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Computations of modes I and II stress intensity factors of sharp notched plates under in-plane shear and bending loading by the fractal-like finite element method

机译:用分形有限元法计算平面剪切和弯曲载荷下锋利缺口板的Ⅰ,Ⅱ型应力强度因子

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摘要

The fractal-like finite element method (FFEM) is used to compute the stress intensity factors (SIFs) for different configurations of cracked/notched plates subject to in-plane shear and bending loading conditions. In the FFEM, the large number of unknown variables in the singular region around a notch tip is reduced to a small set of generalised co-ordinates by performing a fractal transformation using global interpolation functions. The use of exact analytical solutions of the displacement field around a notch tip as the global interpolation functions reduces the computational cost significantly and neither post-processing technique to extract SIFs nor special singular elements to model the singular region are required. The results of numerical examples of various configurations of cracked/notched plates are presented and validated via published data. Also, new results for cracked/notched plate problems are presented. These results demonstrate the accuracy and efficiency of the FFEM to compute the SIFs for notch problems under in-plane shear and bending loading conditions. © 2008 Elsevier Ltd. All rights reserved.
机译:使用分形有限元方法(FFEM)计算在平面内剪切和弯曲载荷条件下开裂/开槽板的不同构造的应力强度因子(SIF)。在FFEM中,通过使用全局插值函数执行分形变换,可以将凹口尖端周围的奇异区域中的大量未知变量减少为一小组广义坐标。使用切口尖端周围位移场的精确解析解作为全局插值函数可以显着降低计算成本,并且既不需要提取SIF的后处理技术也不需要建模奇异区域的特殊奇异元素。提出了各种配置的裂纹/缺口板的数值示例结果,并通过公开的数据进行了验证。此外,提出了裂纹/缺口板问题的新结果。这些结果证明了FFEM在平面剪切和弯曲载荷条件下计算缺口问题的SIF的准确性和效率。 ©2008 Elsevier Ltd.保留所有权利。

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