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Multiscale Model Synthesis to Clarify the Relationship between Microstructures of Steel and Macroscopic Brittle Crack Arrest Behavior - Part Ⅱ: Application to Crack Arrest Test

机译:澄清钢的微观结构与宏观脆性裂纹止裂行为之间关系的多尺度模型综合-第二部分:在裂纹止裂试验中的应用

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The second part of the present paper shows an application of the proposed multiscale model to the temperature gradient crack arrest test of the steel plates having nonhomogeneous distributions of micro-structures in thickness direction. The multiscale model is developed as the integrated macroscopic model composed of the three-staged analyses. The first stage is a preparatory macroscopic finite element analysis, where the nodal force release method is employed to simulate fast crack propagation under the dynamic elastic-plastic condition without considering non-linearity of geometry. The second stage is the Monte Carlo simulation of microscopic analysis for cleavage fracture at the discrete evaluation points. The results of local fracture toughness and direction of fracture surface show large scatters even at the same evaluation point. The final stage is the integrated macroscopic analysis, which is composed of the two parts: (a) assignment of parameters obtained in the previous analyses in each unit cell, and (b) simulation of brittle crack propagation/arrest behavior. As a result, the proposed multiscale model successfully simulated the complicated brittle crack propagation/arrest behavior. In particular, not only the arrested crack length but also the characteristic fracture surface such as "split nails" were accurately simulated. It is therefore found that the proposed model has been validated by the comparison with experiment. That is, the proposed model in the present study has a potential basis of the framework to establish the theory for the clarification of the relationship between microstructures of steel and macroscopic arrest toughness of steel plate.
机译:本文的第二部分显示了所提出的多尺度模型在具有微观组织在厚度方向上不均匀分布的钢板的温度梯度裂纹阻止试验中的应用。将多尺度模型开发为由三阶段分析组成的集成宏观模型。第一阶段是预备的宏观有限元分析,其中采用节点力释放方法来模拟动态弹塑性条件下的快速裂纹扩展,而无需考虑几何非线性。第二阶段是微观分析的蒙特卡洛模拟,用于离散评估点处的乳沟破裂。即使在相同的评估点,局部断裂韧性和断裂面方向的结果也显示出较大的分散。最后阶段是集成的宏观分析,它由两个部分组成:(a)分配每个单元中先前分析中获得的参数,以及(b)脆性裂纹扩展/停滞行为的模拟。结果,所提出的多尺度模型成功地模拟了复杂的脆性裂纹扩展/阻止行为。尤其是,不仅精确地模拟了裂纹的停留长度,而且还精确地模拟了特征性断裂表面,例如“裂钉”。因此发现通过与实验的比较已经验证了所提出的模型。也就是说,本研究中提出的模型具有框架的潜在基础,可以为阐明钢的微观结构与钢板的宏观抗拉韧性之间的关系建立理论。

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