Introduction to the Thermodynamically Constrained Averaging Theory for Porous Medium Systems
By William G. Gray, Cass T. Miller. 2014
179 citations recorded by the source corpus.
Subfields: Atmospheric Science, Biomedical Engineering, Computational Mechanics
View Paper: https://www.semanticscholar.org/paper/73050ba6784c9cf78d3a695b8198e61858e4a9b6
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Atmospheric Science
In Biomedical Engineering
- Brian Wood
- Francisco J. Valdes-Parada
- Sourabh V. Apte
- Xiaoliang He
- D. Lasseux
- F. Bellet
- L. Pyrak‐Nolte
- James E. McClure
In Computational Mechanics
- Brian Wood
- Xiaoliang He
- Sourabh V. Apte
- James E. McClure
- Amanda L. Dye
- L. Pyrak‐Nolte
- Francisco J. Valdes-Parada
- D. Lasseux
Citations in the corpus
- On the dynamics and kinematics of two‐fluid‐phase flow in porous media (2015, methodology): “For the more general case, it might be reasonable to break equation (39) into a component related to the average macroscale geometric orientation of the interface and an approximation of the interface velocity based upon a linearization of the phase velocities [Gray and Miller, 2014].”
- Macroscopic model for unsteady flow in porous media (2019, methodology): “Among techniques like homogenization (Auriault, Boutin & Geindreau 2009) or the thermodynamically constrained averaging technique (Gray & Miller 2014) and many others (Cushman, Bennethum & Hu 2002), the method of volume averaging (Whitaker 1999) is retained in this work.”
- Modeling Turbulent Flows in Porous Media (2020, methodology): “…theory (Bennethum & Giorgi 1997), homogenization methods (Mei & Auriault 1991, Panfilov & Fourar 2006), thermodynamically constrained averaging theory (Gray & Miller 2014), and VAT (Breugem & Boersma 2005; de Lemos 2006; Finnigan 2000; Lasseux et al. 2011, 2019; Rosti et al. 2018; Travkin 2001).”