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

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-第一部分:模型表示

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摘要

A new multiscale model is proposed by a "model synthesis" approach, as the first attempt to clarify the relationship between microstructures of steel and macroscopic brittle crack propagation and arrest behavior. The first part of the present paper shows the model presentation. The multiscale model consists of two models: (1) a microscopic model to simulate cleavage fracture in the grain scale and (2) a macroscopic model to simulate brittle crack propagation and arrest behavior in the steel plate scale. In both the models, we utilize the same framework, where a simple two-dimensional domain discretization is employed but a three-dimensional crack propagation can be effectively modeled. The discretized unit cells in the microscopic model correspond to the grain size. On the other hand, the discretized unit cells in the macroscopic model correspond to the entire domain of the microscopic model. The microscopic model proposed by Aihara and Tanaka is basically employed except the integration with the macroscopic model. The effective surface energy, which is used for the integration between microscopic and macroscopic models, is assumed as the plastic work to form tear-ridge. The proposed model synthesis for multiscale model as an integrated macroscopic model is performed by systematically incorporating (1) the preparatory macroscopic finite element analysis and (2) the Monte Carlo simulation of microscopic analysis into (3) the macroscopic analysis for brittle crack propagation and arrest in steel plate. The integration procedure is implemented by the assignment of physical quantities based on interpolation methods as a oneway coupling algorithm for simplification.
机译:通过“模型综合”方法提出了一种新的多尺度模型,这是首次尝试阐明钢的微观结构与宏观脆性裂纹扩展和阻止行为之间的关系。本文的第一部分显示了模型表示。多尺度模型包括两个模型:(1)微观模型,模拟晶粒尺度的劈裂断裂;(2)宏观模型,模拟钢板尺度的脆性裂纹扩展和阻滞行为。在这两个模型中,我们利用相同的框架,其中使用了简单的二维域离散化,但是可以有效地建模三维裂纹扩展。微观模型中离散的晶胞对应于晶粒尺寸。另一方面,宏观模型中离散化的晶胞对应于微观模型的整个域。除了与宏观模型集成外,基本上使用了由Aihara和Tanaka提出的微观模型。用于微观和宏观模型之间整合的有效表面能被假定为形成撕裂脊的塑性功。通过将(1)预备的宏观有限元分析和(2)微观分析的蒙特卡洛模拟系统地合并到(3)脆性裂纹扩展和阻止的宏观分析中,对作为综合宏观模型的多尺度模型进行拟议的模型综合在钢板中。通过基于插值方法的物理量分配作为简化的单向耦合算法来实现积分过程。

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