规则编织复合材料的拉伸刚度和强度:理论与实验的关联

Zheng-ming Huang, K. Fujihara, S. Ramakrishna
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引用次数: 5

摘要

研究了普通规则编织织物增强复合材料在单轴载荷作用下的拉伸性能。采用实验程序对几种编织复合材料的刚度和强度进行了表征。本研究研究了两种不同的材料体系,即碳/环氧树脂和玻璃/环氧树脂,每种材料体系都有三种不同的编织角度。采用基于桥接细观力学模型的理论方法,仅以整体纤维和基体性能以及织物几何信息作为输入参数,对编织复合材料的拉伸性能进行了预测。这些参数在复合材料制备前后都很容易得到,本文介绍了它们的测定方法。复合材料中编织织物的单胞几何形状分别用椭圆截面和正弦截面结合相同的波动函数来表示,并进行了对比研究。在将编织复合材料的单元胞划分成薄片并应用桥接模型后,采用基于等应力或等应变假设的组合来获得复合材料的整体性能。虽然这两种假设都对玻璃/环氧树脂编织复合材料的刚度给出了合理的预测,但在玻璃/环氧树脂复合材料的强度以及碳/环氧树脂复合材料的刚度和强度方面,等应力法和等应变法的预测存在显著差异。等应变法与椭圆几何描述相结合,得到的两种材料体系的预测刚度和强度与实验数据的偏差均在13%以内。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Tensile Stiffness and Strength of Regular Braid Composites: Correlation of Theory with Experiments
This paper investigates the tensile behavior of plain regular braided fabric reinforced composites subjected to uniaxial load. An experimental program is performed to characterize the stiffnesses and strengths of a number of braid composites. Two different material systems, i.e., carbon/epoxy and glass/epoxy, were investigated in this study, each with three different braiding angles. A theoretical approach, based on a bridging micromechanics model, is employed to predict the tensile properties of the braid composites only using monolithic fiber and matrix properties and the fabric geometric information as input parameters. These parameters are easily obtainable before or after composite fabrication, and determination of them is described in the paper. Unit cell geometry of the braided fabric in the composite was represented by either elliptic or sinusoidal cross section combined with the same undulation function, and a comparative study has been performed. After the unit cell of the braid composite has been divided into slices and the bridging model has been applied, an assemblage based on iso-stress or iso-strain assumption was adopted to obtain the overall properties of the composite. Although both the assumptions give reasonable predictions for the stiffness of glass/epoxy braid composites, significant differences exist between the predictions from the iso-stress approach and those from the iso-strain approach for the strength of the glass/epoxy composites and for the stiffness and strength of the carbon/epoxy composites. The iso-strain approach combined with the elliptic geometric description exhibits the best accuracy, and the predicted stiffnesses and strengths for the two material systems thus obtained are all within 13% discrepancy with the experimental data.
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