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Evaluating the significance of hardening behavior and unloading modulus under strain reversal in sheet springback prediction

机译:在板料回弹预测中评估应变逆转下的硬化行为和卸载模量的重要性

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Springback is one of the most important problems that should be compensated in sheet metal forming process with the increasing application of advanced high strength steels and light-weight alloys. In the finite element analyses for the springback, accurate modeling of Bauschinger effect, transient behavior and permanent softening under cyclic loading has been recognized as the most critical hardening behavior in the constitutive modeling aspect. However, if parts of these hardening behavior are not well modelled, is the accuracy of springback prediction seriously deteriorated? To answer this question, in this paper the significance of Bauschinger effect and transient behavior, permanent softening and unloading modulus in springback prediction were estimated using the springback problem of U-draw/bending simulations proposed at Numisheet2011 Benchmark. A recent anisotropic non-linear kinematic (ANK) model [Zang S, Guo C, Thuillier S, Lee M. A model of one-surface cyclic plasticity and its application to springback prediction. Int J Mech Sci 2011;53:425-35.] was adopted to estimate the significance of hardening behavior and unloading modulus because of its special feature. The ANK model can predict exactly the same monotonous stress-strain curves for different hardening schemes, while different Bauschinger effect and transient behavior under one-dimensional cyclic loading can be also modelled. This feature is quite suitable to quantitatively evaluate the effects of the aforementioned hardening behaviors in springback prediction. Initial anisotropy is described by the anisotropic yield function Yld2000-2d. The unloading behavior is also considered by defining Young's modulus as a function of equivalent plastic strain. Several quantitative analyses were carried out to distinguish the effect of each hardening component and unloading elastic modulus scheme. Finally, the predicted springback by different models were compared with experiments for both as-received and pre-strained DP780 steel sheets.
机译:回弹是随着高级高强度钢和轻质合金应用的增加而在钣金成形过程中应弥补的最重要问题之一。在回弹的有限元分析中,在本构模型方面,对鲍辛格效应,瞬态行为和循环载荷下的永久软化的精确建模已被认为是最关键的硬化行为。但是,如果对这些硬化行为的某些部分进行了很好的建模,回弹预测的准确性是否会严重降低?为了回答这个问题,本文使用Numisheet2011 Benchmark提出的U形拉伸/弯曲模拟的回弹问题,估计了包辛格效应和瞬态行为,永久软化和卸载模量在回弹预测中的意义。最近的各向异性非线性运动学(ANK)模型[Zang S,Guo C,Thuillier S,Lee M.单面循环可塑性模型及其在回弹预测中的应用。 Int J Mech Sci 2011; 53:425-35。]由于其特殊功能而被采用来估计硬化行为和卸载模量的重要性。对于不同的硬化方案,ANK模型可以预测完全相同的单调应力-应变曲线,同时还可以对一维循环载荷下不同的鲍辛格效应和瞬态行为进行建模。此功能非常适合于定量评估回弹预测中上述硬化行为的影响。初始各向异性由各向异性屈服函数Yld2000-2d描述。通过将杨氏模量定义为等效塑性应变的函数,也可以考虑卸载行为。进行了几次定量分析,以区分每种硬化组分和卸载弹性模量方案的效果。最后,将不同模型预测的回弹与原样和预应变DP780钢板的实验进行了比较。

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