SOME FRACTAL CHARACTERS OF POROUS MEDIA
By Bo-ming Yu, Jianhua Li. 2001
735 citations recorded by the source corpus.
Subfields: Computer Vision and Pattern Recognition, Condensed Matter Physics, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/079c593987b8e7e6f51cc3b3a10930c24229ce58
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In Computer Vision and Pattern Recognition
In Condensed Matter Physics
In Mechanics of Materials
Citations in the corpus
- A fractal resistance model for flow through porous media (2007, background): “In above equations, fractal dimension Df is given by [27]”
- A Discussion of the Effect of Tortuosity on the Capillary Imbibition in Porous Media (2011, background): “where f (λ) is the probability density function for capillaries (Yu and Li 2001), is the integrating region ranging from the minimum to the maximum capillaries, and DT is the fractal dimension for tortuosity of streamtubes/capillaries in porous media.”
- A fractal permeability model for bi-dispersed porous media (2002, background): “(11) implies that kmin kmax must be satisfied for fractal analysis of a porous medium [15]; B.”
- Developing a new form of permeability and Kozeny-Carman constant for homogeneous porous media by means of fractal geometry (2008, background): “Employing Yu and Li’s criterion [45] gives”