REV-scale LB models for generalized non-Darcy equation 3.1.3.1. Guo and Zhao’s model. Based on the generalized non-Darcy equation (92), Guo and Zhao [63] 45 proposed a resistance model (referred to as GZ-LB model) in 2002. The effect of the porous m”
• A review of phase change heat transfer in shape-stabilized phase change materials (ss-PCMs) based on porous supports for thermal energy storage (2021, methodology): “[108] proposed a comprehensive BGK-LB model to account for the effect of porous medium and the evolution equation was defined as:”
• Lattice Boltzmann method for microfluidics: models and applications (2011, background): “In addition, LBM-like models for other situations, such as porous flows (Martys 2001; Guo and Zhao 2002; Freed 1998), axisymmetric flows (Huang and Lu 2009; Guo et al.”