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Stochastic micromechanical damage modeling of progressive fiber breakage for longitudinal fiber-reinforced composites

机译:纵向纤维增强复合材料渐进纤维断裂的随机微机械损伤建模

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摘要

A computational stochastic micromechanics-based framework is proposed to investigate the overall mechanical behavior of longitudinal continuous fiber-reinforced composites considering progressive fiber breaking evolution. An effective eigenstrain is newly introduced to quantify the effect of multiple breaks in a single fiber based on linear elastic fracture mechanics and the ensemble-volume averaging technique. In particular, the cumulative nature of fiber breaking evolution is characterized by a two-parameter Weibull distribution function. Taking advantage of the newly proposed eigenstrain, a damage evolution model is developed to simulate the material behavior of multiple fiber-reinforced composite materials. Further, two stochastic risk-competing models are proposed to simulate the fiber breaking evolution in an inhomogeneous fashion considering the local load sharing mechanisms. The first riskcompeting model states that the neighboring fiber of the damaged fiber with dominant weakness fractures with some probability, while the second model assumes that all surrounding fibers associated with the damaged ones have an equal chance to fracture with certain probability. Finally, the overall stress-strain responses and the fiber breaking evolution are satisfactorily predicted, and validations are performed and compared with available experimental data.
机译:提出了一种基于计算随机微力学的框架,以研究纵向连续纤维增强复合材料的整体力学行为,考虑到纤维断裂的逐步发展。引入了一种有效的本征应变,以基于线性弹性断裂力学和整体体积平均技术来量化单根纤维中多次断裂的影响。特别地,纤维断裂演化的累积性质以两参数威布尔分布函数为特征。利用新提出的特征应变,建立了损伤演化模型,以模拟多种纤维增强复合材料的材料行为。此外,提出了两个随机的风险竞争模型,以考虑局部负载分担机制以不均匀的方式模拟纤维断裂的演化。第一个风险竞争模型指出,具有显着弱点的受损纤维的相邻纤维有一定概率断裂,而第二个模型假定与受损纤维相关联的所有周围纤维都有相等的断裂概率。最后,令人满意地预测了整体应力应变响应和纤维断裂演变,并进行了验证并与可用的实验数据进行了比较。

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