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Micromechanical simulation of the failure of fiber reinforced composites

机译:纤维增强复合材料破坏的微观力学模拟

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The strength of unidirectionally reinforced fiber composites is simulated using the three dimensional shear lag model of Landis, C. M., McGlockton, M. A. and McMeeking, R. M. (l999) (An improved shear lag model for broken fibers in composites. J. Comp. Mat. 33, 667--680) and Weibull fiber statistics. The governing differential equations for the fiber displacements and stresses are solved exactly for any configuration of breaks using an influence superposition technique. The model predicts the tensile strength of well bonded, elastic fiber/matrix systems with fibers arranged in a square array. Length and strength sealings are used which are relevant for elastic, local load sharing composites. Several hundred Monte Carlo simulations were executed to determine the statistical strength distributions of the composite for three values of the fiber Weibull modulus, m = 5, l0 and 20. Stress--strain behavior and the evolution of fiber damage are studied. Bundle sizes of l0 x l0. 15 x l5, 20 x 20, 25 x 25, 30 x 30 and 35 x 35 fibers of various lengths are investigated to determine the dependence of strength on the composite size. The validity of weakest link statistics for composite strength is examined as well.
机译:单向增强纤维复合材料的强度使用Landis,CM,McGlockton,MA和McMeeking,RM(l999)的三维剪切滞后模型进行模拟(复合材料中断裂纤维的改进剪切滞后模型。J。Comp。Mat。33)。 (667--680)和威布尔光纤统计信息。使用影响叠加技术,可以精确地求解任何断裂形态的纤维位移和应力的控制微分方程。该模型预测了纤维以正方形阵列排列的粘合良好的弹性纤维/基体系统的拉伸强度。使用了长度和强度密封件,它们与弹性的局部载荷复合材料有关。进行了数百次蒙特卡洛模拟,以确定纤维威布尔模量的三个值(m = 5,l0和20)的复合材料的统计强度分布。研究了应力-应变行为和纤维损伤的演变。束大小为l0 x l0。研究了各种长度的15 x 15、20 x 20、25 x 25、30 x 30和35 x 35的纤维,以确定强度对复合材料尺寸的依赖性。还检查了最弱链接统计量对于复合强度的有效性。

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