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Characterization of macroscopic tensile strength of polycrystalline metals with two-scale finite element analysis

机译:多尺度金属宏观抗拉强度的二维尺度有限元分析

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摘要

The objective of this contribution is to develop an elastic-plastic-damage constitutive model for crystal grain and to incorporate it with two-scale finite element analyses based on mathematical homogenization method, in order to characterize the macroscopic tensile strength of polycrystalline metals. More specifically, the constitutive model for single crystal is obtained by combining hyperelasticity, a rate-independent single crystal plasticity and a continuum damage model. The evolution equations, stress update algorithm and consistent tangent are derived within the framework of standard elastoplasticity at finite strain. By employing two-scale finite element analysis, the ductile behaviour of polycrystalline metals and corresponding tensile strength are evaluated. The importance of finite element formulation is examined by comparing performance of several finite elements and their convergence behaviour is assessed with mesh refinement. Finally, the grain size effect on yield and tensile strength is analysed in order to illustrate the versatility of the proposed two-scale model.
机译:该贡献的目的是开发一种晶粒的弹塑性损伤本构模型,并将其与基于数学均化方法的两尺度有限元分析相结合,以表征多晶金属的宏观抗拉强度。更具体地,通过结合超弹性,速率无关的单晶可塑性和连续损伤模型来获得单晶的本构模型。在有限应变的标准弹塑性框架内,推导了演化方程,应力更新算法和相切线。通过采用两尺度有限元分析,评估了多晶金属的延性和相应的拉伸强度。通过比较几种有限元的性能来检查有限元公式化的重要性,并通过网格细化评估其收敛行为。最后,分析了晶粒尺寸对屈服强度和抗拉强度的影响,以说明所提出的两尺度模型的多功能性。

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