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Interlaminar Fracture Toughness Evaluation in Glass/Epoxy Composites Using Acoustic Emission and Finite Element Methods

机译:用声发射和有限元方法评估玻璃/环氧树脂复合材料的层间断裂韧性

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摘要

Delamination is one of the most common modes of failure in laminated composites and it leads to the loss of structural strength and stiffness. In this paper, mode I, mode II, and mixed of these pure modes were investigated using mechanical data, Finite Element Method (FEM) and Acoustic Emission (AE) signals. Experimental data were obtained from in situ monitoring of glass/epoxy laminated composites with different lay-ups when subjected to different modes of failure. The main objective was to investigate the behavior of delamination propagation and to evaluate the critical value of the strain energy which is required for onset of the delamination (G (C)). For the identification of interlaminar fracture toughness of the specimens, four methods were used: (a) ASTM standard methods, (b) FEM analysis, (c) AE method, and (d) sentry function method which is a function of mechanical and AE behaviors of the specimens. The results showed that the G (C) values obtained by the sentry function method and FEM analysis were in a close agreement with the results of nonlinearity methods which is recommended in the ASTM standards. It was also found that the specimens under different loading conditions and various lay-up have different G (C) values. These differences are related to different stress components distribution in the specimens which induce various damage mechanisms. Accordingly, stress components distribution obtained from FEM analyses were in agreement with SEM observations of the damaged surfaces of the specimens.
机译:分层是层压复合材料中最常见的破坏方式之一,它导致结构强度和刚度的损失。在本文中,使用机械数据,有限元方法(FEM)和声发射(AE)信号研究了模式I,模式II和这些纯模式的混合。实验数据是从玻璃/环氧树脂层压复合材料在不同破坏模式下进行原位监测获得的。主要目的是研究分层传播的行为,并评估分层开始时所需的应变能的临界值(G(C))。为了识别样品的层间断裂韧性,使用了四种方法:(a)ASTM标准方法,(b)FEM分析,(c)AE方法和(d)哨兵功能法,它是机械和AE的函数标本的行为。结果表明,通过哨兵函数法和有限元分析获得的G(C)值与ASTM标准中推荐的非线性方法的结果非常吻合。还发现,在不同的加载条件和不同的铺层条件下,样品具有不同的G(C)值。这些差异与引起不同损伤机理的试样中应力成分的不同分布有关。因此,从有限元分析中获得的应力分量分布与样品受损表面的SEM观察结果一致。

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