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Fragmentation model of a rapidly expanding ring with arbitrary cross-section

机译:随意横截面快速膨胀环的碎片模型

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摘要

A model has been proposed to estimate the average number of fragments produced by ductile fracture of a rapidly expanding ring with arbitrary cross-section. The model uses a minimum number of constants characterizing the material properties of the ring. We assume that material of the ring is incompressible with the density rho and its mechanical behavior obeys the ideal rigid-plastic model with yield stress Y. It is shown that the average number of fragments weakly depends on the cross-sectional shape, if characteristic size of the cross-section does not change. The results obtained by the model are compared with the experiments of Grady and Benson (Exp Mech 23:393-400, 1983) where the aluminum and copper rings were tested. The comparison shows good agreement with the experiments with the copper rings over the entire range of strain rates realized in these experiments. For the aluminum rings, such agreement is observed only for high strain rates.
机译:已经提出了一种模型来估计具有任意横截面的快速膨胀环的韧性断裂产生的碎片的平均片段。 该模型使用最小数量的常量,其表征环的材料特性。 我们假设环的材料是不可压缩的,密度rho和其机械行为使理想的刚性塑料模型具有屈服应力Y.结果表明,如果特征尺寸,则弱的碎片数量越来越取决于横截面形状 横截面不会改变。 将模型获得的结果与Vacty和Benson(Exp Mech 23:393-400,1983)进行了比较,其中测试了铝和铜环。 比较表现出良好的一致性与在这些实验中实现的整个应变率范围内的铜环的实验。 对于铝环,仅针对高应变率观察到这种协议。

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