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Bi-material V-notched SIFs analysis by XFEM and conservative integral approach

机译:XFEM和保守积分方法对双材料V型缺口SIF进行分析

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摘要

In this paper, a new effective approach based on conservative integral approach associated with extended finite element method (XFEM) is developed for evaluating stress intensity factors (SIFs) of bi-material V-notched structures. The XFEM model for bi-material V-notches is established, which owns various features; (a) jump enrichment functions are taken for describing the intersection of notch-faces; (b) eight (real eigenvalue) or sixteen (complex eigenvalue) branch functions are employed for capturing nodes surrounding the notch-tip; and (c) interface enrichment function is used to model the material interface. These enrichments allow the representation of notch-faces and material interface independent of the finite element mesh. The conservative integral approach derived from the Betti reciprocal principle is used for the evaluation of SIFs. The conservative integral approach avoids the complicated stress fields around the notch-tip, so good accuracy of SIFs can be obtained. Also, the proposed XFEM model can easily be used to solve homogenous V-notched structures by setting the same material parameters of two materials. Numerical results of the SIFs calculated by the present method indicate the independence of integral paths. Several bi-material V-notched numerical examples for single and mixed modes fractures are analyzed to demonstrate the accuracy and effectiveness of the developed method. (C) 2017 Elsevier Ltd. All rights reserved.
机译:本文提出了一种基于保守积分法和扩展有限元法(XFEM)的新有效方法,用于评估双材料V型缺口结构的应力强度因子(SIF)。建立了双材料V型缺口的XFEM模型,该模型具有多种功能; (a)采用跳跃富集函数来描述缺口面的相交; (b)采用八个(实际特征值)或十六个(复杂特征值)分支函数来捕获陷波尖端周围的节点; (c)界面丰富功能用于对材料界面进行建模。这些丰富的功能可以独立于有限元网格来表示缺口面和材料界面。从Betti倒数原理得出的保守积分法用于SIF的评估。保守积分法避免了切口尖端附近的复杂应力场,因此可以获得良好的SIF精度。同样,通过设置两种材料的相同材料参数,可以轻松地将所提出的XFEM模型用于求解均匀的V形缺口结构。通过本方法计算的SIF的数值结果表明了积分路径的独立性。分析了单模式和混合模式裂缝的几个双材料V型缺口数值示例,以证明所开发方法的准确性和有效性。 (C)2017 Elsevier Ltd.保留所有权利。

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