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A Multi-Scale Numerical Method for the Study of Size-Scale Effects in Ductile Fracture

机译:研究韧性断裂尺寸尺度效应的多尺度数值方法

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The use of a stress-strain constitutive relation for the undamaged material and a traction-separation cohesive crack model with softening for cracking has been demonstrated to be an effective strategy to predict and explain the size-scale effects on the mechanical response of quasi-brittle materials. In metals, where ductile fracture takes place, the situation is more complex due to the interplay between plasticity and fracture. In the present study, we propose a multi-scale numerical method where the shape of a global constitutive relation used at the macro-scale, the so-called hardening cohesive zone model, can be deduced from meso-scale numerical simulations of polycrystalline metals in tension. The shape of this constitutive relation, characterized by an almost linear initial branch followed by a plastic plateau with hardening and finally by softening, is in fact the result of the interplay between two basic forms of nonlinearities: elasto-plasticity inside the grains and classic cohesive cracking for the grain boundaries.
机译:应力-应变本构关系用于未损坏的材料以及具有软化裂纹的牵引-分离粘结裂纹模型已被证明是预测和解释尺寸尺度对准脆性力学响应的有效策略。材料。在发生延性断裂的金属中,由于塑性和断裂之间的相互作用,情况更为复杂。在本研究中,我们提出了一种多尺度数值方法,其中可以从多晶金属的介观尺度数值模拟中推导在宏观尺度上使用的全局本构关系的形状,即所谓的硬化内聚区模型。张力。这种本构关系的形状,其特征在于几乎是线性的初始分支,然后是带有硬化并最终软化的塑性平稳段,实际上是非线性的两种基本形式之间相互作用的结果:晶粒内部的弹塑性和经典的内聚性为晶界开裂。

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