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An improved computational framework based on the dual boundary element method for three-dimensional mixed-mode crack propagation analyses

机译:改进的基于双重边界元方法的三维混合模式裂纹扩展计算框架

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摘要

This study presents an improved computational framework based on the Dual Boundary Element Method (DBEM) for modelling three-dimensional mixed-mode fatigue crack propagation in geometrically complex structural components. The improvements are: (i) an input data scheme based on an alternative collocation strategy, which enables the discretization of each Non-Uniform Rational B-splines (NURBS) surfaces of geometrical models without any concerning about conform meshes at the surface's intersections. (ii) a variational formulation defined over the crack front, which accounts for both kinking and twisting angles of the during the crack propagation. (iii) a linear approximation for the Stress Intensity Factors (SIF) range, which was applied in the three-dimensional fatigue analysis and enables the discrete solution of the Paris law in accurate form. The SIF are assessed by the displacement correlation or extrapolation techniques. The maximum energy release rate or the Schollmann's criteria are adopted for driving the propagation process. Four numerical examples are presented in order to validate the proposed computation framework and investigate its accuracy and robustness.
机译:这项研究提出了一种基于双重边界元方法(DBEM)的改进的计算框架,用于对几何复杂结构部件中的三维混合模式疲劳裂纹扩展进行建模。改进之处包括:(i)基于替代配置策略的输入数据方案,该方案可离散化几何模型的每个非均匀有理B样条(NURBS)曲面,而无需考虑曲面相交处的共形网格。 (ii)在裂纹前沿定义的变化公式,说明裂纹扩展过程中弯折角和扭曲角。 (iii)应力强度因子(SIF)范围的线性近似,该近似值已应用于三维疲劳分析中,并且可以精确形式实现巴黎定律的离散解。 SIF通过位移相关或外推技术进行评估。采用最大能量释放速率或肖尔曼准则来驱动传播过程。为了验证所提出的计算框架并研究其准确性和鲁棒性,给出了四个数值示例。

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