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On the finite element analysis of inverse problems in fracture mechanics

机译:断裂力学反问题的有限元分析

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This paper presents a numerical study of inverse parameter identification problems in fracture mechanics. Inverse methodology is applied to the detection of subsurface cracks and to the study of propagating cracks. The procedure for detecting subsurface cracks combines the finite element method with a sequential quadratic programming algorithm to solve for the unknown geometric parameters associated with the internal flaw. The procedure utilizes finite element substructuring capabilities in order to minimize the processing and solution time for practical problems. The finite element method and non-linear optimization are also used in determining the direction a crack will propagate in a heterogeneous planar domain. This procedure involves determining the direction that produces the maximum strain energy release for a given increment of crack growth. The procedure is applied to several numerical examples. The results of these numerical studies coincide with theoretical predictions and experimentally observed crack behavior.
机译:本文对断裂力学中反参数识别问题进行了数值研究。逆向方法应用于地下裂缝的检测和扩展裂缝的研究。用于检测地下裂缝的过程将有限元方法与顺序二次规划算法相结合,以解决与内部缺陷相关的未知几何参数。该程序利用有限元子构造功能,以最大程度地减少处理和解决实际问题的时间。有限元方法和非线性优化也用于确定裂纹在异质平面域中的传播方向。该过程涉及确定在给定的裂纹扩展增量下产生最大应变能释放的方向。该过程适用于几个数值示例。这些数值研究的结果与理论预测和实验观察到的裂纹行为相吻合。

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