2007
DOI: 10.1016/j.compscitech.2006.10.011
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Micro-scale modeling of axial flow through unidirectional disordered fiber arrays

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Cited by 59 publications
(40 citation statements)
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“…As demonstrated by Chen and Papathanasiou, 17 the permeability data are affected by high scattering due to the stochastic nature of the fiber distribution. To reduce this scattering, the number of random distributions (N rd ) and the number of filaments (N f ) were optimized by keeping a constant V f = 0.472 as the volume fraction for the compression molding experiment.…”
Section: Mathematical Modelmentioning
confidence: 97%
“…As demonstrated by Chen and Papathanasiou, 17 the permeability data are affected by high scattering due to the stochastic nature of the fiber distribution. To reduce this scattering, the number of random distributions (N rd ) and the number of filaments (N f ) were optimized by keeping a constant V f = 0.472 as the volume fraction for the compression molding experiment.…”
Section: Mathematical Modelmentioning
confidence: 97%
“…The most simple method of generating random filament arrangements places nonoverlapping disks representing the filaments with constant [23,24] or varying [25] radii randomly within a specified domain. A limitation to this method is the jamming limit at around ܸ = 0.55 [26,27], which is at the lower end of the typical local V f within fibre bundles used in composite materials.…”
Section: Micro-structure Generationmentioning
confidence: 99%
“…Indeed, different modeling tools are involved at each level: flow in porous media (mainly Darcy's law) at macroscale [6], both flow in porous media (Darcy's or Brinkman's law) and Stokes flow at meso-scale [7] and mainly Stokes flow at micro-scale [8].…”
Section: Introductionmentioning
confidence: 99%