纤维分布和纤维基质或相间基质横向模量比对单向复合材料在横向载荷作用下可能的断裂模式的综合影响

P.-M. Lesne , N. Allio , R. Valle
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引用次数: 12

摘要

首先考虑完全柔软或完全刚性隔离纤维的极端情况,然后将横向杨氏模量比对施加横向载荷引起的应力场的影响的研究扩展到代表实际复合材料的中间纤维基体和相间基体的横向模量比。关于纤维分布随机性的影响,考虑了两根孤立纤维的最简单排列,参考情况是孤立纤维或规则排列的情况。在两个隔离纤维的情况下,考虑到纤维对齐方向和施加横向载荷方向之间的三个角度值(0,90和45°),由于“对齐效应”倾向于将纤维对旋转到施加载荷的方向,从而引起特定的应力场,最后一个关键情况是至关重要的。使用简单的解析公式来确定在最简单的情况下,孤立纤维,即两相(纤维基质)系统或简化(完全软纤维)三相(纤维-相间基质)系统中施加横向载荷所产生的应力场。在一般三相系统中,在纤维对或规则分布的空间纤维排列中,进行了全局有限元数值计算;从而直接考虑到纤维之间的机械相互作用。由此确定的具有代表性的力学量与变形和断裂的可能基本机制以及实际观察到的现象都进行了讨论。
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Combined effects of the fibre distribution and of the fibre matrix or interphase matrix transverse modulus ratio on the possible fracture modes of unidirectional composites submitted to a transverse loading

Considering first the extreme cases of either a perfectly soft or perfectly rigid isolated fibre, the investigation of the effect of the transverse Young's modulus ratio on the stress field resulting from the applied transverse loading is then extended to intermediate fibre matrix and interphase matrix transverse modulus ratios representative of real composite materials. Regarding the effect of the randomness of the fibre distribution, the simplest arrangement of two isolated fibres is considered, the reference situations being those of either an isolated fibre or of a regular arrangement. In the case of the two isolated fibres, three values of the angle between the direction of the fibre alignment and that of the applied transverse loading are taken into consideration (0, 90 and 45°), this last critical situation being of essential interest, due to the “alignment effect” which tends to rotate the fibre pair towards the direction of the applied loading, thereby inducing a particular stress field. Simple analytical formulae are used to determine the stress field resulting from the applied transverse loading in the simplest case of an isolated fibre, i.e. a two-phase (fibre matrix) system, or a simplified (perfectly soft fibre) three-phase (fibre-interphase matrix) system. In the general three-phase system, and in the spatial fibre arrangement of either a fibre pair or a regular distribution, a global finite element numerical calculation is performed; thereby directly taking into account the mechanical interaction between the fibres. The representative mechanical quantities thus determined are discussed in relation with both the possible fundamental mechanisms of deformation and fracture and the actually observed phenomena.

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