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首页> 外文期刊>International Journal of Damage Mechanics >Interaction between ductile damage and texture evolution in finite polycrystalline elastoplasticity
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Interaction between ductile damage and texture evolution in finite polycrystalline elastoplasticity

机译:有限多晶弹塑性中延性损伤与纹理演化之间的相互作用

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摘要

In this paper, a multiscale model of ductile damage and its effects on the inelastic behavior of face centered cubic polycrystalline metallic materials, such as the evolution of their crystallographic textures, are investigated. The constitutive equations are written in the framework of rate-dependent polycrystalline plasticity at the microscopic scale. Plasticity and damage are coupled through a ductile damage variable introduced at the scale of the crystallographic slip systems of each grain. When homogenized to the macro-scale, this becomes an approximate phenomenological measure of the macroscopic ductile damage which can describe the material degradation by initiation, growth, and coalescence of micro-defects. In this paper, thermally activated intergranular (or creep) damage is not taken into account. Both theoretical and numerical aspects of the model are presented. The model is implemented into a general-purpose finite element code in order to analyze the effects of texture evolution and ductile damage initiation in the grains with favorably oriented slip systems. The capability of the proposed model to predict the plastic strain localization and the induced textural evolution, as well as the effects of the ductile damage and its evolution up to the final macroscopic failure are studied for a classical tensile loading path, applied to a representative volume element and to a 3D tensile specimen on which a parametric study has been carried out.
机译:本文研究了延性损伤的多尺度模型及其对面心立方体多晶金属材料的非弹性行为的影响,例如其晶体纹理的进化。本构方程以微观尺度的速率依赖性多晶塑性框架写入。可塑性和损坏通过在每个谷物的晶粒晶体滑动系统的刻度上引入的延性损伤变量耦合。当均化到宏观量表时,这成为宏观延性损伤的近似现象措施,其可以描述通过微缺陷的引发,生长和聚结的材料降解。在本文中,不会考虑热敏晶间(或蠕变)损坏。提出了模型的理论和数值方面。该模型实现成通用有限元码,以分析纹理演化和韧性损伤在谷粒中的效果,具有有利地取向的滑动系统。所提出的模型预测塑性应变定位和诱导纹理演化的能力,以及延性损伤的影响及其对最终宏观故障的效果是针对经典的拉伸负荷的路径,应用于代表体积元素和用于进行参数学研究的3D拉伸样本。

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