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Anisotropic Elastoplastic Behaviour Fully Coupled with Isotropic Ductile Damage for Sheet Metal Forming

机译:各向异性弹性塑料行为,完全耦合,与各向同性韧性损伤为金属板成形

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Sheet metal drawing is an industrial process widely used in automotive production. The present work shows the ability of using the ductile damage concept in order to predict the ductile damage (or fracture) occurrence during the deep drawing of anisotropic thin sheets. For this purpose a constitutive equations accounting for anisotropic elasto-plasticity coupled with the isotropic damage and a combined isotropic and kinematic hardenings are derived from the thermodynamic of irreversible processes. The quadratic Hill's yield criterion is used in order to take into account the initial plastic anisotropy of the sheet metal. The fully coupled model accounting for isotropic and kinematic hardening as well as the isotropic ductile damage is considered. For the local integration, an iterative implicit scheme is used together with a reduction in the number of the integrated constitutive equations and a fully implicit return mapping algorithm. The Dynamic Explicit scheme is also used to solve the equilibrium problem defined by the principle of virtual power thanks to ABAQUS/Explicit software. After the determination of the materials constants using an experimental data base, this numerical procedure has been applied to the numerical prediction of the ductile damage occurrence during various drawing processes. Results concerning the damage occurrence during these drawing processes are analyzed and compared to some available experimental results.
机译:钣金绘图是一种广泛用于汽车生产的工业过程。目前的工作表明使用延性损伤概念的能力,以预测各向异性薄板的深图绘制期间的延性损伤(或断裂)。为此目的,核对各向异性弹性塑性的组成方程与各向同性损伤和组合的各向同性和运动凝胶化合物源自不可逆过程的热力学。使用二次山的收益率标准来考虑金属板的初始塑性各向异性。考虑了针对各向同性和运动型硬化以及各向同性延性损伤的完全耦合模型。对于本地集成,迭代隐式方案用于减少集成本构方程的数量和完全隐式返回映射算法。动态显式方案还用于解决由ABAQUS /显式软件来解决虚拟电量原理定义的均衡问题。在使用实验数据群确定材料常数之后,该数值施加到各种绘图过程中的延性损伤的数值预测。分析了关于这些拉伸过程中损伤发生的结果,并与一些可用的实验结果进行了比较。

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