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The configurational force concept In elastic-plastic fracture mechanics--Instructive examples

机译:弹性塑料骨折力学中的配置力概念 - 教学实例

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This paper deals with the determination of the crack driving force in elastic-plastic materials and its correlation with the J-Integral approach. In a real elastic-plastic material, the conventional J-integral cannot describe the crack driving force. This problem has been solved in Simha et al. [1], where the configurational force approach was used to evaluate in a new way the J-integral under incremental plasticity conditions. The crack driving force in a homogeneous elastic-plastic material, J_(tip), is given by the sum of the nominally applied far-field crack driving force, J_(far), and the plasticity influence term, C_p, which accounts for the shielding or anti-shielding effect of plasticity. In this study, the incremental plasticity J-integral and the crack driving force are considered for a stationary and a growing crack.
机译:本文涉及弹性塑料材料中的裂缝驱动力及其与J-整体方法的相关性。在真正的弹性塑料材料中,传统的J-Integral不能描述裂缝驱动力。 Simha等人已经解决了这个问题。 [1],其中配置力方法用于以新的方式在增量可塑性条件下以新的方式进行评估。均匀弹性塑料材料的裂缝驱动力J_(尖端)由名义上应用的远场裂纹驱动力,J_(FAR)和可塑性影响术语C_P的总和给出,C_P占了屏蔽或抗屏蔽效果的可塑性。在该研究中,将增量塑性J-积分和裂缝驱动力被认为是静止和不断增长的裂缝。

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