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为预测含孔隙复合材料单层板的弹性常数,以单向纤维增强复合材料单层板为研究对象,首先,基于细观力学方法,提出了一种基于两尺度代表体元的含孔隙复合材料单层板弹性常数预测方法;然后,基于纤维排列和孔隙特征,建立了纤维-基体尺度的代表体元模型和含孔隙复合材料单层板的代表体元模型,并采用有限元方法求解弹性常数;接着,采用周期对称边界条件,在纤维-基体尺度先进行第1步等效,得到不含孔隙复合材料单层板的弹性常数;最后,在含孔隙复合材料单层板的代表体元模型上进行第2步等效,完成了含孔隙复合材料单层板弹性常数的预测。结果显示:应用该方法得到的计算结果与试验数据吻合较好;结合纤维、基体弹性常数及孔隙形态的模型,该方法可以反映各因素对复合材料单层板弹性常数的影响。

In order to predict the elastic coefficients of composite single layer laminate containing voids,the unidi-rectional fiber reinforced composite single layer laminate were used as research obj ect,and based on mesomechanics method,a prediction method for elastic coefficients of composite single layer laminate containing voids based on two-scale representative volume cells was proposed firstly.Then,based on the fibers distribution and void feature,rep-resentative volume element model on the fiber-matrix scale and representative volume element model of the composite single layer laminate containing voids were established,and finite element method was employed to solve the elastic coefficients.After that,with the periodic symmetry boundary conditions applied,the first step of equivalent was conducted on the fiber-matrix scale,thus the elastic coefficients of composite single layer laminate without voids were obtained.Finally,the second step of equivalent was conducted on the representative volume element model of composite single layer laminate containing voids,and the prediction for elastic coefficients of composite single layer laminate containing voids was finished.The results show that the calculated results obtained by using this method agree well with the test data.With the combination for elastic coefficients of fiber and matrix as well as the model of voids morphology,the method can reflect the effects of each factor on the elastic coefficients of composite single lay-er laminate.

参考文献

[1] Ling Liu;Bo-Ming Zhang;Dian-Fu Wang;Zhan-Jun Wu.Effects of cure cycles on void content and mechanical properties of composite laminates[J].Composite structures,20063(3):303-309.
[2] 张阿樱;张东兴;朱洪艳;李地红;肖海英;贾近.碳纤维/环氧树脂层压板孔隙率及力学性能的试验表征[J].玻璃钢1复合材料,2011(1):24-28.
[3] 马雯;刘福顺.玻璃纤维复合材料孔隙率对超声衰减系数及力学性能的影响[J].复合材料学报,2012(5):69-75.
[4] 刘志真;李宏运;益小苏.孔隙率对聚酰亚胺复合材料力学性能的影响[J].材料工程,2005(9):56-58.
[5] Bo Madsen;Hans Lilholt.Physical and mechanical properties of unidirectional plant fibre composites-an evaluation of the influence of porosity[J].Composites science and technology,20039(9):1265-1272.
[6] 于雅琳;叶金蕊;刘奎;张博明.含孔隙复合材料超声衰减分析的细观有限元模型[J].复合材料学报,2014(1):171-178.
[7] Hansong Huang;Ramesh Talreja.Effects of void geometry on elastic properties of unidirectional fiber reinforced composites[J].Composites science and technology,200513(13):1964-1981.
[8] 卢子兴;徐强;王伯平;杨振宇.含缺陷平纹机织复合材料拉伸力学行为数值模拟[J].复合材料学报,2011(6):200-207.
[9] 张建;温卫东.基于三维流场模型的含孔隙复合材料弹性常数有限元预测模型[J].复合材料学报,2011(3):167-173.
[10] 沈明;魏大盛.孔隙形状及孔隙率对多孔材料弹性性能的影响[J].复合材料学报,2014(5):1277-1283.
[11] 汪赫男;张佐光;顾轶卓;李敏.环氧复合材料层板热压成型孔隙缺陷影响因素[J].复合材料学报,2007(5):55-60.
[12] 朱洪艳;李地红;张东兴;吴宝昌;陈玉勇.孔隙对纤维增强聚合物基复合材料层压板力学性能影响的研究进展[J].中国机械工程,2009(13):1619-1624,1629.
[13] 田宏涛;林莉;李喜孟;郭广平.CFRP复合材料孔隙几何形貌定量分析与研究[J].失效分析与预防,2010(3):129-134.
[14] 华志恒;周晓军;刘继忠.碳纤维复合材料(CFRP)孔隙的形态特征[J].复合材料学报,2005(6):103-107.
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