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Effect of E-Modulus Variation on Springbackand a Practical Solution

机译:E模量变化对SpringBack和实用解决方案的影响

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Springback affects the dimensional accuracy and final shape of stamped parts. Accurate prediction of springback is necessary to design dies that produce the desired part geometry and tolerances. Springback occurs after stamping and ejection of the part because the state of the stresses and strains in the deformed material has changed. To accurately predict springback through finite element analysis, the material model should be well defined for accurate simulation and prediction of stresses and strains after unloading. Despite the development of several advanced material models that comprehensively describe the Bauschinger effect, transient behavior, permanent softening of the blank material, and unloading elastic modulus degradation, the prediction of springback is still not satisfactory for production parts. Dies are often recut several times, after the first tryouts, to compensate for springback and achieve the required part geometry. In this study, the effect of Young’s modulus (E-modulus) on springback is investigated. Current challenges in determination of E-modulus through tensile test are discussed and a practical method is proposed which has the potential to improve springback prediction after the first die tryout. In this method, the unloading elastic modulus is adjusted by measuring the springback of the part produced during the first tryout and comparing it with finite element (FE) simulation results. The unloading elastic modulus obtained from this method is called the “apparent E-modulus”. This method is applied to three bending cases: a wipe bending, a U-drawing, and a 3-D crash forming of an actual production part. Results show that the springback can be predicted fairly accurate using the apparent E-modulus and a simple isotropic hardening model.
机译:回弹影响冲压部件的尺寸精度和最终形状。为设计所需部分几何形状和公差的模具是必要的对弹回的精确预测。在冲压和弹出后发生回弹,因为变形材料中的应力和菌株的状态发生变化。通过有限元分析准确地预测回弹,应在卸载后精确模拟和预测应力和菌株的精确模拟和预测材料模型。尽管开发了几种全面描述了Bauschinger效应,瞬态行为,空白材料的永久性软化的先进材料模型,以及卸载弹性模量降低,对于生产部件仍然不令人满意。在第一次尝试之后,模具往往是几次重新核弃,以补偿回弹并实现所需的部件几何形状。在这项研究中,研究了杨氏模量(E-MODULUS)对回弹的影响。讨论了通过拉伸试验测定E模量的当前挑战,提出了一种实用的方法,该方法具有在第一个模具试验后改善回弹预测的潜力。在该方法中,通过测量第一试用期间产生的部件的回弹并将其与有限元(FE)模拟结果进行比较来调整卸载弹性模量。从该方法获得的卸载弹性模量被称为“表观E-Modululululululululululululululumulual。该方法适用于三个弯曲案例:擦拭弯曲,U图和实际生产部件的3-D碰撞形成。结果表明,使用表观E模量和简单的各向同性硬化模型,可以预测回弹。

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