孔隙含量、分布和尺寸对纤维增强聚合物影响的微观分析

O. Vallmajó, A. Turón, A. Arteiro
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引用次数: 0

摘要

轻量化结构对纤维增强聚合物(frp)的需求日益增长,这需要高效的制造工艺。然而,预测生产过程中缺陷的形成及其对机械性能的影响仍然是一个值得关注的问题。frp的主要挑战之一是由于其复杂的变形和破坏机制、缺陷的存在以及材料性能的内在变异性,难以预测其力学行为。在微观尺度上,构件的性质、空间分布和制造过程中产生的缺陷对损伤的发展起着至关重要的作用。因此,损伤发生和发展的实验表征是一项非常困难和昂贵的任务。然而,利用先进的本构模型进行精确的数值模拟可以帮助理解微观尺度(组分水平)的力学行为及其向中尺度(层)性质的转化。为此,需要定义复合材料的代表性体积单元(RVE)。在这项工作中,提出了一个计算微力学模型,并使用有限元(FE)软件进行分析,以确定缺陷,特别是空隙对frp力学性能的影响。按照参考文献中提出的方法,将纤维按照纤维体积分数随机分布在微机械三维RVE中。[1,2]。同样,孔洞在RVE中的分布也根据孔洞含量及其特征参数进行。通过参数化分析,分析文献[3]中描述的孔洞的主要特征(如空间分布、孔洞含量和孔洞尺寸)对铺层均质力学性能的影响。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Microscale Analysis of the Influence of Void Content, Distribution and Size on Fiber-Reinforced Polymers
The increasing demand for Fiber-Reinforced Polymers (FRPs) for lightweight structures requires efficient manufacturing processes. However, predicting defect formation during production and the effect on the mechanical performance is still a matter of concern. One of the main challenges for FRPs is the difficulty to predict their mechanical behavior due to the complex deformation and failure mechanisms, the presence of defects and the intrinsic variability of the material properties. At the microscale, the properties of the constituents, their spatial distribution and the defects arising from manufacturing play a critical role in the damage development. Thus, the experimental characterization of the damage onset and development is a very difficult and expensive task. However, accurate numerical simulations with advanced constitutive models can help understanding the mechanical behavior at the microscale (constituents level) and their translation to the mesoscale properties (ply level). To that end, a Representative Volume Element (RVE) of the composite material needs to be defined. In this work, a computational micromechanical model is proposed and analyzed using a Finite Element (FE) software to determine the effect of defects, specifically voids, on the mechanical properties of FRPs. The fibers are randomly distributed in a micromechanical 3-D RVE in accordance to the fiber volume fraction, following the methods proposed in Refs. [1, 2]. In the same way, the voids are distributed in the RVE according to the void content and their characteristic parameters. A parametric analysis is performed to analyze the effect of the main characteristics of the voids as described in Ref. [3], such as the spatial distribution, the void content and the void size, on the homogenized mechanical properties at the ply level.
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