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Fracture problems of rubbers: J-integral estimation based upon eta factors and an investigation on the strain energy density distribution as a local criterion

机译:橡胶的断裂问题:基于η因子的J积分估计和作为局部准则的应变能密度分布研究

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This paper dealing with the fracture of rubber-like materials is a continuation of our previous works (Ait Hocine et at., 1996, 1998). Single specimen methods for measuring the J-integral and, so, its critical value J_c (fracture surface energy) are investigated combining experimental data and finite elements analysis. It shown that the formula of J established by Rivlin et al. in the case of the SENT geometry can be extended to the DENT specimen containing small crack lengths (a/w <= 0.3). Moreover, considering DENT and pure-shear (PS) specimens, alternative expressions of this parameter, based on the r factor, are proposed and a good agreement is obtained between the numerical calculations and the experimental data whenever available. The critical values of J are found constant for the two tested materials. Finally, it's pointed out that, at the onset of crack growth, the strain energy density along the crack axis is independent on both the crack length and the specimen geometry.
机译:这篇关于橡胶状材料断裂的论文是我们先前工作的延续(Ait Hocine等,1996,1998)。结合实验数据和有限元分析,研究了用于测量J积分及其临界值J_c(断裂表面能)的单样本方法。结果表明,Rivlin等人建立的J公式为。在SENT的情况下,几何形状可以扩展到包含小裂纹长度(a / w <= 0.3)的DENT试样。此外,考虑到DENT和纯剪切(PS)标本,提出了基于r因子的该参数的替代表达式,并在数值计算和实验数据之间取得了很好的一致性(只要有)。发现对于两种测试材料,J的临界值是恒定的。最后指出,在裂纹扩展开始时,沿裂纹轴的应变能密度与裂纹长度和试样几何形状均无关。

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