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Geometrically nonlinear extended isogeometric analysis for cohesive fracture with applications to delamination in composites
Finite Elements in Analysis and Design ( IF 3.5 ) Pub Date : 2021-01-27 , DOI: 10.1016/j.finel.2021.103527
Farshid Fathi , René de Borst

We propose a geometrically nonlinear extended isogeometric analysis approach for cohesive fracture. A shifting technique is used to enforce compatibility in the direction perpendicular to the crack path, while a blending technique has been adopted to remove the effect of the discontinuity in the extension of the cohesive crack. Bézier extraction is employed to cast the formulation in a finite element datastructure. The use of a sign function instead of a Heaviside step function removes the need to make an assumption for the normal to the crack at its centreline. Examples are given to illustrate the methodology, including buckling of a delaminated structure and an assessment of the interface contribution to the tangent stiffness matrix.



中文翻译:

内聚断裂的几何非线性扩展等几何分析及其在复合材料中的分层应用

我们提出了一种用于粘性断裂的几何非线性扩展等几何分析方法。使用移位技术来增强与裂纹路径垂直的方向的兼容性,而采用混合技术来消除粘性裂纹扩展中的不连续性影响。贝塞尔(Bézier)提取用于将配方转换为有限元数据结构。使用符号函数而不是Heaviside阶跃函数可以消除对裂纹中心线法线的假设。举例说明了该方法,包括分层结构的屈曲以及界面对切线刚度矩阵的贡献评估。

更新日期:2021-01-28
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