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Advantage of the Fractal Finite Element Method for Two-Dimensional Crack Problems

机译:分形有限元方法在二维裂纹问题中的优势

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The Fractal Finite Element Method (FFEM) for calculating 2-D stress intensity factors is modified by making the similarity ratio in the construction of the fractal mesh a variable. Compared with other numerical methods, FFEM has several advantages. Firstly, only conventional finite elements are required for modelling the singularity at the crack tip. No new singular elements have to be derived. Secondly, the implementation and coding for this method can be achieved easily by modifying a standard finite element program, as only inversion and transformation of small matrices are needed. Finally, by employing a suitable analytical solution as a global interpolation function, SIF can be obtained directly and precisely, thus avoiding the need of special integration schemes.
机译:通过将分形网格的构造中的相似比设为变量,对计算二维应力强度因子的分形有限元方法(FFEM)进行了修改。与其他数值方法相比,FFEM具有多个优点。首先,只需要常规的有限元就可以对裂纹尖端的奇异点进行建模。无需派生新的奇异元素。其次,通过修改标准的有限元程序,可以轻松实现此方法的实现和编码,因为只需要对小矩阵进行求逆和变换即可。最后,通过采用合适的分析解决方案作为全局插值函数,可以直接和精确地获得SIF,从而避免了特殊的集成方案。

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