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Numerical plane stress elastic-perfectly plastic crack analysis under Tresca yield condition with comparison to Dugdale plastic strip model

机译:Tresca屈服条件下数值平面弹性弹塑性塑性裂纹分析与Dugdale塑性带模型比较

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A number of plane stress numerical analyses of the mode I elastoplastic fracture mechanics problem have been performed in the past using the Huber-Mises yield criterion. This study employs instead the Tresca yield condition using an incremental theory of plasticity for a stationary crack. A commercial finite element program is used to solve the opening mode of fracture problem (mode 1) for a square plate containing a central crack under generalized plane stress loading conditions. A biaxial uniform tensile traction is applied to the edges of a thin plate composed of a linear elastic non-work hardening material under small strain assumptions. The finite element results are compared with the analytical predictions of the Dugdale plastic strip model for a crack in an infinite plate subject to a biaxial uniform load at infinity. (C) 2006 Elsevier Ltd. All rights reserved.
机译:过去,使用Huber-Mises屈服准则对I型弹塑性断裂力学问题进行了许多平面应力数值分析。这项研究改为使用Tresca屈服条件,并使用增量塑性理论来求解固定裂纹。商业有限元程序用于解决在广义平面应力载荷条件下包含中心裂纹的方形板的断裂问题的开放模式(模式1)。在小应变假设下,将双轴均匀拉伸牵引力施加到由线性弹性非工作硬化材料组成的薄板的边缘。将有限元结果与Dugdale塑料条模型的分析预测值进行比较,以分析无限大板在无限大时承受双轴均匀载荷时的裂纹。 (C)2006 Elsevier Ltd.保留所有权利。

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