纤维间距不均匀性对单向纤维增强聚合物复合材料强度分布的影响

Q3 Engineering
Akash Verma, S. Vedantam, K. Akella, S. M. Srinivasan
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引用次数: 0

摘要

单向纤维增强聚合物(UDFRP)复合材料在材料性能方面表现出统计变化。必须认识到这些变化,并使用基于统计的强度特性来设计复合材料结构。本文通过计算微观力学的方法,研究了纤维间距的不均匀性对UDFRP复合材料强度分布统计的影响。UDFRP复合材料的基于微观力学的实现是通过算法对纤维分布的不均匀性(MoN)进行量化测量而开发的。针对每个非均匀纤维分布创建了这些模型的若干实现。外部应力在横向方向上施加到每个实现上,直到基体中出现失效。矩阵失效采用了改进的Drucker–Prager失效准则。这种外部施加的应力被称为失效起始强度。获得了每个纤维分布的失效起始强度的统计分布。对于0.5和0.6的纤维体积分数,研究了平均值、标准偏差和[公式:见正文]——失效起始强度的基础随纤维分布不均匀性的变化。除了平均值外,纤维分布的不均匀性也会显著影响强度分布的标准偏差和[公式:见正文]基础。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Influence of non-uniformity in inter-fibre distance on strength distribution of unidirectional fibre-reinforced polymer composites
Unidirectional fibre-reinforced polymer (UDFRP) composites exhibit statistical variations in the material properties. It is essential to acknowledge these variations and use a statistics-based strength property for designing composite structures. In this work, the effect of non-uniformity in inter-fibre distance on the statistics of strength distribution of UDFRP composite is studied through computational micromechanics. Micromechanics-based realisations of the UDFRP composite are developed with a quantified measure of non-uniformity (MoN) in fibre distribution through an algorithm. Several realisations of these models are created for each non-uniform fibre distribution. External stress is applied to each realisation in the transverse direction till failure initiates in the matrix. The modified Drucker–Prager failure criteria are implemented for matrix failure. This externally applied stress is termed as the failure initiation strength. Statistical distribution of failure initiation strength is obtained for each fibre distribution. Variations of mean value, standard deviation and [Formula: see text]-basis of failure initiation strength with the measure of non-uniformity in fibre distribution are studied for the fibre volume fractions of 0.5 and 0.6. In addition to the mean value, non-uniformity in fibre distribution also significantly influences the standard deviation and [Formula: see text]-basis of strength distribution.
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来源期刊
Journal of Micromechanics and Molecular Physics
Journal of Micromechanics and Molecular Physics Materials Science-Polymers and Plastics
CiteScore
3.30
自引率
0.00%
发文量
27
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