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A two-scale generalized finite element method for interaction and coalescence of multiple crack surfaces

机译:多尺度裂纹面相互作用与合并的两尺度广义有限元方法

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This paper presents the application of a two-scale generalized finite element method (GFEM) which allows for static fracture analyses as well as fatigue crack propagation simulations involving the interaction of multiple crack surfaces on fixed, coarse finite element (FE) meshes. The approach is based on the use of numerically-generated enrichment functions computed on-the-fly through the use of locally-defined boundary value problems (BVPs) in the regions of existing mechanically-short cracks. The two-scale GFEM approach is verified against analytical reference solutions as well as alternative numerical approaches for crack interaction problems, including the coalescence of multiple crack surfaces. The numerical examples demonstrate the ability of the proposed approach to deliver accurate results even in scenarios involving multiple, interacting discontinuities contained within a single computational element. The proposed approach is also applied to a crack shielding/crack arrest problem involving two propagating crack surfaces in a representative panel model similar in complexity to that which may be of interest to the aerospace community. (C) 2016 Elsevier Ltd. All rights reserved.
机译:本文介绍了两尺度广义有限元方法(GFEM)的应用,该方法可进行静态断裂分析以及疲劳裂纹扩展模拟,其中涉及固定的,粗糙的有限元(FE)网格上多个裂纹表面的相互作用。该方法基于使用通过在现有机械短裂纹区域中使用局部定义的边值问题(BVP)即时计算出的数值生成的富集函数。两尺度GFEM方法已通过分析参考解决方案以及包括多个裂纹表面合并在内的裂纹相互作用问题的替代数值方法进行了验证。数值示例说明了即使在涉及单个计算元素中包含多个相互作用的不连续性的场景中,所提出的方法也能够提供准确结果的能力。所提出的方法还适用于裂缝屏蔽/裂缝阻止问题,该问题涉及代表性面板模型中两个扩展的裂缝表面,其复杂性类似于航空航天界可能感兴趣的复杂性。 (C)2016 Elsevier Ltd.保留所有权利。

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