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Accurate finite element simulation of stresses for stationary dynamic cracks under impact loading

机译:冲击载荷作用下静态动裂纹应力的精确有限元模拟

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The numerical technique for wave propagation problems recently developed in our papers has been applied to the accurate modeling of stresses in the vicinity of crack tips and the dynamic stress intensity factor (DSIF) for stationary cracks. The numerical technique includes the linear finite elements with reduced dispersion as well as the two-stage time-integration approach that quantifies and filters spurious high-frequency oscillations. Several benchmark problems for stationary cracks at impact loadings have been solved. The accuracy of the stress calculation in the vicinity of the crack tips and the DSIF can be significantly increased by the application of the finite elements with reduced dispersion. Surprisingly, even without a special treatment of singularities at crack tips, the linear finite elements with reduced dispersion (with no crack tip enrichment functions) yield much more accurate results than the XFEM with the special crack tip enrichment functions on comparable meshes. It is also interesting to mention that for the calculation of the DSIF by the finite elements with reduced dispersion there is no necessity in the filtering stage at impact loading (the spurious oscillations in the DSIF are small and decrease with mesh refinement).
机译:最近在我们的论文中开发的用于波传播问题的数值技术已经被用于精确地模拟裂纹尖端附近的应力和静态裂纹的动态应力强度因子(DSIF)。数值技术包括色散减小的线性有限元,以及量化和过滤杂散高频振荡的两步时间积分方法。解决了冲击载荷下静态裂纹的几个基准问题。通过应用色散减小的有限元,可以显着提高裂纹尖端和DSIF附近应力计算的准确性。出乎意料的是,即使不对裂纹尖端进行特殊处理,分散性降低(没有裂纹尖端富集功能)的线性有限元也比在同类网格上具有特殊裂纹尖端富集功能的XFEM产生更准确的结果。值得一提的是,对于由色散减小的有限元进行的DSIF计算,在冲击载荷下的滤波阶段没有必要(DSIF中的杂散振荡很小,并且随着网格细化而减小)。

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