Percolation Theory for Flow in Porous Media

By M. G. Schaap. 2006

318 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics, Condensed Matter Physics, Ocean Engineering

View Paper: https://www.semanticscholar.org/paper/3c6d275e41294c885031e9579765d0f27dfe10af

How researchers see this paper

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

In Computational Theory and Mathematics

1. Qinjun Kang
2. Allen G. Hunt
3. Hugh Daigle
4. Charles J. Werth
5. Behzad Ghanbarian

In Condensed Matter Physics

1. Qinjun Kang
2. Allen G. Hunt
3. Hugh Daigle
4. Charles J. Werth
5. Albert J. Valocchi
6. Behzad Ghanbarian
7. Haihu Liu

In Ocean Engineering

1. Qinjun Kang
2. Allen G. Hunt
3. Hugh Daigle
4. Charles J. Werth
5. Albert J. Valocchi
6. Behzad Ghanbarian
7. Haihu Liu

Citations in the corpus

• Pore-Scale Simulations of Gas Displacing Liquid in a Homogeneous Pore Network Using the Lattice Boltzmann Method (2013, background): “Theories based on invasion percolation (e.g., Wilkinson 1984; Yortsos et al. 1997; Ewing and Berkowitz 1998; Xu et al. 1998; Hunt and Ewing 2009) lead to scaling relations for large pore networks that generally agree with those proposed by Lenormand et al. (1988) and Lenormand (1990) based on…”
• Fluid flow in porous media with rough pore‐solid interface (2016, methodology): “Critical path analysis (CPA) from percolation theory, introduced first by Ambegaokar et al. [1971], is a powerful approach to calculate effective conduction properties of a disordered medium [Sahimi, 2011; Hunt et al., 2014].”