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Numerical Evaluation of Ultimate Strengths of Composites considering Both In-plane Damage and Delamination

机译:考虑面内损伤和分层的复合材料极限强度的数值评估

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摘要

Traditional laminate strength analysis only considers face failure under in-plane loads. In fact, owing to the mismatch of the mechanical properties of the adjacent layers, a three-dimensional interlaminar singular stress fields develop in a small boundary region in the vicinity of the free edges of the laminate under mechanical load, which may lead to interlaminar delamination failure. Neglecting this interlaminar failure mode, the failure strength of laminate will be overestimated. In this paper, face failure and interlaminar failure are both considered. So for a lamina, three major failure modes are considered: matrix failure, fiber breakage and delamination. Finite element method is used to obtain the stresses in a laminate under mechanical loads. Stress-based criterions are adopted to predict the failure mode of laminas. When a lamina is failed, the lamina stiffness is reduced according to the corresponding failure mode, and the stresses of the laminate are re-analyzed. This procedure is repeatedly performed until the whole laminate fails and thus the ultimate strength is determined. The predicted ultimate strengths are in good agreement with experiment results in the open literature.
机译:传统的层压板强度分析仅考虑面内载荷下的面破坏。实际上,由于相邻层的机械性能不匹配,在层压板的自由边缘附近,在机械载荷下,在较小的边界区域中会产生三维层间奇异应力场,这可能导致层间分层失败。忽略这种层间破坏模式,层压板的破坏强度将被高估。本文同时考虑了面破坏和层间破坏。因此,对于薄片而言,考虑了三种主要的失效模式:基体失效,纤维断裂和分层。有限元法用于获得层压板在机械载荷下的应力。采用基于应力的准则来预测叶片的失效模式。当层板失效时,层板的刚度会根据相应的失效模式而降低,并重新分析层压板的应力。重复执行此过程,直到整个层压板失效,从而确定极限强度。预测的极限强度与公开文献中的实验结果非常吻合。

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