Viscous Permeability of Random Fiber Structures: Comparison of Electrical and Diffusional Estimates with Experimental and Analytical Results
By Manolis M. Tomadakis, Teri J. Robertson. 2005
446 citations recorded by the source corpus.
Subfields: Biomedical Engineering, Computational Mechanics, Physical and Theoretical Chemistry
View Paper: https://www.semanticscholar.org/paper/a7780367874772131a971c836b8cecc05509c766
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In Biomedical Engineering
In Computational Mechanics
In Physical and Theoretical Chemistry
Citations in the corpus
- A realistic approach for modeling permeability of fibrous media : 3-D imaging coupled with CFD simulation (2008, background): “…of cylindrical fibers lie randomly in the plane perpendicular to fluid flow (see, for instance, Wang et al., 2006; Maze et al., 2007; Zobel et al., 2007), and random structures, where fibers axes can be randomly arranged in any spatial direction (Tomadakis and Robertson, 2005; Li and Park, 1999).”
- Pore network modeling of fibrous gas diffusion layers for polymer electrolyte membrane fuel cells (2007, background): “It has been experimentally observed [21] that the in-plane permeability is higher than the through-plane permeability, a result that has been verified numerically [26] and analytically [27].”
- In-plane and through-plane gas permeability of carbon fiber electrode backing layers (2006, methodology): “The Tomadakis - Sotirchos (TS) model enables the prediction of anisotropic permeability through 1D, 2D and 3D random fiber beds without employing any fitting parameters.”
- Versatile and efficient pore network extraction method using marker-based watershed segmentation. (2017, background): “As a simpler alternative there are many correlations that can predict the permeability of a randomly oriented arrays of fibers [52,53].”
- Analytical determination of viscous permeability of fibrous porous media (2009, methodology): “Using experimental data, Tomadakis and Robertson [2] stated that the upper and lower bounds for fibrous media with random orientation of fibers were normal and parallel permeability of 1D arrangements.”