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Can I read The Forchheimer equation in two-dimensional percolation porous media on EtoBox?
The Forchheimer equation in two-dimensional percolation porous media by Xiao-Hong Wang; Zhi-Feng Liu is a Physics and Astronomy article available to read on EtoBox.
What is The Forchheimer equation in two-dimensional percolation porous media about?
Based on solving the Navier-Stokes equations in the two-dimensional percolation porous media for 500 di erent conÿgurations, the scaling relations for the uid permeability k and the inertial parameter ÿ in the Forchheimer equation are studied. In the vicinity of the critical threshold pc, the uid permeability k and the inertial parameter ÿ will crossover from the fractal behaviors: k ∼ L -1 , ÿ ∼ L 2 , where 1 ≈ 1:0, 2 ≈ 2:0 for the small size L, to the constants: k ∼ (p -pc) 1 , ÿ ∼ (p -pc) -2 , where 1 ≈ 4 3 , 2 ≈ 8 3 . Compared to the viscous ow, the resistance to ow will have a larger critical exponent for the ÿnite Reynolds number ows.
Who reads The Forchheimer equation in two-dimensional percolation porous media?
It is typically read by researchers, students, and practitioners in Physics and Astronomy.
- Author
- Xiao-Hong Wang; Zhi-Feng Liu
- Publisher
- Elsevier Science; Elsevier ; Elsevier BV (ISSN 0378-4371)
- Published
- 2004
- Language
- EN
- Field
- Physics and Astronomy (Physical Sciences)