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Strain-based Failure Prediction for Composite Specimen Model Using Strain Amplification Factor

机译:基于应变放大因子的复合材料模型基于应变的失效预测

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Increasing use of composite materials in the aerospace industry, the research for a failure prediction of composite structures is regarded greatly as important in the design process. For composite structures, the initial damage is caused by the dilatational or distortional deformation in the fiber and matrix phase. This failure mechanism cannot be predicted in the macro-mechanics concept but the micro-mechanics based failure criterions predict the failure modes of fiber or matrix phase. So far, the micro-level of the composite failure criteria were proposed by Hashin and Sun, etc In recent years, SIFT (Strain Invariant Failure Theory) is proposed by Gosse that a more efficient method to predict the failure of micro-level. The SIFT complements the weakness of classical failure theories for composite materials as estimating each criterion for the fiber and matrix. Also, strain amplification factor used in SIFT is very important parameter for connecting the micro-level and macro-level strain tensor. In this study, the failure analysis based on SIFT was performed by in-house code for a composite specimen model. For this analysis, finite element modeling and static analysis were established by MSC. Patran/Nastran. In the procedure of analysis, first, the stress and strain tensors were calculated by FE analysis. And then, RVE (Representative Volume Element) model is used for estimating the matrix of strain amplification factors. Finally, the result of failure analysis is verified by comparing with existing theories.
机译:在航空航天工业中,复合材料的使用越来越多,因此在设计过程中对复合材料结构的失效预测进行研究非常重要。对于复合结构,初始损坏是由纤维和基体相的膨胀或变形引起的。在宏观力学概念中无法预测这种失效机理,但是基于微观力学的失效准则可以预测纤维或基体相的失效模式。到目前为止,Hashin和Sun等人提出了复合材料破坏准则的微观层次。近年来,Gosse提出了SIFT(应变不变失效理论),它是一种预测微观层次失效的更有效方法。 SIFT弥补了复合材料经典失效理论的不足,因为它估计了纤维和基体的每个标准。同样,SIFT中使用的应变放大因子是连接微观和宏观应变张量的非常重要的参数。在这项研究中,基于SIFT的失效分析是通过内部代码对复合标本模型进行的。为了进行此分析,MSC建立了有限元建模和静态分析。 Patran / Nastran。在分析过程中,首先,通过有限元分析计算应力和应变张量。然后,使用RVE(代表性体积元)模型估计应变放大因子矩阵。最后,通过与现有理论的比较来验证失效分析的结果。

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