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Three-dimensional rigid-plastic finite element analysis of non-steady-state shaped drawing process

机译:非稳态异型拉拔过程的三维刚塑性有限元分析

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In this paper, non-steady-state shaped drawing processes have been investigated by using the three-dimensional rigid-plastic finite element (FE) method. In order to analyze the shaped drawing process, a method to define a straight converging dieby considering a straight die part, a die radius part and a bearing part has been proposed. In addition, the modeling of the initial billet and the generation procedure of the mesh system have been suggested. The three-dimensional rigid-plastic FEsimulation has been performed for a square sectional drawing process and its validity has been confirmed by comparison with existing experimental results. Under the same process conditions, the effect of perimeter ratio and drawing stress in the shapeddrawing process has been investigated. Also, the effects of process variables such as the reduction in area and semi-die angle, on drawing stress and corner filling in the drawing process of a square rod from a round bar have been investigated by usingthe rigid-plastic FE code developed. In order to investigate corner filling, the diagonal ratio is calculated and compared with the results of the FE simulations. Furthermore, limits of the process variables are determined by considering bulging andnecking. From the results, an optimal process condition satisfying reasonable corner filling and a minimum value of drawing stress is suggested.
机译:本文利用三维刚塑性有限元(FE)方法研究了非稳态成形过程。为了分析成形拉深工艺,提出了一种通过考虑直模部分,模半径部分和轴承部分来定义直会聚模的方法。此外,还建议了初始坯料的建模和网格系统的生成过程。通过对方形截面图进行三维刚塑性有限元模拟,并与现有实验结果进行比较,验证了其有效性。在相同的工艺条件下,研究了周长比和拉拔应力在异形拉拔过程中的影响。此外,还使用开发的刚塑性有限元代码研究了方变量从圆棒的拉拔过程中面积和半模角减小等工艺变量对拉拔应力和拐角填充的影响。为了研究角填充,计算了对角线比例并将其与有限元模拟的结果进行比较。此外,通过考虑凸出和颈缩来确定过程变量的极限。根据结果​​,提出了满足合理的边角填充和最小拉应力的最佳工艺条件。

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