2011
DOI: 10.1016/j.compositesa.2011.02.005
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Modeling and simulation of voids and saturation in liquid composite molding processes

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Cited by 164 publications
(133 citation statements)
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“…Knowing the flow volume and the transverse bundle width, the impregnation time ∆T bundle of the transverse bundle can be determined by Equations (19) and (20): (19) where (20) Here w bundle is the width of the transverse bundle, and ubundle can be calculated using Equation (1). From Equations (18) and (19), the total inter-bundle impregnation time ∆T total can be obtained (Equation (21)): (21) Assuming the regularity and continuity of the unit cell, the mean value of the void fraction V v of the unit structure can be determined by Equation (22) [22]: (22) where Φ is the macroscopic porosity of the fabric obtained from the ratio of the inter-bundle domain to the whole fabric area. The macroscopic porosity is obtained by measuring the ratio occupied by inter-bundle cavities by analyzing images of the fabric taken from above.…”
Section: Inter-bundle Impregnation Path and Void Formationmentioning
confidence: 99%
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“…Knowing the flow volume and the transverse bundle width, the impregnation time ∆T bundle of the transverse bundle can be determined by Equations (19) and (20): (19) where (20) Here w bundle is the width of the transverse bundle, and ubundle can be calculated using Equation (1). From Equations (18) and (19), the total inter-bundle impregnation time ∆T total can be obtained (Equation (21)): (21) Assuming the regularity and continuity of the unit cell, the mean value of the void fraction V v of the unit structure can be determined by Equation (22) [22]: (22) where Φ is the macroscopic porosity of the fabric obtained from the ratio of the inter-bundle domain to the whole fabric area. The macroscopic porosity is obtained by measuring the ratio occupied by inter-bundle cavities by analyzing images of the fabric taken from above.…”
Section: Inter-bundle Impregnation Path and Void Formationmentioning
confidence: 99%
“…An intra-bundle resin flow velocity for each bundle (warp or weft) is defined by Equation (1), which is based on the Darcy's law with an additional term for the capillary pressure gradient [21,25]:…”
Section: Intra-bundle Impregnation Pathmentioning
confidence: 99%
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“…Current attempts are being made to couple void formation and void movement models to be able to predict the final distribution [20,21]. These models would assist in RTM process optimisation for high-performance composites, however, they are limited by (i) the difficulty of measuring in situ void formation [22,23], and (ii) the complexity of fluid dynamics modelling for the various flow paths and fibre architectures in industrial RTM processes.…”
Section: Introductionmentioning
confidence: 99%