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Coupling Void Coalescence Criteria in Finite Element Models: Application to Tensile Test

机译:有限元模型中的耦合空隙聚结标准:施加拉伸试验

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Ductile fracture has been described by many models on different scales; namely, continuum, micro, miso and even on atomistic scales. A widely accepted model is the micromechanical phenomological model, Gurson's. Gurson assumes that material is porous with spherical voids. Under deformation, original voids grow and new voids are nucleated. Failure become pronounced in the third stage; coalescence. Coalescence mechanism occurs either by localized shear at ligaments between voids or by their preferential growth parallel to the axis of highest principal stress as reported in literature. Literature includes many void Coalescence models. The model proposed by Ragab is the concerned model in this study. In this work, Finite element analysis FEA is used to model materials obeying Gurson function on a uniaxial tensile test. The coalescence criterions are introduced to the FEA solver, Abaqus via a user subroutine. The onset of coalescence is determined and compared to experimental results.
机译:许多模型在不同尺度上描述了韧性骨折;即连续,微小,味噌甚至原子鳞片。广泛认可的模型是微机械现象模型,Gurson。 Gurson认为材料具有球形空隙。在变形下,原始空隙生长和新空隙是核心的。在第三阶段发音失败;聚结。聚结机构通过空隙之间的韧带或其优先生长平行于在文献中报道的最高主应力的优先生长而发生。文献包括许多空隙聚结型模型。 RAGAB提出的模型是本研究中的有关模型。在这项工作中,有限元分析FEA用于在单轴拉伸试验上模拟遵循Gurson功能的材料。聚结标准通过用户子程序引入FEA求解器,ABAQUS。结合结合的开始并与实验结果进行比较。

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