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One Point Quadrature Shell Elements for Sheet Metal Forming Analysis

机译:用于钣金成形分析的单点正交壳单元

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Numerical simulation of sheet metal forming processes is overviewed in this work. Accurate and efficient elements, material modelling and contact procedures are three major considerations for a reliable numerical analysis of plastic forming processes. Two new quadrilaterals with reduced integration scheme are introduced for shell analysis in order to improve computational efficiency without sacryfying accuracy: the first one is formulated for plane stress condition and the second designed to include through-thickness effects with the consideration of the normal stress along thickness direction. Barlat's yield criterion, which was reported to be adequate to model anisotropy of aluminum alloy sheets, is used together with a multi-stage return mapping method to account for plastic anisotropy of the rolled sheet. A brief revision of contact algorithms is included, specially the computational aspects related to their numerical implementation within sheet metal forming context. Various examples are given to demonstrate the accuracy and robustness of the proposed formulations.
机译:这项工作概述了钣金成形过程的数值模拟。准确有效的元素,材料建模和接触程序是对塑性成形过程进行可靠数值分析的三个主要考虑因素。为了降低计算效率而又不牺牲准确性,引入了两个新的具有简化积分方案的四边形以进行壳分析:第一个四边形用于平面应力条件,第二个四边形考虑了沿厚度的法向应力,包括了贯穿厚度的影响方向。据报道,Barlat的屈服准则足以模拟铝合金薄板的各向异性,并与多阶段回归映射方法一起使用,以解决压延板塑性各向异性的问题。其中包括对接触算法的简要修订,特别是与在钣金成形环境中进行数值计算有关的计算方面。给出了各种实例来证明所提出配方的准确性和鲁棒性。

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