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Elastic-Plastic Deformation of Perforated Sheets with Randomly Distributed Holes

机译:随机分布孔的穿孔板弹性变形

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In the present paper, perforated sheets with randomly distributed holes were set up as the plane models of damaged materials and were examined under the condition of biaxial tension. The elastic-plastic deformation of perforated sheet is also analyzed by finite element method in terms of the modified Gurson's yield function, where the anisotropy of damaged materials is taken into account through the damage tensor and the net stress tensor. The damage tensor represents the state of damage due to distributed holes and is determined by the method using voronoi tessellation which divides a perforated sheet into many polygons. Each polygon has a hole in it and is transformed into a representative unit cell which is used to define both the damage tensor and the net stress. Thus the elastic-plastic response of perforated material, where voids distribute irregularly can be described as a continuum model with internal damage variables and the experimental results show that the fracture of perforated sheets and local plastic deformation are well corresponding to the calculated results of FE analysis using the modified Gurson's yield function.
机译:在本文中,设立了具有随机分布孔的穿孔板作为损坏材料的平面模型,并在双轴张力条件下进行检查。通过有限元方法,在改良的Gurson的产量功能方面还通过有限元方法分析了穿孔板的弹性变形,其中通过损坏张量和净应力张量来考虑受损材料的各向异性。损伤张量表示由于分布孔引起的损坏状态,并且由使用Voronoi曲面细分的方法确定,该方法将穿孔板分成许多多边形。每个多边形具有其中的孔,并且被转换成代表性单元电池,该代表单元电池用于限定损坏张量和净应力。因此穿孔材料,其中空隙分布不规则地可被描述为具有内部损伤变量和实验结果连续模型的弹塑性响应表明,穿孔片材和局部塑性变形的断裂是公对应于有限元分析的计算结果使用修改后的Gurson的收益函数。

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