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Numerical Prediction of Crack Propagation Behavior in Structural Component byEnhanced Element-Free Galerkin Method

机译:改进的无网格Galerkin方法数值预测结构构件中的裂纹扩展行为

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In this paper, an improved Element-Free Galerkin (EFG) method is proposed by adding enrichment function to theEFG approximation and discontinuity function to the shape function. The singularity and the discontinuity of the crack areefficiently modeled using the enrichment basis and the discontinuity function, respectively. It is a well-known fact thatEFG method is one of the most suitable analysis methods for crack propagation problems because node distributions arenot restricted by element connectivity. The proposed method improves an already powerful method by using only initialnodes arrangement without any additional modification until an analysis is completed.Also this study proposes an unconventional approach in the analysis of fatigue crack growth which predicts the crackgrowth path and the fatigue life of the pre-cracked structural members. From these analysis results, an engineer is able toobtain crucial data needed to determine the capacity and safety of the structures for repairing and strengthening purposes.
机译:本文提出了一种改进的无元素伽勒金(EFG)方法,该方法通过将富集函数添加到EFG逼近中并将不连续函数添加到形状函数中来。分别使用富集基和不连续函数分别有效地模拟了裂纹的奇异性和不连续性。众所周知,EFG方法是最适合裂纹扩展问题的分析方法之一,因为节点分布不受单元连接性的限制。所提出的方法通过仅使用初始节点排列而无需进行任何其他修改就改进了本已强大的方法,直到完成分析为止。此外,本研究还提出了一种非常规方法来分析疲劳裂纹扩展,该方法可以预测预裂纹的裂纹扩展路径和疲劳寿命。破裂的结构构件。从这些分析结果中,工程师能够获得确定用于维修和加固目的的结构的能力和安全性所需的关键数据。

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