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Three Dimensional Finite Element Analysis for Elastic Plastic Crack Propagation in Thin Metallic Plate

机译:薄金属板弹性塑性裂纹扩展的三维有限元分析

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In this paper, we present three dimensional solutions for steadily propagating as well as stationary cracks in thin ductile plate. The phenomena of crack propagation in thin metallic plates have certain importance from a view point of structural integrity assessment for many type of structures, as structures such as commercial aircraft fuselage are composed of thin metallic plates. When a crack propagates in thin metallic plate, deformation field at the vicinity of the crack tip (front) is highly three dimensional, as it has been observed in some earlier experimental studies. However, there are very few analyticalumerical studies concerning the three dimensional nature of propagating cracks, due to difficulties in carrying out the analyses. We apply an Eulerian finite element method, and detailed three dimensional solutions for steadily propagating cracks are presented.
机译:在本文中,我们提出了在薄延性板上稳定扩展和固定裂纹的三维解决方案。从评估许多类型结构的结构完整性来看,薄金属板中的裂纹扩展现象具有一定的重要性,因为商用飞机机身等结构是由薄金属板组成的。当裂纹在薄金属板上传播时,裂纹尖端(前部)附近的变形场是高度三维的,正如在一些较早的实验研究中所观察到的那样。但是,由于难以进行分析,因此关于扩展裂纹的三维性质的分析/数值研究很少。我们应用欧拉有限元方法,并给出了稳定扩展裂纹的详细三维解。

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