期刊文献+

无弯曲纤维织物面内渗透率的结构相关性 被引量:9

Structure-relationship of the in-plane permeability of non-crimped fabrics
原文传递
导出
摘要 建立无弯曲纤维织物(Non-crimped fabrics,NCF)的几何结构单胞,应用树脂在纤维束内与束间耦合流动的模型,数值模拟树脂的细观流动行为,结合Darcy定律,计算单胞的面内等效渗透率,并对计算方案进行验证。在此基础上,探讨织物的纤维束间距离、纤维束高度以及束内渗透率等细观结构参数与单胞面内等效渗透率之间的关系。结果表明:单胞面内等效渗透率随纤维束间距离的增大而增大,其倒数的对数之间呈正的线性关系;纤维束高度对单胞面内等效渗透率的影响类似于纤维束间距离对其的影响;单胞面内等效渗透率随纤维束内渗透率的增加而线性增加。 A unit cell of the non-crimped fabrics' geometrical structure was established,and the meso-level resin flow behavior within it was simulated by coupling the inter-tow and intra-tow flows.According to the Darcy's law,the equivalent in-plane permeability was calculated.And then this method was verified.Based on the above work,the relationship between the in-plane permeability of the unit cell and the meso-level structural parameters,such as the distance between fiber bundles,the fiber bundle's height and permeability,was investigated.The results show that the in-plane permeability of the unit cell increases with the increase of the distance between fiber bundles,and a positive linear relationship exists between the logarithms of their reciprocals;the height of fiber bundles has the similar effect on the permeability as the distance between fiber bundles does;the in-plane permeability of the unit cell increases linearly with the increase of the permeability of fiber bundles.
出处 《复合材料学报》 EI CAS CSCD 北大核心 2011年第5期70-76,共7页 Acta Materiae Compositae Sinica
基金 国家973计划(2010CB631102) 国家与山东省自然科学基金(50973056 JQ201016) 山东大学自主创新基金(2009JQ013)
关键词 无弯曲纤维织物 渗透率 结构相关性 单胞模型 数值模拟 non-crimped fabrics permeability structure-relationship unit cell model numerical simulation
  • 相关文献

参考文献28

  • 1Keller J B. Viscous flow through a grating or lattice of cylinders [J]. Journal of Fluid Mechanics, 1964, 18(1): 94-96.
  • 2Gebart B R. Permeability of unidirectional reinforcements for RTM [J]. Journal of Composite Materials, 1992, 26(8): 1100-1133.
  • 3Happel J. Viscous flow relative to arrays of cylinders [J]. AIChE Journal, 1959, 5(2): 174-177.
  • 4Kuwabura S. The force experienced by randomly distributed parallel circular cylinders or spheres in a viscous flow at small Reynolds numbers [J]. Journal of the Physics Society of Japan, 1959, 14: 527-532.
  • 5Lam R C, Kardos J L. The permeability and compressibility of aligned and cross-plied carbon fiber beds during processing of composites [J]. Polymer Engineering & Science, 1991, 31(14): 1064-1070.
  • 6Gutowski T G, Morigaki T, Cai Z. The consolidation of laminate composites[J]. Journal of Composite Materials, 1987, 21(2): 172-188.
  • 7Pillai K M, Advani S G. Numerical and analytical study to estimate the effect of two length scales upon the permeability of a fibrous porous medium [J]. Transport in Porous Media, 1995, 21(1): 1-17.
  • 8Yang J, Jia Y, Sun S, et al. Mesoscopic simulation of the impregnating process of unidirectional fibrous preform in resin transfer molding [J]. Materials Science and Engineering A, 2006, 435/436: 515-520.
  • 9Ngo N D, Tamma K K. Microscale permeability predictions of porous fibrous media [J]. International Journal of Heat and Mass Transfer, 2001, 44(16): 3135-3145.
  • 10Nordlund M, Lundstrom T S. Effect of multi-scale porosity in local permeability modelling of non-crimp fabrics [J]. Transport in Porous Media, 2008, 73(1): 109-124.

二级参考文献27

共引文献50

同被引文献140

引证文献9

二级引证文献32

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部