A computational evaluation of the Ergun and Forchheimer equations for fibrous porous media
From MaRDI portal
Publication:3555660
DOI10.1063/1.1401811zbMath1184.76415OpenAlexW2083498999MaRDI QIDQ3555660
B. Markicevic, T. D. Papathanasiou, E. D. Dendy
Publication date: 22 April 2010
Published in: Physics of Fluids (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1063/1.1401811
Related Items (9)
From steady to unsteady laminar flow in model porous structures: an investigation of the first Hopf bifurcation ⋮ A spatial fractional seepage model for the flow of non-Newtonian fluid in fractal porous medium ⋮ Non-Darcy flow in disordered porous media: a lattice Boltzmann study ⋮ On the apparent permeability of regular arrays of nonuniform fibers ⋮ Numerical study of heat transfer over banks of rods in small Reynolds number cross-flow ⋮ Modeling of unsteady and steady fluid flow, heat transfer and dispersion in porous media using unit cell scale ⋮ Numerical simulation and analysis of fluid flow hydrodynamics through a structured array of circular cylinders forming porous medium ⋮ Transient couette flow in a rotating non-darcian porous medium parallel plate configuration: Network simulation method solutions ⋮ Characterization of a porous medium employing numerical tools: permeability and pressure-drop from Darcy to turbulence
Cites Work
- Frictional losses and convective heat transfer in sparse, periodic cylinder arrays in cross flow
- The influence of Reynolds number upon the apparent permeability of spatially periodic arrays of cylinders
- Microscopic flow near the surface of two-dimensional porous media. Part 1. Axial flow
- Laminar viscous flow through regular arrays of parallel solid cylinders
- Slow flow past periodic arrays of cylinders with application to heat transfer
- On the permeability of unidirectional fibrous media: A parallel computational approach
- Viscous flow through a grating or lattice of cylinders
This page was built for publication: A computational evaluation of the Ergun and Forchheimer equations for fibrous porous media
