2004
DOI: 10.1007/bf02902997
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Effect of braid structure on yarn cross-sectional shape

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Cited by 18 publications
(7 citation statements)
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“…If analytical relations predicting the cover factor in function of process parameters are intensely described in literature [2,8,1420], the linear mass of braids is insufficiently studied. Based on models proposed for cover factor [8], a model of linear mass of braids can be defined taking into account the properties of yarns (linear density, number of yarns) and their position in braids (braiding angle, crimp).…”
Section: The Geometrical Properties Of Braids Manufacturedmentioning
confidence: 99%
See 1 more Smart Citation
“…If analytical relations predicting the cover factor in function of process parameters are intensely described in literature [2,8,1420], the linear mass of braids is insufficiently studied. Based on models proposed for cover factor [8], a model of linear mass of braids can be defined taking into account the properties of yarns (linear density, number of yarns) and their position in braids (braiding angle, crimp).…”
Section: The Geometrical Properties Of Braids Manufacturedmentioning
confidence: 99%
“…The braiding angle is the angle between the longitudinal direction of the braided preform and the deposited fibres. This braiding angle is a key parameter in kinematic analysis [2,8,1420] of the process and also on its influence on the mechanical behaviour of braided composite [1,911,2143]. Axial yarns could be added along the mandrel axis in this case braid is called a triaxial braid.…”
Section: Introductionmentioning
confidence: 99%
“…In zero degree yarns of triaxial braids, the elliptical shapes are dominating. Due to this uncertainty, some authors often describe the cross-section either as lenticular, or as elliptical (compare [7][8][9]). …”
Section: Characteristicsmentioning
confidence: 99%
“…[19] 2D braiding structures can be open or closed meshed architectures which are characterized by coverage factor that means the measure of the surface area enclosed by strands [20]. Since the number and width of fiber (such as 1K, 3K, 6K, 12K, 24K) cannot be changed easily, the coverage factor is obtained by changing the braiding angle corresponding to the change of mandrel diameter [21]. Equation 2 is given for tubular mandrels.…”
Section: B Amentioning
confidence: 99%